Mathematics has not only the right thing but the truth as well as the best beauty - beautiful coldness and simplicity like a sculpture A mathematical term defined by a famous mathematician Bertrand Russell defines mathematics as a mere inflexible application of meaningless symbols, but it is more creative and artistic. Like a painter's work, he draws a pattern using his own paintings, but works of mathematicians other than ideas similar to his own ideas and painter's paintings must be beautiful. For the first time, he can create works that can be said to be profound and creative. Mathematics is usually the same as it is defined as research on patterns So all these great mathematicians in the world have in common? Are they born as geniuses or are they aware of the existence of a theorem or other mathematical discovery in the journey of life? There are two schools of ideas that can answer this question. Plato believes that these theorems and concepts are waiting to be revealed in the universe, "realists" have different philosophies; their mathematical concepts and our actual According to ideas from existence, even though any theory is true, the fact that mathematics is the boldness of creativity does not change These famous mathematicians know their creativity and courage right now We will discover the principles of mathematics and encourage studying in books. All these famous mathematicians have played a more important role in our lives than we recognize. Mathematics is used in almost every field, such as physics, even arts and music. What Neumann said about mathematics can not be a better way to explain this subject. He called it a "relationship." Early mathematicians had no tools to use. Many important discoveries, such as the use of "zero" and the invention of symbols, are far behind, but this does not preclude early mathematicians from producing the wonderful work they did. Archimedes, Alexander Hellon, Euclid, Pythagoras and many other great mathematicians were early actuaries and laid the foundations for many mathematical studies later by mathematicians. All of these mathematicians have contributed in some way, whether it is a small influence on society or a big influence. They developed fame in their efforts to develop new mathematical ideas and create useful things in the world. Due to mathematicians' efforts and struggle, the world is working day and night to give new concepts to the world, but these concepts are used not only in the development of mathematics but also in several other fields. These concepts simply do not work. In the field of architecture, physics, chemistry, and even biology, I am working with mathematical theories and formulas. After all, some of the greatest scientific achievements in the world are based on the work of these mathematicians. We have nobody. Only these "famous mathematicians" appreciate and appreciate their great contribution to our lives. A historical mathematician on the American list will help answer "Who is an American mathematician?" And "Who is America's most famous mathematician?" They all have in common, that is, they are all respected as American mathematicians. A list of famous or famous mathematicians from the USA, including living creatures and photographs, such as famous mathematicians born in the United States, popular mathematicians who emigrated to the United States. If you want to know the name of a famous American mathematician, this list is your best resource. These mathematicians are one of the best people in their field and contain information about all the famous American mathematicians. A prominent mathematician: The author of this book explains 60 famous mathematicians born between 1700 and 1910 and provides insight about their outstanding lives and their contribution to mathematics did. This article is chronologically ordered to provide interesting information about mathematicians' life details. At the time, and for centuries, Euclid's wo

A list of famous or famous mathematicians from the USA, including living creatures and photographs, such as famous mathematicians born in the United States, popular mathematicians who emigrated to the United States. If you want to know the name of a famous American mathematician, this list is your best resource. These mathematicians are one of the best people in their field and contain information about all the famous American mathematicians. A historical mathematician on the American list will help answer "Who is an American mathematician?" And "Who is America's most famous mathematician?" They all have in common, that is, they are all respected as American mathematicians. In 1900, German mathematician David Hilbert wrote a list of 23 unresolved issues called "Hilbert problem". This list is well known among mathematicians and at least nine problems have been solved. A new list of seven important issues entitled "The Millennium Award" was published in 2000. One of them, the Riemann hypothesis only repeats the problem with Hilbert. Get a million dollar reward for any of these problems Anyone can do this, so the largest mathematicians should help train their colleagues. Hilbert inspired the development of the mathematics of the 20th century and offered a list of 23 unresolved issues that led. Hilbert was warmly welcomed by his colleagues and students and contributed to the careers of several great mathematicians and physicists, including George Cantor, Hermann Minkowski and John von Noy. Man, Eminot, Alonso Church, Albert Einstein. Doctoral students are Hermann Weil, Richard Coulant, Max Dane, Sadji Takagi, Ernst Zermelo, Wilhelm Ackerman, Chess Champion, Emmanuel Lasker, and many other well-known mathematicians. Albert Einstein was born on 14th March 1879 in Ulm, Württemberg, Germany. He is the son of Hermann and Paulina Einstein. Einstein is one of the greatest scientists I have ever seen in the world and is a mathematician. His most famous accomplishment is his relativity, but he made many other useful contributions. Einstein studied at a public school in Munich and Arau, Switzerland. He studied mathematics and physics at Swiss Institute of Technology in Zurich. He graduated in 1900 and was an examiner of the Swiss patent office in Bern from 1902 to 1909. Einstein became a Swiss citizen in 1905. This year I am very busy with Albert. He published three papers, which made it to him what we know today. The first light proposal can be thought of as a small particle flow. This is part of quantum theory. German physicist Max Planck once suggested that light radiation occurs in an energy package called a quantum.

Knowing famous mathematicians, their wonderful work will help change the field of mathematics and the world we live in today Please enjoy various facts and information on brilliant mathematicians such as Pythagoras, Euclid, Pierre Fayma, Blais Pascal, Leon Hadra, Karl Friedrich Gauss, Allan etc. Turing and others. Read what they do when they do and enjoy the learning of the most famous mathematicians ever. Greek philosopher and mathematician Pythagoras lived around 500 BC and is known for his Pythagorean theorem. It contains three sides of a right triangle. a2 + b2 = c2 Greek mathematician Euclid is often referred to as "father of geometry" because of his revolutionary idea and a powerful textbook "element" written around 300 BC. Archimedes of Syracuse lived around 250 BC, in addition to developing a method to determine the volume of an irregularly shaped object. Italian mathematician Leonardo (aka Fibonacci) in Pisa lived today, the most famous Fibonacci number between 1170 and 1250. Fibonacci introduced a digital sequence to Western Europe after mathematicians in India have previously written their book "Liber Abaci". In the 17th century, Galileo Galilei and Johannes Kepler discovered important discoveries related to planet movements and orbits. German mathematician Gottfried Leibniz lived between 1646 and 1716 and developed important calculus concepts and mathematical symbolic practices. Isaac Newton discovered the laws of physics and summarized many important concepts of infinitesimal calculus Most of the work done by Leibniz and Newton is based on the theory of French philosopher Rene Descartes. In addition to his many contributions to philosophy, Descartes has tremendous impact on mathematics, the creation of analytical geometry, the development of systems that use algebra to describe geometry, contributions to optics, etc. It was. French born Pierre de Fermat is an amateur mathematician known for Fermat's last theorem. Swiss mathematician Leonhard Euler was probably the most influential mathematician of the 18th century and discovered and introduced many contemporary mathematical terms and symbols in graph theory. German mathematician Carl Friedrich Gauss was born in 1777 and made an outstanding contribution in geometry, statistics, number theory, algebra and so on. Bernhard Riemann is an influential German mathematician who contributes to differential geometry and analysis and paves the way for Albert Einstein's general relativity theory. Emmy Noether, born in 1882, was a German mathematician who made an important contribution to abstract algebra and theoretical physics, explained by Einstein as the most important woman in mathematical history. Alan Turing solved the German code (code) in World War II, contributed to mathematical logic, and played a role in the development of algorithms, artificial intelligence and modern computers UK mathematicians and computer science It is a person. Important role A historical mathematician on the American list will help answer "Who is an American mathematician?" And "Who is America's most famous mathematician?" They all have in common, that is, they are all respected as American mathematicians. A list of famous or famous mathematicians from the USA, including living creatures and photographs, such as famous mathematicians born in the United States, popular mathematicians who emigrated to the United States. If you want to know the name of a famous American mathematician, this list is your best resource. These mathematicians are one of the best people in their field and contain information about all the famous American mathematicians. A prominent mathematician: The author of this book explains 60 famous mathematicians born between 1700 and 1910 and provides insight about their outstanding lives and their contribution to mathematics did. This article is chronologically ordered to provide interesting information about mathematicians

Mathematicians are experts in the field of mathematics, people with skilled knowledge. This is science including numbers and their relationships, combinations and operations, data, measurements, quantity, structure, space, generalization. Science is widely used in fields such as finance, engineering, industry, robotics engineering, astronomy, business, information technology. Mathematicians develop mathematical models that can be used not only to analyze data, study patterns, further enhance human knowledge, but also to solve problems in various fields. These scientists work in the field of pure mathematics and applied mathematics. In this pure form of science, researchers work through abstract problems. The only motivation for it is to promote human knowledge and promote the formation of theory. On the other hand, experts working on application forms developed a mathematical model to solve real world problems. However, the two fields are overlapping - the first theoretical research may produce some practical applications, and applied mathematical research sometimes may contribute to its theoretical foundation. They need advanced analysis and skills with excellent reasoning skills. Learn about the life and work of famous mathematicians around the world by browsing this section. A list of famous or famous mathematicians from the USA, including living creatures and photographs, such as famous mathematicians born in the United States, popular mathematicians who emigrated to the United States. If you want to know the name of a famous American mathematician, this list is your best resource. These mathematicians are one of the best people in their field and contain information about all the famous American mathematicians. A historical mathematician on the American list will help answer "Who is an American mathematician?" And "Who is America's most famous mathematician?" They all have in common, that is, they are all respected as American mathematicians. For those unfamiliar with Paul Erds, he is one of the world's most famous collaborators, an excellent mathematician known for working with other mathematicians working with other mathematicians. Other people work together. Individual Erds numbers indicate that you can trace this collaboration map from the very beginning to its own extent. Through it, Erds is associated with a lot of people, but 512 people who directly work has only one Erd, these are the names I think. How many women are there? Euler is probably the most influential mathematician (although some will rank him next to Euclid), he is ranked 77th in the list of the most influential people in the famous history of Michael Heart It is ranked in. . His colleague called him "analytic avatar". Laplace said, "It is known for refusing to be a member of mathematicians, he once said that" Reading Euler: He is the master of all of us. " Many of his symbols and methods are still used today. Euler is the richest mathematician in history and is often regarded as the best algorithmologist ever. (This brief summary will only be addressed by some highlights of Euler's work - ranking # 4 may seem too low for the best mathematicians, but Gauss is hard to understand Euler I succeeded in proving the theorem.

A historical mathematician on the American list will help answer "Who is an American mathematician?" And "Who is America's most famous mathematician?" They all have in common, that is, they are all respected as American mathematicians. A list of famous or famous mathematicians from the USA, including living creatures and photographs, such as famous mathematicians born in the United States, popular mathematicians who emigrated to the United States. If you want to know the name of a famous American mathematician, this list is your best resource. These mathematicians are one of the best people in their field and contain information about all the famous American mathematicians. A prominent mathematician: The author of this book explains 60 famous mathematicians born between 1700 and 1910 and provides insight about their outstanding lives and their contribution to mathematics did. This article is chronologically ordered to provide interesting information about mathematicians' life details. At the time, and for centuries, Euclid's work was called "geometry". It was thought that it was the only possible way to describe space and people's position. In the 19th century, other kinds of geometry were described. Currently Euclid's work is called Euclidean geometry to distinguish it from other methods. Today's geometric textbook is a direct descendant of Euclidean elements written by famous Greek mathematicians. At the same time, Mexican Mayan mathematicians, thousands of miles away, independently developed enough digital systems to predict astronomical events. The development of mathematics in Europe has almost ended in the Middle Ages, but it continues to develop rapidly in China. Liu Hui uses the 192-faced polygon to calculate the five decimal places of pi in pi around the year 263 AD. The first abacus was probably made in China to help civil servants calculate taxes, wages and engineering solutions. In the 13th century, Qin Jiuyi solved quadratic equations and cubic equations using an approximate formula. Until the 17 th century, these solutions were not known in the West.

Mathematics was always an essential part of contemporary war. During the Second World War, mathematicians Alan Turing and John von Neumann were responsible for several technical and scientific developments that led to the victory of the allies. After thinking about their accomplishments in the war, their contribution after the war, and how they were recognized after the war, you see that the contribution of each mathematician is very different from their contribution I guess. Turing has little respect for his decoding techniques which helped to end the war in advance using a programmable machine without violence and von Neumann is respected and respected for ending the war It was. This is the story of Abraham Wold and World War II. Abraham is a mathematician with more data analysis skills than most of us. He cooperated with the American Statistical Research Group during the Second World War. The Statistical Research Group (SRG) is a confidential program that links the collective power of American statisticians to the efforts of war - similar to the Manhattan plan, except that the weapons being developed are equations rather than explosives. This is a problem. You are armored as you do not want your plane to be shot down by enemy fighters. But armor can make the aircraft heavier but more heavy aircraft are difficult to steer and use more fuel. Excess armor of the aircraft is a problem, and the problem is that too few aircraft are equipped. People need to find the right balance between them. This is where the mathematician's role works. They should decide the optimum number / value During the Second World War, researchers at the Naval Analysis Center proposed a data-driven approach to optimize the position of the armor added to the aircraft. They examined the distribution of the bullet holes returned from the mission and the damage to the aircraft and concluded that whatever aircraft suffered the greatest damage it needed the most armor. It is very thorough. However, mathematician Abraham Wald immediately terminated this conclusion. He pointed out that this study looked at only the aircraft that came back from their mission and ignored the airplane that did not come back due to damage. In fact, "lack of bullets", the area without bullets on the plane is the best indicator of armor.

Introduction Kurt Friedrich Gödel was an Austrian and later an American. He is a mathematician, a logicologist, and a philosopher. He has established a modern mathematical era of mathematical logic. He is one of the most important logical scholars in history. Kurt had a great influence on the philosophy and scientific thinking of the 20th century and used logic to understand the foundations of mathematics like Russell, David Hilbert, A. N. Whitehead. Kurt Gödel is an Austrian-American logicologist, mathematician, and philosopher. Together with Aristotle and Frau, he is considered one of the most important logical scholars in history. His most important contribution is our understanding of the limits of mathematics. In 1931, when he was 25 years old, he published two "incompleteness theorems". Godel believes that each nontrivial formal system is incomplete or inconsistent. In this section, we fully demonstrate that mathematical abstraction is the first order natural property and second order nature of force. Applied mathematics and quantification are useful tools to explore reality and to measure relative values ​​through time and space. In 1931, genius mathematician Kurt Godel announced his incompleteness theorem. This has broken the dreams of all mathematicians and philosophers of the past millennium. It basically means that in a self-consistent system of restricted axioms there is always a proposition that can not be proved truthful or false by this logical reasoning. That is, there are always unknown or unresolved problems in the system. It is clearly communicated to us that it is in vain to use a set of axioms and logic that are limited to explain the world. Gödel proves this is impossible Kurt Godel is an Austrian-born mathematician and is considered one of the most amazing brains of the 20th century. His contribution to mathematics and logic is very important. He is best known for his "incompleteness theorem" announced in 1931. Like most intellectual giants in the early twentieth century, there are many cross-references and mutual learning between Gödel and John von Neumann. Neumann lived for 54 years, but the contribution to politics in mathematics, physics, computing, and other irrelevant areas was shocking. He is also a member of the Manhattan Project during the Second World War, which is responsible for the development of US nuclear weapons.

It is hard to believe that civilizations made up of former illiterate nomadic warriors have a major influence on the field of mathematics. However, many scholars believe that Arabs hold many ancient wisdom. After conquering the majority of Eastern Europe and North Africa, the Islamic Abbasid Empire changed from conquering the military to intellectual enlightenment. Florian Cajori talked about this change in the history of mathematics. He said: "The shocking thing is the spectacular parade of the Arab conquest, which makes them relax, because they abandon their past nomadic life, adopt higher civilization, It is that I assumed sovereignty. "(Casio) Al-Khowârizmi (aka Mahomet ibn Moses) is a Persian who worked as a mathematician, astronomer and geographer in the early Golden Age of Islamic science. He introduced a Hindu decimal system in the Islamic world and Europe; invented a temporary quadrant; improved the day .. developed a triangle; and improved Ptolemy's astronomy and geography . Like other influential books, he wrote a book, Al-Jabr, showing simple algebra and geometry. Unlike Diophantus's work, Al-Khowârizmi is the first algebraic text to present a general approach. He is often referred to as "father of algebra." (However, Diophantus uses an excellent "segmentation" sign.) The word algorithm is borrowing the name of Al-Khowârizmi taken from the name of his book. He also created the word password. This has become zero in English (although this is only a Sanskrit word translated into zero words introduced by Aryabhata). Persian mathematicians, astronomers, philosophers and poet, who wrote a paper on mechanics, geography, mineralogy, music and Islamic theology, is one of the most important articles on algebra including the following: The hyperbola crosses the circle to solve the geometric method of the cubic equation, which is responsible for the establishment / success of Mali, was converted to Muslim during his reign (1230-1255 AD), during his reign (the first of Sudan Ruler), many of his people are willing to convert; with Arabic secretary (the first writing system in Sudan) his rule also shows the beginning of the rise of Muslim Islam in Sudan I will For thousands of years, Chinese mathematicians have worked well and have pioneered discovery of various algebra and geometric principles. There is evidence that China's activities have influenced India and the Islamic empire, and thus indirectly affected Europe. In the first 1000 years of the Han Dynasty there was a great Chinese mathematician (proved by ancient Zhou Li Su) but the innovation of the Han people continued for centuries, but "Mathematical art 9 Chapters "textbooks are particularly important. The nine chapters (called Chinese Nine Chapters Su or Qiu Chang Su) seem to have been written in the early Han dynasty (around 165 BC) by Zhang Chang (also known as Zhang Wei).

Simple mathematics is effectively used by people of all walks of life to support decision making. However, in this paper, it is thought that many mathematicians applying for mathematics department of university often do not apply mathematics to specific things. Despite the nominal appeal associated with the application of the studied equations, applied mathematics means something quite different from the actual application of mathematics to solve important problems in other areas. Even "mathematical modeling" is thought to be roughly related to what people care about, but the development of "clean" equations that present strange and ambiguous mathematics when stakeholders apply the problem Is often observed. I can not get these mathematics. . Simple models that directly answer related questions are always better than complex models that are not influential, practical or unrelated, and application design experts are indispensable throughout the modeling process, including research design issues You need to play a role. In order to guarantee the reliability of the model structure, notify the parameter estimate, present the results and communicate Many mathematicians distinguish between "applied mathematics" including mathematical methods and "mathematical applications" in science and engineering. Biologists applying known mathematics using demographic models use it without using applied mathematics, but the questions posed by mathematic biologists stimulate the development of pure mathematics. Mathematicians such as Poincaré and Arnold deny the existence of "applied mathematics" and claim that there is only "application of mathematics". Similarly, non-mathematicians combine applied mathematics and mathematics applications. The use and development of mathematics to solve industrial problems is also known as "industrial mathematics". Mathematicians often distinguish between "applied mathematics" and "mathematical applications" or "applied mathematics" within and outside science and engineering. Some mathematicians also apply this term to mathematics and emphasize separating or splitting traditional applications from new applications that were previously considered purely mathematical. For example, from this point of view, ecologists and geographers applying known mathematics using demographic models do not apply, but they apply to mathematics. Even mathematics like mathematical theory are part of pure mathematics and are currently important in applications such as cryptography, but they are not generally considered to be part of the field of applied mathematics.

Mathematical research paper Since 1980, the use of computers in the classroom has become a major controversy among educators (Golden, 2000). Regular use of calculators in the classroom is becoming common. In some states, students are permitted to use computers with standardized tests as part of their regular course (Dion, 2001). Because we live in such a world of technological change, handheld calculators are much more than they can, and each can be purchased for only $ 4.00. But this low price does not affect many people who think the calculator is not suitable for classroom. Some people say that mathematics is not important, as mathematics is not necessary besides basic mathematics. You can live without using complicated mathematics. They say that you leave more complex mathematics to mathematicians and mathematicians using a calculator if you need it. But this is not true; you need math, you can not live without math, and even more complicated mathematical concepts. God cursed us curiosity and we have learned about things, done, and thoughtful. Mathematics connects music, cuisine, painting and everything. Mathematics is very important I chose to start with happy mathematics, the most happy things. Interesting mathematics is what a person calls "pure mathematics". This is what real mathematicians do and 4 years old children do. Interesting mathematics is what digital poetry is, what music is, or art is visual. I will write some mathematics about the mathematics used later in the game, but now I am writing a game about math - mathematics has no other purpose but pure fun and beauty. Interesting mathematics involves discovering or generating patterns in words, including the discovery or generation of patterns by voice in speech, and as art artists discover or generate patterns in visual space, Including discovery or generation. In this article I will explain the gradation drop with a bit of mathematics. To be honest, GD (Gradient Descent) itself does not include many mathematics (we will explain later). I will replace most of the complexity of basic mathematics with analogy. Some of them are myself, some are from the internet. I am not good at mathematics. However, I am an artist fascinated by topics I have not learned until now. Maybe it is because nature and art imitates mathematics - probably art expression is a creative way for the right brain to understand mathematics in a creative way, a way that creative geeks can understand Use it with. What I hate mathematics is hating the foundation of building nature, architecture, and art. Also seen in music

Changing Symbolic Methods - Numerical methods can be used instead to find the roots of equations that can not be solved with mathematical thesis algebra. One way to do that is to change the way the symbol is. By looking at my equation graph, we can find two integers, my root is between it and then using the spreadsheet, I will use the spreadsheet to find the roots at the 5 decimal places You can use the change of the symbol method. 5 x 3 - 7 x + 1 = 0 First, locate the coarse position of the route by drawing a graph of y = 5 x 3 - 7 x + 1 in the signature and looking at the position of the graph and cutting the x axis. Mathematical economics is the application of mathematical methods to express problems in theory and analytical economics. The application method usually refers to a mathematical method or method which is not obvious. Mathematical economics is based on statistics, probability, mathematical programming (and other methods of calculation), operations research, game theory, and mathematical analysis. In this respect, it is similar to another part of financial mathematics, applied mathematics (but different). Applied mathematics focuses on mathematical methods commonly used in science, engineering, business, and industry. Therefore, "applied mathematics" is mathematical science with expert knowledge. The term Applied mathematics also expresses the professional character of mathematicians dealing with practical problems, focusing on practical problems professionally, applied mathematics focuses on the fields of science, engineering and other mathematical practices Focus on formulation, research and use of mathematical models in. Applied mathematics is the application of mathematical methods in various fields such as science, engineering, business, computer science, industry. Therefore, applied mathematics is a combination of mathematical science and expert knowledge. The term "applied mathematics" also represents the occupational characteristics of mathematicians who solve practical problems by developing and studying mathematical models. In the past, practical use promoted the development of mathematical theory, then mathematical theory became the subject of pure mathematical research where studies of abstract concepts were done for them. Therefore, the activities of applied mathematics are closely related to research of pure mathematics.

Centuries ago, the bridge of the ancient city of Königsberg was a famous, almost problematic task. But this is not just a mathematical problem, it is also a story about the well-known Swiss mathematician Leonhard Euler who created research on topology and graph theory by solving this problem. The impact of this problem continued for centuries and helped us to develop some parts of mathematics. I do not have much knowledge about Euler, but one of the most important and influential mathematicians of Archimedes and Newton. The practical aspect of this problem is to remember the seven bridges of Königsberg, which is a mathematical problem we already know well and this is the area we are now familiar with "geometry" It is the foundation that creates. It is graph theory. "Someone" in this scene is William Ron Hamilton, an Irish physicist and mathematician who continued to study mathematicians' research. We create a subset of mathematical problems directly related to it. Travel salesman problem familiar today When studying the problem of the seven bridges of Königsberg in Königsberg, Leonhard Euler believes that the most fundamental characteristics of geometric figures are completely shape-independent, irrespective of their metrological properties It was. Euler calls this new geometry geometry (geometry) branch, but it is now called topology. The topology evolved from geometry, but it became a big independent field. Objects that may be continuously deformed are not distinguished. However, in the case of a hyperbolic knot, the object can maintain some geometric shape. When Leonhard Euler announced his paper "The Seven Bridges of Fort Collins" in 1736, he probably did not believe how much influence it had on his work. Euler's research has influenced many mathematicians and later created a graph theory that is the basis of network theory. At the time, Euler's problem was to design a walk through Königsberg. It is to cross each bridge only once. Needless to say, we are now connected to social networks. All LinkedIn members are trying to develop their own network. However, the problem is "How to effectively build a network". - Of course, simply adding a person's number of connections will not work ... You need to use insights from network theory ... ... ...?

"... do not pray, we can not risk God." - Don · Fields When you look at the entire Bible, you can see a consistent theme when there is something to do. . All sorts of men got up to encourage their compatriots, and in each case we saw great love. Love can do a lot of things. In this article I will explain what love has accomplished and three things that can be accomplished. Love can build a temple, love can lay the walls, love can spread the gospel. In order to grasp the first two points firmly, we must see the events that required the reconstruction of the temple and the wall. "The most important issue I have seen is that there is not enough attention and trust in the American biblical motives of settlers and founders." The panel told ABCNews.com. Hodges believes that the teacher will consider proposals for more religious teaching materials and that Marshall, Barton, and the third conservative do not expect to recommend to Washington DC judicial, law and society professors The American university mentioned leads to a comprehensive curriculum change Should I endure Christian ethics? How does the motive, standards, purpose of the Bible influence him? (A) Mathematicians should be moved by God's loyalty that God understands the mathematical truths set for the world (and understands the mathematical properties of God, § 19). , Economics, etc. (b) Mathematicians should find their standards in God's orders, and God says the plan for achieving it is "given." Part of it is that people should understand God's work (Genesis 2: 18-23). (C) Mathematicians should work for the glory of God. Because of the inexplicable nature of God and the ability of God to make people understand mathematics, we should praise the beauty and utility God has found in mathematics (Psalm 145; 148).

In my opinion, most of the most famous "computer certifications" are done basically by forcing all cases, like the four color graph theorem. Is there a good example of computer certification that does not use this strategy? What strategies did they adopt? EDIT: I think there is much evidence through the example / counter. Unless you have other reasons, you may not think that these are "interesting". To date, most computer-assisted proofs have been implemented with large proofs exhausted by mathematical theorem. The idea is to use a computer program to perform long calculations and to provide proof that the results of these calculations imply a given theorem. In 1976, the four color theorem was the first major theorem verified using a computer program. In the field of artificial intelligence research, we also use mechanical inference techniques (like heuristic searches) to create smaller, more obvious proofs of the new mathematical theorem from bottom to top I will try. This automatic theorem prove proves many new results and finds new evidence for the known theorem. In addition, using the Interactive Certification Assistant, mathematicians can create human-readable evidence, but still can verify their validity officially. There is controversy between what mathematicians constitute evidence. The four-color theorem is an example of this discussion because its "evidence" depends on detailed computer tests in many cases "can not be verified manually". Many mathematicians believe that certification by computers is effective, but puristists do not. Several computer systems for the proof of automation theorem including THOREM are currently being developed. For the first time in the 20th century people believed that people could think that evidence was verified by leading mathematicians and its validity was confirmed. However, now the computer is used for both the proof theorem and the calculation time for examination by the human or human team, the first proof of the four color theorem is an example of a computer - assisted proof. Some mathematicians are concerned that the possibility of computer program errors and run-time errors in calculations could question the validity of such computer-assisted certificates. In fact, by incorporating redundancy and self-test into the calculation, and by developing multiple independent methods and procedures, we reduce the possibility of errors invalidating computer-assisted proofs. In the case of verification of evidence by human beings, natural languages ​​are included in particular evidence, and if detailed mathematical insight is required, it is not possible to completely eliminate the mistake.

Thanks to the interaction with Robyn Penrose, the development and changes of Victor Wilcox 's life and personality throughout the novel. David Lodges' books are sold to the world in various ways. Many different features of his writing style contributed to this success. Reading his novel can be a considerable challenge for those who do not have English as their mother tongue, but his style is very light. His favorite subject is academic circle. It is always the source of a bunch of original character set and grotesque situation. A person's identity is an interaction between your own idea and the way other people agree with you. The identity of Robyn Penrose was clear at the beginning. Her way of thinking is not much different from other people's viewpoint. She does not think she is interested in money and is attractive person. On the contrary she will feel contempty when thinking about the rich. Regardless of whether she is pleased or not, Vic had a great influence on her with comprehensive knowledge of her authority and entrepreneurial spirit and earnings of money. The first sign of this identity change is that she began using his arguments and expressions. Language which is not complicated does not match her identity at all. In a conversation with Charles, she said: Suppose that the quantum state of the brain produces two components corresponding to "yes" and "no" answering some questions. Penrose proposes a rule based on the gravitational interaction between the two parts, which specifies the time at which a branch or other branch collapses. In this way, the question as to whether the answer "yes" or "no" will arise will be given a "physical" explanation. Penrose and his collaborator Hameroff (1996) calculated this typical time interval estimate based on some detailed assumption about the brain. The result is one tenth of a second. They believe that rough consistency between this number and regular time-related intervals strongly supports their theory. Theoretical physicist Roger Penrose and an anesthesiologist Stuart Hameroff cooperatively created a theory called Orchestrated Objective Reduction (Orch-OR). Penrose and Hameroff initially developed their ideas separately and then co-produced Orch-OR in the early 1990's. The author reviewed and updated the theory at the end of 2013. Penrose's claim comes from Godel's incompleteness theorem. Penrose 's first consciousness book on The Emperor' s New Thinking (1989) argued that formal systems can not prove their own consistency, but Gödel 's unproven results can be proved by human mathematicians . He believes that this difference means that human mathematicians are not formal proof systems, meaning they do not execute computational algorithms. According to Bringsjorg and Xiao, this reasoning is based on imitating the meaning of calculation

The wonderful performance of Arcadia's Tom Stoppard provides opportunities for mathematics and humanities teachers to unite in a unique and rewarding way. Theater is not one but two mathematicians, and the mathematical ideas they comprise make up one of the main sub-themes of the drama. Modern themes such as chaos and fractals form an integral part of the plot, and Fermat's last theorem and the second law of thermodynamics also play an important role. The theater is divided into two periods, the beginning of the 19th century and now the same room of the British mansion Sidley Park. When the drama began, we met a 13-year-old young girl Tomasina, who worked hard to learn algebra and geometry under her mentor, Septimus Hodge guidance. But Tomasina is not your typical math student; as the drama develops she becomes clear. In the process, she invented "Tomasna's Irregular Morphology" (alias fractal geometry), discovered the second law of thermodynamics, and laid the foundation of so-called chaos theory. In modern times, I met Valentine, a modern mathematical biologist who wanted to understand repeatedly the increase and decrease of the herbaceous population. Fortunately, Valentin is the successor to Sidley Park, and part of its inheritance is a complete set of game books dating back to the Tomasina era. Tom Stoppard's 1993 play "Arcadia", a precocious girl genius, Tomasina Bailey ("Obviously based on the role of Ada · lobless" - the drama also involves the main Byron) Understanding the chaos theory We begin the theory of the second law of thermodynamics before format recognition. . Lauren Gunderson's 2015 drama "Ad" and the memory engine portray loveless love and Charles Babbage's love of love, and imagine the death encounter between loveless and her father. A computer language Ada created on behalf of the US Department of Defense was named after Lovelace. The language reference manual was approved on December 10, 1980 and the International Criminal Bureau's military standard MIL-STD-1815 received her birthday. The wonderful performance of Arcadia's Tom Stoppard provides opportunities for mathematics and humanities teachers to unite in a unique and rewarding way. Theater is not one but two mathematicians, and the mathematical ideas they comprise make up one of the main sub-themes of the drama. Modern themes such as chaos and fractals form an integral part of the plot, and Fermat's last theorem and the second law of thermodynamics also play an important role. The theater is divided into two periods, the beginning of the 19th century and now the same room of the British mansion Sidley Park. When the drama began we met a 13-year-old young girl Tomasina, who worked hard under her supervisor at Septimus Hodge, her mentor to learn her algebra and geometry.

The four color theorem is familiar to many mapmakers since it began to create maps to display various regions (states, countries etc) 100 years ago. Because the map creator can make a plan, only four colors are required for coloring the map created. The basic rule for coloring a map is that if two regions are adjacent, the map maker will need to use two different colors to color the adjacent region. The reason is that if the two areas share a boundary, they will never be the same color. I am looking forward to fear because the rigorous demands of mathematicians are only those who do new research and are not a good sign for humanity. Calculation of the four-color theorem proved to be a watershed of mathematics when first seeing the acquisition of intuition of human intuition and intense computing. In mathematics, the promise of artificial intelligence (and propaganda) takes the form of proof of the automatization theorem, and one day may make a human being redundant in pursuit of mathematical discovery. Mathematics is more complicated and abstract than ever, but everyone alienates everyone except that few people can draw little insight through hundreds of pages of tedium . Mathematics research may become a field someday witnessed by humans for a long time, do not dare to never enter the front line with little understanding. An important milestone in artificial intelligence in the 1970s was the automatic discovery of the mathematical proof of "four color theorem". In this case, artificial intelligence is not particularly complicated, and human mathematicians will still simplify the proof of the general theorem to a simpler assumption for each of the hundreds of cases. Artificial intelligence is very detailed, you can complete all cases and prove every time. Still, it shows that the computer can lead research mathematics to an unexpected direction. As with the most complicated mathematical proofs, proof of optimization may be difficult to build. The interactive theorem has achieved great success in accomplishing tasks such as proof of the four color theorem and proof of the validity of the seL4 microkernel. However, since the proposer needs to build proofs for possible thousands of lines of code, the theorem proves that it should be a joint effort to maximize efficiency. Collaborative interactive theorem prove is a relatively new field of research aimed at designing a system in which the task of constructing proof is distributed among thousands to millions of users (ProofPeer). In addition, there are several studies on the proof of the first theorem as a simple game interface (Sundar & Bringsjord) that people who are not trained in formal mathematics can learn to play immediately.

Whether it is beauty or helping to solve the problem of everyday life, I hope that visits to math.com will give you more mathematical love. Mathematics is a tool designed to handle all kinds of abstraction, its function is not limited to this field. When asking mathematicians what they did, you always get the same answer. They think. They are thinking of difficult and unusual problems. They are not thinking about ordinary problems: they just write the answer Richard Rusczyk is the founder of Problem Solving Art (AoPS), an online learning community that supports mathematicians in mathematics curriculum. In the early 1990s, Richard established AoPS as a book series; it has grown into an online community of 300,000 members providing courses, video lessons and adaptive learning systems. AoPS is a preferred trainer for the US Mathematical Olympics. I recently had the opportunity to speak to Richard about AoPS, how it works, and about working hard to extend to new children. Fortunately today's online world provides an inadequately utilized opportunity to informally disseminate mathematical ideas along with advances in video and animation. Perhaps the most important message is that through mathematics, you can reach not only the edge of the sky, the planet, or the universe, but also the constellation of eternal thinking. When meaningful real life and pleasant world is beginning, who wants math game? Connecting the real world with math lessons is easy and meaningful. In the information superhighway, "an online collection of actual mathematical activities, a mathematical activity (including natural disasters) with a specific real life priority, an online data source, a portal for participating in or starting a joint mathematics or science project etc. You can find out that real resources will undoubtedly stimulate the interests of teachers and students The problem with many online mathematical sites is that they present information in ideal ways for students who have natural mathematical talent or who already understand the subject. What they do is to provide an intuitive and realistic interpretation of relevant and understandable mathematical concepts. This is the place where Better Explained shines. Imagine that students are not taught by strict teachers but are learning new concepts from other enthusiastic students who are anxious to share the real reasons for rooting this concept Please give me. Underlying the educational philosophy of Better Explained is that you do not actually understand the concept until the students interpret the concept. Because students can not explain topics through memory equations or facts, they learn how and why different mathematical concepts work in their way.

A housekeeper and a professor are written by Yoko Yoshikawa, a novel published in 2003. This story is about mathematicians who are professors of the story. The professor suffered a brain injury after a tragic car accident, and he was only able to create a memory of only 80 minutes. The professor forgot his previous life, but he only remembered his numbers because he had a passion for mathematics. This story is spoken from the viewpoint of the narrator (house keeper). The narrator takes care of the professor who asked her son to enter the house directly after knowing that he has a ten-year-old son late at night. My longstanding dissatisfaction with so-called literary novels is that most probably create few mathematicians and scientists, as most writers do little know about these two areas. (A pleasant exception: Catherine Chung is a forgotten nation, a butler, a professor of Yoko Ogawa, Guet Symmetries by Jeanette Winterson) Peter Ho Davies praises it as "revelation - hopeless, distorted and painful , But always change it to be realistic. " Yoko Ogawa 's "diving pool" three perfect novels have resulted in a dull and disturbing effect of ghost stories without ghosts. This is a universe composed of the universe that can not be implicitly explained. Teenage girls became crazy about foster brothers, divers, women recorded their sister's pregnancy details in the diary and another woman returned to the university dormitory. A man with feet is running. It is not flashy. Ogawa's words are very accurate (even in Japanese translation) so it seems that every sentence conveys both the meaning of itself and all the black things that can not be judged by words. I want to explore the new type of Japanese literature apart from Mishima. Yoko Yoshikawa is a Japanese female writer who is thoroughly considering the thought of the character. I am currently reading her book Iris Bar, and so far, I feel that you are very strong about these characters. The protagonist of the story is a young girl working at a mother's hotel. This girl is said to be very beautiful and a perfect image of how a young girl should look like. I hate her. She had a strong passion for older men who had severe sexual orientation soon. This book has the theme of sexuality and degeneracy, and incorporates it into the everyday conservative Japanese lifestyle. It is interesting to analyze this from the perspective of feminism and to see how the cultural foundation functions.

Alan Turing was well known in his era; mathematicians, cryptologists, and computer pioneers were just a part of the title on his shoulders. Although he has contributed to many fields, he has been praised for mathematics, computer science, and his work in his cryptology during the Second World War. Alan Turing was born on 23rd June 1912 as a wealthy middle-class family. His parents Julius and Sarat Turing saw it in India, and there was another son, Turing, who spent his childhood. However, in 1950, Alan Turing found for the first time whether the machine can demonstrate human intelligence or equivalent intelligence. Alan Matheson Turing is a pioneer of British scientists, mathematicians, cryptographic analysts, and computer science, and it is also regarded as a feat of his "mystery" during the Second World War. The term "artificial intelligence" was originally built by Dr. John McCarthy at the 1956 Dartmouth conference. Since then, some of the most important introductions and developments in the field of artificial intelligence include natural language processing, robotics engineering, neural networks, logic and symbols. Inference, expert system, use of algorithms, brute force computing, intelligent agents, data mining, search engines, speech recognition, machine learning, deep learning, cognition, big data, and artificial intelligence. It took 50 or 60 years here. This historical drama on Alan Turing's lifetime depicts his work on the decryption of Enigma, an encryption device used in Germany during the Second World War. After the war, Alan Turing was homosexual, so he got convicted for blasphemy. He experienced chemical castration and later committed suicide. Young Alan Turing showed a relationship with his classmate Christopher Molkom at the school. They pass the encoded notes to each other on paper. This information includes "Let's meet in less than two weeks, beloved friends" and "I love you." When young Christopher died of cattle tuberculosis, their friendship is over. Adult Alan Turing calls him a machine that destroyed Enigma "Christopher"

Bletchley Park's staff and work at Bletchley Park is a small place 50 miles from London. Bletchley Park, called codename "X Station", is an evacuation place for MI 6 and Government Code and Code School (Gccs). This position was chosen because it is far from London, and the Germans do not consider it a worthy target. It was established in 1939 and was designed to break the coded German information sent using "Enigma" after the beginning of World War II. When the war of 1939 was announced, Turing immediately worked full time with the government code of Brechlee Park and Cipher School. The work done at Bletchley Park will be subject to the "Official Confidentiality Law", but recently it became publicly known. A great idea of ​​Turing in developing computers to help resolve specifications and break them can have saved more lives in the war. For him, this is also a fun time. - Turing together with other digitalist, WG Welchman, developed Bombe, a machine based on the early works of Polish mathematicians who had been interpreted since the late 1940 's. All information sent by the German Air Force Enigma aircraft. The German navy's Enigma aircraft is even more difficult to break, but this is the issue Turing is enjoying. By the middle of 1941, the statistical method of Turing and captured information brought the German Navy's signal to be deciphered in Blessedley. Early in the Second World War, Turing worked at the headquarters of British code company Bletchley Park. In addition to mathematicians, Bletchley Park recruited linguists and chess champions and attracted talent through a complicated crossword tournament winner held in contact with Daily Telegraph. The mathematical and logical skills of Turing made him a natural cryptographer. Cryptographers write encryption systems, cryptologists study them, but cryptologists like Turing broke them. In 1939, Turing discovered the ENIGMA setting and created a method called "bomb" that allows the Allies to decrypt German encryption. Turing and his colleagues were also able to break the more complex navy ENIGMA system, helping the Allies avoid German U boats during the Atlantic campaign from 1941 to 1943.

Recent articles were highlighted by Volunteer Spirit - Mathematics - Teacher - Companion - GMP Ambassador / Friend, @ mathwithmatthew, Dr. Matthew Beyranevand: Revaluation: Many math teachers are late! . He supports our mathematics teacher to accept the concept of reevaluation. That is the practice I support. I am not here to discuss this practice, but I am here to raise a larger problem altogether. What are the advantages of assigning grades to your child's work? 90-100% = A, 80-89% = The concept of B is completely subjective and full of error. Children can ask any questions in exams you have selected and built, and they can understand and explain mathematics by predicting you are looking for 100% accuracy It is not. Please ask the mathematician. Thanks to social media, you can keep in touch with scientists and mathematicians. I am passionate about answering children 's questions about what children are doing and why I like math (do not do kids' homework). Our favorite mathematicians in social media are Steven Strogatz (multi-author and multi-purpose public communicator), Laura Taalman (aka "mathgrrl", Dr. Taalman is really involved in 3D printing) and John Urschel (aka " ) "Mathematician"; When I was not studying mathematics at the Massachusetts Institute of Technology, he played football for the Baltimore Ravens! American mathematician Dr. Holly Krieger has served as a lecturer at Cambridge University in the UK and is a mathematical research manager, one of the few college girls in Cambridge, and a mathematical researcher at Murray / Edwards University. She talks about the beauty of symmetry on 10th October 2017 at John Adams College in Amsterdam. This is one of the most obvious aesthetic principles of mathematics. I talked to Holly to learn more about the creativity and structure of pure mathematics. I am attracted by certain formalism and logical structures. I thought the level of abstraction was very attractive, but I can really understand it. For a while, you do not know what some mathematics is saying or how it works. So, you understand not only that but you can hardly understand that you do not understand it 5 seconds ago. And I felt it was really alright.

Joseph - Louis Lagrange Joseph - Louis Lagrange was born on 25th January 1736 in Sardinia - Piedmont Turin (now known as Italy). He studied at the Turin Academy, and his favorite subjects are Classical Latin. After reading the work of Halley on optical algebra in 1693, Lagrange became interested in mathematics and astronomy. Unfortunately, Lagrange did not benefit from studying with major mathematicians, so he became self-motivated and self-taught. Then in 1754 he got the opportunity to announce his first mathematical study which is an analogy between the binomial theorem and the continuous derivative of the product function. Joseph-Louis Lagrange (1736 - 1813) His name is French, but Lagrange is an Italian mathematician. Like many great mathematicians in his era, he has contributed to many different fields of mathematics. In particular, he did some initial work with abstract algebra. I will immediately understand Lagrange's theorem, which is one of the most basic results of group theory. Évariste Galois (1811 - 1832) Galois is a very talented young mathematician whose history is one of the most tragic stories in mathematical history. He was twenty years old and was killed in a strange fight. Prior to this, he made a great contribution to abstract algebra. He helped create a group the group we know today, and he used the term "group" for the first time. Perhaps most importantly, he proved that it is impossible to solve a fifth degree polynomial (or any higher degree polynomial) using free radicals by studying the polynomial related substitution group . An important contribution of French mathematician Joseph-Louis Lagrange (1736-1813), French mathematician Pierre Simon de Laplace (1749-1827), and Swiss mathematician Leonhard Euler (1707-1783) I formed the theory of dynamics deeply. . It explains the small difference between Newton 's prediction and the observed orbit of the planet. These interpretations have derived a concept similar to a clockwork that operates according to known physical laws. The era of science and mathematics: Joseph - Louis Lagrange developed the metric method and explained the phase of Jupiter's moon and moon. Benjamin Franklin made his experiments electrically. Joseph Priestly discovered oxygen. Edward Jenner developed a smallpox vaccine. A musician and an astronomer William Herschel found Uranus. The nearest painter Beethoven turned into romanticism was Jean-Baptiste Camille Corot (1796 - 1875). In the beginning of his career, he painted a structured landscape, but as he matured in works like memories of Ville d'Avray and Mortefontaine, he created a kind of ambiguity , Showed a more imaginative style. aura

Women's contribution to mathematics Women in mathematics world are subjects that people rarely speak. If it is a female math teacher, it is the only time people do it. Many people do not know that women have made a very important contribution to the world of mathematics. Since the 5th century, it is recorded that women such as Hypatia, Maria Gaetana Agnesi, Sophie Germain, Emmy Noether, Ruth Moufang, Sun-Yung Alice Chang are participating in mathematics. Before proceeding, I pointed out the view of a woman as a second-class citizen of the world of mathematics and pointed out the difference between the contributions of insiders (men) and outsiders (women). You may think this is a matter of gender, but it is not everything. As with all excellent mathematicians, regardless of gender and women, I would like to simplify the problem to its simplest form. After graduating from college, in the late 1980s I found work in Wall Street and began to read economics. Most of it was written in statistical mathematics. Statistics like calculus is another unknown world that I am anxious about to elucidate its secret. I read the basics of basic statistical mathematics I wrote in a second-hand bookstore in 1934. It's $ 1.50. I noticed that it was written by a woman, Helen M. Walker. The price of a new book written by men is much higher, so even if it was written by a woman, I would get the best value and fifty cents. This is a scientific fact: women are unwavering! The New York Times bestseller 'Female Science' is an attractive illustration and educational book that emphasizes the contributions of 50 famous women in the field of science, technology, engineering, mathematics (STEM) from ancient times to modern times. This fascinating collection is full of eye-catching unique art, including experimental equipment, the percentage of women currently working in the STEM field, and infographic on related topics such as illustration science glossaries. A pioneering female statue is a well-known figure such as a primatologist Jane Goodall and a less well-known pioneer like African American physicist Catherine Johnson and the monthly mission of Apollo 11 in 1969 Includes mathematicians who calculated the trajectory. . After Lilian · K · Bradley in 1960, Malone - Maize became one of the first African - American women who received a doctorate in mathematics at the University of Texas (and the fifth African - Americans in the United States Woman). She is the first African-American teacher at Baylor College and the first African-American to be elected to the Executive Committee of the Female Mathematical Society.

Euclid is a great Greek mathematician. He knew little about the early life and private life, but he continued to make a big contribution in mathematics field, he was called "father of geometry" and taught mathematics in ancient Egypt during the reign of Ptolemy. From the late nineteenth century to the early twentieth century he wrote "Elements" which is the most influential mathematical work so far and a major textbook from mathematics to mathematics professors. These elements have attracted the attention of Western and world mathematicians for more than 2000 years. Euclid uses the "integrated approach" to create his theorem, definition and axioms. In addition to being the leader of the Alexandria Library, Euclid has created and built various elements of mathematics that are always Euclidean geometry, such as polism, geometry system, infinity, factorization, shape consistency, . Outline. His work has been influenced by Pythagoras, Aristotle, Oudox, Thales. Euclid of Alexandria lived between 365 and 300 BC (roughly). Mathematicians are often referred to as "Euclid", but sometimes called Alexandria's Euclid to avoid confusion with Socrates' green Socrates philosopher Euclid. Euclid of Alexandria is considered a father of geometry. Little is known about the lifetime of Euclid, but he teaches in Alexandria, Egypt. He has been educated at the Plato College in Athens, or he has received education from several Plato students. He is an important historical person because all the rules we use in geometry today are based on Euclid's books, especially "elements". The elements are as follows. Little about the lifetime of Euclid is not known. Euclid was a fairly common name in his era. Euclid advocated the theorem and problem. He showed the solution logically. Since his death, the elements of Euclid are standard geometric texts, which have a history of more than 2000 years. Euclid teaches at the University of Alexandria. Euclid was born in the second half of the 4th century. His cover is the first six books of basic planar geometry. - Introduction Mathematical reasoning becomes more important for so-called language reasoning and plays an important role in the development of our lives and human progress. Fields such as physics, social science, management, computer science and so on. However, computing requires a more specific field of mathematics, ie discrete mathematics. For its application in computer science, discrete mathematics has become widespread.

Galileo Galilei On February 15, 1564, in Pisa, Galileo was brought into the world. His parents rarely know that he changes people's perception of the world. His father, Vincenzo Galilei, studied music and experimented to help him pay for instruments. His mother, Giulia Ammannati, is an excellent housewife who is at home and looks after her children. When he was a child, Galileo was interested in the experiments his father did and he often helped him to experiment. In addition to being famous mathematicians and scientists, Galileo is a pretty good inventor. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken. Galileo Galilei Galileo Galilei is thought to be the central figure of the 17th century scientific revolution. His role in the history of science is very important. He completely changed the way of science and made experiments to try his ideas. Galileo was born in Pisa on 15th February 1564 and is the oldest of seven children. His father, Vincenzo Galilei, is a famous composer, singer, and musician.

The role of Greece in the formation of Western civilization Ancient Greeks contributed greatly to Western civilization. They have contributed to building and administration. Philosophers and mathematicians of ancient Greece contributed to the Western civilization. Greek art and drama also influenced Western civilization. The culture of ancient Greece made many contributions to Western civilization. Ancient Greece contributed to the Western civilization by building and government. The Parthenon temple was built to offer the goddess Athena. The ancient Greeks contributed much to Western civilization. Their accomplishments in art, philosophy, history, science formed the development of Western civilization. Many of these cultural aspects began in the golden era of Greece. The golden age of Greece is the era of peace and cultural prosperity, which is also the time when the majority of Greek's contribution to Western civilization began. Democracy, myths, and the Olympics all started with ancient Greeks. Among the many aspects of Greek culture that influence Western civilization, the most noteworthy is their philosophy. The Greeks believe that human thought can understand everything. The three most famous philosophers of ancient Greece are Socrates, Plato and Aristotle. The role of Greece in the formation of Western civilization Ancient Greeks contributed greatly to Western civilization. They have contributed to building and administration. Philosophers and mathematicians of ancient Greece contributed to the Western civilization. Greek art and drama also influenced Western civilization. The culture of ancient Greece made many contributions to Western civilization. Ancient Greece contributed to the Western civilization by building and government. - ... These are ridges built on wetlands, separated by passage of water. This is a way to irrigate plants. The next wonderful website, San Lorenzo, was built. This place is known for the big basalt head called "Olmec Heads". There are also 2 rows of artificial ponds including fountains and drains, there may be sculptures around. "Main drain pipe" seems to be made of 30 tons of basalt. Western civilization is Greek in many ways and the ancient Greeks have shaped the hearts of Westerners. Some say that everyone is a Platonicist or Aristotle, and some say that these differences persist through their minds. Plato pioneered a natural law approach to the development and organization of Aristotle; but the basic thrust is quite different. For Aristotle and its followers, the existence of humans is "coincidental" like all other living things, that is neither necessary nor eternal. To exceed time, we need only the presence of God. The accidental nature of human existence is only an invariable part of the natural order and it must be accepted.

Introduction to mathematical glossary: ​​In vocabulary, all intentional mathematical terms can be verified in a simple language. In this mathematics, the glossary is based on the requests of teachers and other people who are consulting national courses. . Mathematical terms in this term are always difficult to understand even before falling into Greek symbols. You learned mathematical vocabulary terms on this topic. Glossary of some terms: * absolute value * acute angle * sharp triangle * addition recognition * addition inverse matrix * adjacent angle * A The main story of mathematics, as well as an alphabetical list of mathematical terms, is supplemented by a list of important mathematicians and their accomplishments. You can also search individual mathematicians, theorems, deployment, past period etc using the search tool at the top of each page. In the "Source" section, list some of the resources (including or excluding elements) available for further investigation. If you are using a large number of mathematical or Greek symbols and technical terms in reports or articles, consider defining them with a glossary or term. We sort the list alphabetically, and gather Greek letters and definitions alphabetically in a separate list. In front of the content page, usually the naming is before the report. Vocabulary usually follows after reference. If you use Google Earth terrain images or Google Maps terrain images, please include Google attribute information, including Google images for copyright complaint allegations. If you added the Google logo and attribution text to another location in the image content, you can delete it. This biological vocabulary is a list of basic terms and concepts in biology, definitions of sub-fields and related fields. For more specific definitions of terms related to other glossaries, see the ecology glossary, the plant glossary, the genetic glossary and the seed forming glossary. An autonomous self-replicating unit that can exist as a structural and functional unit of all organisms; functionally independent life units (as in the case of unicellular organisms) or as subunits in parallel with other cells. Perform a specific function. The entire organism (as in the case of multicellular organisms)

Galileo Galileo Galilei's life and work are considered one of the best mathematicians ever. He changed his life through his own knowledge and made many people wonder. However, not all his works were accepted. Galileo asked the church to bring up an unforgettable controversy. Galileo Galilei was born on February 18, 1564 in Pisa, Italy. He is a member of the Nobel family, the son of Vincenzo Galilei, a musician and mathematician. Galileo had a strong interest in mathematics and mechanics since childhood. The Galileo project is a source of information on the life and work of Galileo Galilei (1564-1642). Our goal is to provide Galileo's hypertext information and his time science to audiences of all ages and professionals. What you have read here is the starting point - we will add information and keep updating. We recruit the opinions of our colleagues in the history of science and comment on how we can improve everyone's project, especially how to make this tool more useful in elementary and secondary education. Galileo's life and work Galileo Galilei is considered one of the best mathematicians ever. He changed his life through his own knowledge and made many people wonder. However, not all his works were accepted. Galileo asked the church to bring up an unforgettable controversy. Galileo Galilei was born on February 18, 1564 in Pisa, Italy. He is a member of the Nobel family, the son of Vincenzo Galilei, a musician and mathematician. Galileo, very young, in his way, Italian philosopher Galileo Galilei succeeded in developing many laws that define and explain how things work. He accepted the laws of other people and examined them He faced a family challenge and church troubles, but he told him to prevent doing all he did in his life I did not allow you to accept test conditions. . Galileo is known as the father of contemporary astronomy. Galileo di Vincenzo Bonauto de Galilei

Prime numbers and their properties were first extensively studied by ancient Greek mathematicians. Pythagoras school mathematicians (from 500 BC to 300 BC) were interested in the mysterious and digital nature of numbers. They understand the concept of prime numbers and are interested in perfect and kind numbers. The complete number is the number itself plus the correct divisor. For example, for the number 6 we have the appropriate divisors 1, 2, 3 and 1 + 2 + 3 = 6, 28 and about 1, 2, 4, 7 and 14 and 1 + 2 + 4 + 7 + 14 = There are 28. 361 is not a prime number. On the other hand, 361 is the product of two prime numbers, and is not necessarily different, so it is a half prime number (also called double prime number or 2 approximate prime number). In fact, 361 = 19 x 19, where 19 is a prime number, 361 is a perfect square, 19 is a square root My favorite number is seven, I love 7 more than my aunt. This is a beautiful number, the most important thing is that it is a prime number. I emphasize that I will be prime as I am always fascinated by prime numbers. Because prime is the core of mathematics, mathematics teachers emphasize the number of guiding prime numbers. However, prime numbers are not just pure mathematicians' interests in fact. I use prime numbers when I answer the phone. When buying something at Amazon, prime numbers protect you from thieves. Some animals and fruits like prime are also available. If you continue reading, you will see that many algorithms evolved with number theory for your character, communication security, and communication and compression of information. let's start. We all know that numbers are prime numbers or complex numbers. All composite numbers are composed of prime numbers and can be decomposed (decomposed) into a product of prime numbers (a x b). A prime number is a "component" or "base element" of a number. In 300 BC, Euclid proved that their number is infinite. His sophisticated proof is as follows. - If Q is not a prime number, it is composed, that is composed of prime numbers, 1 p is divided by Q (since all compositing numbers are products of prime numbers). Each prime number p constituting P obviously excludes P. When p is divided by P and Q, it must be divided by the difference of 2. That is, since the prime is not divided by 1, the number p is not included in the list. Another contradiction, your list contains all prime numbers

Carl Friedrich Gauss is the author of this report by Carl Friedrich Gauss. Gauss is a German scientist and mathematician. People call him His founder of modern mathematics. He is also engaged in astronomy and physics. His work on astronomy and physics is as important as mathematics work. Gauss also works in crystallography, optics, biostatistics and manufacturing mechanics. Gauss was born in Brunswick on April 30, 1777. Brunswick is now known as West Germany. - Introduction of Carl Friedrich Gauss (1777-1855): Carl Friedrich Gauss is considered one of the best mathematicians ever. Since he has offered many ideas for mathematics, astronomy and physics, he is the creator of the logical mathematics field. As a student in mathematics education, I touched the works of Gauss many times. He has contributed greatly to various fields of mathematics such as linear algebra, calculus, number theory and so on. Karl Friedrich Gauss Gauss, Karl Friedrich (1777-1855). German scientist and mathematician Gauss is often called the founder of modern mathematics. His work is astronomy, and physics is as important as mathematics. Gauss was born in Brunswick on April 30, 1777 (now West Germany). Many biographers believe that he is receiving good health from his father. Gauss said to himself that he could count before he speaks. - Carl Gauss Carl Gauss is a man known for his great progress in mathematics and physics. He has made a tremendous contribution in fields such as number theory, analysis, differential geometry, geodesy, magnetology, astronomy, optics and so on. The concept he created himself had a great influence on many areas of mathematics and science world. Carl Friedrich Gauss (born in John Friedrich Gauss) is said to have been a great destiny from the time of Braunschweig in Germany in April 1777. Interestingly, Carl's mother, Dorothy Benze, did not know exactly his birthday. It's only 8 days before the holiday. Almost 30 years later, Gauss understood the Easter's date and developed rules to celebrate his birthday on 30th April. - Carl Friedrich Gauss is known as a very important person in the world of mathematicians. The discovery completed while he was alive contributed to many fields of mathematics such as geometry, statistics, number theory, statistics and so on. Gauss is a very good mathematician, that's why he has always been remembered.

Society consists of family members. Strengthen the region and strengthen social construction. Families are the most powerful obstacles to the survival of society. If there is no family, there is no society and we can not maintain a good society. Women, regardless of sisters, wives, mothers, play an extremely important role. Families are the most important unit of social organization. Family unit - men and women living in peace and harmony in harmony - will always be an important social organization or unit of society at all times. This is my opinion on A.K. Ramanu Jin's poem is "Mother, other things." I studied his work in high school literature textbook five years ago. A few years ago, lastly when I last held my grandmother's hand, I kept thinking about that poem. I have to recreate it myself. That's why we gone. When I was 16 when I was in trouble, I first learned about Ramanujin. My parents feel a lot of pressure to get perfect results. Then a letter from India; this is a letter from the widow of Ramanujan. She wrote a letter to my father. My father is one of the 80-digit scientists around the world who gave her her a Ramanujan bronze bast as a gift. That is the first time I learned about Ramanune. My father taught me this mysterious Indian genius. Ramanujan turned out to be a dropout of two universities. I do not need to be a typical direct A - s student in order to gain power and hope from knowledge and to succeed. Srinivasa Ramanujan embodies the term "genius". For mathematicians he is a rich and real story. Ramanu Jin was born and raised in the rural village of India at the end of the nineteenth century and had few opportunities to develop his ingenious mathematics skills. He used the hard shell artifacts he can get. Once, he encountered primitive, outdated textbooks and pulled out a profound mathematical theorem from this simple manuscript - many of them were not known to the best mathematicians of his time. Ramanujan sent his manuscript to England, except for the famous mathematical professor GH Hardy at Trinity College Cambridge. Even Hardy was ready to dismiss Rama Nakin's work until he noticed a considerable depth of what he was reading. Hardy invited Ramanuzin to Cambridge. These two form the most unlikely alliance. His life is shortened by illness, but Ramanujin is safe as a great mathematical legacy.

Ancient Greek astronomy Since the first Egyptian peasant discovered Sirius' annual plays a few days before Nile's annual rise, the ancient civilizations around the Mediterranean have calendar to help guide them through terrestrial activities As I tried to interpret the movement of the sky. After observation gathering over many years, yearly changes in the length of the moon or on the observation date bring about a planting and harvest season, navigational safety or stormy weather, or a flock from the winter to the summer meadow It can be used as an important indicator of the timing. The ancient Greeks made a great contribution to the scientific community, from agriculture to astronomy. The ancient Greeks have great curiosity and have developed many of the ideas we use today for science, mathematics, astronomy and medicine today. Greek science is said to have started in 585 BC. Many cultures have innovative scientific development and scientific and ideological traditions, but Greek science endured the storm of time due to its solid foundation in mathematics, measurement, astronomy and medicine. Greek science began with mathematics, widely studied and taught in ancient Greece. Thales was one of the first mathematicians who discovered five geometric theorems and improved navigation. Archimedes and Pythagoras are considered to be the largest mathematicians in Greece. Archimedes was an early writer about mechanics, when examining the circular area, I found that underwater objects are less heavier than underwater objects. Ancient Greek astronomy Since the first Egyptian peasant discovered Sirius' annual plays a few days before the annual rise of Nile, the ancient civilizations around the Mediterranean have calendar to help guide them through ground activities As I tried to interpret the movement of the sky. - Role of love in ancient Greek medicine People who are worshiped at multiple levels among the many gods and goddesses of ancient Greece are mainly love. This power, playing an important role in many aspects of Greek life, including understanding of your body. Astronomy is one of the oldest natural sciences. The early civilization of the history of Babylonians, Greeks, Indians, Egyptians, Nubianans, Iranians, Chinese people, Maya people, and many ancient American indigenous peoples observed the night sky in an orderly manner. Historically, astronomy has included various fields such as astronomy, astronomy navigation, astronomical observation, calendar production, but now professional astronomy is often considered synonymous with astrophysics.

Along with the emergence and evolution of ancient numerical systems, the number of zeros has continued. For mathematicians who pioneered different digital systems in the past, zero seemed not to be a clear beginning. Depending on the culture there are basically meaningless signs, but usually there is an idea that it will be controversial since the first time the culture number system was created and later. (Textbook) The reason behind adding zeros to the digital system was delayed in most cases because the earliest digital system was additive. Mathematicians have done this for centuries. First add zero to a natural number to get an integer. Next, add irrational numbers such as rational numbers, negative numbers, π, e, and square roots of 2, and write numbers with neither patterns nor end. Each positive real number is precisely the square of two numbers. One of them is strictly positive and the other strictly negative. Zero is only one number and is its own square. Therefore, you can define a square root function that associates a non - negative number with a non - negative number whose square is the original number. In a real system, since the square of all real numbers is not negative, the square root can not take negative numbers. The lack of a true square root of a negative number can be used to extend the real system to a complex number by imagining a virtual unit i which is one of the square roots of -1. Brahmagupta 's Brahmasphuṭasiddhanta is the first book to mention zero as a number, so Brahmagupta is generally considered the first book to propose the zero concept. He gives rules like zero, negative and positive numbers, eg "zero and positive are positive, negative and zero are negative". Brahmasphutasiddhanta is the earliest known text, as Babylonians do, or as Ptolemy does, just treat the number as a number itself, not a placeholder number representing another number. The symbol. Romans

First, the ratio of pi to diameter is pi (Bennet, Burton, & Nelson, 2012). This is almost the same as 14159. In the form of an equation, π = C / d is calculated (Shell, 2013). Pi is also an irrational and transcendental number. This means that it will continue infinitely without repetition or pattern. Also, it can not be accurately expressed as a score, and the decimal point does not end (Shell, 2013). The history of pi is very difficult to understand. No one knows exactly who discovered it; they only know the hypothesis and coincidence. This week will celebrate my favorite day - March 14th is the last Wednesday of Pi day. Pi is the perfect cycle. The familiarity and familiarity with our Pi comes primarily from our understanding of the usefulness of mathematics. Ππ of Pi or Greek letter is a mathematical constant equal to the ratio of circumference to diameter - C / d. It is the essence of each circle, which is approximately equal to 14. (Thus, Pi Day occurred on March 14, March 14, called March 14) Pi can not be completely described as an intersection of decimal notations that never ends, and it will be in permanent repeating mode It is not. This is an unreasonable number, but still other rational numbers are usually used to approximate it, like the score of 22/7. Pi is probably the most famous and interesting mathematical structure in the world. From Babylonia to Egypt, from China to Baghdad, ancient mathematicians vigorously calculated pi to determine the area of ​​the circle. However, female mathematicians tend to be overlooked. However, gender does not define the pursuit of our knowledge. Indeed, in order to give meaning to the world and to ourselves, others insist that humans find patterns, prove theorems, and determine mathematical complexity. Both male and female mathematicians contribute to this process and their contribution should be celebrated with the same enthusiasm. After all, the pursuit of mathematical knowledge is infinite, just like the number of π

Carl Friedrich Gauss (1777-1855) Introduction: Karl Friedrich Gauss is considered one of the best mathematicians ever. He is a creator of logical mathematics fields as he has offered many ideas for mathematics, astronomy and physics. As a student in mathematics education, I touched the work of Gauss many times. He has contributed greatly to various fields of mathematics such as linear algebra, calculus, number theory and so on. Creativity can be seen when a person creates or discovers a new idea that greatly influences the person's job area. Carl Friedrich Gauss is the author of this report by Carl Friedrich Gauss. Gauss is a German scientist and mathematician. People call him Founder of Modern Mathematics. He is also engaged in astronomy and physics. His work on astronomy and physics is as important as mathematics work. Gauss also works in crystallography, optics, biostatistics, and manufacturing mechanics. Gauss was born in Brunswick on April 30, 1777. Brunswick is now known as West Germany. - Introduction of Carl Friedrich Gauss (1777-1855): Carl Friedrich Gauss is considered one of the best mathematicians ever. He is a creator of logical mathematics fields as he has offered many ideas for mathematics, astronomy and physics. As a student in mathematics education, I touched the work of Gauss many times. He has contributed greatly to various fields of mathematics such as linear algebra, calculus, number theory and so on. Karl Friedrich Gauss Gauss, Karl Friedrich (1777-1855). German scientist and mathematician Gauss is often called the founder of modern mathematics. His work is astronomy, and physics is as important as mathematics. Gauss was born on Brunswick on April 30, 1777 (now West Germany). Many biographers believe that he received health from his father. Gauss told himself he could count up before he speaks. - Carl Gauss Carl Gauss is a man known for his great progress in mathematics and physics. He has made a tremendous contribution in fields such as number theory, analysis, differential geometry, geodesy, magnetology, astronomy, optics and so on. The concept he created himself had a great influence on many areas of mathematics and science world. Carl Friedrich Gauss (born in John Friedrich Gauss) was almost destined since April 1777 from the German Braunschweig era. Interestingly, Carl's mother, Dorothy Benzer, did not know exactly his birthday in just 8 days before the holiday was promoted. Almost 30 years later, Gauss understood the Easter date and created a rule to celebrate his birthday on 30th April. The discovery completed while he was alive made many contributions to mathematics fields such as geometry, statistics, number theory, statistics, and so on. Gauss is a very good mathematician, that's why he has always been remembered.

"I like the author's preferences of footnotes.They often emphasize the history, the details of the lives of many mathematicians that appear on these pages.Their comments are fun to what I think is very good Add a special dimension of pleasure At the appropriate level, it has prepared a lot of preparation for the future of future students, and it did a good job. " Advanced mathematics textbooks are exploring important themes of graduate students in pure mathematics and applied mathematics. The topics covered in this textbook cover important areas of other interdisciplinary graduate programs including master's degree, doctoral course, and mathematics. This series provides the latest discovery and application on current topics in mathematical analysis in a wide range of fields. These quantities are more concentrated than is common in standard textbooks and these quantities provide an accessible research frontier for researchers and graduate students. It is useful not only for individual learning but also for graduate school and advanced undergraduate course and research seminar. This series of articles is interested not only by mathematicians but also by scientists in other fields. Applied mathematics focuses on mathematical methods commonly used in science, engineering, business, and industry. Therefore, "applied mathematics" is mathematical science with expert knowledge. Applied mathematics also refers to the professional character of mathematicians who tackle practical problems and as professionals focusing on practical problems, applied mathematics is the development of mathematical models in the fields of science, engineering and other mathematical practices , Focusing on research and use. Traditional division of mathematics is pure mathematics, essential interest research into mathematics, applied mathematics, and mathematics that can be applied directly to real world problems. This division is not necessarily clear, and many subjects have evolved into pure mathematics to find unexpected applications in the future. Recently, there are widely disagreed opinions such as discrete mathematics and computational mathematics. With an ideal classification system, new fields can be added to the organization of prior knowledge, amazing discoveries and unexpected interactions are incorporated into outlines. For example, Langlands is planning to find unexpected connections between areas previously considered irrelevant, at least Galois, Riemannian aspect, and number theory. It is usually difficult to find the right mathematical problem than to find mathematical answers. The following is an extensive explanation of some of the things related to my own research, which is very exciting in today's pure mathematics and is called the principle of impossible intersection. Broadly speaking, the idea is that arithmetic and geometry should not interact in an unexpected way without justifiable reasons. Think about drawing graphics on an airplane. This is a lot of things to do at school. The points on these graphs have two coordinates, usually called x and y. If you draw a random graph (geometric object) on the plane, many points on the graph will not have x and y coordinates. Both are rational numbers (integer scores, arithmetic objects).

Archimedes is a Greek mathematician who created several inventions, formed new mathematical techniques, and used geometrical progress in everyday mathematics. As one of the greatest mathematicians in history ("28th century BC - 212 BC"), he was in charge of improving the infinite mathematical meaning and usage of mathematical models in the real world (Noel 28). He opened many doors to the world of geometry and mathematics and made a very important contribution to contemporary civilization. Archimedes was born in 287 BC and is located in the colony of Greek port of Syracuse in Sicily. Archimedes' father is Phidias. He is an astronomer; this is what we know about his father, and we have learned this from Archimedes' work The Archreckoner. Archimedes was educated at the University of Alexandria in Egypt. Archimedes' friend friend Heracleides wrote his biography, but this work was lost. Several authors have reported that he visited Egypt and invented a tool called Archimedes' spiral. This is a pump that is still used all over the world. Archimedes seems to study with Euclid's followers when young. Many of his ideas seem to be consistent with mathematics developed there. This guess is more certain, as he sent the results to Alexandria's personal information. Samos' Conon is one of the greatest mathematicians in Alexandria, because he respects him as a mathematician and his best friend. Exhibit works of Syracuse Archimedes and contemporary youth, Apollonius of Perga. Archimedes finds the digital regions and volumes generated by the conical region using discovery methods based on weighing theoretically infinitely thin digital slices. These conic curves were discovered by students of Eudoxus called Menaechmus, the subject of Euclid's paper, but Archimedes' work was the one that survived the first time. Archimedes also investigated the center Archimedes' father was astronomer Phidias. In addition to this fact, we do not know anything about Phidias. As Archimedes offered that information to Sandrecker, one of his work, we just know this. A friend of Archimedes called Heracleides to write a biography about him, but unfortunately that work has been lost. If we find these lost jobs, even excerpts found in the sentences of other people will change our knowledge about Archimedes. Archimedes is from Syracuse, in Syracuse. According to some authors he visited Egypt and invented the device now known as the Archimedes Spiral. This is a pump that is still used in many parts of the world. Archimedes is highly likely to study with Alexander's Euclid heir when I was young.

Mathematics is one of the basic subjects of elementary school professors and is a necessary condition for the overall academic survival. In order for young learners to understand the future of mathematics, it is necessary to base on the early foundation of high quality, rewarding and accessible mathematics education (NCTM, 2013). An attractive and touching learning environment helps confidence in the ability of children to understand and use mathematics. However, mathematics has proved to be a problem for many students. In the world of technology, it is becoming increasingly important to incorporate technology-based instruction into the classroom. Thinkster Math is ideal for families who want to master powerful conceptual math skills. We are trying to build mathematicians, not numerologists. In order to achieve this we emphasize words and logic problems by covering a wide range of mathematics courses. We will support students of all abilities. Students can fill the gaps in knowledge of their mathematics and / or extend their knowledge of mathematics over grades. We combine a one-to-one whiteboard conversation with digital worksheets and trained math coaches to provide a unique approach to young mathematicians of all levels. I was not good at mathematics. And I always associate powerful math skills with natural abilities that are good at programming. I feel that I have to make more effort to learn the same concept than others (with mathematical natural skills). Because this idea is deeply rooted in my brain, I definitely will not learn how to trace binary search trees and how to solve recursive nightmare like Mergesort mentally. But CS Playground React becomes very simple and will investigate a very specific set of topics. Also, this does not mean the next big thing. Building this app is just a fun way to learn about this. If it becomes a valuable resource for others in the process, it is even better. The fixed idea is when you believe skills are fixed functions. This person is very smart, this person is very ridiculous, this man is good at mathematics, that person is very artistic. The skill to think as a fixed function is helpless. Whether you are born with skills or not, no matter how much effort you are going to work with little or no effort. This way of thinking tends to die in fear of making it clear to others (or admitting yourself) that you are not good at something.

Sir Roger Penrose was born on 8th August 1931 in Colchester, England. His parents are receiving higher education. His mother Margaret Feathe is a doctor and his father Lionel Sharples Penrose is a medical geneticist. Both he and his brothers, Oliver and Jonathan, joined the field of science. Jonathan became a psychologist and the oldest Oliver became a mathematician. Roger was trained to be a doctor, but his school did not allow him to have biology, and when mathematics was his focus, he suddenly turned to another path. Sir Roger Penrose, one of the world's best mathematicians, said, "By accelerating technology, developing machine learning, big data, and algorithms alone is enough to declare artificial intelligence rather than natural or human intelligence It is not. " As a teacher and colleague at Steven Hawking, he worked with him to develop the famous singular point theorem, and Penrose encouraged us to redefine the problem with other terms. First, look at Penrose, the problem is logical. Penrose's idea is based on a specific interpretation of Godel's theorem to assert the impossibility of "smart machines". But most importantly, in addition to the most influential mathematicians, physicists, and cosmologists, for Oxford's honorary retiring professor, the problem lies in the physical nature. Regarding how our consciousness actually functions, there is a theory of the source of human consciousness originally proposed by Noherian physicist Sir Roger Penrose and ORCH-OR of anesthesiologist Stuart Hermann. Essentially, it suggests that our neuronal microtubules interact with the oscillation of a field that is the source and / or catalyst of our more ambitious human consciousness. There is no doubt that quantum mechanics does not have a single explanation, and that reference to consciousness is not included. As we understand, consciousness is only one element of the quantum field. Certainly, our neuronal walls and synapses themselves are composed of these small structures called microtubules. Theoretical physicist Roger Penrose and the anesthesiologist Stewart Hamedov's theory of quantum consciousness may show that consciousness may appear at the quantum level and quark information (rotation) may influence the rotation of other quarks He says, it can extend far away. Although this is very theoretical, it shows the possibility of exchanging information outside the understanding of the space and time of day. Thus, in any case, if it is a DNA, meme, or quark rotation all information and information will still exist from a binary upper / lower point of view. Here, / quark rotation / quark rotation is an identification structure. That heart dissatisfaction. Conditionality is the process of promoting it all. Starting with a lot of information conditions, several things will appear and self-organize.

Sir Roger Penrose was born on 8th August 1931 in Colchester, England. His parents are receiving higher education. His mother Margaret Feathe is a doctor and his father Lionel Sharples Penrose is a medical geneticist. Both he and his brothers, Oliver and Jonathan, joined the field of science. Jonathan became a psychologist and the oldest Oliver became a mathematician. Roger was trained to be a doctor, but his school did not allow him to have biology, and when mathematics was his focus, he suddenly turned to another path. Sir Roger Penrose, one of the world's best mathematicians, said, "By accelerating technology, developing machine learning, big data, and algorithms alone is enough to declare artificial intelligence rather than natural or human intelligence It is not. " As a teacher and colleague at Steven Hawking, he worked with him to develop the famous singular point theorem, and Penrose encouraged us to redefine the problem with other terms. First, look at Penrose, the problem is logical. Penrose's idea is based on a specific interpretation of Godel's theorem to assert the impossibility of "smart machines". But most importantly, in addition to the most influential mathematicians, physicists, and cosmologists, for Oxford's honorary retiring professor, the problem lies in the physical nature. Regarding how our consciousness actually functions, there is a theory of the source of human consciousness originally proposed by Noherian physicist Sir Roger Penrose and ORCH-OR of anesthesiologist Stuart Hermann. Essentially, it suggests that our neuronal microtubules interact with the oscillation of a field that is the source and / or catalyst of our more ambitious human consciousness. There is no doubt that quantum mechanics does not have a single explanation, and that reference to consciousness is not included. As we understand, consciousness is only one element of the quantum field. Certainly, our neuronal walls and synapses themselves are composed of these small structures called microtubules. Theoretical physicist Roger Penrose and the anesthesiologist Stewart Hamedov's theory of quantum consciousness may show that consciousness may appear at the quantum level and quark information (rotation) may influence the rotation of other quarks He says, it can extend far away. Although this is very theoretical, it shows the possibility of exchanging information outside the understanding of the space and time of day. Thus, in any case, if it is a DNA, meme, or quark rotation all information and information will still exist from a binary upper / lower point of view. Here, / quark rotation / quark rotation is an identification structure. That heart dissatisfaction. Conditionality is the process of promoting it all. Starting with a lot of information conditions, several things will appear and self-organize.

Archimedes works hard in his laboratory. He sits there and thinks writing. He completes all marks on his paper until all figures are perfect. He is making some of the most important concepts that will change contemporary life forever. In addition to inventing, he mastered the vast majority of knowledge that a normal teenager could not have learned at the age of fifteen. Archimedes is a famous inventor and mathematician, known for his many inventions that change his life, his wisdom in mathematics and science, and his surprising but very busy and challenging life. Archimedes Archimedes was born in 287 BC and is located in the Greek port colony of Syracuse in Sicily. Archimedes' father is Phidias. He is an astronomer; this is what we know about his father, and we have learned this from Archimedes' work The Archreckoner. Archimedes was educated at the University of Alexandria in Egypt. Archimedes' friend friend Heracleides wrote his biography, but this work was lost. Several authors have reported that he visited Egypt and invented a tool called Archimedes' spiral. This is a pump that is still used all over the world. Archimedes is a Greek mathematician and scientist. He was born in Syracuse, Sicily on 287 AD. He received education in Alexandria, Egypt. Due to the lack of information on Greek mathematics, many Greek mathematicians and their works are rarely known. Archimedes is an exception. Archimedes is very focused on mathematics. For example, he always forgets to eat and bathing as he always wants to solve the problem. He discovered spheres, cylinders, and areas and volumes of planar shapes. He shows that the volume of the ball is two-thirds of the smallest cylindrical volume that can contain a sphere. Archimedes is proud of this concept, and he asks for engraving a cylinder in his grave in the explanation of the concept. Archimedes also gave way to approximate pi. He can estimate the pi value between 3 10/71 and 3 1/7. Mathematics is not complicated enough to find the exact π (3.14) Archimedes' mathematics, mathematician of ancient Greece. Archimedes is one of the great scientists and mathematicians who have contributed to many contemporary creativity and research including Tesla's invention. This digital expert is known for inventing its own green digital system because it does not like the existing green digital system and develops a system that suits her needs. His greatest achievement is the integral calculation, Tesla can easily do in his mind. Use Archimedes' mathematics

The origin of imaginary imaginary numbers can be traced back to ancient Greeks. But once they thought that all numbers were reasonable. Over the years mathematicians have not accepted the fact that equations may have solutions smaller than zero. These types of numbers are numbers that we call negative numbers today. Unfortunately, centuries of expressions seem to be unable to be solved because of lack of understanding of negative numbers. Therefore, from the newly discovered negative data, mathematicians found imaginary numbers. 3 But this may not be the truth about the imaginary history. After Pythagoras discovers the asymmetry of the unit square diagonal and its sides, it may be more accurate to describe the introduction of an invalid number. On the other hand, imaginary numbers have a more complex history of use, acceptance and interpretation (as explained by Priest 1998). Nonetheless, the above example is useful for explaining conceptual concepts. 4 In some places, Waismann's view seems to introduce Quine / Duhem's general thesis paper. I think it is perfectly compatible with the view of my concept. The imaginary number is a number, and squaring results in a negative number. Basically, the imaginary number is the square root of a negative number, and there is no concrete value. This is not a real number, but it can not be quantized with a digit string. Since imaginary numbers exist and are used in mathematics, it is "real number". Usually it is represented by a symbol, and the imaginary number is represented by the symbol j in the electron (because "current" is indicated). Imaginary numbers are particularly suitable for electricity, especially for alternating current (AC) electronics. AC is a sinusoidal wave that changes positive and negative. It may be very difficult to combine AC currents. Because they may not match the wave properly. Using virtual current and real numbers helps to calculate and avoid electric shock using AC.

Free articles available online are great, but they do not follow the guidelines for your specific writing task. If you need a custom academic paper on science: you can hire a professional writer here to write a high quality genuine article. Free papers can be tracked through Turnitin (theft detection program), but our custom document passes the theft test. Our writing service saves you time and results Carl Friedrich Gauss is the author of this report by Carl Friedrich Gauss. Gauss is a German scientist and mathematician. People call him His founder of modern mathematics. He is also engaged in astronomy and physics. His work on astronomy and physics is as important as mathematics work. Gauss also works in crystallography, optics, biostatistics and manufacturing mechanics. Gauss was born in Brunswick on April 30, 1777. Brunswick is now known as West Germany. - Introduction of Carl Friedrich Gauss (1777-1855): Carl Friedrich Gauss is considered one of the best mathematicians ever. Since he has offered many ideas for mathematics, astronomy and physics, he is the creator of the logical mathematics field. As a student in mathematics education, I touched the works of Gauss many times. He has contributed greatly to various fields of mathematics such as linear algebra, calculus, number theory and so on. Karl Friedrich Gauss Gauss, Karl Friedrich (1777-1855). German scientist and mathematician Gauss is often called the founder of modern mathematics. His work is astronomy, and physics is as important as mathematics. Gauss was born in Brunswick on April 30, 1777 (now West Germany). Many biographers believe that he is receiving good health from his father. Gauss said to himself that he could count before he speaks. - Carl Gauss Carl Gauss is a man known for his great progress in mathematics and physics. He has made a tremendous contribution in fields such as number theory, analysis, differential geometry, geodesy, magnetology, astronomy, optics and so on. The concept he created himself had a great influence on many areas of mathematics and science world. Carl Friedrich Gauss (born in John Friedrich Gauss) is said to have been a great destiny from the time of Braunschweig in Germany in April 1777. Interestingly, Carl's mother, Dorothy Benze, did not know exactly his birthday. It's only 8 days before the holiday. Almost 30 years later, Gauss understood the Easter's date and developed rules to celebrate his birthday on 30th April. - Carl Friedrich Gauss is known as a very important person in the world of mathematicians. The discovery completed while he was alive contributed to many fields of mathematics such as geometry, statistics, number theory, statistics and so on. Gauss is a very good mathematician, that's why he has always been remembered.

Recent articles were highlighted by Volunteer Spirit - Mathematics - Teacher - Companion - GMP Ambassador / Friend, @ mathwithmatthew, Dr. Matthew Beyranevand: Revaluation: Many math teachers are late! . He supports our mathematics teacher to accept the concept of reevaluation. That is the practice I support. I am not here to discuss this practice, but I am here to raise a larger problem altogether. What are the advantages of assigning grades to your child's work? 90-100% = A, 80-89% = The concept of B is completely subjective and full of error. Children can ask any questions in exams you have selected and built, and they can understand and explain mathematics by predicting you are looking for 100% accuracy It does not mean that. Please ask the mathematician. Thanks to social media, you can keep in touch with scientists and mathematicians. I am passionate about answering children 's questions about what children are doing and why I like math (do not do kids' homework). Our favorite mathematicians in social media are Steven Strogatz (multipurpose author and public public communicator), Laura Taalman (aka "mathgrrl", Dr. Taalman is really involved in 3D printing) and John Urschel (aka ")" Mathematician "; When I was not studying mathematics at the Massachusetts Institute of Technology, he played football for the Baltimore Ravens! American mathematician Dr. Holly Krieger has served as a lecturer at Cambridge University in the UK and is a mathematical research manager, one of the few college girls in Cambridge, and a mathematical researcher at Murray / Edwards University. She talks about the beauty of symmetry on 10th October 2017 at John Adams College in Amsterdam. This is one of the most obvious aesthetic principles of mathematics. I talked to Holly to learn more about the creativity and structure of pure mathematics. I am attracted by certain formalism and logical structures. I thought the level of abstraction was very attractive, but I can really understand it. For a while, you do not know what some mathematics is saying or how it works. Then, you understand not only that but you can hardly understand that you do not understand it 5 seconds ago. And I felt it was really alright.

Descartes 'Algebra and Descartes' Soul Comments: Biography of Knowledge and Erroneous Descartes: Emotions, Reasons, and Human Brains Paul Mills --------------------- - ------------------------------------------------------------------- - ------ Stephen Gaukroger, Descartes: Intellectual Biography. Oxford: Oxford University, 1995. 499 pages. Antonio R. Damasio, Descartes' mistake: emotion, reason, and the human brain. New York: Putnam, 1995. 312 pages. Antonio Damascio tells us that Descartes' mistake is his belief in "separation of the abyss between the body and the spirit". "The manuscript is the passion of Descartes to the soul that Elizabeth brought to Elizabeth in the beginning of 1646. It is a map of the soul whether it is a human soul or a human soul Other works of Descartes - geometry and optics Technical paper on methodology, metaphysics - objective and reasoning with a new rational science style Discussion about passion is an explanation of morality as a person, a new person, or someone's sorrow and pleasure, and systematic With the defense of medical advice, he hoped to succeed in putting pressure on Elizabeth, heartily hoping to share the satisfaction feeling he likes with others, a creed. "(Prince and Philosopher, master of passion.Page .. 89) Analytic geometry combining algebra and geometry was developed in the early 17th century by Western mathematicians and French mathematicians and philosophers René Descartes. Mr. Descartes realized that any position on the plane can be described with a pair of numbers called coordinates and immediately realized that geometry can be described using the corresponding algebraic equations. In the algebra course, there is a tendency to call this "graphic". Calculus was then used as the main extension of rectangular coordinate analysis geometry of the century. The simple concept of what Descartes calls the "x-y plane" is said to be the basis for many subsequent technological progress. If we do not analyze the geometry, we may still enter the early industrial era. This is a missing link and we will be able to begin using mathematics fully to understand our material world.

Having multiple mathematicians in your family is not unprecedented. In the history of mathematics there are many fathers, fathers, fathers and daughters. For example, the Italian Riccati family like Theon and Hypatia, Farcas Bolyai (1775-1856) and Janos Bolyai (1802-1860), George David Birkhoff (1884-1944), Garrent Birkhoff, Emil, Michael Artin Elie and Henri Cartan Three-digit scientists were created, but their contribution to mathematics was not the same as that of all Bernoulli octagons. Daniel Bernoulli is the son of John Bernoulli. He was born in Groningen, where his father was the chairman of mathematics there. Since his brothers were Nicholas (II) Bernoulli and his uncle was Jacob Bernoulli, he was born to a family of major mathematicians, but also became an unfortunate competition, a bitter a bitter family. When Daniel was 5 years old, his family returned to his home Basel, when his uncle Jacob Bernoulli died, Daniel's father greeted mathematical president. When Daniel was 5 years old, his brother John (B) Bernoulli was born. All three sons will continue to study mathematics, but this is not a course that John Bernoulli plans for Daniel. Daniel is the son of Johan Bernoulli (one of the early developers of the calculation) and the nephew of Jacob Bernoulli (he is "the first person who discovered probability theory"). He has two brothers, Niklaus and Johann II. W. W. Rouse Ball expresses Daniel Bernoulli as "the youngest Bernoulli ever". He is said to have a bad relationship with his father. When they competed in the first place of science competition at the University of Paris, John was unable to endure the "shame" of Daniel's equality and forbade Daniel from leaving his house. Johann Bernoulli copied some of the important ideas of Daniel's book Hydrodynamica into Hydrodynamica's own book Hydroculica. It has been backtracked in the front. Daniel tried to reconcile, but his father was still resentful until his death. In the 1700s, one of the smartest people in the field of physics, mathematics and medicine was born. Daniel Bernoulli was born on 8th February 1700 as a famous mathematician, John Bernoulli's family. From the beginning, Daniel Bernoulli was surrounded by his father and his brothers, his enemies, Jacob Bernoulli mathematics and talent. But people will think that his father will give him enough support to be a mathematician, but that is not the case. Johann Bernoulli thought that mathematicians are not good luck, so he forced his son to study medicine, but Daniel Bernoulli broke everyone.

From stripe of zebra to spider's nest: Attractive observation of patterns in nature and mathematics that makes them From stripe of zebra to spider's nest, sand dune to snow crystal, nature is full of mathematical models. Among the "Beauty of Numbers in Nature", Ian Stewart shows how life is formed from mathematical principles. Each chapter of "The beauty of figures in nature" explores different pattern systems and their mathematical basis. In doing so, the book also reveals some common patterns - from natural geometry of ancient Greece to complexity of fractals - both natural and human -. Stewart uses extensive resources to study model mathematics: obsession with Pythagoran figures is the philosophical foundation of the universe, great mathematics wishing to know how the violin makes music It is a person. Understanding that space and time can be mixed, the natural world does not abandon regular geometric shapes such as spheres and cylinders, but rather nonuniform terrain This book first presents simple and frequently asked questions about the shape and personality of snowflakes. How do you have this strange and irregular strange mixture in a piece of cold water? At the end of the book, the reader will understand that mathematical patterns can take many forms, some of them are not at all like patterns. In this wonderful video "Nature and Numbers", filmmaker Christopher Vera introduces a series of animations that introduce various mathematical principles, starting with amazing animations of the Fibonacci sequence. Please enter the Golden Ratio, Angle Ratio, Delaunay Triangulation and Voronoi Inlay. These words seem scary, but as mathematics is beautiful, this movie reminds us of the intimacy of nature and mathematics. You can find out more about the camera CristóbalVila with etereaestudios. This site provides detailed information on the movie, including a detailed explanation of the theory behind the movie (English is in line with conEspañol), still images, screen shots, tutorials, seminars. My favorite number is 7, I love 7 more than my aunt. This is a beautiful number, the most important thing is that it is a prime number. I emphasize that I will become prime as I am always fascinated by prime numbers. Since prime is the core of mathematics, mathematics teachers emphasize the guidance of prime numbers. However, prime numbers are not just pure mathematicians' interests in fact. I use prime numbers when I answer the phone. When buying something at Amazon, prime numbers protect you from thieves. Some animals and fruits like prime are also available. If you continue reading, you will see that many algorithms have evolved with number theory for your character, communication security, and communication and compression of information. Mathematicians have done this for centuries. First add zero to a natural number to get an integer. Next add rational numbers, negative numbers, irrational numbers such as π, e, and the square root of 2, and write patterns and endless numbers.

Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. He was allowed to follow the way he wanted when he was young. Galileo Galilei: A famous Italian scholar, also known as the world's most famous physicist, astronomer, engineer, philosopher and mathematician, Galileo Galilei was born on 15th February 1564. He is a major player of the scientific revolution - the emergence of modern science and the largest astronomer in science history. Marie Sklodowska Curie: Born in Poland from 1867 to 7 November 1934, Marie Curie is the world's first woman who won the Nobel Prize. She is the world's leading French chemist who is in charge of radiation research. Mrs Curie is the only genius in the world and has won the Nobel Prize in two different sciences, physics and chemistry. Galileo Galilei Galileo Galilei is thought to be the central figure of the 17th century scientific revolution. His role in the history of science is very important. He totally changed the way of science and made experiments to try his ideas, he regarded him as the father of experimental science. Galileo was born in Pisa on 15th February 1564 and is the oldest of seven children. His father, Vincenzo Galilei, is a famous composer, singer, and musician. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education.

Srinivasa Ramanujan (born December 22, 1887, India, Erode, 26 April 1920, Kumbakonam), Indian mathematician, his theory to digital theory, including breakthrough discoveries about the nature of the distribution function Contribution When he was fifteen he summarized the summary of pure mathematics and applied mathematics results by George Shawbridge in two volumes. (1880-1886) Many of them provide the most concise evidence, and this collection of thousands of theorems without new materials since 1860 caused his genius. After verifying the results of Carr's book, Ramanujan passed that and developed his own theorem and idea. In 1903, he received a scholarship from the University of Madras, but he ignored all other studies pursuing mathematics, so he lost it in the second year. Ramanujin continues to work, has no jobs, and lives in the poorest environment. After marriage in 1909, he began searching for permanent employment opportunities and reached a climax in an interview with government official Ramachandra Rao. Ramanujan's mathematical strength gave a deep impression to Rao who was supporting his research in the past, but Ramanujan who did not want to exist in charity organizations was clerical in the Madras Port Trust I won the position. In 1911, Ramanu Jin published his first paper to Indian Mathematical Society magazine. His genius gained recognition slowly and in 1913 he communicated with the English mathematician Godfrey H. Hardy and received a special scholarship from Madras University and a subsidy from the University of Cambridge Trinity College. Ramanujin overcame his religious objections and traveled to England in 1914 when Hardy made him a tutor and worked with him in several studies. The mathematical knowledge of Ramanujan (the majority of the data he designed for him) is amazing. He is almost completely unaware of modern development of mathematics, but his mastery of continuous score does not match any living mathematician. He studied the Riemann series, the elliptic integral, the hypergeometric series, the functional equation of the zeta function, and his own divergent series theory. On the other hand, he does not know anything about double periodic function, classical theory of quadratic form, or Cauchy 's theorem and has only the most ambiguous concepts about the composition of mathematical proofs. Very exciting, but many of his theorems on prime number are wrong. In the UK, Ramanujan, in particular numerical division (the number of ways in which positive integers can be expressed as the sum of positive integers, for example 4 can be expressed as 4, 3 + 1, 2 + 2, 2 + 1 You can make it even more). + 1, 1 + 1 + 1 + 1). His paper was published in English and European journals and was elected to the Royal Society of London in 1918. In 1917, Ramanujan infected tuberculosis, but his condition improved further, and he returned to India in 1919. He died in the second year and is generally unknown to the world, but from Leonhard Euler (without accompanying person from 1707) -83) and Karl Jacoby (1804-51), a very excellent genius It is considered by mathematicians to be. Ramanujan left three notes and one page (also called "lost note"). It contained a lot of unpublished results, and mathematicians did not validate for a long time after his death. Srinivasa Ramanujan embodies the term "genius". For mathematicians he is a rich and real story. Ramanujin grew up in rural India at the end of the 19th century and had few opportunities to hone his ingenious mathematical skills. He used the hard shell artifacts he can get. Once, he encountered primitive and obsolete textbooks and drew profound mathematical theorems from this simple manuscript - many of them were not known to the best mathematicians of the time. Ramanujan sent his manuscript to England, and everyone rejected them except for the famous mathematical professor GH Hardy at the Trinity College in Cambridge. Even Hardy was ready to launch Rama Nakin's

In the First World War, the decrypted code became important for the first time, and the organization and work of people in Bradchley Park is very important as the message became more technical and hostile. Sexual forces can capture information from enemies earlier and more easily. As the British government wanted to be able to decipher all enemy communications, they decided to build a base to accommodate all the secret weapons in the UK. When the war of 1939 was announced, Turing immediately worked full time with the government code of Brechlee Park and Cipher School. The work done at Bletchley Park will be subject to the "Official Confidentiality Law", but recently it became publicly known. A great idea of ​​Turing in developing computers to help resolve specifications and break them can have saved more lives in the war. For him, this is also a fun time. - Turing together with other digitalist, WG Welchman, developed Bombe, a machine based on the early works of Polish mathematicians who had been interpreted since the late 1940 's. All information sent by the German Air Force Enigma aircraft. The German navy's Enigma aircraft is even more difficult to break, but this is the issue Turing is enjoying. By the middle of 1941, the statistical method of Turing and captured information brought the German Navy's signal to be deciphered in Blessedley. Early in the Second World War, Turing worked at the headquarters of British code company Bletchley Park. In addition to mathematicians, Bletchley Park recruited linguists and chess champions and attracted talent through a complicated crossword tournament winner held in contact with Daily Telegraph. The mathematical and logical skills of Turing made him a natural cryptographer. Cryptographers write encryption systems, cryptologists study them, but cryptologists like Turing broke them. In 1939, Turing discovered the ENIGMA setting and created a method called "bomb" that allows the Allies to decrypt German encryption. Turing and his colleagues were also able to break the more complex navy ENIGMA system, helping the Allies avoid German U boats during the Atlantic campaign from 1941 to 1943.

Earthquake: Mathematical Application The earthquake on October 13, 2010 caused a sense on the Norman campus of the University of Oklahoma, allowing students to take classes and sit in the middle of the calculus. An earthquake of magnitude 3 occurred 10 miles southeast of Norman and felt like North and Stillwater. For many students, the seismic activity in Oklahoma State is unknown, so a shock of a few seconds is an undiscriminable earthquake. Indeed, in Oklahoma there are many earthquakes almost every day, but usually it is not as strong as it feels. Applicable mathematics is a sub-field of applied mathematics, but there is no agreement on the exact definition. The term "applicable mathematics" is sometimes used to distinguish traditional applied mathematics developed using physics and many mathematical fields applicable today to real world problems . Mathematicians usually distinguish between "applied mathematics" on the one hand and "mathematical applications" or "applicable mathematics" inside and outside science and engineering on the one hand. Among mathematicians, this term also applies to mathematics, highlighting the separation or division of traditional applications from new applications that were previously considered pure mathematics. For example, from this point of view, ecologists and geographers applying known mathematics using demographic models do not apply, but they apply to mathematics. Applied mathematics is the application of mathematical methods in various fields such as science, engineering, business, computer science, industry. Therefore, applied mathematics is a combination of mathematical science and expert knowledge. The term "applied mathematics" also represents the occupational characteristics of mathematicians who solve practical problems by developing and studying mathematical models. In the past, practical use promoted the development of mathematical theory, then mathematical theory became the subject of pure mathematical research where studies of abstract concepts were done for them. Therefore, the activities of applied mathematics are closely related to research of pure mathematics.

Summary of mathematical experiment questions: Mathematics philosophy repeatedly takes into account the state of a priori or ex post mathematical knowledge. At the present time, the development of computer technology and the improvement of the daily work of mathematicians have brought new perspectives to this problem. Computers seem to perform two major functions of mathematics: it performs numerical calculations and proposes a new field of research. Through cooperation with computers, mathematicians can gather various data and facts about the problem of interest. The student's view on mathematics and mathematics courses is of particular interest to researchers. It discusses questions about student experience and how to perceive mathematics education and learning in the classroom of KS 4 mathematics. It is important to think that every student is different and that their cognitive approach to mathematics differs from student to student. Therefore, the acceptance of mathematics varies from student to student. However, there should be acceptance at a general level that reflects the teacher's thoughts and expectations for the curriculum. Summary of mathematical experiment questions: Mathematics philosophy repeatedly takes into account the state of a priori or ex post mathematical knowledge. At the present time, the development of computer technology and the improvement of the daily work of mathematicians have brought new perspectives to this problem. Computers seem to perform two major functions of mathematics: it performs numerical calculations and proposes a new field of research. - "Is there evidence to prove that a new way of thinking about known things creates new facts?" "What is the reason for discovering a new way of thinking about known facts?" The two concepts that discover new things are What is it? The way to discover new facts considering known things are interrelated.

How to solve it: A new aspect of mathematical method by George Polia (Princeton Science Library) [amazon.com] How to read and proof: Introduction of mathematical thought process by Daniel Solow [amazon.com] Math 6 [verticalpress.com] was translated and modified by Will Harte by Enn R. Nurk and Aksel E. Telgmaa. Geometry of Kiselev by A. P. Kiselev (Author) edited from Russian Alexander Givental / Book I. Planmetry [amazon.com] (Editor) Calculus, volume. 1: univariate calculation by Tom M. Apostol and introduction of linear algebra [amazon.com] Calculus, volume. 2: Multivariate calculation and linear algebra and its application [amazon.com] Tom M. Apostol Thanks for your cooperation. I am looking forward to seeing this content, I like books that really focus on understanding. One of the most important ideas that my math teaching helped me develop is flexibility. As long as they face the challenge, this is a state of mind, they can provide good service for themselves. I will meet with students who believe that mathematical problems can not be resolved immediately or if they can not be tested for the first time, I think they can not solve them at all. This is the handcuffs attitude, I am trying to help change. Completing problem setting after setting problems at university helped to build all the functions of problem solving strategy. In many cases, I have to think about using it out of the box without being afraid to try non-traditional methods. I discovered that many of these strategies and mental habits can also be applied to non-mathematical problems. A mathematical message is that when we "cooperate" to build a way of thinking of growth, it will be less about mathematics and more about learning together. From that point, I learned a simple mathematical concept that can lead to higher academic mathematical concepts. More importantly, we set a road to recognize that there are no large gaps like "mathematicians" for students at all levels of education. Not all of us are using or practicing mathematics of the same kind happens. But we are all mathematicians. Promoting and modeling information on this mathematical mindset suggests that more young scholars inspired to pursue higher than "by finding ways to solve engineering, science, or specific world problems" It will inevitably exist. Mathematics "Academic level It starts and ends with" us ".

The catalog of Hipparchus was completed around 129 BC and has about 850 stars. He spent most of his life at Rhode Island observatory. Hippers had a great influence on Claudius Ptolemyus and his work had a considerable influence on the development of Western culture a few centuries later. Hip Parks is also one of the most influential ancient astronomers, but there is little information about him yet. Hikers studied at Alexandria and Rhode Island in 146 BC and his career was completed in 127 BC and 126 BC. Hip Parks is the foolish point Greek mathematicians mentioned in this article to prove them. Since the discovery of the Babylon tablet Plimpton 322 faster than Hipparchus, the telegram has earned a small profit, but the Greeks also have not developed trigonometry. But they merely mention Hipps and know little about their foolishness revealed. In the history of mathematics in Greece, Sir Thomas Heath admitted that Hips was not the first person discovering trigonometry, but even if he did not invent trigonometry Hapax system triangulation "This means that archaeological relics show that Hippaz has made triangulation advance in his era. Ergo, Hipparcos, Greece, the trigonometric method developed Hip Parks is known as "Father of Trigonometry"; he developed a spherical trigonometry and generated a triangular table. He created at least 14 physical and mathematical texts, but almost all of them have been lost, but he seems to have good teachings, including Newton's law of movement. Among the works that survived to be inconspicuous, he shows how familiar with the combination enumeration method he is currently known as Schroeder number. He invented a circular conformal stereo and orthographic projection with his name. As an astronomer, Hippers was thought to have discovered the opening of the minutes, the length of the year, the comprehensive star catalog, the heavenly bodies, and possibly the invention of the nebula. If at least it is due to the influence of Ptolemy, he has a great historical influence in Europe, India and Persia. (Hipacs himself was influenced by Babylonian astronomers.)

Bletchley Park Source Bletchley Park's work is independent. You only know what you and the team is doing, only those of higher rank knows what's going on elsewhere in the park. But the source did not tell me what year it was, when and how people worked on their projects. In addition, the intelligence official who wrote the source did not mention anything about code breaking; everything was kept secret. The author of source A does not think that he knows everything that happened, including what the author of the source and other staff are talking about Bletchley Park in general. The work of Turing at Bletchley Park is important to the end of the war. In July 1945, General Dwight Eisenhower told the Secretary of the British Information Agency, "Ultra saves the lives of thousands of Britons and Americans, and that enemies will defeat in a great way and ultimately surrender I agreed to the agreement. " Still, Turing will focus on where most of his career will eventually become a modern computer. In 1943 I worked for the cryptanalysis department of the US Navy for several months, where I met Claude Shannon (father of information theory) and discussed the mathematical model of communication and computation. Until today, our communication network is built on Shannon's idea, and our computing devices, processors, and chips are built on the idea of ​​Turing. Because Turing's contribution to contemporary computing is so great, the renowned A. M. Turing award - also called "Nobel Prize" in computer science - was named after him. When the war of 1939 was announced, Turing immediately worked full time with the government code of Brechlee Park and Cipher School. The work done at Bletchley Park will be subject to the "Official Confidentiality Law", but recently it became publicly known. A great idea of ​​Turing in developing computers to help resolve specifications and break them can have saved more lives in the war. For him, this is also a fun time. - Turing together with other digitalist, WG Welchman, developed Bombe, a machine based on the early works of Polish mathematicians who had been interpreted since the late 1940 's. All information sent by the German Air Force Enigma aircraft. The German navy's Enigma aircraft is even more difficult to break, but this is the issue Turing is enjoying. By the middle of 1941, the statistical method of Turing and captured information brought the German Navy's signal to be deciphered in Blessedley.

Looking at his patient nervously, an experienced doctor desperately checked his cell phone to confirm the start of the operation. I realized that the radioactive tracer he injected into his patient had quickly disappeared and wondered how he could stop this. When injecting materials, will he become more cautious? He can choose a better operation day. Atul Gawande questioned his ability as a healthcare provider. Every human being makes mistakes, but in occupations where human life is at risk, mistakes are not accepted. Atul Gawande is one of the most respected surgeons and a humanist writer from the most deeply incredible doctor's family. His father, born in Brooklyn, was a urologist, his mother was a pediatrician and Gawande was a practical and moving national speaker on his medical work. This trend seems to indicate that parents who successfully won the career pass winning streak tend to produce similarly successful descendants. Lawyers raised children who later became lawyers, became chefs after raising their children, and entrepreneurs who created entrepreneurs like the Lauren family also globally renowned designers and girls with candy and business talent It consisted of. 5 / At the podcast, Atul Gawande (American surgeon, writer, public health researcher), to the skilled author Taylor Cowen, a single doctor has all the medical knowledge and wisdom necessary to treat many diseases I can not gather it. Therefore, knowledge of crowdsourcing through technology helps improve medical field. Does AI replace the doctor? The possibilities are very low. 6 / Meanwhile, in the financial sector, hedge funds such as Numerai focus on the creation of new quantitative hedge funds that rely on a collection of meta-models and population source models from data scientists and mathematicians . Emerging companies such as Gnosis aim to create a more effective predictive market through crowdsourcing I thought about a wonderful blog post by James Elfer, "Science at Work: From Platform to Progress", I made an important speech at the California Institute of Technology Atul Gawande's 2016 graduation ceremony. . Gawande interprets the scientific interpretation as opposed to "wisdom of divinity, experience, common sense", "I say science is not an ordinary way of thinking, it is unnatural and contrary to intuition", so I feel uncomfortable feel. It sends information to the non scientists of the organization working between us, the non-scientists in us, and it seems easy to say that "science is difficult, very different from your experience and common sense" maybe. Scientists. I am not saying this is the actual remark or practice of a scientist, but I am worried that people can hear it and cause it.

Ron Howard's work "Beautiful Mind" depicts the explanation of Professor John Nash's real life and the fight against delusional schizophrenia. Especially in the mass media (movies, television), the topic of mental illness is recently prevalent. This concern for psychiatric disorders greatly increases consciousness for mental disorders, but this media is a double-edged sword. The same process of educating people (that is, these movies and programs) can also spread a lot of erroneous or misleading information. Ron Howard's beautiful heart is based on the life of John Nash who was awarded the Nobel Prize in Economics. Russell Crowe depicts Nash's character as one of the greatest mathematicians suffering from schizophrenia and having a mental disorder. As a winner of the Best Film Award and Best Director Award, this film began around the early days of Nash Princeton University and his economic game theory influenced our lives. The application of economic game theory is extensive, including engineering, auction, stock market, M & A, advanced negotiations, defense and medical care. Director Ron Howard's latest work, Beautiful Mind, is a fun, touching and caring drama magic that solves the trials and suffering of genius with schizophrenia. This movie is the true story of a mathematician named John Forbes Nash Jr. played by Russell Crowe who won the Academy Awards who played Maximus at Gladiator. In 1947 I met John Nash of Princeton University as a mathematician with social problems due to delusional schizophrenia. He is smart and will not refuse to express his brain's ability and strength to his colleagues. In fact, he exceeds institutional standards chosen to skip the course. He was awarded four Oscar awards including Oscar winner Ron Howard's best movie by Brian Glaser, an Oscar winner who has long been a partner and co-producer. As a great mathematician, John Nash, a beautiful soul brought great performance to Russell Crowe, and when he was involved in a magical conspiracy, he was internationally acclaimed. Edge Now, only his faithful wife (Oscar winner Jennifer Connelly) can help him with this powerful story about courage, passion and victory.

Muslim spread in Muslims began shortly after the death of the Prophet Muhammad in 632. Throughout his life Muslim Ummah was founded in Arabia through their conversion to Muslims and loyalty. Within the first century, with the rapid development of the Muslim world caused by conquest of Rushton and Umayyad, conversion to Islam. The Muslim dynasty will soon be established, after which Empires such as the Abbasid Dynasty, Fatima, Almoravids, Seljuk Turks, Indian Mugarians, Persian Safavid and the Ottoman Empire became the largest in the world. And the most powerful empire. The people of the Islamic world, together with a comprehensive business network, travelers, scientists, hunters, mathematicians, doctors and philosophers, have built up a number of complex cultural and scientific centers that have contributed to Islamic Golden Age It was. As of October 2009, Muslims became the second largest religion in the world, with 1,571 million Muslims. Muslims spread Andrew Lowery HIS 275 / CA. On September 18, 2014, Kerrin Conroy spread Islamic Islam today not only in one of the three monotheistic worlds worldwide, but also the fastest growing religion. Furthermore, the political confrontation between Islamic society and the West plays a role in the international stage as the latest crusade. The message of the Prophet Muhammad was distorted and misunderstood by people other than Islam, but they only saw religious beliefs of hatred. But Islam Islam first appeared on the Arabian Peninsula. The word Islam means 'Substantial obedience to God'. There are several reasons why Islam has spread rapidly and successfully in the Arabian Peninsula. The first reason for the success of Muslim epicenters on the Arabian Peninsula is that Muhammad was able to evoke almost infinite devoted motivation to those in close contact with him. - The main role of Muhammad is the prophet. Discussion Muhammad is generally thought to be a prophet and messenger of God, but if you look closely you can see that he has played more roles in his life including politicians. Muhammad's uncle, Abu Talibu, and his wife, Kadiya, died in Muhammad's "sad year", Angel Gabriel warned that Mecca's situation is dangerous for him.

The scientific revolution has not only extended our attention to new inventions but also made it possible for our brains to open doubts and rationality to streamline them. In fact, the scientific revolution of the 17th century was the era of new changes in world history. Renaissance was a revolutionary period when people developed art research, their new thinking skills became the main cause of the scientific revolution. The Europeans value the research and application of knowledge that created new scientific theory and revolution. The origin of this view of the world was fully reflected in the scientific revolution of the 16th century and the latter half of the 17th century. The revolution itself is Europe - it is international. The short-term impact of European and British whole continents is felt. Today, it is impossible for the earth to be able to maintain contemporary science within three or four centuries from the fact. From the 16th century to the 17th century scientists, theologians, philosophers and mathematicians were engaged in intense debate about nature. Nature, not people. After all, the Renaissance enhanced human dignity. It may be different from the depravity of the human beings preached by the church. Nature - The new focus is natural. But why is this the subject of the exam? Why is it a new research subject? The reason is complicated, but I think the answer lies in the Christian matrix. The revolution of human and natural sciences during the scientific revolution occurred in the late 16th and early 17th centuries. This is not a "revolution" in the classical sense, because it does not involve rapid political change and also does not involve many people, but it is revolutionary in a sense. A view of the world of life. It is certainly one of the most important events in history. Because it symbolizes the birth of modern science. - Science Revolution: A New Perspective for the World Herbert Butterfield says: During the scientific revolution, Nicholas Copernicus, Galileo Galilei, Isaac Newton all expressed their views, which were inconsistent with the views of the Church.

Since George W Bush became the President of the United States in January 2001, the US fiscal deficit crisis has seen a series of problems and problems. President Bush has problems with education, finance, health insurance, social security, and diplomatic problems. In addition, he changed the $ 500 billion surplus to a 500 billion dollar deficit ("Historical Table" 2004, 21 - 22). We must ask how he can do this. Funds are used to improve education, social security or medical care. In addition, the United States is largely on the verge of financial crisis - and is still intensifying - excessive consumption of the military. Almost all industrialized countries face deficits and debt, but none are as serious as in the United States. Expenditures during the Cold War era increased during military expenditure, especially during the Reagan administration, with $ 4 trillion of debt remaining. It is estimated that 15% of the gross national product of the US is used for their debt relief. Today, more and more debt is being repaid by foreign investors, further reducing US assets. Unlike the United States, countries such as Germany and Japan that avoid large amounts of military expenditure can continue large-scale capital investment in their economies. However, the US is trying to resolve the default. Even if the former administration raised taxes following other industrialized countries, the US debt would not be that serious. • Nevertheless, many people are worried that a huge budget deficit will ultimately lead to inflation. However, looking at the empirical relationship between the US budget deficit and inflation, there is no correlation between them. In fact, when the US experienced a huge deficit in the 1980s the inflation rate had declined. The number of Greek mathematicians Archimedes named after Archimedes has basic attributes. It is obvious in principle, but as my students claim that human hair does not grow at a speed of miles per hour, results are sometimes resisted. Unfortunately, nanoseconds exhausted with simple computer operations can lead to long-term bottlenecks for difficult problems, many of which can take thousands of years to resolve.

Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes' political thought is introduced at 73, 74, and 75. I will explain the political thought of Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes in the Republic of Florence. First, Niccolo Machiavelli was born in Florence, Italy in 1469, political turmoil occurred. Italy is divided into four major city countries. Each country is influenced by changing prince and government. Thomas Hobbes, Niccolo Machiavelli Thomas Hobbes and Niccolo Machiavelli are the two best philosophers ever. Hobbes was born in England in 1588 when absoluteism dominated Europe. His most famous work is Leviathan written in 1651. Hobbes discusses the ideal state and innate laws like people and nature. Machiavelli was born in Italy in 1469, the homeland was dominated by foreign forces. - Over time, people always want to know what we become reality. Our human nature has always made us interested in the relationship between ourselves and others. Because this curiosity creates various interpretations of our human nature, each interpretation changes the way we see the social world we live in. Each interpretation brings a new understanding of people and their relationship. Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes' political thought is introduced at 73, 74, and 75. I will explain the political thought of Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes in the Republic of Florence. First, Niccolo Machiavelli was born in Florence, Italy in 1469, political turmoil occurred. Italy was divided into four major city states, sympathizing with one of the great political thinkers of the fifteenth century, Niccolo Machiavelli, today, it will be the person's name to complete many dreams of mathematicians. It is used as an adjective. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignores popular religious beliefs

Picture of game theory if you are determined by a group of people. Decisions are not always important. They must be important to the current situation. This concept is considered as mathematician's game theory. Game theory is categorized into various kinds of games in the tree. Thomas S. Ferguson of the University of California, Los Angeles, says: In fact, this problem is closely related to game theory and optimization problems. Game theory is to study human conflict and cooperation under competitive circumstances. In several ways, game theory is a strategic science, or at least independent competitive participant's best decision in a strategic environment. The main pioneers of game theory are mathematicians John von Neumann and John Nash, and economist Oscar Morgenstern. Move by Nature is an interesting concept that means making decisions and actions in a wide range of players' games without strategic interest in the results. The effect is to add a "natural" player whose actual effect is to act as a random number generator. For example, if a dealer needs to select a license card in a poker game, the dealer plays the role of a natural player. The focus of game theory is a game that acts as a model of interactive context between rational players. The key to game theory is that the reward of one player depends on the strategy performed by another player. The game identifies the player's identity, preferences and available strategies, and how these strategies affect the results. Depending on the model, various other requirements and assumptions may be required. Game theory revolutionized economics by solving important problems in previous mathematical economic models. For example, neoclassical economics is difficult to understand entrepreneurs' expectations and can not deal with incomplete competition. Game theory focuses from steady equilibrium to market process

With the development in the past 30 years, the importance of mathematics has increased significantly in more and more occupations and daily life. Therefore, achieving mathematical literacy goals for all citizens has become a national priority. In today's word, mathematical literacy means that adults need to have a complex set of mathematical knowledge and skills that far exceeds the basic computing skills. Authors of everyday mathematics think that it is important to lay the foundation of mathematical literacy earlier than traditional courses. Based on research themselves and others and other supporting studies, the authors also believe that children can learn more than they had expected before. Therefore, the scope of the daily mathematical curriculum of K - 6 contains links of the following mathematical contents. The third edition of daily mathematics includes course objectives and grading targets. The purpose of the course is organized by content chain and is the same in all grade. The course will be compiled and students will be built with consistent learning of each skill and concept. The program's goal is based on research, state and domestic standards, and author's expertise. These goals represent mathematical skills and concepts that all children studying Pre-K-6's daily math use to use. Understand the system and measurement process and use appropriate methods, tools, units, and formulas when making measurements The plan objective is further refined by the grade objective. The performance goal is related to the evaluation and clarifies what students should know in the target field of each year's program. Each grade has about 20 to 25 grade objectives. Everyday mathematical design makes it possible for most students to reach the grade level goals of a particular grade after the grade is over. Students who achieve achievement goals are well prepared for a higher level of mathematical success. For details on specific grade goals, please see the "Parents and teachers" section of the "Targets" section. Archimedes is a Greek mathematician who has created several inventions, formed new mathematical techniques, and utilized geometrical progress in everyday mathematics. He is regarded as one of the best mathematicians ever ("Archimed BC 28th century - 212 BC"), he is responsible for improving the infinite arithmetic meaning and usage of mathematical models in the real world (Noel 28). - Euclid and Archimedes are the two most important scientists and mathematicians in history. Their accomplishments and discoveries play an important role in today's mathematics and science. Many of the fundamental principles and core subjects of mathematics, physics, engineering, invention, and astronomy come from the innovations, inventions, and discoveries produced by Euclid and Archimedes. Euclid, around 330 BC Technological, economic and cultural changes in society over the past 50 years have made it more appropriate and accessible to many important mathematical ideas in their work and daily life. With the popularity of mathematics, mathematics education has both responsibility and opportunity. It is the educator's responsibility to provide high quality mathematical education for all students. A recent report by the National Academy of Sciences (NAS) "Preparation for the 21st Century: Education is Essential" (National Research Council, 1997) is a subtle summary of this.

At least the leader of Machiavelli is Joseph Stalin. He adhered to the three major Machiavellian ways mentioned in the prince: these methods proved the rationality of the average, challenged any objections, and showed a wrong role. Stalin has made plans for Russia and is doing his utmost to achieve it. He wants to transform Russia into an industrial power, a military power and a political power. In order to achieve his goals, he committed many horrible crimes against humanity. The Prince of Machiavelli is widely interpreted as a representative of political acts of violence and fraud. Therefore, the term "Machiavelli" must be associated with jealousy, ruthlessness, power politics. A question about whether Machiavelli can be regarded as Machiavelli himself is difficult to solve, as his argument in "Prince" and "Discourse" is very complex. The proposal proposed by the former focuses more on individuals, or "prince", but the latter suggests to describe human nature and wider phenomena related to society as a whole. In 1513, Niccolo Machiavelli wrote a work called "Prince". It is written in all the principalities, in parallel with what was proposed by Machiavelli often called "Machiavelli". The purpose of this article is to ask "Is Napoleon Bonapart exist in nature?" From evidence from Napoleon 's life and performance, he can say that he is essentially not Machiavelli. And some of the proposed features given by Machiavelli to prove this theory. This article introduces Napoleon's leadership, his beliefs and ideals, and his personality make him a great politician. These aspects of Napoleonic's role explain how his character differs from the role of Machiavelli's "prince". Niccolo Machiavelli was one of the great political thinkers of the 15th century and completed many of the things dreamed of today by mathematicians as adjectives using people's names. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignores popular religious beliefs

Virginia State: In the standard education field of state and national science, standards have become guidelines for teacher program program and student achievement scale. In recent years, scientists, mathematicians, and other specialized agencies from various countries have developed several standards based on specialized fields. At the same time, the state develops its own standard set. Many of them may or may not correspond to products such as the National Science Education Standard (NSES). Standardization tests are widely used throughout the United States; in Virginia, we have learning standards. Virginia Learning Standards (SOL) tests you in mathematics, English, history, social science, and science. The purpose of SOL for a specific grade (3, 5, and 8) and high school students is to inform parents and teachers about SOL related learning. Linda Crocker says: "There are three performance categories:" failure "," skilled "," advanced "(10). Although Virginia SOL may have several uses, teachers limit education because they only teach SOL. It tests your memory rather than your knowledge and highlights the test. Learning or SOL standards are courses that provide learning and achievement expectations at public schools in Virginia. These standards represent the content of the curriculum and many educators are composed of teachers, school administrators, guardians, business, and community leaders who think these courses are suitable for a particular grade It is. Through SOL, the Virginia Department of Education, Schools, and School System can regularly assess the academic performance of primary school students. This well reflects the effectiveness of educational strategies and practices. The plan is supportive, the direct response of President George W. Bush on 8th January 2002, "Do not delay children." Four areas of student achievement: English, mathematics, science and history / social science

In order to try to accurately represent a certain basic mathematical concept, several different concepts of acceptance and development should be considered. In the 5th century BC, Pythagoras believed that the ultimate element of reality is a number; therefore, we can only explain the interpretation of anything by number. Gottlob Frege pointed out in a view called logicalism that mathematics can be reduced to logic in a sense. Plato's view shows that we "understand" these mathematical rules at a level of intuition rather than consciousness. As Plato suggests, is there a mathematical world that transcends ordinary reality? Or is mathematics a cultural composition? In this essay, we estimate the position of mathematical reality from the perspective of ancient meditation, psychedelic, and the mysterious cosmology of the fortune's tradition. "As Mandelbrot was able to access IBM's computer, Mandelbrot was one of the first people who created and displayed fractal geometric images using computer graphics and discovered Mandelbrot in 1979. Clouds and coastlines It is said that what is usually regarded as "rough", "chaotic", or "chaotic" is in fact a certain degree of order. The upper part is part of the image of the Mandelbrot group. Believe it or not, the picture is a mathematical chart that the computer program applied to it. The Mandelbrot set is determined by repeating a simple mathematical function - actually connecting the output to the input. This ultimately creates infinite complexity. We have to ask ourselves. This is where science and art begin to encounter. If someone told you that you showed pictures of Mandelbrot's lawsuits and said that he drew just inspiration and painted this breathtaking abstract image from scratch, you would be shocked. This is a wonderful image. But that is not the case. This image was created when mathematicians spent troublesome calculations and research for hours, days and days.

Based on the life of Nathaniel Bordic, the story focuses on his determination to learn about the voyage of Salem in the 18th century. Due to his hard work, a book on voyages called The American Practical Navigator - aka Sailor's Bible - was published. Think about the story of Nathaniel Balditch through the child 's biography "Inheritance, Mr. Bowditch" first. In his novel he expresses his real life and learns language, mathematics, navigation, etc. from pure learning motivation and popularization of books. This man and his life represents Gutenberg and Luther's efforts to release free thinking. Today, we are working hard to get rid of the printing world that Gutenberg used to release us. Today, our greatest effort is to forget the principle of full production and implementation of book technology. We will unlock our knowledge, release our creativity and try to unlock what we were once doing. The career of Nathaniel Bowditch, a mathematician after the first revolution in Salem, Massachusetts, also shows the way the United States needs to encourage mathematics. Bowditch of the sailor teaches mathematics by himself. His initial motivation was to understand and improve navigation; one of the consequences was that it was first published in 1802, still modified and reissued in his US utility navigator did. However, the main work of Bowditch is translation and commentary by Mocanique Coleste of Laplac, and the theme of celestial mechanics is that the interest of navigation has led to many themes of mathematicians of the 19th century. Comments are not trivial; Bowditch's well-known statements explain related work.

Samos Pythagoras is one of the most famous names in mathematical history and is recognized as the first true mathematician. Many of the information we got about this legendary mathematician today were written hundreds of years after his lifetime, so many are considered untrustworthy. His initial biography was written by a writer who wants to show him as a supernatural or symbolic personality. Before Pythagoras was born, it is said that his pregnant mother was predicted to give people the best beauty, wisdom, and people who would benefit humanity. He was born in Greek island, Samos Island in eastern Aegean Sea. His birth date is estimated somewhere in 570 BC. His father, Mnesarchus, was a businessman, traveled a lot, and Pythagoras combined various adventures with his father. When Pythagoras was 18 years old, he visited Miletus, an ancient Greek city on the west coast of Anatolia. By that time Thales was very old, and he did not think he taught him a lot of Pythagoras. However, this conference aroused interest in his mathematics and astronomy. Thales suggested that he travel to Egypt to explore these ways. Pythagoras is thought to strongly want to learn, he already has traveled a lot. He is educated by a wide range of teachers and philosophers. He looked for all the knowledge he had spent in Egypt for many years and gained wisdom from the Egyptian priest O'Neilloffith of Heliopolis. About 530 BC, Pythagoras settled in Croton, Italy, where he established a philosophical and religious school and soon fascinated many fans. He founded and led a society called mathematikoi. His social workers always live together and obey strict rules. Pythagoras personally taught all the members of society. Due to the strict rules, confidentiality obligations, and community systems of his school, Pythagoras does not do much practical work or it is difficult to distinguish his work from his follower's work. Pythagoras are often admired by discovering the Pythagoras geometric theorem. This theorem was used previously by Babylonians and Indians, but it is widely believed that Pythagoras or his students built evidence for the first time. Pythagoras thinks that the numbers are perfect or incomplete, male or female, beautiful or ugly. He has also studied the number nature of even and odd numbers for today's mathematicians. Pythagoras is trying to get away from politics, but his society is always influenced by politics. In 510 BC, Croton attacked and defeated the neighboring West Balis. Then around 508 BC, the Pythagoras Association's croton was attacked by the clone. Pythagoras ran away to Metapontium, and most authors said he died there, and some insisted that he committed suicide by attacking his association. Although evidence about the time and place of death of Pythagoras is unknown, his society disappears rapidly after 500 BC, contribution to mathematics is still recognized and respected. Pythagoras (570 BC - 495 BC) Greek philosophers, spiritual leaders, and mathematicians. Plato believes that Pythagoras has many important ideas in mathematics, science, ethics and philosophy. Pythagoras is not only called mathematical theorem, it is also a religious leader of a secret mystery school. (384 BC - 322 BC) - Greek philosophers and botanists. Until the Renaissance, his scientific study dominated Western science. His ethics and philosophy formed the thought of West Christians. He is widely regarded as one of the most influential people in history and provides insight about every aspect of human knowledge. Probably the first pure mathematician, Pythagoras of Greece (around 569 - 475 BC) was Emerson's "misunderstanding". As a son of a businessman, Pythagoras set up a school in Samos. In modern Italy it is known as Pythagorean semicircle. He also founded a school of philosophy and religion in Croton (now Crotone, Italy). Both men and women are accepted as his followers. Another Emerson "misunderstood" person, Socrates (469-399 b.c.) is Plat

Chicago in the 1920s was a turning point in the development of the ethnic community. After the first railroad connection from New York to Chicago in the 1840s began, the empty sky began to rise sharply. Most immigrants to Chicago are Europeans. Irish, Italian, Eastern European Jewish, German, and Mexican are the most common ethnic groups living in Chicago. These groups make up the majority of Chicago. The sharp increase in immigration to Chicago in the 1920s caused the distance between the races within the community to be further apart. As recorded by non-mathematicians and activists, racial discrimination and apartheid combine long-standing complexity, negligence and disadvantage in the Black community of Chicago and intense social interaction between these communities and surrounding areas Maintaining the boundary. . As early as 1930, the Blacks in Chicago isolated the American cities spatially and entered specific areas of the city, threatening people threatened with red lines with physical violence. Chicago in the 1920s was a turning point in the development of the ethnic community. After the first railroad connection from New York to Chicago in the 1840s began, the empty sky began to rise sharply. Most immigrants to Chicago are Europeans. Irish, Italian, Eastern European Jewish, German, and Mexican are the most common ethnic groups living in Chicago. These groups make up the majority of Chicago. - The fire in Chicago is an important milestone in the history of the city. The fire began on October 8, 1871 and did not end until October 10, 1871. People have never seen this fire, so the situation may get worse. The only reason for spreading so far is that everything is made of wood, the ground is cracked, and the wind is blowing that night.

He published a book called The Little Balance, which explained and explained the principle of hydrostatic dynamics that weighs a small object that meant that he was a lecturer of mathematics at the University of Pisa before 1588. did. I was invited to a lecture. Galileo decided that the speech he made was Dante's hell. This lecture develops mainly in mathematics and maps the path to Dante's hell to show the size and amount of hell. Galileo may be the most famous astronomer, mathematician and scientist of his era. Indeed, his research is still very important today in many scientific advances. It is expected to improve the telescope and discover the orbit of the sun center of the earth. Galileo has many other substantive discoveries that have great influence on astronomy. In the early 17th century Italian physicists, mathematicians, astronomers, and philosophers Galileo Galilei were known for the modern revolution in the sports revolution and ancient natural philosophy. Galilei) I noticed that the old way to see the world had to go; he knew how to build a new way. He will do this through physics and mathematics. It is said that Galileo and Newton were the beginning of the scientific revolution; Isaac Newton was born a few months after Galileo's death. Newton's idea will eventually guarantee the acceptability of scientific methods. one more This document clarifies the present state of scientific knowledge before Galileo's astronomy was discovered, explains the contribution to Galileo's astronomy and discusses how subsequent discoveries will change the concept of the human universe . Galileo originally entered the monastery because he wanted to be a monk but eventually left the monastery and studied medicine at the University of Pisa as his father wanted. However, he had never completed a medical degree, and was interested in mathematics and philosophy. (Bellis, 2013; "Galileo Galilei," 2013)

High school students learn related financial skills such as salary management, car purchase, avoidance of debt. Students from 9th grade to 12th grade read the fuel economy and environmental label, and then compare and contrast the labels of various vehicle types and fuel types using what we have understood. Lesson plans include background information, procedures, teacher and student worksheets, discussion questions, evaluation, enhancement, and related links. This course will help students become more knowledgeable citizens and help teach real world skills and understanding. NASA women is a role model for young women pursuing careers in science, technology, engineering, mathematics (STEM). The prints of "Colored Women: Pioneers and Innovators" include past and present astronauts, pilots, mathematicians, and administrators, but these contribute greatly to aviation and aerospace. There are 21 female aerial scientists in front of the poster and there is a biography of the mini behind. Note: This course can be used as an independent course or as the first part of EDSITEment course Edgar Allan Poe, Ambrose Bierce, and unreliable biographies. Despite the design for 9th graders to 12th graders, many articles and resources from Edgar Allan Poe, Ambrose Bias and unreliable biographers are also available for younger students.

Newton's negative ignorance Isaac Newton faced many difficulties in his life, but became an international celebrity with his genius mathematics, physical discovery and extraordinary inventions. Newton is an extraordinary being because it can withstand the complexity of life but can achieve great success. With Newton's hardship, most people will go bankrupt. Newton overcame his emotions, overcome his time constraints, and became one of the most remarkable mathematicians and physicists in history, thus overcoming neglect. Through his career, Newton studied theology and history with the same zeal while pursuing alchemy and science. Some historians have ignored Newton's unscientific texts, but as his manuscript shows adequately, his input to these subjects can not be doubted. A study on Newton's theology and the Bible's theme is about 3 million words, equivalent to today's 20 standard lengths. These studies have little to do with Newton science, but they will tell us some good explanations about Isaac Newton. Sir Isaac Newton died in 1727. The last gesture before Newton died was to refuse the sacrament. It was a result of the 18th century. Newton's negative ignorance Isaac Newton faced many difficulties in his life, but became an international celebrity with his genius mathematics, physical discovery and extraordinary inventions. Newton is an extraordinary being because it can withstand the complexity of life but can achieve great success. With Newton's hardship, most people will go bankrupt. - The author of 'Latino family abusive and ignored elderly' conducted complex research on many culturally related factors of adult abuse in Latin American families. In general, abuses of the elderly fall into several different categories, such as physical, emotional, sexual, exploitative, or abandonment. However, the most common type of abuse related to Hispanics is positive neglect.

© Copernicus is a Polish astronomer, not known as the Earth in the center of the universe but is known for the theory of the sun. Nicolaus Copernicus was born at Thorn (Modern Torun) in Poland on February 19, 1473. His father is a businessman and a local official. When Copernicus was ten years old, his father, uncle, pastor died in order to confirm that Copernicus got a good education. In 1491 he went to Krakow University, now Jagilonia University, and in 1496 went to Italy to study the law. While studying at Bologna University, he lived with Mathematical Professor Domenico Maria de Novara, who encouraged Copernicus' interest in geography and astronomy. During my stay in Italy, Copernicus visited Rome, studied at the University of Padova and Ferrara University, then returned to Poland in 1503. For the next seven years, he served as a private affairs secretary for his uncle, now the bishop of Elmland. Bishop died in 1512 and Copernicus moved to Frauenberg. So he served for long in the church and fulfilled the appointment at the church. This gives him more time to invest in astronomy. Although he did not become famous, it is clear that he is now known as an astronomer. One of the experts the pope sued was Copernicus in 1514 when the Catholic Church tried to improve the calendar. The main work of Copernicus "De Revolutionibus Orbium Coelestium" ("The Revolution of the Celestial") was completed in 1530. The fundamental theory is that the earth rotates around its axis every day and rotates around the sun every year. He also believes that the planet will float on the sun. It is challenging the long-standing view that stillness is in the center of the universe and every planet, the moon and the sun turn around it. 'De Revolutionibus Orbium Coelestium' was published in early 1543, Copernicus died on 24th of the same year. Early in the 16th century, Polish astronomer Nikolaus Copernicus (1473-1543) repeated the sun-centered theory abandoned by Greeks and Romans. It caused a revolution in astronomy, but the Copernicus system was deeply hit by claiming a circular orbit. Accurate observation of the movement of celestial bodies by Danish astronomer Tycho Brahe (1546-1601) showed that German astronomers and mathematicians Johannes Kepler (1571-1630) formulated the law of planetary motion and correctly describe it We made it possible. Elliptical orbit of the planet Nicolas Copernicus (1473 - 1543) was another excellent figure of the Renaissance. As mathematicians, astronomers and scientists, Copernicus is considered to be the cosmology of the modern sun center (centered on the sun). Before he and the other people appeared, the common teaching was to say that the sun and the planet would orbit the earth. Well, now I come to Teenage Mutant Ninja Turtles. Since art is an important part of the Renaissance, let's take a look at some major artists. Leonardo da Vinci (1452 - 1519) is often considered a perfect example of the "Renaissance man" because his interest is diverse. In addition to being one of the world's greatest painters, he is also an abundant inventor. His masterpiece includes Mona Lisa and last supper In the 16th century, geodynamics became increasingly attacked. Nicolaus Copernicus (1473 - 1543) developed the modern heliocentric theory and proposed it in the 1543 book "Tennis Revolution". The view of Copernicus completely changed the field of astronomy. Interestingly, as this new view was considered contradictory to the orthodox teachings of the day, the sun-centered view was opposed by the Catholic Church. Galileo Galilei (1564-1642) is another important person in the scientific revolution. In addition to strongly supporting Copernicus's heart, Galileo also helped in the development of telescopes. As he was not attributed to the theory of centristy, he was condemned by the Catholic Church as a heathen and spent the last few years of his life during house arrest.

The classical world of the classical world has made a lot of contributions to the development of science, literature and ethics. These contributions have influenced the modern world today. Many mathematicians, astronomers and scientists have contributed to the development of many of the luxury goods we are enjoying today. Homer, the author of "Iliad and Odyssey", contributed through his writing as a literary field. In the field of ethics, many philosophers of the classical world have contributed to society's standards, values, and principles of today's society. The central topic of my concern is "decoupling" as a description of the emergence of the classical world, or for the purists the classical world FAPP, for all practical purposes, from the quantum world It is coming (17). Leggett established this in the study of quantum systems that interact with quantum vibration vessels (16). Furthermore, decoherence is a mature experimental fact in quantum computing that destroys the quantum coherence needed for this calculation (Sanders, B. 2008 P.C.). In the quantum world, there is no "place" in matter as well as there is no "place of thought" in the classical world. Material world theory of classical physics is transformed into the theory of relationship between matter and mind by quantum physics. Quantum physics reveals a big mystery and points out that the ultimate essence of the universe is not a matter but a mind. The quantum universe can only be thought of as complex and interconnected dynamic as a whole. Our universe is an emerging universe whose whole is larger than any imaginary sum of every part. New global properties can be fed back to influence individuals through a loop of feedback on linkage, creativity, independence, and life support. Therefore, individuals and groups can start to consciously start using the energy that makes up the quantum field - to zero their own energy - to change everything

There are a lot of freshmen who whisper their whisper in every semester. "This is too ridiculous, so why do you have to study algebraic departments, it is a skill that is used in every form in every occupation every day, understanding and being able to work mathematically, It is an important part of comprehensive education, but disabilities related to mathematics and figures may interfere with affected students. Mathematics is a universal language. Of course, it is primarily equations, numbers, and some Greek letters, but mathematics is understood almost everywhere in the world (and who knows, perhaps in the whole universe). Mathematical equations do not need to be translated into different languages ​​for people on the other side of the earth to understand. The law of mathematics does not change because someone's religious beliefs are different from yours or different languages ​​from yours. There are 2 + 2 = 4 everywhere on Earth. It's so cool! The universality of mathematics is one of many factors that make it a powerful tool that is actually essential to life skills. Mathematics has a reputation. For example, the expression "summarize 2 + 2" is generally regarded as "obvious conclusion". Mathematics is considered to be an accurate, logical and reasonable language. It provides the cornerstone of building all of our most realistic theories. Over a hundred years ago it may be difficult to imagine people discover discoveries that challenge the foundations of mathematics. Simple discovery can be used to make a very intuitive everyday metaphor; however, it is enough to avoid most of the problem within 20 years. Even today, the meaning of this discovery has led to declaring mathematicians - perfectly serious - "no universe"

Fluid dynamics is a field with a history of more than 2000 years. Archimedes, Da Vinci, Galileo, Newton are classical pioneers of modern hydrodynamic researchers such as Bernoulli and Euler (Anderson 42). However, until the early 19th century, this problem was not fully quantified; instead, the textbook consisted of infinite tables and diagrams to show the phenomenon. When Daniel Bernoulli, Claude Navier, and George Stokes introduced mathematics in the field of fluids, new research became possible, but the research was highly theoretical and required extensive use of differential equations (Eckert 15). The Ludwig Plant Laboratory at the University of Göttingen was the center of theoretical and mathematical aerodynamic and hydrodynamic studies from 1904 until the end of the Second World War. Prandt created the term boundary layer and established modern (mathematical) aerodynamics. After the researchers broke up after the war, the laboratory lost its dominant position. Since the Treaty of Versailles imposed severe restrictions on the manufacture of military purpose vehicles in Germany, German weapon manufacturers and defense forces began secretly developing tanks from the 1920s to the 1930s. As these vehicles were secretly manufactured, European allies had little knowledge of technical specifications and possibilities on the battlefield before the actual war began. The aerodynamic boundary layer was first defined by a paper published at the Third International Mathematicians' Conference by Ludwig Prandtl held in Heidelberg, Germany on August 12, 1904. Viscosity is dominant and viscosity can be neglected in the boundary layer which produces the majority of the resistance and outside of the boundary layer without generating a solution. Critical Impact This allows you to find closed-form solutions for flows in two areas, greatly simplifying the complete Navier-Stokes equation. Since most of the heat transfer to and from the body occurs also at the boundary layer, equations can be simplified in flow fields outside the boundary layer.

Mathematical science is an important part of contemporary innovation and development. Do you know that mathematics promotes "knowledge economy", such as internet startup, biotechnology, movie production, computer game, individualized medical care etc? Mathematical science helps to understand the spread of influenza, earthquakes and avalanches, political turmoil, and national economic fluctuations. Check out a series of posters, Mathematical Moments, designed to promote understanding and understanding of mathematics in science, nature, technology, and human culture. Innovation is an increasingly important element in the growth of the global economy. It is particularly important in key economic areas such as manufacturing, materials, energy, biotechnology, healthcare, networking, and professional and business services. As new systems and methods become more complicated, progress and application of mathematical science are the driving force for innovation. As mathematics promotes innovation, it also promotes career development. See mathematical conscious news The relationship between mathematics and art dates back thousands of years. Mathematics has been used in gothic cathedrals, rose windows, oriental rugs, mosaics, inclined designs. Geometric forms are the basis of cuevist and many abstract expressionism, and award - winning sculptors use topology as the basis for their work. The Dutch artist ACE etcher represents his work, Mobius strip, tessellation, deformation, reflection, Plato's entity, helix, symmetry, hyperbolic infinity. Mathematicians and artists continue to make stunning works in all media and continue to explore visualization of mathematics, such as origami, computer generated scenery, segmentation, fractal, transformation art. Please check the website of Mathematical Imagery. The American Mathematical Society holds briefing sessions in Parliament every week as a means of communicating information to policy makers. The speaker discusses the importance of mathematical research and introduces their research to parliamentary staff in a pedestrian-only way to inform parliamenters about how mathematics will affect today's critical issues did. The contents of the newsletter topic can be read online. MindMath is a seminar led by Jo Boaler, a professor of mathematics education at Stanford University, talking about "myths" in mathematics and how to express mathematics in society and the media. She said that people often think that someone is either a mathematician or not. They are either "talented" or "talented". Jo Boaler made a survey to explain whether this is the truth and whether her results really fascinated me. Neuroscience is changing our view of mathematics. Advances in neuroscience change the way we teach and the way teachers teach mathematics. There are many assumptions about mathematics in which some students may even hinder even higher pursuit of mathematics because they think that people are either mathematicians or not. "Some people can do mathematics and others can not," sadly this is a hurt hypothesis that exists in today's world. Due to recent discoveries on human brain plasticity, evidence is on the rise If this is a typical article on mathematics education, it will teach mathematics entirely - as it is taught by "expert" educators to rustic students. Our society is very convinced that this is the reason why mathematics has to be learned Even parents who become non-school educators are often reluctant to give official or semi-formal math education. (A) Mathematics must learn to succeed in our society; (b) Because mathematics is not fun, most people do not learn by themselves. But as time goes by, looking at the children they will change their minds and stop teaching. Here are two references that very well represent these ideas. Mathematics seems to be very bad in our society. Oh, I am not a person who can talk. I dislike mathematics. When the dollar sign was added to the equation, I

When the life of Amalie Emmy Noether was over, she became one of the greatest mathematicians at her time. Born in Erlangen, Germany on March 23, 1882, died at the age of 53 at Bring Mall, Pennsylvania on April 14, 1935. She is the oldest of the four children owned by her mother Ida Kaufmann. Amarie known as the Emmy Award is the only girl from this group for most of her people. Her father Max Noether is also a famous mathematician. She had no problems at the beginning of school, she was smarter than most teenagers and gave her a benefit. Amalie Emmy Noether - (born in Germany, 1882 - 1935) Emmy Noether is not a chemist but a mathematician, but her mathematical description of energy conservation, angular momentum and linear momentum is in spectroscopy and other chemistry areas Yes. Unbelievable value. . She is in charge of the Noether theorem in theoretical physics, the Lasker-Noether theorem in the exchange algebra, the concept of the Noetherian ring, and the co-founder of the central simple algebraic theory. When the life of Amalie Emmy Noether was over, she became one of the greatest mathematicians at her time. Born in Erlangen, Germany on March 23, 1882, died at the age of 53 at Bring Mall, Pennsylvania on April 14, 1935. She is the oldest of the four children owned by her mother Ida Kaufmann. Amarie known as the Emmy Award is the only girl from this group for most of her people. Her father Max Noether is also a famous mathematician. -. Who will you be? Well then I do not think that everything is possible. In fact, in addition to participating in swimming teams, lottery classes, tennis classes, piano classes, it may be somewhat beneficial to some extent. I am wrong. A year later, I noticed that I was lying in bed and staring at the ceiling. It was a dark, windless evening, and I got tired from the 8th graders the other day. I thought that I could benefit from advanced mathematics in seventh grade rather than algebra. Emmy Noetel was born in Erlangen, Germany, on March 23, 1882. She is named Amalie, but is collectively known as the Emmy Award. She is the oldest of the four children, but one of the two children who survived the childhood. Her brother Fritz also pursued mathematical career. Her father was Max Noser, a famous mathematician of the time. Her mother is Ida Amalie and is named Amy. Emily Noetelle did not concentrate on mathematics when I was young. She studies languages ​​at school and focuses on French and English. Her mother then taught her the traditional skills of a young lady. She cooked, cleaned and learned to play the keyboard. When she graduated from high school she passed the test which allows her to teach young women French and English at school.

A private jet crashed in a desolated mountain in a remote area of ​​Iron Lake Reserve, the majority of the US Senator and his family died. When the FBI arrived, Cork O'Connor and his son Steven and some Ojibwe men sifted the smoldering debris and worked together to control the situation soon. When he began his own investigation, Cork tripped over the well-known face of private security consultant Bo Thorson, his anonymous client quietly hired him to investigate the cause of the crash . These people agreed to unite in their investigation, but soon Cork began to wonder if Thorson's loyalty was elsewhere. For those who want to read this book released on September 18, there are 50 copies of THE 71/2 DEATHSOF EVELYN HARDCASTLE by Stuart Turton. Comment registration deadline is Eastern Standard Time on Thursday, September 6. Let me be the present. I never gambble again with the hedge fund pioneer, Gerald Field (a mature collection of novels with many hearts and souls in the 1960s and 1970s). I like the voice of the main character of this book, Rogers Stout. He is a man in the Midwest, after an internship in Cincinnati, I go to Wharton and then to Wall Street. In the process, when he started the financial game he did not forget his values ​​and roots. Initially, he was playing poker in an invitation-based competition; he studied paternning with his father on Sunday night, but the bet on this table was much higher. He played a strategy and took the energy of a poker game with Molly's game, which was a cool calculation. Rogers is controlled and ready to use the nerves of the steel plate to manipulate the table Throughout the summer, our Bookreporter.com has shared several wonderful summer book options with summer reading capabilities. Although our series of 24 - hour games has ended, we recommend you check our game 's choice to get some of the hot summer reading ideas. Our closest approach to perfectly understand Boyne's imaginary journey comes from an interview with Bookreporter.com. "As an Irishman who grew up in the 1970s and 1980s, I realized the difference: my country existed and caused many years of violence and murder all over the Northern Ireland family. "Restoring the truth of those who were blacks, ladies and shocking mathematicians is not easy in the world that is made to hinder them at every stage.The depth and detailed story of a skilled historian and one person Telling Story Teller's story is so full that it is totally outstanding. "(Bookreporter.com) Among these problem solvers is a group of very talented African-American women. These talented experts were mathematics teachers of the South Separated Public School that originally answered calls of Uncle Sam during the labor shortage of World War II. With the new work of this fascinating high energy world held at the Hamptons Langley Memorial Aviation Laboratory in Virginia, they finally got the opportunity to push their skills to the limit. Hidden figures: American dreams and black women's mathematicians help to win the unknown story of the cosmic clothing paperback - December 6, 2016 In the 17th century, public schools existed in New England but mainly taught students about religion and family. Public schools did not really focus on the academic community until the 19th century. In the south, public schools reached a slower pace. A rich private teacher to educate their children in the southern states downgraded the poor to permanent deprivation of their rights. The lead author of the Declaration of Independence and Third President of the United States Thomas Jefferson has enacted a bill entitled "More Generic Knowledge Diffusion Law" in the early years of Virginia (1770s). In Virginia he began teaching basic "reading, writing, and general arithmetic" for "all free children, men and women". Thomas Jefferson established the University of Virginia in 1819. He wishes that public schools have national character. Instead of teaching a new type of univer

Original mechanism: comparison between language system and nervous system "When I was a boy, rhyming in poetry finds something that is not obvious to people as I needed to find rhyming words It is almost guaranteed to deviate from traditional chains and ideas, which is inconsistent with itself as an automatic mechanism mechanism ... "---- Stan Ulam, adventurer of mathematicians of previous papers, I began to explore Language and DNA are compared with functions as information systems. A comparative study of nerve, hormone and genetic mechanism necessary to control the survival and breeding of animals. The model system discussed included animal communication, spouse selection, escape behaviors, spatial orientation, homing and migration, and biological rhythms. Students are expected to learn basic concepts of neuroscience from one of the following essential courses: Requirement: PSYCH 333 or BIOL 220. Offer: Collaborative research with PSYCH 408. Development and subsequent occurrence of vertebrate and invertebrates including Xenopus laevis, mammals, chickens, fruit fly, echinodem. Morphological changes in developing animals; experimental analysis of developmental systems; development of potential genetic and biochemical regulation. Prerequisites: What BIOL 355 offers: AW An artificial neural network (ANN) or a connection system is a computation system vaguely inspired by a biological neural network that constitutes the animal's brain. Such systems "learn" tasks (ie, gradually improve performance) by considering examples, often without task-specific programming. For example, in image recognition, they analyze exemplary images labeled "cat" or "no cat" manually and use the results to identify images of cats including cats by identifying cats in other images You can learn to recognize. They do this without preliminary knowledge of cats, for example they are looking like fur, tail, beard, cat. Instead, they develop their own related set of features from learning materials they process. Wikipedia.org

Physics is everywhere Since autumn is over and winter is approaching, we can reflect this opportunity. Autumn is the season of many activities. For some people, leaf rotation makes it very memorable. For the students, there is always excitement and take-away of the new school year. Even in the hearts of students and professional fans, it is excitement and expectation of the new season. In autumn, I have a unique opportunity to record this excitement in various ways. Physics is everywhere Physics is like mathematics; regardless of whether we understand it or not, it is always used everywhere. Through the use and knowledge of physics, you can consider knowledge to help them carry out their actions better and more effectively. Only skydiving and weightlifting are not activities including physics but I think that they are some of the most interesting and rewarding activities. - New students in each semester will shout: "This is ridiculous, so why should I take an algebraic course, I will not use arbitrary mathematics in my profession!" It is every occasion every occupation It is used in all forms. Understanding and being able to work mathematically is an important part of comprehensive education Mathematics is everywhere. You are told. Engineering, economics, medicine and technology. We can stop there, which will fully demonstrate the importance of mathematics. However, "ubiquitous" means to penetrate every aspect of our lives, from macroscopic to microscopic. Just recently there was a report that mathematicians in the UK and Ireland came up with the perfect coffee math. Character Charlie of David Krumholtz explained in the episode of the NUMB 3RS program that passed six seasons from 2005 to 2010 ... mathematics of baking perfect biscuits. The key to mathematical discussion is to call one field of mathematics differential geometry. You will find that his left sleeve is suitable for covering 50% of the word "cookie".

Sofya Vasilyevna Kovalevskaya, - Theoretical mathematicians and writers of partial differential equations have made a valuable contribution (born in Moscow, Russia on 15th January 1850, died on 10th February 1891 in Stockholm, Sweden did). She is a modern European doctoral program in the first lady of mathematics, the first woman to join the editorial committee of Science magazine, the first woman was appointed a professor of mathematics. In 1868, Kovalevskaya made a convenient marriage with the young paleontologist Vladimir Kowalehusky to leave Russia and continue learning. They went to Austria, then to Germany, in 1869, she studied at the University of Heidelberg du Bois-Lemmon under the guidance and physicist Hermann von Helmholtz and mathematician Leo Königsberger Paul. In the following year she moved to Berlin, refused access to the university due to gender reasons, and studied mathematically with Karl Weierstrass personally. In 1874, she announced three papers of partial differential equations on Saturn's ring, and elliptic integral - as the doctoral thesis got a degree in the University of Göttingen and got a degree with excellent grades. Her paper on the most important partial differential equation among the three papers received valuable evaluations in the European mathematics circle. It includes the theorem of Cauchy-Kovalevskaya, which is now commonly known and gives the existence condition of solutions of certain partial differential equations. After acquiring a degree, she returned to Russia and her daughter was born in 1878. She stayed apart permanently with her husband in 1881. In 1883, Kovalevskaya accepted the invitation of Magnus Mittag-Leffler and became a lecturer of mathematics at the University of Stockholm. She was promoted to full-time professor in 1889. In 1884 she joined the editorial board of Mathematica of Mathematical Journal Acta and became the first to be elected as a corresponding member of the Russian Academy of Sciences of 1888 women. In 1888, she received the Bx Award from the French Academy of Sciences and received a paper on solid rotation centered on fixed points. Kovalevskaya also received the title of the writer, the advocate of the rights of women, and the supporters of extreme political causes. She has created novels, plays and essays including an autobiographical childhood memory (1890) and a woman of Neilhill (1892) that portrayed her life in Russia. Sophia Vasilyevna Kovalevskaya (Russian: Софья оВ о слоевна Ковалевская) was born on Sofia Vasilyevna Korvin-Krukovskaya (1850 Indian 15 to 1891 February 10), Russian mathematician, analysis, made partial differential equations and dynamics attention Contribution worthy of. She is the pioneer of a mathematician woman all over the world - the first woman who was appointed as the first woman, the full professor of northern Europe to acquire a doctorate in mathematics (women in modern sense) , And one of the earliest female science magazines will work as an editor. According to Science Historian Ann Hibner Koblitz, Kovalevskaia is "the most famous female scientist before the 20th century". 255 Sofya Vasilyevna Kovalevskaya, - Theoretical mathematicians and writers of partial differential equations have made a valuable contribution (born in Moscow, Russia on 15th January 1850, died on 10th February 1891 in Stockholm, Sweden did). She is a modern European doctoral program in the first lady of mathematics, the first woman to join the editorial committee of Science magazine, the first woman was appointed a professor of mathematics. In 1868, Kovalevskaya made a convenient marriage with the young paleontologist Vladimir Kowalehusky to leave Russia and continue learning. They went to Austria, then to Germany, in 1869, she studied at the University of Heidelberg du Bois-Lemmon under the guidance and physicist Hermann von Helmholtz and mathematician Leo Königsberger Paul. In the following year she moved to Berlin, refused admission to

In the movie "Beautiful Mind", John Nash experienced several different positive symptoms. The first of these positive symptoms was seen by John's illusion of having a room in Princeton. This roommate continued "connecting" with John in his adult life, after that her roommate's niece entered John's heart as another accidental illusion. Another illusion of Nash is Ed Harris, he plays an agent of the agency seeking Nash 's wisdom in breaking the password field. Recently, there are several movies depicting psychiatric disorders such as schizophrenia and conspiracy theory including beautiful mind. These movies describe the challenges faced by individuals with this psychiatric disorder and the damage they give to friends and family related to these individuals (Christopher & Shaun, 2002). The beautiful heart is a film about individuals performed by John Forbes Nash Jr., played by Russell Crowe, a mathematical genius and a promising future. A bright student (Jose, 2001). While studying at Princeton University, he studied with his classmates at the mathematics department. During his time at the local bar, his classmates are encouraged to fight each other, attract the attention of beautiful blonde women, and come up with game theory. Ron Howard's beautiful heart is based on the life of John Nash who was awarded the Nobel Prize in Economics. Russell Crowe depicts Nash's character as one of the greatest mathematicians suffering from schizophrenia and having a mental disorder. As a winner of the Best Film Award and Best Director Award, this film began around the early days of Nash Princeton University and his economic game theory influenced our lives. The application of economic game theory is extensive, including engineering, auction, stock market, M & A, advanced negotiations, defense and medical care.

Kierkegaard's fear and trembling are what people are. How do humans connect with God? Who am I? Why do I exist? I. The famous theologian of the 19th century Soeren Kierkegaard wrote "Fear and Trembling" in 1843 in response to Hegellism. Kierkegaard took over the pseudonym of Jonannes de Silentio and told the contemporary attitude towards doubt and belief. He believes that humans are deeply rooted in reason and doubt, but they are different from French mathematicians, scientists and philosophers Descartes. 087393 KIERKEGAARD: Fear and confusion Evans, C Stephen and Sylvia Walsh, editor. Kierkegaard's new translation of German universalist and idealists' challenge was discussed through exploring the story of Abraham and Isaac. Considering the many questions raised by stories about beliefs, moral obligations and sins, Kierkegaard concluded that belief is contradictory and irrational, 038480 philosophical fragment / Johannes Clarks , HOWARD V. and EDNAH. Oh, EDS. And TRANS. Kierkegaard, Soren Kierkegaard, written in a pseudonym of Johannes · climakas, compares the Christian paradox with Greek and modern philosophical thinking and is exploring the meaning of adventure beyond the understanding of Socrates' truth. 371 pgs. • 1985 Many of the philosophers who first read Kierkegaard, especially Johannes de Siledio's "Fear and tremor" often concluded that Kierkegaard supports sacred moral order. However, Soren Kierkegaard does not mean that morality was created by God (through his pseudonym Johannes de Silentio), but instead he will claim that God's command from God transcended morality. This difference means that God does not necessarily create human morality. However, any religiousist must prepare for the sacred orders of God. It takes precedence over all moral and rational obligations. Kierkegaard called this case a suspension of moral teleportation. Abraham, the knight of faith chose to obey God unconditionally and received his son, the title of his faith and father of faith. Abraham transcended ethics and jumped on faith

Restructuring prehistoric lives is the focus of the scientific community. Significant progress has been made in clarifying the genomic sequence of the Neanderthal people. Within a few years scientists hope to unlock the entire genetic code of our relatives. In the Neanderthal clone gazing at us, with strong support from the media, there is a more attractive idea. The 1992 film "Jurassic Park" (based on Michael Clayton's 1990 novel) advertised the idea of ​​duplicating dinosaurs and other prehistoric life. The story of Jurassic Park Jurassic Park was written about 14 years ago by a man named Michael Clickton. His book has now evolved into three movies, Jurassic Park I, II, III. Steven Spielberg changed the story of Crichton to suspense thriller, one of his action laps. The first theme of making the story of Jurassic Park is its background. Setting is an important factor in understanding the story. - Jane Austen's Mansfield Park is a novel that is obsessed by family and family members. It began to tell the story of the family, the three sisters, and soon extended to the story of three families, Bertram, Price, and Norris. Families are everywhere, everyone grows, expands, and moves until novels are full of characters and manor. Interest in sports creates a sense of overall movement and confusion Jurassic Park was produced in 1993 and is directed by Steven Spielberg. It happened on a remote island where wealthy entrepreneur secretly made a theme park featuring a living dinosaur made from prehistoric DNA. Prior to opening the park to the public, the owner (Richard Attenborough) invites paleontologists (Sam Neil), paleontologists (Laura Dern), mathematicians / theorists (Jeff Goldblum) to reduce investor concerns did. However, when the security system of the park collapsed, their visit was calm, the prehistoric miracles broke away from them. Industrial park John Hammond and his bioengineering company InGen have created a theme park in Isla Nublar Island, Costa Rica. There are clone dinosaurs, prehistoric plants, Jurassic Park and others. After one of the dinosaur handlers was killed by birds of prey, the investors in the park represented by the lawyer Donald Genaro visited the park and asked the expert to prove it is safe. For authentication checks, Gennaro invited mathematicians and chaos theorist Ian Malcolm, Hammond invited paleontologist Dr. Alan Grant and ancient botanist Dr. Ellie Sattler. On arrival, the organization was shocked at the live brachiosaurus After 22 years of forced closure at Jurassic Park, Masurani survived John Hammond's dream and spared no efforts to open the Jurassic world. Super high tech This is an amusement park in the prehistoric era. However, to attract more tourists to the island resort, billionaire Masrani added a larger genetically modified dinosaur than T - Rex threatening the new dinosaur charm - Indominus Rex - faster and faster More smart. As expected, when this smart giant monster escapes from its surrounding habitat and kills, everything will be broken. And, as expected, Owen Grady ended the Holocaust with his tremors and years of naval training and saved the day's life.

It is not unusual for young people to misunderstand Paul's misunderstandings, confusion, and dissatisfaction with his life. In this case, most people evolve and acclimate the surroundings of their surroundings. In Willa Kazaa, "incident of Paul". This is far from the truth. Paul stole his life by contempting his life at Coveria Street in Pittsburgh, Pennsylvania, so he stole it. Sherry Club Tree is a story critic who emphasizes the use of symbolism in this story; she points out that flowers are used to indicate how Paul was isolated from the existing world. Secondly, poverty is complicated and misunderstood. Paul Gorsky's books and articles have important implications for these misunderstandings (see "2008 Myth of Poverty Culture"). The complexity of poverty requires focusing on this issue. In the words of Ullucci and Howard (2015), "Poverty has long tentacles and is inserted in various ways" (pp. 187 - 188). In this book, we explain many ways - and how the educators react. Third, as a country, the United States has declined in offering equal opportunities for all students to receive meaningful education. Duncan and Murnane (2014) reported a study to evaluate students' reading and mathematical skills at their first and fifth grade at their book "Opportunity for Reconstruction: The Crisis of Inequality and Issues in American Education" It is. . An authoritative mathematical discourse dictionary. Such efforts will provide a foundation for students and non-mathematicians to discover that they misunderstand how mathematicians write and talk. These misunderstandings are the main (but certainly not the only) reason why clever people who have received a great deal of education have difficulties finding mathematics or even intuition. References can be used to quote references to items, ie articles about textbooks and mathematics. This is consistent with the standard dictionary exercise starting on page 151. Like most dictionaries, citations are not included in the printed version, but reference codes are provided so that they can be referenced on the manual web site. If you find a little sarcasm here, you are right. In the NIV version, it expresses the misunderstanding of Paul's true character in 1 Corinth, so we use the words "cowardly" and "bold" in quotation marks. Paul warned them to look face-to-face while looking at this bold face, unless there was repentance or change. In order to emphasize determination he used the following three words as follows. "3 We live in this world but we do not do war like the world.4 Weapons we fight are not world weapons.5 We have every claim to God's knowledge and every thought I will catch every idea to follow Christ. 6 When your obedience is accomplished, you are ready to punish every action. "(10: 3-6)

Carl Friedrich Gauss is welcomed as a very important person in the world of mathematicians. The discovery completed while he was alive made many contributions to mathematics fields such as geometry, statistics, number theory, statistics, and so on. Gauss is a very good mathematician, that's why he has always been remembered. Gauss made a lot of contributions to each of these areas, but his two findings in mathematics and astronomy seem to have the greatest impact on modern mathematics. Karl Friedrich Gauss Gauss, Karl Friedrich (1777-1855). German scientist and mathematician Gauss is often called the founder of modern mathematics. His work is astronomy, and physics is as important as mathematics. Gauss was born on Brunswick on April 30, 1777 (now West Germany). Many biographers believe that he received health from his father. Gauss told himself he could count up before he speaks. - Carl Gauss Carl Gauss is a man known for his great progress in mathematics and physics. He has made a tremendous contribution in fields such as number theory, analysis, differential geometry, geodesy, magnetology, astronomy, optics and so on. The concept he created himself had a great influence on many areas of mathematics and science world. Carl Friedrich Gauss (1777-1855) Introduction: Karl Friedrich Gauss is considered one of the best mathematicians ever. He is a creator of logical mathematics fields as he has offered many ideas for mathematics, astronomy and physics. As a student in mathematics education, I touched the work of Gauss many times. He has contributed greatly to various fields of mathematics such as linear algebra, calculus, number theory and so on. - Karl Friedrich Gauss Gauss, Karl Friedrich (1777-1855). German scientist and mathematician Gauss is often called the founder of modern mathematics. His work is astronomy, and physics is as important as mathematics. Gauss was born on Brunswick on April 30, 1777 (now West Germany). Many biographers believe that he received health from his father. Gauss said to himself, he can count before speaking. Carl Friedrich Gauss (born in John Friedrich Gauss) was almost destined since April 1777 from the German Braunschweig era. Interestingly, Carl's mother, Dorothy Benzer, did not know exactly his birthday in just 8 days before the holiday was promoted. Almost 30 years later Gauss has created a rule to allow you to understand the Easter day and arrange for his birthday on 30th April. His research in the fields of statistics, probability theory, astronomy, and geodesics has established basic principles in the scientific community without the benefit of modern technology. Gauss was considered a child's genius when he was very young. He acquired reading and arithmetic at the age of three. Someone wrote that Gauss pointed out in this era

Georg Cantor I. Georg Cantor Georg Cantor introduced a set theory and introduced an infinite number of concepts by discovering radices. He also promoted the study of the triangle series and proved for the first time the real countless nature. Georg Ferdinand Ludwig Philipp Cantor was born in St. Petersburg, Russia on March 3, 1845. His family stayed in Russia for 11 years until George was moved to a more acceptable environment of Frankfurt in Germany where George will spend the rest of his life due to the morbid health of George. Georg Ferdinand Ludwig Phillipp Cantor, or Georg Cantor is one of the pioneering mathematicians close to the concept of infinity. He works closely with set theory using set theory, one-on-one correspondence, transcendental number, and infinities of different kinds. Throughout the learning process, I will explore Cantor's life, work and discussion. First, Richard Dedikind proposed an infinite proposition. Instead of building it, he began to recognize it and avoided the discussion proposed by Gauss: In the late nineteenth century Georg Cantor laid the foundation for set theory. It has made rigorous handling of infinite concepts almost common to all mathematical languages. The set theory of Cantor and the emergence of mathematical logic by Peano, L. E. Brouwer, David Hilbert, Bertrand Russell, and A.N. Whitehead began long-term discussions on the foundation of mathematics. In the nineteenth century, many domestic mathematical associations including the London Mathematical Society of 1865, the French Association of France in 1872, the Circolo Matematico di Palermo of 1884, the Edinburgh Mathematical Society of 1883, and the American Mathematical Society were established . 1888. In the context of vector conflict, the first International Special Economic Organization, the Fourth Association established in 1899.

Who do you think is the biggest pioneer in the Renaissance? Think about it before you answer. Sir Isaac Newton was the greatest pioneer of the Renaissance. Even if he is not known for his art and creativity, most people think of this in the Renaissance era. He created three rules of exercise, calculus and influenced many young people in the heart of the Renaissance humanist. He is a man of many talents, especially scientists and mathematicians. Sir Isaac Newton is the greatest pioneer of the Renaissance and it was so for many reasons. Mathematician and physicist Isaac Newton (Isaac Newton, 1642-1727) was always one of the best scientists. Sir Isaac Newton was born on January 4 (December 25 calendar) at Woolsthorpe, a farm in Lincolnshire State. Woolsthorpe is where he learned optical and optical theory. This is believed to be the place Newton urged Apple to fall out of the tree and formulate the law of gravity. He was elected a fellow of Trinity College in 1667 and was elected Professor Lucas of mathematics in 1669. He entered the University of Cambridge in 1661. He stayed at the university and lectured most of his time until 1696. During these Cambridge times he was at the peak of creativity and chose 1665-1666 as "the golden age of my invention". Not published until 1687, but in two to three years of intense mental work, he prepared mathematical principles of natural philosophy commonly known as Principia Who do you think is the biggest pioneer in the Renaissance? Think about it before you answer. Sir Isaac Newton was the greatest pioneer of the Renaissance. Even if he is not known for his art and creativity, most people think of this in the Renaissance era. He created three rules of exercise, calculus and influenced many young people in the heart of the Renaissance humanist. He is a man of many talents, especially scientists and mathematicians. Sir Isaac Newton is the greatest pioneer of the Renaissance and it was so for many reasons. Should not be considered a maximum In the past Sir Isaac Newton (1642-1727) was walking to the surface of the largest and most prominent physicist of the earth, but we need to say by anti-Newton supporters, Isaac Newton / the most influential physicist or present. However, Dr. Michael Hearts' most influential jazz, 100 historical figures Isaac Newton was listed as the second most important person in history, Muhammad is Jesus Christ There are three, first is the first one. Of course, the great man must achieve a higher position than Jesus Christ! Well, Sir Isaac Newton did, for example, yesterday and today to raise myself on top of other physicists: Miletus' Thales (625-5 54 BC), Tico Brahe (1546 - 1601) Galileo Galilei (1564 to 1642), Albert Einstein (1879 to 1955), James Clark Maxwell (1831 to 1879) and Richard Feynman (1918 to 1988)? These three laws open the door to future physicists and maintain the core of almost all modern physical problems.

Easy to use - The correct way to use the language is good. It can offer lots of things to various people. Compared with mathematicians and businessmen, English professors have completely different definitions of good usage. The problem is how people know how easy it is to use and what they are not. What is the meaning of good usage, nouns and verbs are consistent, or more. People can read excerpts from their old thoughts and beliefs, but whether these ideas and beliefs endure the test of time. It is wonderful that British schools are educating their children about modern languages ​​and wanting to broaden their horizons but the problem is that the school does not teach the language correctly. Students are not learning how to speak a language, but are learning how to pass the exam. Let me take my experience as an example. I studied German at S1 high school, sat at my standard level, then my Highers, and finally my higher education, but during that time I did not learn the skills and vocabulary I needed . The Germans talked with them. I did not learn how to talk with people, but I learned how to talk with people and explained my favorite topics and contents of my package with various phrases. If you can say "my Lieblingsfach ist Physik", I can not go too far in the conversation. I have never acquired A with German qualification. I will put this at the focus of the written research. I do not speak English. I planned several times to start some people learning English correctly. I think that it is difficult to learn English, but I can not learn it. If you do not understand how to pronounce, since you graduated from all subjects, would you like to study English? Then how can you learn? That's why I want to learn English. When I tried to learn fear in the past, I thought you could not do it. Because I do not know the format and proposition to use in English. I am good at programming languages, but I did not study Thai language, as speaking is much more difficult than any programming language. Thai language is particularly difficult. Meanwhile, my girlfriend is fluent in Thai, Russian, English and Swedish is very good. At some point, I would like to learn Thai language and other languages, but I do not have time to be tight. I made a lot of modules to test, so I often use Mocha. I am not satisfied with the way it works. Mocha injects some global objects, but they are not defined anywhere. I did that with Node.js, so I have a lot of asynchronous APIs, which is not very useful to be with Mocha. For some people, the language is never appealing, but as you get older, people learning a foreign language become more attractive. You can not communicate properly when you go on vacation and become part of rude and arrogant British label. There are various reasons to acquire other languages, immerse themselves in increasingly diverse cultural cities, and move and date people in other countries.

Babel - 17 is a novel by American writer Samuel R. Delany of 1966, Sapir - Whorf believes that language affects thought and perception. It was the winner of Best Novel Nebula Awards (2) in 1967 and was nominated for Best Novel 's Hugo Award in 1967. [3] Delany wants to release Babel - 17 as a single volume with an empire star, but this did not happen until 2001. [Four] During the Star Wars, one developed a language Babel - 17 that can be used as a weapon. Learning it as it changes perception and thinking makes it a reluctant traitor. The temptation of the language to other abilities makes this change even more dangerous. It was discovered by a captain of a beautiful spaceship, a linguist, a poet, and telepathy Rydra Wong. She was recruited by the government to discover how the enemy invaded and destroyed strategic places. Originally Babel - 17 was considered a code used by enemy agents. Rydra Wong noticed that it was a language and learned that he was a traitor in the process of learning. She was aided by dedicated staff to identify dangers and invalidate their impact This novel addresses some questions about linguistic features, how the living environment forms the formation of words and meanings, and how the words themselves form people's behaviors. The language depicted in the center of Babel - 17 contains interesting linguistic features, including pronouns and other structures without "I". As she learns Babel - 17, the heroine will notice her perception (and even her physical abilities) changes. In this Draenie novel it influenced the author's generation: Suzette Haden Elgin's mother tongue [citation needed], Ursula K. Le Guin's [Disitation], Embesytown, Miéville, Joshua Nilles, China "Luna Bore Coda "And more importantly, Ted Chiang's short story" Your Life Story "[citation needed]. It also relates to how language forms the political and cultural classes of society, such as "language" of Jackans and "national anthem of Ian Rand", so that language as a weapon adapts to one Related. Plot equipment Neil Stevenson's avalanche In 2014, the work of Babel - 17 and the early part of Samuel R. Delany 's biography was conveyed in the form of "Water in the Water" based on the autobiography of the same name created by the Elbow Room in 1988 . Director Marcel Dorney's Australian Theater Company A retrospective comment by Jo Walton in 2009: "Babel 17 was published in 1966, it was the year that I was speaking. Reading Babel - 17, another door was opened in my heart. It is this job to make the existence of other fields more rational. For some people it may be the latest Star Wars and for some it may be ongoing by Ava DuVernay's A Wrinkle In Time but the fact is that these adventures still need to enter the page It does not change. Because the norm is made for a new story and does not need to play a role in the Georgian farm. Or diamond field of Sierra Leone. Or, in the dark corner of an unnamed city center, the inhabitants are suffering from all kinds of disasters that are active, infamous and can occur. In addition, although the industry as a whole is opposed to us, we saw some progress: we are focusing on princesses, presidents, hackers and mathematicians. All generations were reintroduced into the world of Wakanda. I also dig deep Creed Most SF novels have been said to be driven by violent conflict; Babel - 17 avoids this situation, has a thought - a language impossible to translate, opens it and unfolds from there . It includes an interesting and humanistic personality, writing of trends, attractive concepts and thoughts, enthusiastic wisdom, and a wonderful plot that still induces thought 45 years after its first publication and bordered I will. Like most of Jostein Gaarder's "Sophie's World" and most other Stephenson works, "Anathem" is a story-telling science and philosophy course. In this case, the story is huge, credible and dramatic. Chubu feels like a lecture, but its purpose only becomes clear at the e

Nicolaus Copernicus died more than 450 years ago, but it is still considered the founder of modern astronomy! Nicolaus Copernicus was born in Thorne, Poland on February 19, 1473. He is the son of a wealthy businessman. After his father died, he was raised by the bishop of his mother's brother, the Catholic Church. Copernicus studied mathematics and astronomy at the University of Krakow. In the influence of his uncle, Copernicus was appointed a church of the Catholic Church (church official). He will pay additional tuition fee using the proceeds from that position. Copernicus studied law and medicine at Bologna, Padua and Ferrara University in Italy. His interest in astronomy was inspired during the research at the University of Bologna. He lives in a professor of mathematics who influenced his question about the astronomical belief of the day. The StarChild website is a service of the High Energy Astrophysics Archive Research Center (HEASARC) and Dr. Alan Smale (Director) in NASA / GSFC Astrophysics Department (ASD). The famous astronomer Mikolaj Kopernik (Poland) entered the world on February 19, 1473. The fifth smallest child was born in Nicolaus Copernicus Sr. and Barbara Watzenrode rich in West Prussia in Toulouse. Tradition of copper merchants German tradition When Toron was born, Torun was transferred to Poland and made him a citizen under the Polish royal family. German is the first language of Copernicus, but some scholars believe that he also told some Polish Early in the 16th century, Polish astronomer Nikolaus Copernicus (1473-1543) repeated the sun-centered theory abandoned by Greeks and Romans. It caused a revolution in astronomy, but the Copernicus system was deeply hit by claiming a circular orbit. Accurate observation of the movement of celestial bodies by Danish astronomer Tycho Brahe (1546-1601) showed that German astronomers and mathematicians Johannes Kepler (1571-1630) formulated the law of planetary motion and correctly describe it We made it possible. Elliptical orbit of the planet From the Book of the Scientific Revolution - De Revolutionibus Orbium Coelestium. Nicolaus Copernicus correctly judges that Terra is one of the orbiting planets of Sol. Only the moon orbit the earth. Copernicus also displays the planet in the correct order. Compare this to the Ptolemy system above, where the Earth is incorrectly displayed near Mercury instead of Venus. On the map of Copernicus, the outer circle represents a star. Then move inward with Saturn, Jupiter, Mars, Earth (Moon), Venus, Mercury and Sol When he died in 1543, Nikolaus Copernicus published his De Revolution Orbium coelestium and began his revolution of the same name (Celestial Sphere Celestial Ball). The Copernicus solar system model is earth-centered, and the planet circles the sun instead of the earth. Unfortunately, the original Copernicus model had loaded Ptolemy luggage. Copernicus planets orbit around the solar system using exercises described by superposition of circular movements. Copernicus dealt with equality he despised, but mathematically replaced it with an equivalent amateur.

She probably entered a cultural dictionary in the 1990's - initially as a member of the Bubble Gum phenomenon, Spice Girls, and as the wife of the female football player David Beckham - and but Victoria Beckham really just won her nickname 2000 In February, designer Maria Grachvogel took part in the London fashion show and wore hot pants and flamenco dresses. Since then, Beckham has become one of the most unexpected fashion candidates among recent memories. Yes, she was a spokesman for Dolce & Gavanna, Marc Jacobs, and Street brand Locaware. She walked down the runway in Roberto Cavalli in Milan; when she worked with her muscular husband she made a lot of sensations to advertise Emporio Armani's lingerie collection. But for celebrities, it all follows the curriculum. As a designer - As an entrepreneur, her growing credibility surpasses her. Victoria Beckham celebrates the decade of fashion slogan "I've been in Victoria Beckham since 2008." Pictures of Jurgen Teller show designer's feet and trademark high heels from her own shopping bag. Piccadilly Circus appears in T - shirts worn in London 's fashion week. "We are talking about what the campaign image should be - a woman in skirt, a woman in sunglasses - and we will have fun," Beckham explained before the show. This joke also tells the truth that common interests of Victoria Beckham are the center of her brand. When Victoria Beckham was a teenager, her goal was to become "famous like Persil Automatic". When I was young, I thought that I wanted to be a global brand and I realized that I really became a brand of the world. I do not think Victoria is lucky to be a talented singer. However, she is very good at pointing and pointing. Leonardo da Vinci is not an exaggeration to say that it is one of the greatest thoughters ever seen in the world. In addition to being an artist, he has many accomplishments like engineers, inventors, mathematicians and architects. He is also considered to be many inventions, especially early helicopters and parachutes. Another celebrity is the British football player David Beckham. Due to the frequent hair change history, he is considered a British trend leader. He also married Victoria Beckham of former Spice girl who had been widely reported difficulties in relationships in the UK media in 2004 and 2005. His statue has appeared especially in making Buddhist temples and chocolates. Beckham has been a model of Armani for a long time and is known for his underwear advertisement. At the end of 2009, Beckham was replaced by Cristiano Ronaldo as Armani's main football player / model. Nine of the top 10 Facebook players are football players including Top 6, Cristiano Ronaldo, Messi, Beckham, Neymar, Ronaldinho and Kaka, Christie. Jarno is also the most popular person. Cristiano, Messi, Neymar are the most popular athletes in Instagram, with the Top 12 Top 3 being the most noteworthy.

Spheresphere, writer Michael Crichton (Ballantine Books, New York, 1987) is an exciting and unpredictable novel. Initially, the ascent, the transition between orgasm and end is almost perfect. When the wire entangled, the staff who put the wire at the bottom of the Pacific Ocean realized there was a problem; there was no shipwreck on the chart. The military learned this information and was sent for investigation. They formed groups of people from mathematicians to psychologists. There are three fields in the ten-day lecture. The scope of the author, the scope of the narrator, and the range of the story. The term "frame story" refers to the first two spheres that hold a hundred stories. Its purpose has always been at the center of many critical discussions since the way the reader approaches the story of the frame has a great influence on her perception of the whole work. Below are some theories on frame narrative. Critic Aldo S. Bernardo examines the story of the framework and concludes that the message it tells the reader is to warn the entire Decameron as a warning against desire. He quotes the subtitle "Prince Galahart" of the book. This refers to courtiers who promote illegal gatherings between lovers. In Darne's Inferno, Galáhart is mentioned, but in the story of Paola and Francesca there are books about Lancelot and Ginevere as Gallo Hart, which leads to their illegality, death and curse. There are three fields of aesthetics, morality, religion. The moral field is merely a transient field, and its best expression is a confession as a negative act. The field of aesthetics is the field of immediacy, morality is the scope of requirements (this requirement is infinite because individuals are always bankrupt), and religion is the range of achievement, Please note that when filling the belt is not filled gold coin bags, confession created an infinite space, the result is a religious contradiction: at the same time in the water of 70 thousand liters, but happy Rational human condition 5, cant, agnosticism, and anarchism: theology - political exposition - Part 1, radical agnosticism, Section 1.1, Introduction The sphere is an example of an oval 2 space. Like an airplane, a sphere has two dimensions. However, unlike airplanes, spheres do not spread infinitely, indeed the sphere is a closed finite surface. The sphere has a differential linear distance and a differential area distance. It has a geometrical shape, but it is quite different from Euclidean shape. Difference metrics are used whenever unit metrics are difficult to deal with. The unit distance on the sphere must be bent to fit the curved surface. Of course, you can define such metrics; however, many theorists prefer to use mega components like Euclid in the "small" range. One reason is that you can create simple algebraic metrics for the variance. (V1e (1)) + (v1e (1) + v2e (2) + v3e (3)) = (v1e (V 2 e (1)) + (v 2 e (1)) + (v 2 e (2)) + (v 1 e (V2e (2)) + (v2e (2)) (v3e (3)) + (v3e ))) + (V 3 e (3)) · (v 3 e (3))

Overview I. Introduction Whether you believe more ground life. So, what would you do if you find that you are not born on Earth? In the case of Margaret, she returned to her hometown. This story was held in Wilsted, North Carolina in 2005. After she left home her, she was discovered around 2 months. Their name is Tesseract. A year ago, Murries adopted her since she got married. A few years later she became an ordinary 10 year old girl, but she did not know her past, she was adopted. "Young people are not an age of life, it is the state of mind, no one grows for years of life, we will get older by abandoning our ideals. At the age of 60 Even at the age of 16, everyone has a temptation for miracles, an infinite childish desire to the next step, and the fun of life games, which tends to be very clear and pencil It can be fixed or deleted with strokes, which is often compared to chess, but the difference from the latter is that it is the only moment of the highest, not the worst moment of a person. A lack of power may result in loss of chess games, a successful solution to the problem, many of which are downgraded to wastepaper will be a reputation of mathematicians. African elephant's wrinkles are noticeable as cracked on the dry ground, but for a long time no one has discovered the mystery of "why the deep wrinkles of the African elephant are why". . However, the report published by the research team of the University of Geneva and the bioinformatics laboratory in Switzerland points out that the role of wrinkles in elephants in Africa is obvious. Michael Milicovic, who led the research, is researching the mechanisms of evolution and evolution of various lives on the planet at the laboratory of the University of Geneva. Among them, Mr. Milicovic is interested in the process of forming a biological form, and announced in 2013 that "the skin of crocodile face was formed by a process similar to frozen porcelain cracking". Since then Mr. Mirnkovic decided to study the skin formation process of other organisms and began studying the process of forming deep wrinkles in the skin of African elephants. African elephant wrinkles are connected by a micro crack network. When rain falls, water functions as a canal for touching the skin and spreading water throughout the skin. "This beautiful wrinkle pattern prevents moist dirt from falling off your skin and you can maintain 5 to 10 times more moisture over your skin than a smooth skin," says Africa's wrinkle to help Thermoregulation by heat of vaporization

Newton contributed to calculus several centuries ago, but there are still some similarities in modern calculus, but there are some differences compared with modern calculus. Newton's calculations are similar to current textbooks, but the problem involves numbers and variables. Newton's calculation also includes many life-related issues such as dealing with acceleration and speed problems. In addition, Newton's calculus includes derivatives, integral, and binomial expressions. But Newton's calculus is different from today's point of view in that many mathematicians live after Newton, devise more calculus calculus, extend the calculus, or apply calculus to something else It differs from the calculus method. In the final article of the next time, I will consider the contribution of Isaac Newton. Newton was probably one of the best physicists ever, living in the late Renaissance era and the scientific revolution era. Newton was one of the pioneers of enlightenment and caused an incredible degree of intellectual development following it. Queen Anne blocked Isaac Newton in 1705 and made him to Sir Isaac Newton. He died in 1727 and was buried in Westminster Abbey. Isaac Newton made many significant contributions and discoveries in his 85 years of existence. He is considered one of the smartest people in history. His life and his contribution far exceed the work of this article. He made many contributions to the scientific revolution and enlightenment (c.1500-1800). This paper is "touching the surface of Newton's life" only. It is difficult to write a short paper on one of the greatest people who have ever lived. To date, Newton is one of the most important contributors to ideas and theories to promote knowledge and learning. Isaac Newton's contribution to the science is multifaceted. They cover revolutionary ideas and practical inventions. Even today, his work in physics, mathematics, astronomy is important. His contribution to every field will make him famous; in general, they make him truly superior. But Newton is still a modest person who loves his Lord and the Savior. Some people condemn him as an Aristocrat, but this was rejected by Pfizenmaier, TC, Isaac Newton is Ariane? Biography.pdfdirectory.org, Journal of Thought History 68 (1): 57-80, 1997. A highly detailed defense of the Newtonian Trinity is Van Alan flock, The Sir Isaac Newton's theology, gradworks.umi.com, Ph.D. thesis, University of Oklahoma, 2008. This proves a lot of evidence. It includes Newton's words denying Triton and affirming the Trinity. Isaac Newton was born in Woolthorp in England in 1643. His father died three months before his birth. His mother remarried, but he did not want to raise Isaac. Isaac Newton was raised by his grandmother. He attended a free grammar school and went to Cambridge's Trinity College. Newton went round the university. While attending college, he became interested in mathematics, physics and astronomy. Newton has a bachelor's degree and a master's degree. He was writing his thoughts in the journal while studying at Newton University. Newton has a new idea of ​​sports. He also has the idea of ​​light diffraction, light and power. Newton's idea was very good, so Queen Anne sealed him as jazz in 1705. Sir Isaac Newton died in 1727

Free textbooks (aka open textbooks) written by knowledgeable scholars are relatively new phenomena. Below, please find a free math textbook meta list. This is part of the meta collection out of the 200 free textbooks we offer. Please also visit our online course, 1,300 free online courses of top universities. Basic probability and statistics of high school mathematics teacher Brenda Meery in Glasgow Bay, Nova Scotia CK - 12 Trigonometry - Second Edition (10 - 12th grade) was written by some authors. Cover California Course Differential Equation for Differential Equation: Dan Sloughter's Introduction to Calcare at Furman University Primary calculation: H. Jerome Keisler's infinitesimal law of the University of Wisconsin-Madison Elementary differential equations with boundary value problem from William F. Trench of Trinity University (PDF) Basic differential equation and boundary value problem of Student Solution Manual of Basic Differential Equation (PDF) Author: William F. Trench, Trinity University First course of complex analysis by State University of New York Matthias Beck, Gerald Marchesi and Dennis Pixton - Binghamton Overview Presentation (PDF) Author: Charles Grinstead and J. Laurie Snell, Dartmouth College and Swarthmore Introduction of statistical learning by Gareth James, Daniela Witten, Trevor Hastie, Robert Tibshirani (PDF) Mathematical method for engineering analysis by Ermaninlar and Robert J. Vanderbei of Princeton University (PDF) Proof and concept: Abstract mathematical basis of Dave Witte Morris and Joy Morris at Lethbridge University Marko Petkovsek, Herbert Wilf, Doron Zeilberger, University book "A = B". University of Pennsylvania and Rutgers One of the most common ways we learn mathematics today is in mathematics textbooks. However, as early as 300 years BC, a mathematician named Euclid just published the first mathematics textbook called "Elements". Euclid, known as the "father of geometry" arranged mathematical discovery of all the mathematicians who came to him, and showed mathematical discovery of his era for the first time. The crazy fact about Elements is that although it is a mathematical textbook, it does not contain any few numbers! This book introduces mathematical theory and does not use actual numerical measurement. The full text of the Euclid element is here. There are many mathematical textbooks. If you want to study the decline of Western civilization in mathematics, then start to browse each 10 year book to see that the quality of mathematics writing and the quality of questions are significantly reduced. There is a page describing the factorization of polynomials whose coefficients are not "1". so? Well, they do not use algorithms like "decomposition" - it sounds like decomposition, it sounds like you know. They simply encourage students to use their intuitions about numbers and multiplications. This book was written in 1954. It is also a book of 9th graders. Please read the preface of the textbook from the 1950s to the present. This will give you a glimpse of mathematical decline. I have a textbook from the latter half of the 1960s to convey the beauty and symmetry of mathematics. Today 's textbook praises the practicality and efficiency of mathematics. I love joy. Happiness Beauty We only have to look at the parallel relationship between our food system and math education. Many school districts pay thousands of dollars as "common cores" in mathematics textbooks. In each textbook, I saw the word "common core" boldly appearing in bold. Unlike organic foods, there is no federal regulation or official third party review system to verify the integrity of the standards. As a result, companies often gain significant revenue through print resources that distort the interpretation of the Common Core National Mathematical Standards (CCSSM) and ultimately mislead teachers.

Use this memo course to help students use exact word selection and eliminate redundancy in sentences. Originally "Washington Post" function "Life is short: inspired by autobiography as a haiku", students wrote a memoir of 100 words. It teaches students "to show themselves" with vivid detail and carefully chosen words. Through Inspired Writing, students use mentor texts as models of their writing. In preliminary composition activities, students record the experience and courses of life. Then we evaluate the examples of students and Washington Post to determine the characteristics and theme of the sentences. Next, they practice with peer feedback to write their own quick drafts, using a concise, revised and teacher model, and to create beautiful memoirs. This 18 page resource includes the following. Clear curriculum plan including established common core ELA anchor criteria, link to memoir of Washington Post, journal and brief memo, teacher and student model, t-chart, refereed materials. If you are interested, there are other moving sentences here! lesson: Please use "Memoirs" as an inspiration to write 100 words, 100 words. You can use the word - or any form of word - as one of your 100 - or you can give a hint. Add a link to the post here and add your story to the Mister Linky list. If you do not have a blog, you can leave your submission in the comments section or post it as Facebook status. Do not forget to continue to provide endorsement comments to your colleagues. Use this memo course to help students use exact word selection and eliminate redundancy in sentences. Originally "Washington Post" function "Life is short: inspired by autobiography as a haiku", students wrote a memoir of 100 words. It teaches students "to show themselves" with vivid detail and carefully chosen words. Through Inspired Writing, students use mentor texts as models of their writing. In preliminary composition activities, students record the experience and courses of life. Then we evaluate the examples of students and Washington Post to determine the characteristics and theme of the sentences. Next, they practice with peer feedback to write their own quick drafts, using a concise, revised and teacher model, and to create beautiful memoirs. Many people's words are simple. Choosing what to write is a difficult part. There are many different types to write. I like to read memoirs now. They have plenty of heart and soul. They recommended me to write more and include more details and share my personal journey with others. Novels, non-fiction, poetry, memoirs, bibliographies and so on. Why is it so difficult to write? It is natural to write for some people, but for the rest of us it is difficult for us to struggle. Select a word and delete it. We tried to come up with amazing sentences just lost when we reused the same word. We discuss in our head just like mathematicians, and we need a formula to complete the words. We use a dictionary, use a dictionary, read others' work and learn their inventions in whatever words you like. Even though I think it is difficult, we dream of becoming one of these excellent writers

The mathematical ability of the female test shows that women have the same mathematical abilities as men. Because there is no difference in abilities, I think that this area is occupied by the two sexes. Many people thought simple questions at a glance and could not come up with a real answer, why? The question is, "How do you know that male mathematicians are better than women?" I have not noticed this topic plan so far. TBH, I think that mathematics is irrelevant to sex. I may be wrong, but in terms of mathematical ability, regardless of whether it is abstract or not, masculine thinking seems to be more talented. Women who are better at mathematics than others tend to be more masculine in appearance and facial structure. Of course, testosterone may affect this ability and should not be done without scientific reasons. Prenatal and early childhood mental development may promote most of intelligence throughout life. If you believe that you are willing to listen to the doctrinal assumptions and do not mind it, we must be equal in all mental abilities, and science will give us these You can give an answer to the question. Learn myths about mathematics. Some people are afraid of mathematics because they think mathematics is not necessary. Sentences such as "Men are better at mathematics than females" and "Mathematics has no creativity" are only a few of the common and myths they believe. Some people think that being good at mathematics means getting the right answer in the right way. Teaching some calculation methods is easiest and the "best" method, but that is not the only way. Since 24 is the least common multiple of 6, once 1/6 to 3/8 is added, it is normal to convert it to equivalent scores of 4/24 and 9/24 and add it to 13/24 . However, you can also convert the score to 8/48 and 18/48 (6 x 8 = 48) and add it to 26/48 to make it 13/24. Finding the least common multiple means that you can add small molecules together Stereotypes may affect self assessment and lead to self stereotypes. For example, Correll (2001, 2004) suggested that certain stereotypes (eg stereotypes of women with low mathematics) influence the assessment of women's and men's abilities (eg mathematics and science) so that men can evaluate I found out that. Your own mission capacity is higher than women's performance. Similarly, a study by Sinclair et al. (2006) show that the mathematical abilities of Asian American women are more advantageous when remarkable achievements in Asian American mathematics and related stereotypes become more pronounced. In contrast, when the gender of the female lower math skills and the corresponding stereotype become prominent, their mathematical ability is not that good. Sinclair et al However, we found that the influence of stereotypes on self-evaluation depends on the extent to which someone close to life recognizes these stereotypes.

Gino and Mogilner ignore what is worrying about time, that is to say, whether self reflex is a response to fear of losing time, or whether time only causes emotional reactions. Unlike Gino and Mogilner, Liu and Aaker (2008) studied the relationship between time, money, generosity, time as a limited resource, and personal donate some time for volunteers Measure your motivation. Their results are added to the results of Gino and Mogilner - both studies consistently show that time has an emotional impact on people - how to react Komain Jiranyakul (2007) used Thai data from 1993-2004 to examine the relationship between economic development and government scale. The results show the relationship between economic growth of money supply and public expenditure. But they found a one-way relationship between economic growth, public expenditure, and the Caucian currency (M2). Agha and Khan (2006) conducted recent research in 2006 to observe the long-term relationship between Pakistan's inflation and fiscal indicators between 1973 and 2003. The results observed in Johannsen's integrated analysis show that long-term inflation is related not only to fiscal imbalances but also to financial resources of budget deficits. The authors conclude that inflation in Pakistan is exaggerated by government banks borrowing with budget support and budget deficits, so fiscal policy is a necessary condition for price reduction activities. • Nevertheless, many people are worried that a huge budget deficit will ultimately lead to inflation. However, looking at the empirical relationship between the US budget deficit and inflation, there is no correlation between them. In fact, when the US experienced a huge deficit in the 1980s the inflation rate had declined. The number of Greek mathematicians Archimedes named after Archimedes has basic attributes. It is obvious in principle, but as my students claim that human hair does not grow at a speed of miles per hour, results are sometimes resisted. Unfortunately, nanoseconds exhausted with simple computer operations can lead to long-term bottlenecks for difficult problems, many of which can take thousands of years to resolve.

Integer soccer is a unique and engaging game. We have two multimedia games, each with 15 games. The first game is offered free online and game 2 is only downloadable. To play, you need Adobe Flash Player. You can download from here. Since Integer Football uses sound, we recommend turning speaker on. 1 is the only positive integer divisible by a positive integer (the prime can be strictly divided by 2 positive integers, the composite number can be divided by more than 2 positive integers, It is divisible by a positive integer). 1 Previously it was regarded as a prime by some mathematicians, but the definition used is that prime is divisible only by 1 and itself. However, since this complicates the basic theorem of arithmetic, modern definition excludes units. 1 is the minimum number allowed at most levels of American football. According to the policy of the National Football League, only quarterbacks or kick players can be used (restrictions are relaxed during the season, players in other positions can use this number, 0 if there is no other choice) I can do it). Integer soccer is a unique and engaging game. We have two multimedia games, each with 15 games. The first game is offered free online and game 2 is only downloadable. To play, you need Adobe Flash Player. You can download from here. Since Integer Football uses sound, we recommend turning speaker on. Introduction: Integer is an integer and their opposite set. An integer greater than zero is called a positive integer. An integer less than zero is called a negative integer. Integer zero is neither positive nor negative, nor sign. If the two integers are the same distance from zero, they are opposite but they are on both sides of the digit line. Positive integers can be written with or without symbols. Usage: Please read the following questions. Click the answer box once to enter the answer and press the Enter key. Do not enter a comma in the answer. When you click on ENTER, a message appears in the result box indicating whether the answer is correct or incorrect. To do this again, click [Clear]. Use the + key to write a positive integer and the - key to write a negative integer. Ignore the words and labels in the answer

For centuries mathematics has evolved surprisingly. From the beginning, many mathematicians have influenced and contributed to mathematics known today. There is no one comparing works of Sir Isaac Newton. He has influence as a person and his work. Sir Isaac Newton was born on Woolthorp in Lincolnshire State on December 25, 1642. Shortly after the death of his father, Newton was born as a premature baby and is not expected to survive. After his father died, her mother remarried to an ignorant man. According to the report, when talking to Lord David Brewster (1831) of Isaac Newton 's lifetime about Edmund Halley' s disrespect of religious belief, Newton replied. In recent years, this has often been cited as a statement specifically defending astrology. Newton wrote sharply on the importance of prophecies and studied alchemy, but there is little evidence that he is focusing on astrology. In footnote, Brewster condemned the anecdote of the astronomer Neville mask line, which is said to have given it to Oxford professor Stephen Peter Ligo. Sir Isaac Newton was born on Woolthorp Estate in England on December 25, 1642. He was born too early and is a child. His mother said that he was too young, he can fit in the rhetoric pot. Sir Isaac Newton was born three months after his father died. When Sir Isaac Newton was three years old, the mother remarried to the pastor Barnabas Smith. Sir Isaac Newton stayed in the care of his grandmother. From 12 years old to 17 years old, he received education at the King Grantham School. Isaac Newton entered the Cambridge Trinity College under the emergency of his uncle William Ayscough ("Newton, Sir Isak", Encyclopedia of Mathematics Biography, 394). Newton studied law at Cambridge, but the results were very different. When Newton was at the university, the school's philosophy dominated Aristotle's philosophy. Later, he became more generous at the university third grader, so he started studying the philosophy of Descartes, Galsendi and Boyle. Viete, Descartes, Wallis 'new analytic geometry, and Galileo' s Copernican astronomy dynamics also fascinated him. When Barro arrived in Cambridge's Lucasian chair ("Jazz Isaac Newton", ONLINE), Newton's talent began to grow. Isaac Barrow began to recognize him, soon he became a mentor of Isaac Newton. Under the direction of Isaac Barrow, Isaac Newton began to show his great wisdom. Isaac Newton received a math scholarship!

Definition of faith is persuasive of the mind, certain kind of statement is correct. The main idea is trust. Based on the evidence it is based on, it admits that faith is largely guaranteed. Daniel is a symbol of trusting God and loyalty. By obeying the beliefs of faith and the law, he represents faith, trust, and trust in God. David, the second son of David, was born in Jerusalem around 623 BC, Abel 's Carmelo, the nobility of Judah, the descendant of the Levites of the Isaacs. Daniel Bernoulli is the son of a mathematician Johann Bernoulli, his brother Nicolaus and his uncle Jacob are also mathematicians. Daniel was sent to the University of Basle to study philosophy and logic at the age of thirteen. Daniel really wanted to learn mathematics, but during that time, I learned calculations from my father and brother. His father insisted that he would carry out the deal and sent Daniel to the University of Basle to study medicine. Daniel completed a doctorate in medicine in 1720 and wrote a doctoral thesis on respiratory mechanics. When Daniel was 5 years old, his family returned to his home Basel, when his uncle Jacob Bernoulli died, Daniel's father greeted mathematical president. When Daniel was 5 years old, his brother John (B) Bernoulli was born. All three sons will continue to study mathematics, but this is not a course that John Bernoulli plans for Daniel. Johan Bernoulli's father tried to forcibly engage Johann in the business and resisted it strongly. Quite oddly, John Bernoulli is now exactly the same as his son Daniel. But first, Daniel was sent to the University of Basle to study philosophy and logic at the age of 13. He got a bachelor 's degree in 1715 and a master' s degree in 1716. Like his father, Daniel wants to learn mathematics, when studying philosophy in Basel he is learning how to study his father's calculus. And his brother Nicholas (b) Bernoulli Nebuchadnezzar is an important person in Daniel's books, attracting the legends and prospects of the 2nd century BC. Daniel I introduced Nebuchadnezzar and other Hebrew youths to the king of Babylon as king of Babylon and received the training of the Chaldeans and tongue training. In the second year of Nebuchadnezzar, Daniel starts with the Kingdom of Nebuchadnezzar (Daniel 2) and interprets the wonderful image of the king's dream as God's prophecy of the rising and falling of the world's great powers. Nebuchadnezzar accepted the power of the God of Hebrew twice. Initially, the Lord delivered three Daniel fellows from the stove (Daniel 3), then Nebuchadnezzar himself experienced a humiliating humiliating period as Daniel predicted (Daniel 4). Critic's agreement is that Daniel is a historical novel.

British writer Henry Graham Green said, "The truth has no practical value to anyone, it is a symbol of the pursuit of mathematicians and philosophers.In relation, good and lies are Graham Green's works I am exploring the moral and political problems of contradiction in the modern world.He is a really funny man and a writer who sets exotic places somewhere in the world.But most importantly, Graham Greene was born in 1904 I was born on October 2nd at Berkhamsted in Hertfordshire, England. GREEN AND MOVIE: Graham Green is a wonderful novelist, but many of his readers are not aware that he is just as good a screenwriter. To date, more than 60 green artworks have been adapted to the screen (only quiet Americans have adapted twice!), Many of which are scripts written by Greene himself. Green was nominated for Oscar of 1948 film "The Fallen Idol" and was adapted from his short story "Basement". Green's greatest achievement can be said to be his classic black movie written for The Third Man (1949) and Carol Reed. This film has been won first prize at the International Cannes Film Festival and is often listed as one of the best films ever. Mastering is the fifth book by American writer Robert Green. This book features features of exploring the life of great historical figures such as Charles Darwin, Mozart, Henry Ford and the lives of contemporary leaders such as Paul Graham and Freddie Roche and learning them And refine diversity. Material This book was published by Viking Adult on November 13, 2012. This book was born from the understanding of Green in 2007. While writing and studying his first four books (including 48 power rules), Green studies in the same power path, regardless of their field, culture or history moment, I concluded that I wrote everything. After completing his fourth book, the fifty act, Green began to explore the concept in detail, which he decided to be the focus of his next book.

Thomas Hobbes, Niccolo Machiavelli Thomas Hobbes and Niccolo Machiavelli are the two best philosophers ever. Hobbes was born in England in 1588 when absoluteism dominated Europe. His most famous work is Leviathan written in 1651. Hobbes discusses the ideal state and innate laws like people and nature. Machiavelli was born in Italy in 1469, the homeland was dominated by foreign forces. The hometown of Florence is still independent. Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes' political thought is introduced at 73, 74, and 75. I will explain the political thought of Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes in the Republic of Florence. First, Niccolo Machiavelli was born in Florence, Italy in 1469, political turmoil occurred. Italy was divided into four major city states, sympathizing with one of the great political thinkers of the fifteenth century, Niccolo Machiavelli, today, it will be the person's name to complete many dreams of mathematicians. It is used as an adjective. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignores popular religious beliefs Thomas Hobbes, Niccolo Machiavelli Thomas Hobbes and Niccolo Machiavelli are the two best philosophers ever. Hobbes was born in England in 1588 when absoluteism dominated Europe. His most famous work is Leviathan written in 1651. Hobbes discusses the ideal state and innate laws like people and nature. Machiavelli was born in Italy in 1469, the homeland was dominated by foreign forces. - Over time, people always want to know what we become reality. Our human nature has always made us interested in the relationship between ourselves and others. Because this curiosity creates various interpretations of our human nature, each interpretation changes the way we see the social world we live in. Each interpretation brings a new understanding of people and their relationship.

In the past 30 years, our society has changed through various elements. Faith, culture, and values ​​have also experienced this change, and very important agents are recognized as technology. We are faced with a new society that seeks a strategy that can lead to better situations of education and knowledge. With this new order, everyone will be able to analyze everything around us, so we will consider future generations and their needs. Therefore, we need to know more deeply that the teacher is an indispensable pillar in every culture. In my life, I want to be a teacher. I want a classroom with cute kids who I want to learn as much as I do. Whether it is a kindergarten or a design student, I would like to inspire a new generation. Recently I recently resumed my career recently. I removed myself from the place I liked, but it was too comfortable. This movement is terrible, but we need to do so. It made me stand out of this environment, and I noticed that I refused to give up loopholes: I am not a teacher. I am still a student. I saw what I learned indefinitely, but the world I suggested was not what I thought. I was a little girl, so I want to be a teacher! After graduating from high school, I am sure that I would like to be a high school mathematics teacher. I would like to help the next generation of students encourage their inner mathematicians. At that time, I enthusiastically announced my major was secondary school focusing on mathematics at Grambling State University (GSGSGSUUUU ... I think you knew it! 6 years later, I He earned a master's degree in physics from the University of Fisker and I will start my career in education and publicity (EPO), but I am already ahead of myself, I will give you some of my stories Let's talk. What do you want? I want to be a teacher. In this part of my life, I would like to work in a public school. I want to teach. I want to build relationships with my students and teachers. I would like to know how to attract and attract one year's attention from children over the age of 25. I want to absorb as much as possible of this nation's view on education. I have been working for a year at an elementary school in Beersheba, Israel. I saw how much the Spanish educational system is different from the system I experienced in Israel. Because we have various resources such as classroom, textbook, teacher, we use various alphabets, so it is difficult for children to learn different parts of English. I can now see (intentionally or not) how culture, climate, region, religion affect education

The history of the balloon began in 1783. At that time, two brothers came up with the idea of ​​flying by human beings. Joseph and Etienne Montgolfier are from a paper company located in Annonay, France. They tried to catch the smoke from the fireplace with a paper bag, but I found that it will rise soon. They quickly understood that the bags would fall as the smoke cooled down. They created the first true balloon in 1783. "35 feet in diameter, 23,000 cubic feet in capacity, and it is made of linen paper lining" (Fraser). The history of hot air balloons began in Asia. The Chinese literature dates back to the 1980s, and quoted Chu Gaoliang as an inventor of light aircraft (1). In China, the early unpopular ball was used as a military signal light (2). Today, the Chinese community celebrates the end of Chinese New Year 's holiday (3) by announcing a small hot air balloon called Kung - Ming Lanterns. - Archimedes is a Greek mathematician who produced several inventions, forms new mathematical techniques, and uses geometrical progress in everyday mathematics. It is thought that one of the greatest mathematicians in history ("28th century BC - 212 BC"), he is responsible for improving the infinite arithmetic meaning and usage of mathematical models in the real world. ) A high air ball promotes the development of science. Early scientists initially worked hard to produce enough hydrogen to boost the balloon. In 1738, Jack Charles proposed a solution. By dissolving a large amount of iron in sulfuric acid, he produced more than 1000 cubic feet of hydrogen and filled the balloon in 5 days. 300 thousand people saw the launch from Paris. Flying 45 minutes later, it landed outside the city. According to the origin, the term balloon comes from the French word "ballon", which means a huge ball. The first rubber ball was found by famous scientist Michael Faraday in 1824. In his experiment Faraday filled the balloon with hydrogen. According to history, in ancient times, balloons were composed of bladders of dry animals such as the use of porcine bladder. The most striking feature of this balloon is to create a very attractive and creative scene at any celebration or party. Therefore, the use of balloons in promotional goods and services has become widely used. Basically, balloons are considered soft bags that can be inflated with fluids such as helium, hydrogen, nitrous oxide, oxygen, air or water.

Famous logicologists, mathematicians, and philosophers Bertrand Arthur William Russell believe that religion is only a part of superstitions without reasonable. He always believed that religion is mainly based on fear (Bertrand). Considering his conservative environment, Russell's liberal and reasonable approach may be surprising. "The atmosphere is often prayed, emotionally depressed and formalized" so Russell used his sentences as a medium of ventilation. "No, there is only one God, there is a possibility that there are many gods, God uses words to create the universe and refers only to those who sent their sons to save us. The gods, these gods are made by people's wishes (chyeri): "We need to reveal the nature and character of God, declare the Law of God to people, recall people to obedience to God's law, Warning the sacred judgment of sin whether it is personal or national predicting future events that God wishes, predicting the arrival of the Messiah, the Messiah, and the relationship with others Record history, and finally "record the word of God using the Bible" (Bible.org) A simple argument about God's existence is self-contradictory. If God is defined to be omniscient and omnipotent, God has absolute knowledge of all future events including all future actions of his future, everything is ok. But his totipoliness implies that he has the ability to act in a different way than his prophecy, suggesting that the future prediction of God is wrong. The argument 'no reason' tries to show that omnipotent or perfect existence has no reason to behave in any way, in particular to create the universe. Because the concept of desire is subjective human nature. This raises fundamental problems of the nature of God and the purpose of creation. This is the first time that Adam and Eve tried to avoid God saw people treating God like this in this way. In all the previous chapters, both men and women were not afraid of God. When they showed all these wonderful things they did for them, they listened to God and enjoyed the special benefits of God. These two people know God's obvious love and care for them. But now they got something new. Now they do not know anything about it, and it makes them fear God (the first hint of our sin) The idea of ​​existence of God knows that everyone has one thing, God exists. Everyone agrees with the existence of God, but philosophers like Anselm still try to prove the existence of God. In Prosolgium 's article, Anselm tried to prove the existence of God to Ganillo by giving two ways. The purpose of the dialogue is to prove that it is impossible to accept the existence of God and it is impossible to believe in the existence of God. Proof of Anselm is that God exists. so

Joseph Fourier "" Deep Russell (Deb Russell) "This work is said by Joseph Fourier, a famous mathematician," It is the richest source of mathematical discovery. " Throughout his life, Joseph Fourier made a lot of contributions to the mathematical community, many of which are still being taught at today's schools. Until death from an early age, he lived a credible adventure that contributed to the status of all legendary mathematicians. Jean-Joseph Fourier was born in the ancient town of Auxerre in France on March 21, 1768. He is the second marriage of his father's ninth child, Joseph Fourier and Edmie Fourier. But like Joseph Fourier's first wife, Edmie Fourier finished her life at the age of 42 on October 26, 1777. Three days later, due to the death of his wife, Joseph Fourier discarded the youngest children of the three aged and four years old to a hospital abandoned. Therefore, Jean-Joseph left an orphan. Fortunately, Fourier, his parents' death seems to have little influence on his education. He joined the local military school for the first time in 1780 by a monk of the Benedictine Association. He quickly expresses his strengths with a happy and relaxed attitude, and he is said to be at the top. About 13 years old, he was devoting great passion to mathematics. He spent a lot of time studying mathematics, shining candles well collected in one storage room. Joseph Fourier has various occupations. Premature and mischievous orphans, seminary seminary students, professors of young mathematics (progressive equation theory), and revolutionary activists. Under the rule of Napoleon, he was an outstanding important teacher, a historian, accompanied Egyptian French Emperor, and served as Grenoble supervisor. In his spare time in Grenoble, he continued his work in mathematics and physics, and it led to his immortality. After the collapse of Napoleon, Fourier entrusted himself to Britain, but after acquiring an important degree he returned to France and announced his revolutionary paper on heat. Numerous studies on the expected linear programming of Fourier, the development of simplex method and Fourier - mozugin removal and operator theory. He is also known for his concept of dimensional analysis. Which first described the greenhouse effect and continued his initial work on the equation.

The number of digits after the decimal point is infinite, but reasonable iteration The number of digits after the decimal point is different. In other words, mathematicians have been fascinated by these special figures for more than 2000 years. The system of India-Arabia Foundation 10 we are using today was inspired by Chinese fractional law, and in fact it has a history of about 10,000 years. The decimal part may have been used for a long time, but how about repeating the decimal part? In fact, the ancient Greeks were one of the first people to deal with the fraction. All rational numbers that can be strictly expressed in hexadecimal can also be expressed finitely in decimal, 10 bin, hexadecimal. In other words, hexadecimal numbers with a finite number of bits are restricted by other radix expressions. The number of digits In other words, only a very small part of the latter can be expressed as hexadecimal representation possible. For example, a decimal number of 0.1 corresponds to 0.199999999999 of an infinite loop of hexadecimal representation. However, hexadecimal numbers are more efficient than cardinal numbers 12 and 60. The hexadecimal number is 0.1, the hexadecimal number is 0.09, the hexadecimal number is 0, 3, the hexadecimal number is 45, and the decimal number is 0.0625. Explanation of the hexadecimal number of the hexadecimal digital system. That is, before we add a new location with the next number we will describe a numbering system that contains 16 consecutive numbers (including 0) as the base unit. (Note that to interpret the number "10" in hexadecimal, use "16" as the decimal number.) Hexadecimal numbers are 0 to 9, after which the letters A to F are used . The following table shows binary, decimal, and hexadecimal equivalent. Hexadecimal numbers are a convenient way to express binary numbers on modern computers. Bytes are defined in most cases to contain 8 binary numbers. When displaying content stored on a computer (for example, to retrieve a core dump saved for debugging a new computer program, express a text string or a string of binary values ​​when creating a program or HTML page Placing numbers It is troublesome to write long numbers in binary numbers, it is troublesome to convert from decimal to binary. This is the source of "hexadecimal". A hexadecimal number is a radix of 16 and is convenient for storing with a maximum of 4 nibbles. That is, each hexadecimal digit represents one nibble, and conversion from hexadecimal to binary is straightforward.

Fractal art does not necessarily mean abstraction or psychedelic. Hal Tenny's New Time Machine work was created using Mandelbulb 3D. This is a free application for creating detailed 3D fractal rendering with surprisingly diverse image effects. It is a fractal forum. Winner of 2016 fractal art competition. As an artist and curator of Society 6, Dr-Pen has created 3D fractal images for over four years. Use the polished rainbow band's vivid colors and clean lines created by Mandelbulb 3D, then edit them in Photoshop. Please check out his DeviantArt gallery to learn about his fractal works Fractal art is exhibited in major international art galleries. One of the original fractal art exhibitions was "Map Art" which is a roving exhibition of works by researchers at the University of Bremen. Mathematicians Heinz - Otto Peitgen and Michael M. Richter discovered that the public not only found aesthetically pleasing images, but also wanted to understand the scientific background of the images. In 1989, fractal was a theme of art exhibition called "strange charm: sign of chaos" sponsored by contemporary art museum. This program, which includes photos, installations and sculptures, is aimed at providing more scientific discourse in this area and draws public attention through various complex computer images. In the late 1970s, Benoit Mandelbrot introduced fractal geometry and fractal geometry to the public and the scientific community. He proved that mathematical and physical objects can have fractional dimensions rather than integer dimensions used to dominate geometry. Mandelbrot gathers a variety of data and information and shows that fractal self-similarity is evident in our daily world as well in the microcosm and the universe. Since then, fractal geometry and fractal modeling have been applied to all physics (eg astronomy, physics, meteorology, and geology), life science (eg biology, genetics, medicine, and neurobiology), society It has been used in science. It played an important role in social science and so on. , Sociology, urban planning, economics), technical science (material science, computer science, logistics, etc.), and mathematical science

All hidden problems seem to have only one answer Hidden things can be understood through the following clues. We actually know how this is done, and I have explained in detail what happened with this fairly complicated yet interesting process (see, for example, paper 2). But there is nothing hidden. You can hide what is not hidden. My question is not to know what is hidden but to know only if they can be known. If you ask how to know hidden things, I will get another answer. I have created a CSS class called "init" added to the component to hide everything until the DOM is fully loaded. I added "DOMContentLoaded" before, so I can know exactly when I can delete this class. Once all the elements are organized, assign the necessary calculations to the required classes and components. You can then delete the 'init' class. At this stage, the settings you define affect the organization on the screen. StackedOptions (Bottom, Top, or None) and additional margins (elementsMargin) go into your organization's account. Select the "Top" view and add a class "stackedcards-origin-top" that defines the source of the element's transformation on the component (to change the position of the transformation element). As you can see from the code, the margin is defined as 10 (elementsMargin = 10). Everything we see hides everything else and we always hope to see what we are seeing in something. People are interested in hidden things, and visible ones are not shown to us. This type of interest may take a kind of conflict between visible and hidden content, which may be very strong emotions, possibly present. If you try to study how our currency expression evolves according to its fundamental meaning, it will help you meditate easily about the current meaning of the currency. What does one dollar mean? Because we tend to fall into their functional use, our folk concepts about monetary meaning are often analyzed at the transaction level. People can buy grocery, gasoline and entertainment for several dollars. In a sense, as long as this applies, it is not important what a dollar means for most market participants. At some point, everything is strange (hidden), then someone has decided to dig deeper deeper, and once hidden and buried things are exposed. Do you remember the earth is the center of the universe? Philos and philosophers like Philolaus and Hicetas, Samos' mathematicians Aristarchus and Nicolaus Cusanus reveal hidden truths and develop their day - centered theory; the earth rotates around the sun. Science also reveals the truth about not only the hidden truth, the earth and the sun's orbit, but also the sun and the moon, the change of the season, the weather, and how our body is healed and worked I will. If it is not alchemy, it is considered mysterious. We do not have chemistry, we are not developing everything for our daily lives.

In "Notes from Virginia", Thomas Jefferson explains some of the differences between black and white, making a number of suggested changes in Virginia legislation. After the slaves where all the changes issued are released, they sent the country to form themselves, they live with their parents at a certain age and then get training with public expenditure First of all, he will explain the amendment to slavery. Colonies to avoid black and white solidarity and conflict. Thomas Jefferson and his work "Victoria Notes". I chose Thomas Jefferson because he is one of the great American ancestors and his book is very exciting. Thomas Jefferson is an iconic figure, and seems to have created an independent declaration. Thomas Jefferson also opposed slavery and was considered a very patriot. Thomas Jefferson was born in Shadowwell, Virginia on April 13, 1743. Jefferson was born in one of Virginia's finest elite afforestation families. Thomas Jefferson was born in Peter Jefferson, a declaration of independence, author of the Virginia state for freedom of religion, became the third president of the United States of the father's university in Virginia father's university, the United States of America, Welsh Citizens were born on 2 April 1743 in Virginia State and influence Albemarle County and influence.The state of his wife, Jane Randolph, who produced a lot of Thomas, is the third of ten children. When his father died in 1757, Thomas issued an "order" to end the education. Thomas listened to his father's words and entered William and Mary College in Williamsburg in 1760. Jefferson later called one of the mathematicians professor, one of his best inspirations, a doctor called. at school. Peter Jefferson also encouraged the children to study music. Thomas was a competent violinist, often attended by Deputy Governor Francis Forkwire every weekend party hosted The description of Virginia is a lot of work done by Thomas Jefferson. In this book, Jefferson proudly discussed the state of Virginia. This is written in Chapter 23 or to answer French questions about Virginia. As you can see from his book, Thomas Jefferson was Virginia first. His words demonstrate what the country, people and landscape mean to him. The word republicanism is used very vaguely in all languages. Jefferson To assert the self-evident truth, "Everyone is made the same way"; they have "pursuit of life, freedom, happiness" "invincible right". Government is a conscience of rulers "From justice" to "force," if it "destroys these objectives" it can overthrow

WikiLeaks said on the company's website, "I will continue to empower and help Wikileaks open up the government." Since 2006, WikiLeaks has been called an organization that provides government secrets to people. After the first launch, we released 2 million documents in the first year. WikiLeaks founder Julian Assanji said WikiLeaks is an international nonprofit organization that publishes private, secret, and confidential media documents from anonymous sources and news leaks. Julian Assange is described as the first start of WikiLeaks, but it has founder of technical experts from several countries including Chinese dissidents, journalists, mathematicians, and United Sta Then another question in my mind: "Does the world need WikiLeaks?" This is a moral matter in turn. As I mentioned earlier, WikiLeaks fully announces the authenticity of the file without any editorial changes. This is a thorn of many journalists and can not be expressed in some countries. WikiLeaks consciously uses traditional media. This is also necessary to make it possible to read the original data from WikiLeaks. Traditional media covers only a part of the document, the most interesting part. Therefore, this problem has been clarified. Yes, we need WikiLeaks. This is because there is no judgment on everything that this organization exposes. Meanwhile, in order to observe the ethics and laws of each country, it is necessary to clarify whether it is not necessary to blacken the name, address, and telephone number. This is only one of the hundreds of vulnerabilities that WikiLeaks has published over the past decade. WikiLeaks issues confidential documents on governments, international companies, and individual global leaders around the world. Every time there is a leak, WikiLeaks is increasingly controversial. Of course, since WikiLeaks has released confidential information, the organization to which the file belongs is the main critic of WikiLeaks and its behavior. WikiLeaks critics believe that media sources are disclosing stolen information, which endanger the stability and security of governments and companies around the world. WikiLeaks does not pose a threat to the masses. The only person who can hurt by WikiLeaks is strong and corrupt, and the Pierre Omidyar intercepted is undoubtedly. Among the articles published in the Atlantic Omidyia made ridiculous criticism against WikiLeaks. First Amendment There is a possibility of "losing" protection (not one thing). Never trust billionaire

Arcadia man burned out at Tom Stoppard is not going to disappear, but due to its nature, it blinks before you die and designs it to burn if you wish. The essential nature of mankind is the desire to fight to the end, physically and intellectually. In Al Qaeda, Septoms depicts life as a parade and told Tomasina, "Standing Parade is Long, Life is Short, Dead in Parade" (Stopard 38). But when we die, we can not just keep ourselves away. Some of Tom Stoppard 's Arcadia critics believe that the amazingly intellectual performance of Stoppard' s acting is sacrificing true emotional involvement. We are very happy, very interested and educated, but there is no real sympathy for his role. How much do you know about Arcadia? The first thing I noticed about this drama is its wisdom. The characters are interesting and interested in each other's relationships. However, as the game progressed, we found that we did not pay attention to most of the Stopard 's role. The wonderful performance of Tom Stoppard, Arcadia provides opportunities for mathematics and humanities teachers to unite in a unique and rewarding way. Theater is not one but two mathematicians, and the mathematical ideas involved constitute one of the main sub-themes of the drama. Contemporary themes such as chaos and fractals constitute an integral part of the plot, Fermat's last theorem and the second law of thermodynamics also play an important role. This theater is divided into two periods in the early 19th century. Currently it is in the same room of British Magic Sidley Park. When the drama began, we met a young 13 year old girl, Thomasina. She worked diligently to learn her algebra and geometry, under the supervision of her leader, Septimus Hodge. Arcadia's play written by Tom Stoppard shows a variety of roles and expresses various perspectives on specific topics. Plays characters are classified as romantic or classified as classicists. Some characters have both classicism and romanticism like Tomasina, Septim, Hannah. Thomasina certainly has most of the features of classicists, but she is also voluntary and has a feeling of Byron. Septimus seems to be romantic. Because I think the incident is different, unpredictable and scattered. But he is also a classicist because he is a real person like Hannah. Like Septimus, Hannah is both classicist and romantic. She first seemed to be a classicist and talked about "noble geometry". And she became romantic through transition. She immediately noticed that things changed and confused. On the other hand, Tomasina is purely romantic, and it tends to think that things are scattered and unpredictable.

In the early 1990s, Edward Witten and other string theoretical physicists discovered a new theory that integrated all five string theories. This will revolutionize the string theory as all the theories can be combined into one equation as shown below. This is the first time to prove string theory mathematically. Witten proposed this theory and he called it the M Theory of the University of Southern California in 1995. For those unfamiliar with Paul Erds, he is one of the world's most famous collaborators, an excellent mathematician and is known for working with other mathematicians. I work in collaboration with other people. Individual Erds numbers indicate degrees from zero, and this collaboration map can be traced back to themselves. Through it, Erds is related to a lot of people, but 512 people he works directly have only one Erd, and they are the names I think. How many women are there? I started sending e-mails in various directions to spend a lot of time asking people to answer my questions. Most of them did not hesitate to answer. I have found a lot of information about the industry through people working in the industry and most of them seem to have a good attitude toward answering all the questions I have to ask. I had to make a few contacts with Myspace alone, so I could find many answers about making audio technology for video games. I started a record of art research in June 2006, and by December of the same year I felt my thought completed. I will do my best to make audio for the game. At the moment, I had several things worth noticing about this industry. Women have made major discoveries in the scientific community, but they have to fight for recognition. In the 19th century England, a young woman named Marianne found some of the most famous geological discoveries on the Jurassic coast. Because of her gender, she is not considered a scientist. However, her works still stimulate today's experts. In the 1960s, we met three intense and clever ladies who served as Catherine Johnson, Dorothy Vaughan and Mary Jackson, NASA's "Human Computer". Despite their expertise, they were driven to bystanders, hidden, forced to use separate dining and bathroom facilities for skin color

Sam Vaknin's psychology, philosophy, economics, and diplomacy website compare brains (and hints of thinking) with the latest innovations of each generation. The metaphor of computers is now popular. The metaphor of computer hardware has been replaced by a metaphor of software, and recently it has been replaced with a metaphor of (neural) network. This attempt to compare understanding is common in all fields of human knowledge. Architects and mathematicians recently proposed the concept of "tension" to explain life phenomena. Computational psychology is different from computer metaphors in that it compares mind with modern digital computers. For calculation theory, we use only the same principle as numerical calculation. The metaphor of a computer is similar between the spirit as software and the brain as hardware, but CTM considers its spirit as a computing system. One of the earliest supporters of thinking computing theory, Thomas Hobbes said. Hobbes lives in contemporary computational awareness and embodies an effective program, so he can not be interpreted as explicitly supporting it. Psychological calculation theory in modern meaning My purpose in this article is to examine the concept of metaphor and to challenge the position like psychosis and related terms (such as pathological thinking) to simply be a metaphorical claim. . I would like to solve these problems with 5 interlocks. Discussion ambiguity As psychiatrist critics confidently use this term, we can imagine that the concept of the metaphor is quite clear. However, academic literature suggests that the metaphor is as complex as contemplated as psychosis, controversial, and controversial. A detailed discussion of the metaphor is 4-8 I can almost certainly know that the metaphor of human thought we are currently observing is wrong. This may be wrong. Because the former metaphor is all wrong. Because neuroscience reveals the difference between our brain and machine, we observe the negative result of our conspiracy. It makes a more obvious error. The computer stores and retrieves accurate data. They can copy famous pictures and songs with key strokes. They can process and execute the algorithm. On the other hand, the human brain does not do these things. You do not even remember eating yesterday, obviously it reflects the perfect reproduction of Rembrandt. Ask a friend (without pursuing) to draw a picture of one's hand, you will soon notice the structural limitations of the brain and computer. Silicon Valley greetily applies the Taylor algorithm to humans, but this algorithm does not lead to everything we do.

"As long as the subject matter is as clear as we recognize, our discussion will suffice as there is no need to pursue accuracy in all discussions. Now the correct and only action of political science research is , Diverse and fluctuating opinion ... And we have to be satisfied with talking about these themes and using premises to show truth about ... from mathematicians and from rhetoric Accept possible conjections of the house According to scientific evidence at home, this obviously needs to be stupid in the same way. " If the theme is clear enough to admit it, our discussion will be sufficient. Because not all crafts should be accurate in every discussion, not only. Fines and fair actions taken by the political science now recognize various perspectives and volatility, so they may not be essentially but may be considered to exist only in a customary way. While other people are dismissed for their courage, goods can cause harm to many people, so goods can cause similar fluctuations. So we talk about these themes, use such premises to talk about only the most realistic in order to roughly show the truth roughly, and make the same type of premise to draw conclusions Use it. Not good Evidence - In terms of men being emotionally excited, they may differ in nature (E 4 P 33) and may differ from each other. But people are considered active only when acting based on reason (E 3 P 3), so even though reasonably rationality is defined (E 3 D 2), it is understood only by its humanity as its proximity I will. But since everyone follows their own nature, he waits for those who think they are good, trying to get rid of those who think they are bad (E 4 P 19), and we think about whether good or bad by reason It must be good or bad. (E2P41); Therefore, if people rely on a reasonable life, they have to do only good things for human nature (E 4 P 31 C), in other words, It is in harmony. Q. E. D

Bill McKibben is a prominent environmental writer and contributor of various publications such as New York Book Review, The New York Times, The New York Times. As found on his personal website, McCabben is a simple person who is concerned about family, faith and pleasure. In 2001, he was featured in "Christian Century" magazine's "Promotion of Global Warming", pointed out that the fuel efficient SUV is the world's largest countermeasure against global warming. Recently, in the past decade, SUV has become a more powerful force in the automobile society. Bill McKiebven is a passionate environmentalist focused on the impact of human and nature's activities related to global warming and climate change. McKibben has authored several books on these topics, many of which are drawing attention both at home and abroad. McKibben was born in 1960 and grew up in Boston, Massachusetts (Wikipedia). During the research at Harvard University, McIhibben started concentrating on the environment and writing (Wikipedia). - John Hart is an ecologist at the University of California, Berkeley. He tried to find out whether heat stimulates further traces of gas from solids. He does experiments to tell him whether to start a cycle where the greenhouse effect may be worse than expected. The experiment began in December 1996 and lasts more than three years. Bill McKibben is an environmentalist, educator, and writer focusing on global warming and climate change. He is an excellent scholar of the Middlebury College attached school and a member of the Environment Department, but he is not a complete professor. I will not classify him as a climate scientist. In early 2007, I read an article entitled "Science and Social Tolerance" by Freeman Dyson, Emeritus Professor at Princeton University Institute of Advanced Studies. Theoretical physicists and mathematicians. He is a wise man. I have not won the Nobel Prize, but I have not won many other awards. In this article I will introduce some interesting questions about global warming. In 2008, a non-profit organization 350.org started to raise awareness about global warming by writers and activists Bill · McKibben et al. Focuses on famous cars that reduce atmospheric carbon dioxide to 350 ppm It expanded. The team mobilized public support to reduce human carbon dioxide emissions, supported by thousands of student volunteers around the world. McKibben 's 1989 book "The End of Nature" details the potential impacts of climate change and is one of the most influential environmental papers in history and he believes it will reach 350 ppm I will. "We are similar to seeing a doctor's patient who knows that he is overweight or that his cholesterol is too high, he did not die soon," McKieben said .

Find the children Lewis Carroll's classic "Alice in Wonderland" is not just a child with more than 100 years of history, but an adult. This story has become a treasure for philosophers, literary critics, psychoanalysts and linguists. It also attracted mathematicians and logicologists of Carol. Alice seems to have something for everyone, and the explanation of work is almost the same as commentators. Perhaps Carol's fantasy style may make you feel more happy than teaching to the reader according to your custom of time. Lewis Carroll who wrote a classic novel "Alice in Wonderland" did not think that this story has the insight for the designer. In the movie "Alice in Wonderland" she found an unusual rabbit in the garden and escaped her engagement party. She fell off the big hole in the trunk and headed for the entrance to Wonderland. Alice noticed that she was too small to reach the table at the door key. So, she ate a magical cake called "eat me". This will make her grow bigger than the room. So, she grabbed the key and drank a magical drink called "DRINK ME". She focused on the size of the door. (Often abbreviated as "Alice in Wonderland") "Alice in Wonderland" was written in 1865 by a British writer Charles Dodson in 1865 under the pen name Lewis Carroll (Lewis Carroll) It is Luteweiqi (Charles Lutwidge · Dodison). A story about a girl named Alice walking through the rabbit hole in the sky, has become a fantasy world full of anthropomorphized creatures. This story is very popular among adults and children and full of logic. It is considered one of the best examples of literary nonsense. The process and structure of that story, characters and images have a great influence on the general culture and literature, especially the type of fantasy. Lewis Carroll's masterpiece "Alice's in Wonderland" is a fancy and fantastic story. Until this is Alice in Wonderland, there are no children's novels so it is sometimes called a masterpiece. Lewis Carroll is also called Alice and her sister, Charles Ludwig Dodgeson for family friends. Alice in Wonderland is like a fantasy, fickle, magical. This is a big change in the actual career as a professor of mathematics at Dodgson. The beginning of the story is Alice, a young girl who fells out of the hole. At the bottom of the hole there was a room with plenty of doors and a solid glass table. There is a small key on the table. The key opened one of the doors, and she found a small hole. There is a hole on the other side of it. It led to a beautiful garden where she could not enter for her pure size. She came back to the table and found the liquid inside.

Alexandre's influential astronomer Ptolemy Ptolemy of Alexandria is the most influential astronomer in the ancient world. The book and theory developed by Ptolemy are the main foundation for future astronomers. It was during the Renaissance period that his work was thoroughly studied and revised. Ptolemy gathered all the ancient knowledge of astronomy and geography, including that book "Almagest" around the year 140. Later, he wrote a four-volume constellation study called Tretrabiblos. Claudius Ptolemy (90-168) produced a lot of astronomical knowledge from his house in Alexandria, Egypt. Benefiting from hundreds of years of observations of the Hipparchus and Eudoxus times and a series of astronomical data gathered by the Babylonians, Ptolemy developed a system to predict the stellar movements announced at his main astronomical work, Almagest Did. As Ptolemy succeeded in integrating and improving astronomical thinking and improvement, his Almagest became popular and early works no longer circulated. Almasite was translated into Arabic and Latin and became the main astronomical text for the next millennium Alexandre's influential astronomer Ptolemy Ptolemy of Alexandria is the most influential astronomer in the ancient world. The book and theory developed by Ptolemy are the main foundation for future astronomers. It was during the Renaissance period that his work was thoroughly studied and revised. Ptolemy gathered all the ancient knowledge of astronomy and geography, including that book "Almagest" around the year 140. How can a person who has never seen most people influence the lives of people in today's world in such a positive way. Since Oprah Winfrey believes only in the interests of myself and people, we were able to persuade and stimulate many people in today's world. Oprah once said, "Because you become your faith, create the highest and most magnificent vision for your life" (Lowe 170) In the 2nd century of Alexander, great mathematicians and astronomers / astrologer Ptolemie created a tropical zodiac. This is a fixed system that is not affected by changes in constellation or the axis of the earth. Ptolemy used the same name as the zodiac constellation. Consequently, birth often results in confusion. The tropical zodiac is static and is not affected by changes in the axis of the earth. It is based on the season. The tropical zodiac is initiated on the basis of the sun at the spring equinox on March 21 every year, using Aries 'pseudo constellation - or the Zodiac' s Aries. The sun will enter cancer for the longest time in the summer solstice. Enter autumn in the Libra, enter winter solstice or Capricorn on the shortest day.

The Eiffel Tower was built in 1889 in commemoration of the 100th anniversary of the French Revolution and has been subject to discussion for many years. The tower was designed by Gustave Eiffel and Morris Koechlin and was originally built as a temporary building. This impressive building debris will be dismantled and melted in 20 years. But this did not happen. The Eiffel Tower became a big idol in the world, the tower brought in big revenue and had a scientific impact throughout France and European society. Gustave Effel admitted the contribution to the construction of the tower and inscribed the names of 72 French scientists, engineers and mathematicians in the tower. Eiffel chose this "scientific call" because he was worried about the artist's protest. At the beginning of the 20th century, prints were drawn, but from 1986 to 1987 it was restored by Exploit de la Tour Eiffel of Societe Nouvel, the company that operates the tower. Maintenance of the tower includes applying 60 tons of paint every 7 years to prevent rust. Since completion, the tower has been completely repainted 19 times. Recently, in 2001, due to environmental problems, this practice was canceled and lead paint was still in use. Leaving the Mona Lisa and the Louvre Museum, we continued our trip to the Eiffel Tower. A few years ago, I took a picture of a beautiful tower with a green lawn on the background. This time, the Eiffel Tower is in the middle of the restoration project and it is surrounded by walls. I am depressed, but the ice cream cone offers some comfort. It took me a few hours to walk into Champs Elysees and enter Biologique Recherche, my favorite EARTH store. A French woman working there has a perfect skin and its natural elegance makes me feel rough and large. But they are so cute, I almost appreciate it after I bought a bag full of samples.

Prince Charles I left the most interesting questions of his time to us. In January 1649, Charles I was convicted for being a British tyrant, a traitor, a murderer and a public enemy. He was sentenced to death on February 9, 1649 and executed. Then it is reasonable to discuss whether this harsh judgment is reasonable or not. This sentence is possibly an unfair decision as there are no rules in the history of every British that deals with monarchy. After the execution of Charles I (1649), a sword basket was drawn on the skeleton that drew a mask of the skull's mask or a mask of death. These swords are called "dead swords" and this term has been expanded to knives throughout the Civil War period referred to by some writers of the 20th century. During the rebellion of Jacobs in the late 17th and early 18th centuries, the tribal common weapon was the Scottish basket wedge knife, commonly known as clidiheamh mor or "claymore" - not to be confused with it) Scottish sword Early hands are also known as "claymore". At close range, Claymore is the ideal weapon to fight British soldiers carrying long and bulky muskets with plug-in bayonets Oughtred lived in a turbulent era of England. In January 1649, as a faithful supporter of the British royal family, I was shocked by the execution of disgraceful Charles I. Like many of the sons who supported Charles I, Prince of Wales (Later Charles II), Oudtred was believed to be suspected by the government influenced by Presbyterian churches and leader Oliver Cromwell I wanted to replace the monarchy with the will. During the British civil war (1642-1646), Oughtred was quarantined and tried in front of Puritan members of Clemwell. However, mathematicians and teachers survived for the rapid action of Lily Astrologer and the sticking of influential friends. Foreign rulers provided his reputation, but he stayed in England throughout the reign of Cromwell. On 30 June 1660, he died at Alberby's pastor's house Charles I, the father of Charles II, was executed in the White Hall at the heyday of British civil war on January 30, 1649. The Scottish Parliament announced the King of England and Irish Charles II at Edinburgh on February 6, 1649, but the British parliament passed the order to make such declaration illegal. England has entered an era known as the de facto republic led by Interregnum or Oliver Cromwell, British Commonwealth. On 3 September 1651, Cromwell defeated Charles II in Worcester 's fight and Charles escaped to the continent of Europe. Cromwell became a virtual dictator in England, Scotland and Ireland and Charles exiled in France for the next nine years. Union State and the Netherlands, the Netherlands

Existential philosophy In this article, I will explain three points. The first problem is a common mistake when referring to faith and trust. Explain the difference between the two statements and explain why there are differences. The second point I want to discuss is sarcasm present in some relationship. I would say why hierophania is important, but should not be the basis of relationships. The third point I would like to discuss is that human beings are moving toward or away from the ultimate goal of unity. Another philosophy is that they are separated from each other, which is called Ubuntu. Ubuntu derives from the humanistic African philosophy derived from the use of the most prominent Nelson Mandela and Archbishop Desmond Tutu in the apartheid era of South Africa. This is the way he explains Ubuntu: We need to experience each other's completeness. Through the quest for our personal humanity, we reflect on our part of others creative and have the opportunity to serve as a mirror for us. This type of mirroring is not another type of control, but allows other users to have multiple dimensions. What is philosophy? Do you need to study? Article: Since it is the foundation of all other fields, it is very important to study the philosophy of all people around the world. Like all other disciplines, philosophy is unique. However, the uniqueness of philosophy is more impressive. To my knowledge, philosophers do not agree with those constituting their appropriate research field, and mathematicians, physicists etc. generally do. In my opinion, philosophy covers a wide range of fields that philosophers can possess. Aristotle defines philosophy as "the science of existence existence and the attributes of existence itself" (metaphysics, p. 244). The main theme of philosophy is presence or existence. "This is different from so-called special science," he continued. "As long as it exists, no one thinks this is universal, so instead each of them truncates a particular part of the existence and is studying the relevant chance of that part ... ". The difference between philosophy and other science is that other science departments only study one aspect of existence. For example, botany "cuts out" plant-related aspects and is researching only this. On the other hand, philosophy is the most universal research - the essence of existence. Plato and Aristotle both recognize that there are two important elements that make up everything that exists. Problems concerning formal and formal representation.

Greek mathematics started in the 6th century BC. However, we do not know much why people are doing mathematics in the meantime. There is no record of mathematicians' ideas about their work, purpose, and method (Hodgkin, 40). Regardless of the motivation to pursue mathematical astronomy, we will all see some by Hippocrates, Plato, Odds, Euclid, Archimedes, Apollonius, Hip Park, Heron and Tall. An impressive mathematical book written by Mi Mi. I think that Ptolemy is the most important part of the history of Greek astronomy. But slowly, the change began to occur. From Aristotle to Ptolemy, there is a clear difference between the psychological aspect of cosmology and the mathematical accuracy of astronomy. Through Ptolemy's age, astronomy does not care much about the psychological aspects of data interpretation and pays more attention to the accuracy of the theoretical prediction. In a sense, this will help Copernicus. Because the movement of the earth can be determined by theoretical analysis of empirical data. However, the Earth as the center of the universe still provides comfort for people. Therefore, the bondage of the Copernicus revolution includes not only astronomical problems but also theological, economic and social problems. In addition to the academic tradition and its dynamics, other factors such as the Protestant Revolution, Marine Navigation, Calendar Reform, Renaissance Humanism, and Neopra Tonism have paved the way for the Copernicus revolution. On the other hand, Ptolemy's astronomy is the science of this definition, but Copernicus is not. I am not saying that Gobry's standard is wrong. Because it is good for Ptolemy. Indeed, Ptolemy is embarrassed by those who worship the so-called scientific revolution and regards everything in front of them as primitive superstition and irrationalism. Ptolemy actually made a permanent and practical contribution. There is no doubt that the Earth-centered model is actually wrong - we got a tool to distinguish not only from where we are now but also from space, to get a larger image. But Ptolemy made a number of systematic observations of stars and planets and created a model to predict those movements. His model can not just help sailors who have sailed in the sea for hundreds of years - in fact, it is still used for naval navigation!

In the 1700s, the smartest person in the field of physics, mathematics, medicine was born. Daniel Bernoulli was born on February 8, 1700 as a family of famous mathematician John Bernoulli. Daniel Bernoulli was surrounded by mathematics and talent from father and brother, enemy, Jacob Bernoulli from the beginning. But people think that my father will give enough support to become a mathematician, but that is not the case. Johann Bernoulli forces his son to study medicine because he believes he will not bring good luck as a mathematician, but Daniel Bernoulli beat everyone. Daniel Bernoulli is the son of a mathematician Johann Bernoulli and his brother Nicolaus and his uncle Jacob are mathematicians. Daniel was sent to the University of Basle to learn philosophy and logic at the age of thirteen. Daniel really wanted to learn mathematics. Meanwhile, he learned the calculation from his father and brother. His father insisted that he would like to sign a contract and send Daniel to the University of Basle to study medicine. Daniel acquired a doctorate in medicine in 1720 and wrote his doctoral dissertation on respiratory mechanics. When Daniel was 5, his family returned to bury the chairman of mathematics when Basel's hometown, his uncle Jacob Bernoulli died, Daniel's father buried the chairman of mathematics. When Daniel was five years old, his brother John (B) Bernoulli was born. All three sons will continue to study mathematics, but this is not the course John Bernoulli is planning for Daniel. Johan Bernoulli's father forced Johann business career and resisted strongly. Strangely, John Bernoulli is now exactly the same as his son Daniel. But first, Daniel was sent to the University of Basle to learn philosophy and logic at the age of thirteen. He got a bachelor's degree in 1715 and a master's degree in 1716. Daniel wants to learn mathematics like my father. When studying philosophy in Basel, he is learning the father's calculus learning method. And his brother Nicholas (b) Bernoulli Daniel Bernoulli is the son of John Bernoulli. He was born in Groningen, and his father was the chairman of mathematics. Brother Nicholas (II) Bernoulli and his uncle were Jacob Bernoulli as he became a major mathematician of the family, as well as becoming an unfortunate competition, jealousy and a bitter family. When Daniel was 5, his family returned to bury the chairman of mathematics when Basel's hometown, his uncle Jacob Bernoulli died, Daniel's father buried the chairman of mathematics. When Daniel was five years old, his brother John (B) Bernoulli was born. All three sons will continue to study mathematics, but this is not the course John Bernoulli is planning for Daniel.

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Tired of forgetting your password? (Then reset your password, receive your email, select a new password, and forget your next password). Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels sprouts are abusive vegetables to children across the country (they are burning now, but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

Jean Baptiste Joseph Fourier, a mathematician and physicist, discovered the concept of "global warming" in the 19th century when studying how the earth gained energy from the sun. According to his theory of "General comments on the temperature of the Earth and the planetary space of the earth" announced in 1822, Fourier understands how the heating energy of the sun is absorbed by the surface of the earth, the gas in the atmosphere It radiates to the universe what it is submerged by. Global warming effect He concluded that the more atmospheric gas is, the warmer the earth is. "Svante August Arrhenius first mentioned global warming in 1896," but in 1753 Joseph Black discovered carbon dioxide, and in 1827 Jean-Baptiste Fourier found that the influence of the atmosphere on the Earth I thought that I did more. Global warming, (Direct.gov.nd, history of climate change. Since then, reports and research have been using charts to show the impact of global warming and what can happen to our planet. 1979 The first meeting of the year is known as "international climate" Jean-Joseph Fourier was born in the ancient town of Auxerre in France on March 21, 1768. He is the second marriage of his father's ninth child, Joseph Fourier and Edmie Fourier. But like Joseph Fourier's first wife, Edmie Fourier finished her life at the age of 42 on October 26, 1777. Three days later, due to the death of his wife, Joseph Fourier discarded the youngest children of the three aged and four years old to a hospital abandoned. Therefore, Jean-Joseph left an orphan. Fortunately, Fourier, his parents' death seems to have little influence on his education. He joined the local military school for the first time in 1780 by a monk of the Benedictine Association. He quickly expresses his strengths with a happy and relaxed attitude, and he is said to be at the top. About 13 years old, he was devoting great passion to mathematics. He spent a lot of time studying mathematics, shining candles well collected in one storage room. Jean-Baptiste-Joseph Fourier was a French mathematician and had a great influence on mathematicians. He established a partial differential equation that controls thermal diffusion and solved it using an infinite series trigonometric function. Fourier's research provided a driving force for future research on triangular series and the theory of real variable functions. Jean-Joseph Fourier was born in the ancient town of Auxerre in France on March 21, 1768. He is the second marriage of his father's ninth child, Joseph Fourier and Edmie Fourier. But like Joseph Fourier's first wife, Edmie Fourier finished her life at the age of 42 on October 26, 1777. Three days later, due to the death of his wife, Joseph Fourier discarded the youngest children of the three aged and four years old to a hospital abandoned. So Jean Joseph left an orphan

"Beyond the limit" These surreal land These are the inspiration of the Buzz Lightyear of the Disney movie "Toy Story". Of course, I do not expect much to find children's maths in animation movies, but these words give interesting questions that mathematicians and the public are working hard for many years. You can go beyond infinity. I can not imagine, but how could such a concept be possible? These problems also led to the development of many new theories, and even new digital systems. The surrealist land known for rock climbing, "vee-dah-voo" discovered, is a granite in poplar and pine forest of Wyoming Medical Bow National Forest. The Outward Bound offers rock climbing lessons to climbers of all levels and explores everything from beginners to advanced cracks and facial climbing in a wide range of fields. Xerophyllum tenax is a plant of North American plants of the Liliaceae family. As we all know, it has some common names, including bare grass, squared grass, saponaria, kip quip, Indian basketball. Plants are mainly distributed in the sub-alpine grasslands of western North America and the coastal mountains. It is commonly seen in the North and Central Waterfalls, the Sierra Nevada Mountain Range and the Rocky Mountains. Surreal feeling. Landing at Denver Airport and seeing the Rocky Mountains from the window - this is surreal. It is thirteen years since I left. It is not that it is not 13 years, but for me, the importance of my time is still quite obvious and I feel like another time. Landscape, atmosphere. This is amazing. There, my heart often skips beats that are different from others. As there was a time lag in the afternoon, I got excited because I was lying on the bed and I could not drink drinks at the bar across the street. A few hours spent alone is like a slap in the face. You are in the state now. Memory is prevalent. In the evening, I got exhausted, so I walked to Wendy nearby and bought a hamburger, then decided to go to bed. Wendy's is 300 meters from the hotel. We had a warm summer morning at Lihue airport. At that time, the airport at Kauai, schoolchildren and teachers all moved around, I felt it was not completely surreal. This seems to be the strange dream I encountered. We managed to rent two vans and we squeezed all the bodies and all our luggage and drove to meet the building in his magical jungle paradise. If you've been to Hawaii, what you may have noticed is that there is a highway that seems to normally surround the island. On the other hand, you have all the spectacular beaches, on the other hand you have all the resorts the people live in, and most restaurants and shops where the tourists gather. Since 99.9% of people visiting Hawaii can see things and go through this arterial road, basically everyone is driving that road in a continuous flow of similar rental cars.

"Tradition is not a leader but a guide." French author W. Somerset Morgam. His introduction explains how society uses tradition as a guide for building the future. As a matter of fact, this means that society is now focusing on traditional culture and what past culture is doing. The problem with this theory is that society does not recognize that tradition is the way to dominate and maintain power. Tradition and culture are terrible as people turn their blind eyes to what has happened in the past. The Buddha always said that he will live now. If you focus on Google's past, popular articles are "eight ways to stop the present situation" and "a way to overcome the past and focus on the future". It's all about the future, thinking about the future, and forgetting who we were or what happened to us. "Past" has a bad shame on it as if the word says that society will force you to exile. Just like ordinary people, I sometimes feel uncomfortable or feel uncomfortable about myself. It was this moment that I became an absolute masochist. Within a month you scan a social media account of a girl who seems fashionable during your third beach vacation and the donut box fills your face. Do not run LinkedIn, how do you feel? For me, the fight with the old man is wrong. We need to stop obsessing in the past, pay attention and obsession, and pay attention to our previous things. Next 24 hours. This is the only time we should focus on every moment. Looking back, you can see how far you are, but beyond that, the past leaves the past and leaves the future. Things you want, you fight for it. For example, what do you want? Nobody can read their own ideas. If you do not tell anyone anything, then nothing will happen. As long as it is active and does not harm any human or any kind of mammal, you also strive with you and others to succeed with you to get what you want There is no doubt. We can say that we should pay attention to the future and the results we have found. But how can we focus on the confusion caused by introducing a bio-competition to a complex system like a modern society? People can also pay attention to performance and success stories and to hear these ideas very accurately. But how do you distinguish between correct intuition and luck after incident? Regardless of whether you follow the law of logical thinking of an ancient Greek philosopher, the mathematical form of Arab mathematicians is the power of mathematical knowledge of intellectuals of the 19th century - a nasty concept is obvious Become. Think Moore's Law)

According to the Oxford learning dictionary, one model is as follows. The model is very used in buildings. It allows investors to choose from a range of models based on the model that best fits them, it certainly is better than investing a lot of money and determining that the product does not meet the demand. "The model is an idea that helps us better understand the mechanisms of the world.The model shows the results and answers questions such as" why "and" how ". I will take a social proof model as an example. This idea helps to explain "why" and helps to predict how people behave in certain situations. Among them are genetic and cultural (Americans are interested in quite different parts of painting, but they are not Japanese), most of our perception is based on experience - and experience also includes books we read. " The dialogue explains several points. Firstly, the proof is an explanation that other mathematicians can make believing that description is correct. Good evidence will also help you understand why this is the truth. The dialog also shows some basic techniques to prove that the statement is correct. Table 1 summarizes all the things you need to know about logic. It lists the basic ways of proof, use and denial of each statement. In the box containing multiple items, the first item is the item most frequently used. Do not worry if some entries in the table are strange at the beginning; they will be meaningful after reading some examples. I work. This analysis clearly shows the flexibility with which the basic model can adapt to the alternative hypothesis of the environment (in Section 6 this will be further explained by another application incorporating incomplete information in the framework). This is a cult or 12 Haltiwanger and Harrington (1991) assuming that demand falls as part of a deterministic cycle after rising demand, we believe that collusion prices will increase as demand increases. This model is well suited to markets affected by seasonal demand changes and Borenstein and Shephard (1996) reports evidence supporting pricing of the retail gasoline market in key markets. Since Bagwell and Staiger (1997) assumes that the growth rate of demand follows the Markov process, changes in demand are random and continuous, and considers the conspiracy price to be high during the rapid growth (boom) period .

Many people believe that "brainwashing" violates all moral principles, but millions of people are "brain-brained" every day into the surrounding environment. In the city, people are not able to walk 10 feet without being hit by advertisements, they seem to urge citizens repeatedly to buy goods. Soon, people believe that they need these products; without them they seem to be unsuccessful. When people develop around friends, families, and completely strangers, they may be forced to jump into this trend without noticing it. A variety of dramatic and verbal ironic examples are used to manipulate the minds of people in various aspects of the city, such as city characteristics, buildings, general environment and so on. People in 1984 were always under the control of brothers and television screens, so there was no time or opportunity to think about themselves, or to notice that the whole town is ironically full. Operation of the mind is a technology to form personal thoughts, beliefs, attitudes, and personality without personal knowledge or consent. Mind operation includes fraud and secret management to benefit operators. Manipulators can benefit in various forms, including political or economic aspects. Mental manipulation steadily applies more and more controls to individuals through various techniques, such as repeating daily activities excessively or slowly so as to believe that the individual is in perfect and truthful concealment . Through the abilities of Abigail Williams' irony role and the ability to bring chaos to the town, in 1984 novels the operation of the mind through "Big Brother" and "Party" and the drama "Cru 埚" is the most important theme. Through the theme of manipulation of the mind, two writers George Orwell and Arthur Miller conveyed their message. The mind is where we operate space. It is also where we join the control and where the space is manipulated. Therefore, logically, I will not participate. Between the operation of the mind and the space (also called design), it is the necessary circle (preservation of the circle) (preservation of the space). Any X and Y are naturally conservative circles (change everything to yen). Then it is best to mark pi (technically and technically) (and mathematically) Mind (designer and design). Pi is an abstract creation that combines spatial elements. Diameter and perimeter. The designer calls this a line (and a curve). For technical experts, 0 and 1. For mathematicians. Perimeter and diameter for humans, arbitrary X and Y, or literal and metaphor. Virtual and real

When the light in the window became markedly dark, the two men were awake and the clay pieces were painted with scars that seemed like chicken. It is worth noting that the results of completing the second or third stage work using some clay, a rough tool for scratch lighting, and many ideas of mathematicians. This may not happen exactly, but the preservation of such scenes and their work today provides not only historical algebra but also the earliest literature on mathematics itself. Babylonian mathematics refers to any mathematics from the early Sumerians of Hellenistic era to Christian dawn, Mesopotamian people (modern Iraq). The bulk of Babylon's mathematical work comes from two very distant periods: the first few hundred years of BC 2000 (Babylonian period), and the last century of a thousand BC (Seymour era). Because of the central role of Babylon as a learning place, it was named Babylonian mathematics. Later, under the rule of the Arab Empire, Mesopotamia, in particular Baghdad, became an important research center of Islamic mathematics again. Survivors who can be called Babylonian number theory, or Babylonian mathematics, consist of this single convincing part, but the Babylonian algebra (middle school of "algebraic" meaning) is very developed. In order to study Babylonian mathematics, the source of late neoplatonic was called Pythagoras. A lot of early information sources called Thales and Pythagoras to travel and study in Egypt. Euclid IX 21-34 is probably Pythagoras; it is a very simple substance ("Odd or Even", "If Odd Measures Even, It Measures Half"), but only needs to be proved This is irrational. The Pythagorean mysticists emphasize odd numbers and even numbers very much. Unreasonable discovery is due to early Pythagoras (before Theodoras) Please read ancient Egyptian mathematics, Babylonian math, Chinese math, Greek math etc etc. Please check where the numbers you are using today come from. This is the people who invented the facts and trivia of equal signs and other interesting mathematical timelines. Let's improve your math knowledge in our short math history

"This is a standard that lasted until the Tang Dynasty (618-907). In the fifth generation (907-960), between 9th and 10th century, the tendency to express ideas with ink slowly used color in Chinese landscape painting In the mainstream, in other words, the tradition of using color and ink continued for 1000 years, but the focus of using color lasted for a while and the period did not end. The picture selected from the Song dynasty (960 - 1279) is one of the most important painters, Ma Ma (1190 - 1225). It is said that Song Dynasty was one of the greatest times of Chinese painting. The Royal Academy of Arts was founded to enable the emperor of the time to patronize these artists. There were various styles during this period, but the Song dynasty was famous for its landscape painting. In the early days of this dynasty in the Northern Dynasty, the landscape painting preferred magnificent high cliff cliffs. In the Northern Song Dynasty, the Chinese landscape painting celebrated its exquisite detail and color. Adam Kessler, director of the Los Angeles County Museum of Natural History, has developed China's first blue and white porcelain in the 12th century. Pottery and porcelain made with Southern Song Dynasty are delicate and sophisticated. Literature, history, and scholarships are also prosperous. The scholars prepared two wonderful encyclopedias, wrote the history of China, and wrote prose and poetry. Mathematicians developed the nature of the yen. Astronomers designed many technical improvements to improve the measurement accuracy of stars and years. "In the paintings of the Song dynasty, Fan Wei, a painter of the" mountain traveler ", was described as" a famous expert at the time ". I believe that this picture is the ideal representative of landscape paintings in northern China from a regional style point of view. Others think that this masterpiece reflects the transformation of the composition that was done in the Chinese painting of the time in the form of their arrangement. Some other scholars believe that this work represents the ideal of a harmonious relationship between man and nature, from a philosophical point of view, which is regarded as a representative of the "memorial landscape" painting in the North Dynasty dynasty.

A little mistake - I breathe into the English classroom through the speaker that the original sentence "please report Alex to the office, Alex go to the office". The "Ooooooooohhhhhh !!!" class responded in a standard format, suggesting that I have to get involved in the problem. But I am in trouble, I know. I went to the office, sat on a chair, the assistant manager was waiting to tell me what I was wrong. But I am not wrong, at least I do not think so. I was waiting for my bad judgment, I passed momentarily, a few seconds passed. For the wrong discussion, please be aware that it is not actually the original of my little philosopher. It is on page 77 of Erewhon's author Samuel Butler's note. I prefer this advertisement: "Mrs. Smith has taken off the invitation for various kinds of clothes, it's slightly flirty." My little visitor is not the only Platonist to accept people trying to write smart programs. Philosopher John Searl wrote about the room in China at the same point and was respected to varying degrees by mathematicians, scientists and foolish artificial intelligents. For these people, a way to find out if it is possible to write a smart program is to see what will happen. As to whether such programs are "genuine" intelligent or just simulate, scientists ask, "Which programs do you use to distinguish between these cases?" Throughout my proposal I approached almost no mistake. Nothing works. Normally, all questions about writing are related to the system, but I do not know exactly when the system will fail and what will happen. People use cliche for the story, and I want to bring some of my personal failures to the forefront. In the past ten to fifteen years, the behavior of writing has changed dramatically, but I do not think it is ineffective. So ... I would like to list some of my failures (check my phone instead of checking the book, compared to the perfect final draft of the famous writer, and for 8 or 9 reasons) . I would like to talk about writing mentality. In addition to the technical process, it is also important how you deal with part of the work. They are interrelated. There is nothing else Just seeing what the original thinking is is sometimes sufficient. Sometimes you have to write it down and you need to list all the reasons you started activities and projects. Actively participating in specific things is a good way to rekindle your interests.

Introduction: Sir Isaac Newton is a wonderful person and has promoted the Illuminati in many ways. He was born in 1642 and died in 1727. He has created many philosophies and theories that have had a great impact on the world. The main occupations mentioned mainly are British physicists and mathematicians. He started his philosophy and theory in the early 17th century, sometimes in collaboration with Rene Decartes and Francis Bacon. Newton is a man who never gives up and always has the goal of achieving what he is doing. I quoted a biography of Peter Akroid's new biography, Isaac Newton. He did not discover his consciousness about the influence of the gravity of the fall of the apple, as in the legend. He is more detailed than his study like Mrs. Curie, and he is not afraid to experiment. He is enthusiastic about distinguishing light from color and finding out the result of seeing one eye from the sun. In the process, he had to spend three days in a dark room to ignore his vision and recover from his experience. Later, in order to test the Cartesian theory that light passes the pressure of ether as "pressure", he slid a large needle as close as possible between my eyes and bone. "With a dedicated obsession, he tried to change his retinal curve so that he could observe the result even if it took the risk of blurring his eyes. In 1726, Newton shared this anecdote with William Stukeley and put it in the biography of "Sir Isaac Newton's Biography" published in 1752. According to Stukeley, "After dinner the weather was warm, we entered the garden and drank them in the shadows of some apple trees, he said I was in the same position as before. That concept came into my mind ... When the apple fell down, he sat down in a meditative way. " Sir Isaac Newton stood in the shade of an apple and saw an apple falling on the ground. "Why does the apple always fall perpendicular to the ground?" Newton thought. "Why is it not always horizontal or upward, should I always face the center of the earth? To be precise, the reason is that the earth attracts it, it must be virtually attractive." In ten years he studied his view on gravity, and in 1687 he published his innovative work. A falling apple is just a series of decades of ideas.

Mathematics is everywhere, and it is used for many daily activities. Many people have spent years developing the mathematics we are using today. Mathematicians are one of the most important people in the world, as they developed the theorem of human progress and ultimately helped to develop the world to today's things. Leonhard Euler is an excellent mathematician who has made many wonderful contributions to the world of mathematics. His contributions are widely used and mathematics is different without them. Leonhard Euler was born in Basel, Switzerland on April 15, 1707. His father, Pastor Calvinist and former mathematician, planned a pastoral life for his son, and Leonhard first went along this path. He graduated from the University of Basle in 1724, where he studied theology and Hebrew. Geometry soon became his favorite theme. In his school days, John Bernoulli personally taught him to study mathematics. John was impressed with his student's abilities, and he persuaded Euler 's father to allow Leonhard to become a mathematician. Euler, Leonhard (1707-83), whose main work was a Swiss mathematician in the field of pure mathematics, he helped in creation. Euler was born in Basel and studied at the University of Basel of Swiss mathematician Johann Bernoulli and received a master's degree at the age of 16. In 1727, Euler became a member of the Academy at the invitation of Russian Catherine Queen I. A scholar of the Academy of Sciences of St. Petersburg. He was appointed professor of physics in 1730 and appointed professor of mathematics in 1733. In 1741 he became a professor of mathematics at the Berlin Academy of Sciences with the encouragement of Prussian King Frederick. Euler returned to St. Petersburg in 1766 and was there until his death. Euler was almost completely blind in his late 20's life due to blindness, but he created many important mathematical works and hundreds of mathematics and science memoirs. Leonhard Euler's father is Paul Euler. Paul Euler studied theology at the University of Basle, where he attended Jacob Bernoulli's lecture. In fact, Paul Euler and John Bernoulli lived in the house of Jacob Bernoulli. Paul Euler became a Protestant pastor and married Margaret Brook, a daughter of another Protestant pastor. Their son Leonhard Euler was born in Basel, but his family moved to Riehen when he was 1 and grew up in Riehen. As mentioned earlier, Paul Euler is trained in mathematics. He can teach my son's elementary school math and other subjects.

Galileo Galilei Galileo was probably the largest astronomer, mathematician, and scientist in his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilei was sent to the monastery for education. He was very happy there, he decided to become a monk, but his father wanted him to become a doctor and bring him back to Florence. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken.

The novel by Michael Lewis "Union Poker" is a very interesting direct material covering the internal story of the investment banking industry, in particular the Salomon Brothers bond trading in the 1980s. Lewis finished Wall Street, researched the art history of Yale University, and fun and detouring to bomb the interview with Lehman Brothers, but he founded Solomon through his lucky encounter with the two presidents I found it at the Brothers. I am myself. Through his book, Michael Lewis used his experience at Salomon Brothers to communicate the internal operations of investment banks to ordinary people in the 1980s. A less-known book by Michael Lewis, one of the scammers' poker writers, is The New New Thing. Among them, he followed the pursuit of Netscape and founder of Jim Clark of Silicon Graphics, and the creation of new ones. As I have observed with other entrepreneurs, Lewis described the features of Jim Clark in detail: "With him he enthusiasm is a physical event ... when he gets excited he is 3 Inch grows 50 pounds "This book was written before the dot com bubble collapsed. Interestingly, Lewis pointed out that "Clark has not a past but a future." This also applies to many Silicon Valley entrepreneurs. Some of our speakers not only acknowledge their failure but also wear them as honor badges and bring their experiences to future projects. John Meriwether gained a certain reputation with Michael Lewis' book "The Liar Poker". This explains that he is Solomon's older brother Uber trader and a liar poker master. Merriweather was one of the top bond traders of Salomon Brothers and later became the director of the bond securities division (in charge of mortgage guarantee and bond trading). Meriwether is the one who gathered mathematicians and physicists first at Wall Street from Massachusetts Institute of Technology and the University of California. Technology and turn them into bond traders. Merry Weather is a sign of the union between Wall Street and Ivory Tower As I grew older, I saw different shades of gray. In the bond trading of the 1990s, Michael Lewis wrote a book called "The Liar's Poker" and explained that he said bond transactions are similar to poker, and many bluffs were telling a lie. Sometimes, betting these transactions in the US dollar will be very high. As a salesperson for high yield bonds, I'm lying. Even if a trader told me that the information is a lie, rather than just asking what I said to him, I did not simply repeat it to my client, but the price the trader told me Accept. I am not good at telling lies, I leave the pain of the Catholic school to lie, but I did it, this is part of my job. Customers know that some of the underlying business is bluffing, and that commercial poker and Bluff are part of my job. Real estate transactions involve bluff and exaggeration

The use of computer fraction type chaos in chaos theory is very unpredictable in actual systems because it is very sensitive to the initial environment. Chaos appears in the active system. If two very close starting points diverge even a little or even a little, their future behavior is ultimately unpredictable. Since every change in the system changes over time, small changes in the starting point can result in very different results. Furthermore, due to extreme disorder, the future path of the prediction system is virtually impossible. Chaos theory is an important part of science, mathematics, art and computation. The way to express an unpredictable system is to express the behavior of the system. Therefore, many people believe that chaos theory is about unpredictability and in fact it is about the predictability of many different systems. When scientists and mathematicians started programming numerical values ​​with computers, chaos theory was born. They tried different drawing and explorations to get different results. As a result of the investigation, scientists have discovered many new ideas and discoveries. The use of computer fraction type chaos in chaos theory is very unpredictable in actual systems because it is very sensitive to the initial environment. Chaos appears in the active system. If two very close starting points diverge even a little or even a little, their future behavior is ultimately unpredictable. Since every change in the system changes over time, small changes in the starting point can result in very different results. Furthermore, due to extreme disorder, the future path of the prediction system is virtually impossible. Recently, research on chaos theory has appeared. The reason is technology and computer. The calculations involved in the study of this theory are very iterative and can reach millions. This work is not done by humans, but can be done easily with a computer. They are very good at infinite repetition. This is necessary for chaos theory. Some people say computers are "telescopes" to study chaos. The basic principle of describing chaos theory is called butterfly effect. Butterfly effect means that the initial condition has changed slightly. This ultimately results in a large dynamic conversion. The term "butterfly" is clearly used for transition from caterpillar to butterfly. The folklore used to better explain the effect of this butterfly is as follows: Chaos Theory Chaos theory is a modern development in the fields of mathematics and science and provides a framework for understanding the irregular variations of nature. Chaos is often defined as the mathematical nature of dynamic systems. Research on that dynamics is an important part of the growing complex science. Several examples explain what the "butterfly effect" and "pendulum" of chaos theory are, and it shows the unstable behavior of chaos theory. Understanding the principle of chaos theory is the foundation of all realistic system models and they do research from ecosystems to social systems and to the entire universe.

Archimedes is usually the name associated with one of the greatest mathematicians of the origin of science, engineers and history. His influence on modern science depends on his basic principle of using experiments and inventions for testing ideas and mathematical methods to describe physical phenomena. The knowledge of the life of ancient philosophers like Archimedes is not universal. From his work he knows that he grew up in the Sicilian harbor of Syracuse, Ionian Sea and spent most of his life. Archimedes Archimedes was born in 287 BC and is located in the Greek port colony of Syracuse in Sicily. Archimedes' father is Phidias. He is an astronomer; this is what we know about his father, and we have learned this from Archimedes' work The Archreckoner. Archimedes was educated at the University of Alexandria in Egypt. Archimedes' friend friend Heracleides wrote his biography, but this work was lost. Several authors have reported that he visited Egypt and invented a tool called Archimedes' spiral. - Archimedes' life and work Archimedes is a very intelligent and great person. He is regarded not only as Newton and Gauss but as one of the highest three-digit scientists ever. In his era, he was called a wonderful alias for 'clever people', 'master', and 'wonderful geometry'. His work has not been forgotten. There is no doubt that he is one of the last great Greek mathematics thinkers he has never seen before in the world. Archimedes S. Romano Archimedes is Syracuse of Sicily. Some authors say he has visited Egypt and invented the device known as Archimedes' helix. This screw is still used in many parts of the world. When Archimedes was young, he studied with the descendants of Euclid of Alexandria. - Archimedes Archimedes lived in 287 - Archimedes' nationality was a Greek person in 212 BC, he was born in Syracuse, Syracuse. (World 605). Archimedes joined the school in Alexandria, Egypt. He was trained by such great men as Connon and Eratosthenes. (Mathematics 22) The field of work that Archimedes knows is his work in geometry and astronomy as his father is an astronomer. Education of Archimedes, born in the son of astronomer Phidias in 287 B.C., began with a young man from Syracuse. He got further education in the city of Alexandria where he studied with Egyptian mathematician Confucius. Our understanding of Archimedes comes from Cicero and Plutarch's work as well as his personal work. - Archimedes (287 BC - 212 BC) was one of the best mathematical thinkers ever. The discovery and invention of Archimedes is the foundation of many basic concepts of modern physics and mathematics. Archimedes, born in 287 BC, grew up in the prosperous commercial center of Sicilian port town town Syracuse. His father, Phidias, is a mathematician and astronomer believed to be living a family life.

(Anthes, 2014) This new software marks the weaknesses of current encryption, greatly enhancing the strength of encryption. These weaknesses will be reviewed and improved to enhance encryption code, and hackers will make it more difficult to decrypt encrypted information. Algorithms developed by French computer scientists and mathematicians do not threaten the current encryption used in credit cards and e-commerce companies. (Anthes, 2014) The encryption technology currently in use has not been threatened by the new algorithm, but it shows that the group has been working on an algorithm for cracking password protected data. One of the best ways to protect information is encrypting data. Data encryption comes from the art and science encryption scheme to send spoofed messages, so only selected people can see impersonation. To others, the news is awkward. Some encryption software includes DES, RSA, and PGP. DES (Data Encryption Standard) is the most famous encryption algorithm. Since the end of 1976, Scott Kieran (2000) pointed out that DES is the official data encryption standard used by the US government to protect confidential, but not confidential data. Then decrypt the information. The most common use of DES is when funds are transferred between banks and when an ATM machine communicates with a central computer. RSA is a world-recognized software encryption algorithm. Unlike DES, RSA uses the public key to encrypt data and the other secret. The encryption algorithm converts and protects data according to the specified operation. For example, a private key algorithm such as the US Department of Defense DES (Data Encryption Standard) uses the same key for data encryption and decryption. As long as the algorithm is sufficiently complex, no one can decrypt the data without a key. Another important data protection technique is encryption. Encryption has been used to protect sensitive data and communications for decades and today's encryption is very affordable, easy to use and efficient to protect data from snooping . Encryption scrambles the information to an advanced level that encrypts or scrambles information so that no one can unlock and use the information without the correct key to unlock the data. Since the key is like a password, it is important to always properly protect the key. Small and medium-sized enterprises have room for encryption, and some encryption software is free. Encryption can be used to encrypt or protect an entire hard drive, a specific folder on a drive, or only a single document. You can also use encryption to protect data on USB or thumb drive or other removable media. Backing up data that is as important as data protection is a backup of data.

In the 18th century it was filled with philosophers of enlightenment, scientists and mathematicians, each contributing to the way of thinking about the world today. Enlightenment encouraged society to separate from the ancient perspectives of superstition and traditionism, looking at discoveries and concepts based on rationality and logic. Their purpose is to reform society by challenging firm beliefs, emphasizing reason and wisdom, and promoting knowledge through science and art. Age of Enlightenment is an age of scientific awakening, and Age of Enlightenment is mainly developed in France. The starting point of enlightenment is John Rock's book on human understanding. Enlightenment attacked the leaders of the church and focused on the problems that had been avoided in the past. Trying to challenge the church takes courage. As the Church said, enlightenment questioned people such as "Earth is the center of the universe". - These journals impair these authoritative sources - through knowledge and reasons - suggesting new sources of knowledge. The history of the French Academy of Sciences during enlightenment began in 1666 at the Academy of Sciences in Paris. As acknowledged by several clergy, the academic community shows an increasing interest in science and its progressive secularization (13%). Orreries became popular in Europe during the Enlightenment era, where they were used to teach the unscientific masses about the new sun - centered world revealed by the scientific revolution. After believing for centuries that the earth is the static and privileged center of the universe, it helps European imagination to readjust bigger and longer than it is now. Interval's Orrery also plays an important role as well. It is both a mechanism and an icon. As a mechanism it will serve as the first practical prototype of the orrery and will help the 10,000 year clock to tell us for thousands of years. Watch things will be four times bigger. As an idol, Orrery leads people to the path of long-term thinking and opens up space for our position in the universe.

Schizophrenia is a disease that plagues many people today and drugs help alleviate the symptoms, but there is no known cure for the disease. There are many symptoms of schizophrenia in the media. This article will focus on the beautiful mind; a movie focused on John Forbes Nash is a mentally talented person. He went to Princeton University, and his math job dramatically changed society. In the movie, Russell Crowe plays John Nash in "beautiful heart". Beautiful heart review and schizophrenia explanation: In 2001, the movie "Beautiful Mind" was released as biography of John Nash. As the movie moves, we can easily see his state, how schizophrenia interferes with his private life and his family life and social life. This film is a good explanation of the experience of Nash and helps to bring him back, so he gets stronger. Plot comment: The movie "Beautiful Mind" starts with a strange young mathematician named John Forbes Nash. Ron Howard's beautiful heart is based on the life of John Nash who was awarded the Nobel Prize in Economics. Russell Crowe depicts Nash's character as one of the greatest mathematicians suffering from schizophrenia and having a mental disorder. As a winner of the Best Film Award and Best Director Award, this film began around the early days of Nash Princeton University and his economic game theory influenced our lives. The application of economic game theory is extensive, including engineering, auction, stock market, M & A, advanced negotiations, defense and medical care. In 2001, A Beautiful Mind fascinated this country with a biography of legendary mathematician John Nash. Nash who was diagnosed with schizophrenia received the Nobel prize in economics work. Many people in the mental health world admire the description of schizophrenia in this film and call it "sympathetic" and "historical". Another movie that really depicts the illness of the heart is Michael Clayton (2007). In the movie, Tom Wilkinson plays a senior partner at a bipolar disorder law firm. His monologue at the beginning is an accurate explanation of mania and reminds me of the patient I care. This film deals with problems such as non-compliance of drugs and the legal framework of unwilling promises. The film depicts the lives of people with schizophrenia, but whether the movie is a realistic depiction of schizophrenia is controversial. According to Butler (2002), the movie "Beautiful Mind" is facing imminent problems such as consciousness, compassion, and seriousness, taking into consideration biases and side effects of disease and medicine. This movie also not only depicts John's sexual dysfunction and movement abnormalities in a realistic way but also helps the audience get rid of the possibility of stereotypes. You can return suicide or commit. Illness (Butler, 2002). The focus of this movie is to show the audience the power of interpersonal skills in John, the inability to understand the conversation skills he needs, and what can not be understood when needed.

Most parents and other carers are not going to hurt children, but the impact on children is to define abuse and not motivation for parents or carers. There are various forms of abuse, according to statistics, it shows how worried this problem is. (Source F) It is difficult for a child to imagine a child to use violence. Parents are responsible for nurturing, raising and training future generations. All children deserve the best starting point and support for life to maximize their abilities. Early childhood experience will have a big impact on future life opportunities. Safe, safe, and happy childhood is itself crucial, and it builds the foundation for growing their abilities and talents as children grow. When parents choose to do service in the early days, they want to know what provision keeps their children safe and can help them prosper. Every child deserves the best starting point and support for life so that they can reach their possibilities. Children develop rapidly in early childhood, and the experience of children from birth to 5 years of age has a great influence on future life opportunities. Safety, safety, and happiness in childhood are important on their own or on their own. Good parenting and high quality early learning provide the foundation for growing ability and talent as children grow. EYFS is designed to provide the following: Students who support our mathematical anxiety deserve to sit on the table, beginning to look at them as capable mathematicians. Every child is a mathematician and every child should have the opportunity to learn the highest level of mathematics. Students with all abilities can work together to solve complex mathematical problems. Grouping students by ability seems like a good way to provide appropriate content for each child, but the research shows that this is actually very ineffective and harmful . Students grouped by ability usually see these groups as labels year by year. The more they tell the students that they are not doing well, they believe this and worry about mathematics. Consider instead to form a mixability group. Please give students the challenging mathematical challenges, operations, paper and pencils. Observe that all of them are coping with the problem in different ways and encourage them to share these differences!

Alan Mathison Turing is one of the greatest pioneers in the world of our computer. As we know today, we can clearly show that he is the founder of modern computer science, but besides that he is also a great mathematician, code reader, philosopher And of course it is a risk taker. . His social contribution not only influenced the development of today's computers but also seriously affected the results of World War II. Alan Turing, born on June 14, 1912 in Essel and Julius Turing in London, showed very early signs and showed an exceptional mind. However, in 1950, Alan Turing found for the first time whether the machine can demonstrate human intelligence or equivalent intelligence. Alan Matheson Turing is a pioneer of British scientists, mathematicians, cryptographic analysts, and computer science, and it is also regarded as a feat of his "mystery" during the Second World War. The term "artificial intelligence" was originally built by Dr. John McCarthy at the 1956 Dartmouth conference. Since then, some of the most important introductions and developments in the field of artificial intelligence include natural language processing, robotics engineering, neural networks, logic and symbols. Inference, expert system, use of algorithms, brute force computing, intelligent agents, data mining, search engines, speech recognition, machine learning, deep learning, cognition, big data, and artificial intelligence. It took 50 or 60 years here. This is the most convincing human-machine conversation I've ever heard, I have seen through the Turing test, which is the AI ​​threshold proposed by computer scientist Alan Turing in the 1950's It is the closest sound AI. Turing believes that by 2000, computers can deceive people as thinking that at least 30% of people are talking to other people. Their presentation is awkward, the pronunciation disappears, the response time slows down (especially when trying to access a cloud-based server), you may forget the conversation. Most people can handle up to two consecutive queries, most of which require a trigger phrase such as "Alexa" or "Hey Siri". (Google deletes unnecessary "Okay Googles" and comes back and forth with Digital Assistant) The Turing test created and developed by Alan Turing in the 1950s is the most famous test on artificial intelligence. The aim is to test the ability of the machine to express intellectual behavior indistinguishable from human beings. Tests proposed by Alan Turing can be synthesized as follows: Assuming that one of the prerequisites for testing is through the text interface, Slack will do it better. So, you want to do a Turing test on Slack: What will you do? I came up with the next program to test it. Please tell me your idea in the comments section!

Galileo Galilei Galileo Galilei was born in Pisa on 15th February 1564. Sir Galileo is the oldest of his seven brothers and sisters (Hightower 10 - 11). His father is a musician and a merchant of wool ("Galileo Galilei" 1-3 par). As a boy, he likes music and pictures. He was very smart in this era, he made a mechanical toy (Hightower 10 - 11) for his pleasure. His research began at the 11-year-old Jesuit monastery. By the time he was 70, he told his father that he wanted to be a priest. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken. Galileo Galilei Galileo Galilei is thought to be the central figure of the 17th century scientific revolution. His role in the history of science is very important. He totally changed the way of science and made experiments to try his ideas, he regarded him as the father of experimental science. Galileo was born in Pisa on 15th February 1564 and is the oldest of seven children. His father, Vincenzo Galilei, is a famous composer, singer, and musician.

Nietzsche, Marx, Kiakegaard and Zarastura are always the most popular, and the voice of God disappears throughout the mountains. Please reevaluate our idols and discover the relationship between the importance of their abolition and the complex network that we create for our lives. Zarathustra, his sacred character, opened up a new era, the last person was eradicated and the dirty pests were camouflaged as a promise of cheese. The world was filled with mouse traps and it was a crazy place full of faces they could not understand. This demolition of rationalist philosophers like Descartes is strongly influenced by Nietzsche, Marx, Kierkegaard, Foucault. After philosophical synthesis of these philosophers, the review of Descartes is surprising, and this work is considered glorious fame. Rene Descartes is thought to be the founder of analytical geometry, an important contributor to scientific methods, and finally a philosopher. But the philosophical review of the logicologist showed that his analysis lacked some legitimate content and tried to reach the truth but only attempted to realize the belief. This understanding and conclusion reveals the ambiguity of Descartes' philosophy and pleads to condemn him as a philosopher of glory (although he did not mention mathematicians). The term "existentialism" derives from the tradition of "existentialism" such as philosophers Blaise Pascal, Immanuel Kant, SørenKierkegaard, early in Karl Marx, Friedrich Nietzsche, Martin-Heidegger, Jean-Paul Sartre, Simone de Beauvoir It has a specific philosophical meaning. Maurice Merlot-Ponty and Albert Camus and writer Fyodor Dostoevsky and Franz Kafka SørenKierkegaard, Friedrich Nietzsche, Fyodor Dostoevsky are considered existentialists, but in fact were created by Jean-Paul Sartre. It is widely believed that Kierkegaard may be the first surviving philosopher, but he used the term "individualism" to refer to his philosophical thought. When reading a sentence, it is easy to understand why it is closely related to existentialism. Kierkegaard wrote to his book "Deadly Sick" as follows. Other losses can not occur so quietly; other losses - arms, legs, $ 5, wives etc - will definitely be noticed. "

Infinity of Nutshell Infinity was a mysterious and chaotic concept for a long time. Aristotle laughed at the idea, Galileo ignored the disgusting and threw it away, Newton tried to abandon the problem altogether. However, Georg Cantor changed the infinite view of mathematicians with a series of extreme thinking. You really should read my full report, if you want to know about infinity, then this paper will just make your toes very wet with the concept of Cantor. Cantor uses very simple evidence to prove that ideas such as infinity are worth more than other infinity. The oldest mathematical infinity concept emerged in the ancient Indian language Yajur Veda. "When deleting a part from infinity or adding a part to infinity, the rest are infinite." Infinity is Jain mathematics. Topics in philosophical studies at home. 400 BC They distinguish between five types of infinity: Infinite in one and two directions, infinite in the region, anywhere, infinite forever. Aristotle defines the Western mathematical infinite traditional concept. He distinguishes between real infinity and potential infinity - a generic consensus is that only the latter has real value. Two new sciences of Galileo Galilei discuss a one-to-one correspondence between infinite sets Always talk about the relationship between God infinity and mathematical infinity. Research on Georg Cantor's infinite mathematics has been condemned to destroy the infinity of God, but Cantor believes that the infinity of God is absolutely infinite, which exceeds the other forms of infinity . Exodus 20: 5-6 out of the Ten Commandments said, "You must not bow to them or worship them, the Lord your God is the god of desecration for me The fourth generation of people who hate me expressed love (NIV) to the people who loved me and kept my commandmans JI Packer said that the divine jealousy is "to protect the relationship or it is broken We will believe that it is "to retaliate against it when it is done" and that it is "the aspect of his love for his own contract."

African women's college a) Explain the characteristics of intellectual behavior (5) Stair, RM In addition, Reynolds, GW (1996) applied intellectual behavior to learning from experience, apply knowledge acquired, to a complex situation We deal with, dealing with problems without important information, determining important information, ability to respond quickly and accurately to new situations, and understanding visual images. Process and manipulate symbols, become creative, imaginative and use heuristics. ML and AI can be used interchangeably, but it is important to note that there are differences. AI is a general classification of programming machines used to display intellectual behavior characteristics and "thinking". Machine learning is a subset of AI, and the system automatically learns and improves by accessing data without explicit programming. The more data you provide, the better the ability for the system to perform specific tasks. Machine learning and artificial intelligence are more likely to provide indicators to companies in the long run, but there is no advantage in the short term. Organizations with large content creators (publishing, media, B2B, non-profit organizations) can automate a variety of common tasks. In Content Management Space, this includes automatic tagging of images and text, or creation of text summaries. Beyond Exaggeration: Machine Learning and Artificial Intelligence (Artificial Intelligence) Value to Business (Part 1) Research on effective thinking and intellectual behavior shows that effective thinkers have several distinctive features. Only scientists, artists, mathematicians do not show these behaviors. These features are recognized by successful mechanics, teachers, entrepreneurs, salespeople, and parents - people of all walks of life. The following is an explanation and detailed explanation of 16 attributes that human beings made from the viewpoint of intellectual behavior (see "16 Habits"). These customs are done when wise people face complex problems. These actions are rarely done alone. Instead, clusters drawing and using these behaviors in different situations. For example, when you concentrate on listening, people use flexibility, metacognition, accurate language and questions.

The more familiar Fibonacci Pisa Leonardo was born in Pisa, Italy, in 1175. He is known as the greatest mathematician in the Middle Ages. Fibonacci completed a book called Liber abaci in 1202 on how to perform arithmetic operations in decimal notation. Fibonacci himself discovered the sequence, but French mathematician Edouard Lucas offered Fibonacci the first series of numbers mentioned in his book. The actual name of the number. Since this discovery, Fibonacci numbers have been proven to be found in everything today. This ratio has been discovered and rediscovered many times throughout history, and different names have been given. These ratios include phi, golden ratio, golden section, and sacred proportions. This ratio can be seen in many civilized buildings like Egyptian pyramids. For example, the ratio of the basic length and height of Giza's large pyramid is about 1.5717, which is close to this ratio. This ratio also applies to the Parthenon temple made by Greek sculptor and mathematician Phidias. Plato also considers this ratio to be the most common constraint in mathematical relations. Famous Greek scientists and mathematicians Euclid Euclid also linked the structure of pentagram to this ratio. Throughout history, the ratio of rectangle width of 61803 39887 49894 84820 is considered to be the most preferable. This proportion is called the golden ratio by the Greeks. In the world of mathematics, this value is called "Phi" and was named after the Greek sculptor Phidias. The space between the rows forms a golden rectangle. This structure is a golden rectangle seen in Athens, Greece. Phidias is widely using his golden ratio in his sculpture. The external dimensions of the Parthenon temple in Athens was built around 440 BC, forming a perfect golden rectangle. In the plan under the Parthenon temple, how many golden rectangles can you find? You may need to print the chart and use the ruler to measure the distance

Carl Friedrich Gauss (born in John Friedrich Gauss) was almost destined since April 1777 from the German Braunschweig era. Interestingly, Carl's mother, Dorothy Benzer, did not know exactly his birthday in just 8 days before the holiday was promoted. Approximately 30 years later, Gauss understood the Easter's Day and developed a regulation to arrange a birthday on 30th April. As a child, Karl was showing signs of high intelligence. Carl Friedrich Gauss (1777-1855) Introduction: Karl Friedrich Gauss is considered one of the best mathematicians ever. He is a creator of logical mathematics fields as he has offered many ideas for mathematics, astronomy and physics. As a student in mathematics education, I touched the work of Gauss many times. He has contributed greatly to various fields of mathematics such as linear algebra, calculus, number theory and so on. - Karl Friedrich Gauss Gauss, Karl Friedrich (1777-1855). German scientist and mathematician Gauss is often called the founder of modern mathematics. His work is astronomy, and physics is as important as mathematics. Gauss was born on Brunswick on April 30, 1777 (now West Germany). Many biographers believe that he received health from his father. Gauss said to himself, he can count before speaking. Carl Friedrich Gauss (born in John Friedrich Gauss) was almost destined since April 1777 from the German Braunschweig era. Interestingly, Carl's mother, Dorothy Benzer, did not know exactly his birthday in just 8 days before the holiday was promoted. Almost 30 years later Gauss has created a rule to allow you to understand the Easter day and arrange for his birthday on 30th April. His research in the fields of statistics, probability theory, astronomy, and geodesics has established basic principles in the scientific community without the benefit of modern technology. Gauss was considered a child's genius when he was very young. He acquired reading and arithmetic at the age of three. Someone wrote that Gauss pointed out in this era

Mathematics is hated or disliked by people responsible for mastering mathematics. In such a world with such strong emotions to mathematics, negative and complex numbers are considered to be incorrect in most histories. Naturally, many young students are concerned about new unknown topics, especially for mathematicians over thousands of years, such as negative numbers and complex numbers. In Tennessee province, according to state standards, negative numbers were introduced in sixth graders as extension of rational number system, and complex numbers were introduced in high school algebra. In order to understand what the time of imagination is, you must first understand what the imaginary number is. Imaginary is a number and if you squat it it will give you a negative number. As you can imagine, if you squared real numbers, the answer is yes. So how can you have a number, squares and give you something negative? Well, this is not a real number but "imaginary number". Just by defining objects abstractly, when your squares give you -1, you give it a name, usually the square root of -1 is called i. That's all The imaginary number is a number, and squaring results in a negative number. Basically, the imaginary number is the square root of a negative number, and there is no concrete value. This is not a real number, but it can not be quantized with a digit string. Since imaginary numbers exist and are used in mathematics, it is "real number". Usually it is represented by a symbol, and the imaginary number is represented by the symbol j in the electron (because "current" is indicated). Imaginary numbers are particularly suitable for electricity, especially for alternating current (AC) electronics. AC is a sinusoidal wave that changes positive and negative. It may be very difficult to combine AC currents. Because they may not match the wave properly. Using virtual current and real numbers helps to calculate and avoid electric shock using AC.

Allen turned to Allen to look to the famous pioneer in many aspects of computer age. The digital computer, artificial intelligence, memory subroutine, lathe, Turing test, and application of algorithms in computers are some ideas related to this person in some sense. Alan Matheson Turing was born in Paddington, London on June 23, 1912. He was interested in science and mathematics since childhood, but he is a precocious child who has never paid attention to another right-brain course like English. However, in 1950, Alan Turing found for the first time whether the machine can demonstrate human intelligence or equivalent intelligence. Alan Matheson Turing is a pioneer of British scientists, mathematicians, cryptographic analysts, and computer science, and it is also regarded as a feat of his "mystery" during the Second World War. The term "artificial intelligence" was originally built by Dr. John McCarthy at the 1956 Dartmouth conference. Since then, some of the most important introductions and developments in the field of artificial intelligence include natural language processing, robotics engineering, neural networks, logic and symbols. Inference, expert system, use of algorithms, brute force computing, intelligent agents, data mining, search engines, speech recognition, machine learning, deep learning, cognition, big data, and artificial intelligence. It took 50 or 60 years here. This is the most convincing human-machine conversation I've ever heard, I have seen through the Turing test, which is the AI ​​threshold proposed by computer scientist Alan Turing in the 1950's It is the closest sound AI. Turing believes that by 2000, computers can deceive people as thinking that at least 30% of people are talking to other people. Their presentation is awkward, the pronunciation disappears, the response time slows down (especially when trying to access a cloud-based server), you may forget the conversation. Most people can handle up to two consecutive queries, most of which require a trigger phrase such as "Alexa" or "Hey Siri". (Google deletes unnecessary "Okay Googles" and comes back and forth with Digital Assistant)

Interest in the human eye You are a fan of Dr. Coca-Cola, Sprite, Pepper. The number of Proactiv commercials you witness every day. There are several pairs of Jordan, van, and kids in your closet. How many people watched these shoes on your day? All of these products are very popular and the demand for these products is very high. Consumers are yours. In order to satisfy people, the industry and the company proposed a better product version, added new members to the brand, gave them a different look and made celebrities recognize it. Today, our brain gains a large part of information through our eyes. Our eyes play an important role in how we see the design. The structure of the human eye is complicated, but the most important discovery is that some of the eyes in the center of the eye are called "eyeballs". It is a small circle (1.5 mm wide) which is part of our brain, and we get most information through it. There are three reasons for this. On the other hand, our peripheral vision is very poor. really. Please think about the way you are reading this article now. You pay attention to these precise words, everything else is irrelevant. This is only a small part of the overall design. Interestingly, however, our brains will help our eyes based on our expectations and memories and try to fill the missing data around us. This makes us misunderstand that we actually saw everything soon. According to my research, the third one is the energy center, or chakra, present in everyone on Earth. It is either a physical gland, a gland of the pineal gland, or a quantum projector of human consciousness, which allows us to dream. French philosophers, mathematicians, and scientists René Descartes expressed it as "the main seat of the soul." I also saw it called the center of intuition and creativity. In the majority of my life, I thought this conversation was pseudoscientific, and even after experiencing my own third awakening, I was still skeptical.

BRILLOCORAGE: Use of normative ideology by women: impossible improvisation, adaptive support, and ancillary environment. [1] In the first chapter of 'Barbarous Heart' Claude Levi Strauss explained that fighting is a way of understanding the structure of mythical thinking in 'barbaric' society. Leví-Strauss has its words to the analysis level, but in practice the term bricoleur can be used to represent craftsmen, and we are interested in this level. Bricoleur's "The world of music is closed, his game rules are always" at hand "" [2] Therefore, as a craftsman he is conservative and environmentally friendly. I know that the word "bricolage" refers to a specific school (such as not being confused with New Orleans' bricolage college, a wonderful album by Amon Tobin or a restaurant at Brooklyn Park Slope), but this It seems to be the best I can think of. This vocabulary summarizes my understanding of the metaphor of the operating system, or at least what I imagined when hearing Matt's demo. These modules seem to be important, and bricolage captures useful ideas for collection and remixing. (I am using a mixture of "from various sources" here. Bricolage College quoted by educational technology expert Seymour Papert highlights "an unexpected combination".) Father of Educational Computing Seymour Papert uses the French word bricolage to explain the interesting attitudes that children and scientists use to modify, build, test, and rebuild solutions to the problem I will. Bricolage has additional benefits (except for cool sounds) suggesting that you are using the material around you - a very eco green idea! Problem solving at school is often taught as an analysis process with clear plans and steps such as "scientific method". However, patchwork seems to be close to how actual scientists, mathematicians, engineers solve problems. Of course, they plan. But they also follow the mouth, think again, make a mistake, think twice, argue, sleep, cooperate and drink tea. Bricolage encourages connections and schools tend to prefer intermittent "clean" connections, adopt clear, clear stepwise solutions.

Aristotle and Plato are the two most influential philosophers in history. Plato is the greatest student of Socrates and then teaches Aristotle. As time passed, Aristotle became Plato's biggest student. Aristotle, Plato and Socrates together lay the foundation of Western philosophy and science we know now. Plato is still struggling at the Olympic level in addition to being a philosopher He is one of the classical Greek writers, mathematicians and the founder of the first higher education university in the west. Like his teacher Plato, Aristotle's philosophy aims to achieve universality. Aristotle's ontology places universal (Katoul) in the world of things (Katohecaston), but for Plato the universe is an independent form of existence, the actual ones are imitated. In other words, Aristotle's epistemology is based on research on the existence or occurrence of the world, and the heightened understanding of universality. On the other hand, Plato's epistemology begins with the understanding of the universal form (or thought) from the recognition of certain imitation products. For Aristotle, "morphology" is still based on phenomena, but it is "materialized" among specific substances. In this example Aristotle uses induction and deduction, but Platon relies on interpretation of a priori principle. Aristotle's shape is very different from Plato's shape. If Plato is seeing the shape as an independent presence, Aristotle is also so. Essentially, for Aristotle, the form is the organizational principle of matter. There is no form of things at all. In this way, the word "form" coincides with modern usage like "form", but the soul is not merely a form. Aristotle distinguishes different kinds of souls. Plants only have a soul of nutrition (ie they are organized in nutrition, growth and decline). Animals have sensuous / perceptive souls (ie, animals are organized to have nutritional souls, but they also have the ability to perceive and perceive things). People have a reasonable soul (ie they are organized to have all of the above and there are reasons)

Wizdom House is a well-known library that not only contains books but also collects and stores them. The main purpose of this expansive library was to translate Persian books into Arabic, later translated into Persian, Hindi, Greek. It was built in the 800's and was founded by Caliph Al-Ma'mun. Born in 786, he died in 833 after sending a passionate life of knowledge. When the Caliphate government of the Abbasid dynasty tried to integrate ethnic minorities and religious minorities into their culture, he was a caliphate, a brother of the Islamic Golden Age. This library is officially known as the House of Wisdom. It is a huge structure that accommodates translations, scribes, scholars, scientists, librarians, and extensions of Persian, Sanskrit, and Greek texts flowing into Baghdad. Naturally, it has become an attraction to attract knowledge around the Muslim empire. Jonathan Lyons speaks of the house of wisdom, the caliph who supports it, and the people working there, in a rugged and wonderful rhythm. We are a scholar who explains the main routes to famous Muslim mathematicians, al-Khwarizimi algebraic founder, geographer al-Mas'udi, Persia, Cambodia, and Mark Peninsula I am continuing to meet you. And the kingdom, and the first Arabian philosopher Al Kindi. But Lyon is more concerned about how the situation in Baghdad and other Muslim cities will be transferred to Europe. Seshat, the goddess of wisdom of ancient Egypt, or "she is a scribe" is known as the inventor of the stylus. "House of the mistress" supervised the library, created scrolls in the library, and reigned clergy who kept knowledge. But like the Nab in front of him, Toto 's worship became noticeable, so he became a god of wisdom, and her priests were replaced by his priest. Centuries later, in ancient India, she appeared in Saraswati, a Hindu goddess of wisdom. Historically, about 4000 years ago, she was mentioned in the hymn of Rigveda. Nevertheless, there are even legends of Avenstan in the form of ancient Persia, the goddess of wisdom of Iran in Anahita.

Research paper Do you want to know why an airplane can fly or whether a car can stay on the ground at high speed? They all use Bernoulli 's principle, or a more general scientific concept called Bernoulli' s equation. His principle is simply that the faster the fluid is flowing, the less pressure is applied, the slower the fluid flow and the greater the applied pressure. Daniel Bernoulli discovered how faster fluids (I mean fluids and gases when I say fluids) release lower pressure and slower fluid releases higher pressure ? Daniel Bernoulli is the son of John Bernoulli. He was born in Groningen, where his father was the chairman of mathematics there. Since his brothers were Nicholas (II) Bernoulli and his uncle was Jacob Bernoulli, he was born to a family of major mathematicians, but also became an unfortunate competition, a bitter a bitter family. When Daniel was 5 years old, his family returned to his home Basel, when his uncle Jacob Bernoulli died, Daniel's father greeted mathematical president. When Daniel was 5 years old, his brother John (B) Bernoulli was born. All three sons will continue to study mathematics, but this is not a course that John Bernoulli plans for Daniel. Daniel is the son of Johan Bernoulli (one of the early developers of the calculation) and the nephew of Jacob Bernoulli (he is "the first person who discovered probability theory"). He has two brothers, Niklaus and Johann II. W. W. Rouse Ball expresses Daniel Bernoulli as "the youngest Bernoulli ever". He is said to have a bad relationship with his father. When they competed in the first place of science competition at the University of Paris, John was unable to endure the "shame" of Daniel's equality and forbade Daniel from leaving his house. Johann Bernoulli copied some of the important ideas of Daniel's book Hydrodynamica into Hydrodynamica's own book Hydroculica. It has been backtracked in the front. Daniel tried to reconcile, but his father was still resentful until his death.

Alexander 's Euclid is probably the world' s most famous mathematician, and he is best known for his mathematical elements. In fact, his work has survived for a long time in 2000, a tribute to his mathematical genius, but I do not know much about it. There are three theories about the essence of this historical figure. Not all historians agree that Euclid is actually a historical figure. Euclid of Alexandria lived between 365 and 300 BC (roughly). Mathematicians are often referred to as "Euclid", but sometimes called Alexandria's Euclid to avoid confusion with Socrata's green Socratic philosopher Euclid. Euclid of Alexandria is considered a father of geometry. Little is known about the life of Euclid, except what he teaches in Alexandria, Egypt. He has received education from Plato University in Athens or has been educated from some of Plato's students. He is an important historical person because all the rules we use in geometry today are based on Euclid's account, especially the "elements". The elements are as follows. Little is known about the lifetime of Euclid. Euclid was a fairly common name in his era. Euclid advocated the theorem and problem. He showed the solution logically. Since his death, the elements of Euclid are standard geometric texts, which has a history of more than 2000 years. Euclid teaches at the University of Alexandria. Euclid grew up in the second half of the 4th century. His cover is the first six books of basic planar geometry. - Introduction Mathematical inference has become more important for so-called language reasoning, which plays an important role in the development of our lives and human progress. Fields such as physics, social science, management, computer science and so on. However, with regard to computing, we need a more specific field of mathematics, ie discrete mathematics. Discrete mathematics has become popular due to its application to computer science

Logic arises from a feasibility study, often accompanied by research as evidence and a reasonable form. In determining the value of a logical argument, it is necessary to evaluate the relationship between the conceptual idea with the proposed object effectively. But in addition to ourselves, everyone can not think that they thought of themselves as they existed in their only consciousness. In order to express such thoughts, we need to use a language tool to develop ideas and ideas into words to share with the community. Gottlope Frege (1848-2925) for his contribution to mathematics, logic and language and famous philosophy. In the first section, why languages, mathematicians philosophy and why Fregeing for him should be important explains the following. At the same time, these considerations may help to explain some of the general motivation behind the development of another branch of the 20th century language philosophy as a philosophy. Language analysis and the second transaction, Frege's landscape into the development and use forms of such languages ​​is the philosophy of logic motivation. Section 3 explains the meaning of the early change algebra, not only the distinction between his famous meaning and significance, but the motivation for this shift. This section also explains the difficulties encountered when trying to search right Academic English translation of Fregeke Semantic terminology. But why the incredible language, why Frege think it is? These two issues indispensable to understanding the rise of language philosophy participation, especially Frege participation in language philosophy. If we find out that it is a convincing reason for explaining the need of thinking, in a language for philosophical exploration, then you can not find the Frugge struggle above, it is They do not seem necessary, so they are important, bypassing language barriers and direct access to our concepts and ideas. Historically, in particular, dealing with the second question, or there is a liability, we are Fregee at an early stage short of understanding of the concept of the relationship between language and thought and language.

This special project will be your birthday. This research paper clarifies the meaning of important words and clarifies the answer to a general question considering the birthday paradox. The birthday paradox says that if there are 23 people in the area between each other, the probability that two people have the same birthday is 50%. Birthday is an anniversary of people's birth (Creative Edge Dictionary). "Birthdays are important, they tell people when they were born and when they entered the world. If you are not familiar with the birthday paradox it is actually very simple. How many people need to gather in one room for two people to have 100% same birthday? Ignoring the fact that leap years and birthdays are distributed unevenly throughout the year, it is actually easy to solve the problem with pigeon's principle. In other words, if there are 365 people in a single room, everyone will have their own birthday. This may be infinitely small. If you add another person, there is no way to prevent sudden birthdays from repeating. The answer is 366 This morning I searched the meaning of seeing you on the same birthday using Google and found a paradox of birthday. Mathematicians have discovered that there is a possibility that even if you are 365 days a year you can be 40 years old and that the possibility to share the same birthday with others is 90%. Check it out, otaku, that is true For those who insist that only fools are victims of birthday paradox and that the real nature of odds is very intuitive, I will ask you the same number as Rainman ... Why is the sum of all of this article? Does the chart (other than zero) end with number 5? I am surprised at this result, but I lack the belief that I will pursue this problem at the moment. I am now looking at figures that represent all of the souls and mistakes.

Alan Turring's Contribution to Digital Computing Alan Turing is an avid mathematician who is dedicated to developing computer knowledge, as we know today. Allen was born on June 23, 1912 in London, England. Allen soon came to a local school and he became interested in science. His teachers and others try to concentrate on other areas such as history and English, but his desire for mathematics drives him against. The rich career of Turing 's math started in King' s College in Cambridge in 1931. British mathematicians, logic scholars, and cryptographer Alan Turing are computer pioneers. People often remember his contributions to artificial intelligence and modern computer science (even before they exist), and Turing may now be best known as what is called the "Turing test" not. This is the process of testing the "thought ability" of the machine. "The basic premise of the Turing test is that a human judge is quarantined and conducts two conversations, one is conversation with the computer, the other is conversation with the conversation.The conversation is indistinguishable and Means that the computer has passed the Turing test. Alan Turing's research on the basics of computation theoretically proves that as long as there is sufficient memory and time, the digital computer can simulate the behavior of any other digital machine. (This is the basic insight of Church-Turing's article and Universal Turing machine.) So, any digital machine can "follow that idea" is possible with all powerful digital machines. Turing test, in a sense all digital computers are equivalent. The Turing test was a test developed by Alan Turing in 1950, and this machine seemed to be comparable to humans. Ability to distinguish intellectual behavior. Turing proposed that human evaluators judge natural language dialogue between humans and machines in order to produce reactions like human beings. The evaluator will notice that one of the two partners in the conversation is a machine and all participants are separated from one another.

When I read the first chapter of our textbook, I learned about ancient civilization that no longer exists. I noticed how different their culture is from our culture. But these are the foundation of who we are. Starting with the Paleolithic people, they are the foundation of all mankind. Their lives are basic and simple. They did not wake up and wanted to know what they were going to wear. These people are carers and producers hunters and collectors. This is a topic of today. All ideas have a beginning, history can be traced back to time. The great ancient civilization began most of these ideas and thoughts. These ancient civilizations are the foundation of all modern knowledge. There is no ancient civilization that contributed to this ancient foundation from the ancient Greek civilization. The unique way of agriculture in ancient Greece has had a great impact on today's agriculture. Ancient Greek agriculture was a requirement of the empire. - The classical world of the classical world has made many contributions to the development of science, literature and ethics. These contributions have influenced the modern world today. Many mathematicians, astronomers and scientists have contributed to the development of many of the luxury goods we are enjoying today. Homer, the author of "Iliad and Odyssey", contributed through writing as a literary field. The ancient civilization has had a great influence on the development of today's Western civilization. The two major civilizations that may have contributed most to our civilization are ancient Egypt and Mesopotamia. Some of our contributions to our world today include agriculture, navigation and navigation, and the use of calendars. First and foremost, the most important attribute that may come from ancient civilization is agricultural art. Ancient Mesopotamians invented agriculture. Agriculture is essential to the survival of all human beings in our civilization today. (Roberts, p. 48-50) Agriculture is indispensable because people have no place to gather naturally for over-population, housing, development. Without an increase in the agricultural population of the United States people in the world will be hungry.

Galileo "Galileo spent the last day during the arrest and was officially accused by the church, but from his scientific point of view, Elder Darwin was widely respected by the English Church and buried in the Westminster Abbey Galileo Although we can not prove Copernicus's hypothesis, Darwin can prove the truth of his evolution theory In the Galileo world, the evidence is science, we assume that success is necessary. Galileo Galilei Galileo was born in Via del Cuore in 1564 by Vincenzo Galileo, a man known for his musicology and Giuli Ammananti. Galileo moved to Florence at the age of ten and at the age of 11 the young Galileo was sent to Vallon Brouza to attend school. At the age of fifteen, Galileo decided to become a priest, but his father gave up his ambition. In the late summer of 1581, Galileo entered the University of Pisa and started a medical course. I am studying the system of Aristotle ... In 1609, Galileo changed spyglass with three powers; Galileo did not invent the first telescope, but his high quality improvement It is well known and very popular. His change helped clarify the idea that the earth and the planet will circle the sun. This powerful telescope also helped astronomers to see the enormous universe at that time and was waiting for countless stars to be discovered ("the first telescope") Galileo Galilei Galileo is a mathematician who became an astronomer. He created a modern telescope based on the original model from Amsterdam. Galileo argued against the fundamental principle of Aristotle's universe, the principle that had been eliminated for centuries as common sense. - Galileo Galilei was one of the greatest astronomers and mathematicians of the 17th century. The support of Copernicus's cosmology against the strong opposition of the Church, the development of the telescope, and his unorthodox view as a scientific philosopher were central concerns of his career. Because he was unable to resist his desire for scientific research, his cruel power to fight for freedom

Pythagoras is not only considered to be one of the greatest mathematicians in history but is also considered to be his work on discovery made by music, philosophy, astrology, and many other people I will. One of the biggest discoveries of Pythagoras is to discover the scales used today. This scale is based on the principle of all Pythagoran ideological foundations: there are numbers in every aspect of existence. Philosophical belief for universal creation based on perfect harmony between numbers and nature. Pythagoras believes that the principle of "digital" or mathematics is the principle of giving the world order, harmony, rhythm, beauty. This harmony is well-balanced between the universe and the soul. For Pythagoras, "number" is not an abstract concept, it is an entity embodied with norms, the universe, and wise natural objects. The mathematical order in biology is perceived through the sense of the soul, not through the physical meaning. Unlike the concept of contemporary mathematical movement, Pythagoras believes that mathematics is a way of releasing the soul from the bondage of the body's sensation, basically a religious training. For Pythagoras, the soul is immortal, and cultivation of the soul is achieved through research of truth and ascetic life. Aristotle pointed out that Pythagoras is the first person raising the issue of "virtue" in philosophy (DK.58 B 4) Among Greek philosophers, there is a harmonious theorist, Pythagoras' disciple. They say that the harmony of the koto is very beautiful and complicated, but it depends on whether it exists in certain trees or strings. They say that the soul resembles the harmony of the koto. The soul is very beautiful and complicated, but it depends on its physical existence. Their view, the theory of harmony is inconsistent with Descartes' conclusions about the metaphysical clarity of the mind and body. The modern mind theory tends to be more common with this theory of this ancient soul than Descartes dualism.

The role of Brechleigh Park in allies The organization of Brechleigh Park and its workers are key elements of its efficiency and success. This allows you to decrypt the information from your enemies in the shortest possible time and then transfer them to the London Intelligence Agency with full coordination. The recruitment process was hidden. People who are recruiting targets are secretly taken away and signed a form called "official secret law". . What you might not know is that there are plenty of intelligence activities behind the fight, most of which happen in Blessed Park. This is the core of UK GC & CS (government code and cipher school), its mission is to invade Axis powers secret communication. Some historians estimate that the work done by British intelligence agencies at the Brecketry Park shortens the war by two to four years and is an important element of the Allied success. Right now: What if I say that Bletchley Park staff is 75% - 90% of women are composed? What if one woman tells you that he is a member of The Hut 8 team? I worked with Alan Turing and Hugh Alexander to meet Joan Clarke, defeated the German cryptographic system Enigma (and succeeded). In addition, she will ultimately become Vice Chairman of Hat 8 and become a member of its longest life. Early in the Second World War, Turing worked at the headquarters of British code company Bletchley Park. In addition to mathematicians, Bletchley Park recruited linguists and chess champions and attracted talent through a complicated crossword tournament winner held in contact with Daily Telegraph. The mathematical and logical skills of Turing made him a natural cryptographer. Cryptographers write encryption systems, cryptologists study them, but cryptologists like Turing broke them. In 1939, Turing discovered the ENIGMA setting and created a method called "bomb" that allows the Allies to decrypt German encryption. Turing and his colleagues were also able to break the more complex navy ENIGMA system, helping the Allies avoid German U boats during the Atlantic campaign from 1941 to 1943.

Albert Einstein 1879-1955 Einstein is undoubtedly the greatest contributor of science in the 20th century. There will be few people to argue about this. His gift is based on today's understanding of the universe, energy, time and other foundations for many areas of modern science. His contribution includes not only the field of science but also individuals: from strong headquarters to the general public. Albert Einstein developed the basic science necessary for Oppenheimer to break down atoms and helped to release a lot of energy. Albert Einstein Albert Einstein (1879-1955) was considered the largest scientist in the 20th century. He developed a number of theories that led to many breakthroughs. With famous famous appearance, dirty gray hair, missing heart expression, he is a perfect example of a typical scientist. Einstein is recognized internationally as a leading scientific thinker and mature mathematician. His contribution to science has brought a permanent impression to the world. At first glance it may seem completely distorted and distorted as a member of our society's contribution. For Albert Einstein, he does not seem to be an exception. Einstein manipulated almost all thoughts and problems, in contrast to "Einstein was originally thought to be a simple heart, so he would not be able to achieve much in his life." These ideas and problems exist in his era and our era. . And many mathematicians, scientists and Legendary scientist Albert Einstein (1879-1955) first gained global reputation in 1919 after British astronomers verified the prediction of Einstein's general relativity through measurements taken during the whole meal did. Einstein's theory extends the universal law established by physicist Isaac Newton in the late 17th century. Einstein was born in Germany in 1879. Like he grew up, he liked classical music and played the violin. One of the stories that Einstein likes to talk about his childhood is when he encounters a magnetic compass. Under the guidance of invisible force, the needle shook north, leaving a deep impression on the child. Compass was convinced that he should have "behind, hidden".

Niccolo Machiavelli Niccolo Machiavelli is a political philosopher in Florence, Italy. He lived in the Italian Renaissance from May 1469 to 1527. The period in which Machiavelli lived was "rebirth" of Italian art and rediscovered ancient philosophy, literature and science. In the Renaissance era, Italy experienced a fierce political clash with major cities such as Florence, Milan, Venice, Naples, Pope, France, Spain, and the Holy Roman Empire. Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes' political thought is introduced at 73, 74, and 75. I will explain the political thought of Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes in the Republic of Florence. First, Niccolo Machiavelli was born in Florence, Italy in 1469, political turmoil occurred. Italy was divided into four major city states, sympathizing with one of the great political thinkers of the fifteenth century, Niccolo Machiavelli, today, it will be the person's name to complete many dreams of mathematicians. It is used as an adjective. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignores popular religious beliefs The Prince of Niccolo Machiavelli For many years many rulers and prince have tried their best. Some people think the standard for the prince is "Prince's Morality" by Niccolo Machiavelli. Machiavelli said: "So, you need to know how to make it wrong and wish for a prince or not to use it as needed." ) - Prince Machiavelli and Simone de Beauvoir's Second Gender Name Effectiveness People give up their name to guarantee that whatever they are trying to achieve. This strategy is particularly effective in business but can also play a part in the discussion. Influenced people's name has influence. "I know Don Corleone," Mario Puzo's The Godfather will definitely do anything.

Statistics in business statistics refers to the use of digital information in everyday life to calculate facts and data under infinite circumstances, such as hit rate, market share, stock market changes. In addition, statistics refer to the scientific collection, classification, summary, composition, analysis, and interpretation of numerical data. Statistics include describing data sets and concluding based on sampling of the data set (McClave, Benson & Sincich, 2011). These experts use statistical analysis to solve business, science and engineering problems. Their responsibilities include the development of statistical theories to tackle business challenges, the evaluation of appropriate data points to consider, the experiments to collect information, public opinion polls, and surveys, and the analysis and conclusion of data Contains guidance. In addition, statisticians create reports that explain their research process and the conclusions they draw. Treating numbers is an important part of mathematical profession, but experts need to know how to handle people in their daily work. Therefore, verbal and written communication skills are essential. Regardless of whether you are communicating with colleagues or communicating with non-experts, mathematicians need to know how to make written or verbal information in a way that a particular reader can understand Yes. Statistics are also important building tools for business and manufacturing. It is used to understand the variability of the measurement system, control the process (such as statistical process control and SPC), summarize the data and make data driven decisions. Among these roles, it is an important tool, perhaps the only reliable tool. Non statisticians statistics are important as we need to make statistics in our careers making important decisions in our business. For those working in the corporate world, non statisticians statistics are important tools and skills to gain a deeper understanding of the statistical tools and techniques often used by employees in their organization. Using these tools, experts can better understand key business parameters and guidelines, and how to improve the quality of company processes and products.

INTRODUCTION: Indians, especially Hindus, have not gained credit or recognition they deserve. Many of the basic concepts used in mathematics were originally discovered by Indian Indians. In this article I will discuss many of these concepts and how they were used in the 5th and 8th centuries. In addition to direct testimony about this point, the Hindu literature provides clear and undisputed evidence that ancient Hindus have amazing memories and thought concentrations. Since the most famous and important name of Indian mathematics comes from this age there are times of development of Indian mathematics that can be called classical times of Indian mathematics, and these mathematicians are science and I established India as a source of mathematics. As you can see in Albert Einstein's words, German scientists and humanists (1879-1955) of Kusumapuru and Uja near Patariatra became two mathematical studies. Center Aryabhata I am the leader of Kusumapura. One of Aryabhata 's findings is the technique used to solve linear equations of the form ax + by = c. Aryabhata designed a general way to solve such an equation. He called it Kuttaka (or shredder). Aryabhata's computational linear equation is because he is interested in astronomy. One of the other important contributions of Aryabhata is that he studies trigonometry by bringing Pie closer to the decimal point fourth (3.14146). For centuries, mathematics has played a very important role in the development and expansion of Indian culture. Mathematical ideas derived from the Indian subcontinent have had a major impact on the world. In ancient times, mathematics was mainly used to complement or practice roles. Therefore mathematical methods are used to solve astronomy and astrology architecture and architecture (such as the publication of the Heinpun civilization) and the construction of the altar of Veda (as in the case of Schuluba Strath). )). By the 6 th century BC or the 5 th century BC, research on mathematics itself and it may relate to knowledge of other fields. Indeed, no mathematics has been developed in the history of India, there is no era in people's lives.

Gottfried Wilhelm Leibniz is an important person in the history of philosophy and mathematics. His work was not well appreciated on his day, but he did a lot of work in promoting "thinking" about various topics. His argument with Isaac Newton on the calculus discover caused a notorious reputation. Leibniz 's work spans a wide range of topics from philosophy to politics, dynamics, mathematics, but his most prominent result is the finding of differential learning and its efficient notation. Newton later joined the conflict with Leibniz and prioritized the development of calculus (Leibniz-Newton Calculus controversy). Most contemporary historians believe that Newton and Leibniz have developed calculus independent independently in a completely different way. Occasionally, Newton did not announce anything about it until 1693, and did not give complete explanation until 1704, and Leibniz began publishing a complete report of his method in 1684. (The symbol of Leibnitz and the "differentiation method" are now regarded as a more useful symbol for European mathematicians.Around 1820 British mathematicians also adopted this symbol.) Or Newton (later) "point Symbol, the principle is not written in calculus language. write down Today Leibniz and Newton are generally thought to be able to independently develop and develop calculations. Newton applied calculus to the general physics for the first time, Leibniz developed most of the symbols used in today's calculus. The basic insights provided by Newton and Leibniz are the concept of derivatives of differential and integral law, quadratic and higher derivatives, and family of approximating polynomials. Through the Newton era, the basic theorem of calculus is well known. When Newton and Leibniz first published the results, there was a lot of controversy about which mathematician (and which country) to admire. Newton first came up with his result (later announced in his "flux method"), Leibniz first published his "Nova Methodus pro Maximis et Minimis". Newton insisted that Leibniz stole ideas from his unpublished memo, and Newton shared these ideas with some members of the Royal Society.

What exactly does "accurately" mean? This seems to mean that we can know something without a doubt. In fact, it seems to say that this is a reasonable truth. But what is the cause of "perfectly determined" "perfect" and "determined"? In order to understand this, first you need to understand and master the two fields of mathematics and natural science. I believe they achieved this goal. We must first understand what scientists and mathematicians studying these subjects completely, and how people who believe in their discoveries will accept these "full certainty" It will not. Mathematics and natural science are hard science Mathematics and science exams have consistently surpassed our country, but their success is not because they are entirely concentrated in these subjects. They also have nothing cruelly focused on subjects such as reading and mathematics as we do, but they have something of history, science or literature. This is what the researchers who wrote this report have learned. Countries that have surpassed the International Student Assessment Program (PISA) provide a comprehensive and rich education for young citizens. They have used various methods to end the work. In a report that examined the long-term outcomes of thousands of students in the United States, there is a clear link between the highest level of mathematics achieved at the time of high school graduation and the highest level of mathematics achieved ten years later understood. There are no higher mathematics courses above the bachelor's degree, and 73% of students who completed at least one calculation course have acquired a bachelor's degree or higher. For all races and all income levels, the higher the level of mathematics students have completed, the higher the possibility of obtaining a bachelor's degree. Even though the authors are managing demographic, socio-economic status, family and school characteristics, and mathematical comprehensive measurements (ie math GPA and grade 10 math test scores)

William Gottfried It is noteworthy that ongoing controversies over the so-called confrontation between Leibniz and Isaac Newton are almost worthless controversies. Whether or not a person proposes the concept of calculus is not important, as the results will benefit from future generations. However, the logic of their confrontation has its merits. Proposing that he is the first inventor, Leibniz says "The most useful thing is to remember memorable inventions, especially those who work through meditation, although not incorrectly imagined. Newton later joined the conflict with Leibniz and prioritized the development of calculus (Leibniz-Newton Calculus controversy). Most contemporary historians believe that Newton and Leibniz have developed calculus independent independently in a completely different way. Occasionally, Newton did not announce anything about it until 1693, and did not give complete explanation until 1704, and Leibniz began publishing a complete report of his method in 1684. (The symbol of Leibnitz and the "differentiation method" are now regarded as a more useful symbol for European mathematicians.Around 1820 British mathematicians also adopted this symbol.) Or Newton (later) "point Symbol, the principle is not written in calculus language. write down Today Leibniz and Newton are generally thought to be able to independently develop and develop calculations. Newton applied calculus to the general physics for the first time, Leibniz developed most of the symbols used in today's calculus. The basic insights provided by Newton and Leibniz are the concept of derivatives of differential and integral law, quadratic and higher derivatives, and family of approximating polynomials. Through the Newton era, the basic theorem of calculus is well known. When Newton and Leibniz first published the results, there was a lot of controversy about which mathematician (and which country) to admire. Newton first came up with his result (later announced in his "flux method"), Leibniz first published his "Nova Methodus pro Maximis et Minimis". Newton insisted that Leibniz stole ideas from his unpublished memo, and Newton shared these ideas with some members of the Royal Society.

The hero is defined as a person known for his special achievement in a particular field. Dr. Susan Calvin, the protagonist of the novel "Robot", became the hero of his special achievement in the field of robotics. Dr. Calvin is a robot psychologist who uses various problem solving methods to solve problems that other scientists and mathematicians can not solve. Through many adventures in the field of robotics, Dr. Susan Calvin showed her many personality traits. Dr. Kevin has a perfect combination of many different attributes. Among me, a robot called Isaac Asimov, the main character Dr. Susan Calvin, showed a lot of things about myself to the reader and made the book a reality. Dr. Bogert told Dr. Lanning, "What you are talking about uses lipstick if it means," Dr. Bogert noticed that she was making up and Dr. Calvin said that Ash I am using it to draw attention. When speaking with Harvey, Dr. Calvin was embarrassed about her love. I believe that she has to know that Herbie can read and understand so he starts to feel ashamed and ashamed of Milton Ash. Dr. Calvin began to turn red when I answered that Herbie knew about it. It showed that there is feeling to others. An ordinary individual indicated that he or she was puzzled when he learned that he or she was a lover. Throughout her life, Dr. Calvin did not show interest in robots. She started teenagers when she was interested in robotics engineering. Dr. Kevin got into "the lobby" as her first teen about school robotics, "she was very interested in robotics engineering from an early age and continued through her adulthood It shows that. Period (Beecham 2063)). In her many papers on this subject, she sits and sits in school until she is "enough for" [her] ... one papers for her physics "The practical side of the robot" I will learn to go to. the first Dr. Susan Calvin is a fictitious person of SF short story by Isaac Asimov. She is a leading manufacturer of chief US Robotics and robot psychologist robot company, known as the 21st century robot. She is the protagonist of Asimov's robot short story, which was later summarized in books "robots" and "complete robots". According to Asimov's robot history novel, Susan Calvin was born in 1982, the same year, the US was established robots and robots in the United States. 16 years old, she wrote one physical paper at the beginning of many papers on robot technology entitled "Robot Practical Aspect". This was a psychology seminar, after Dr. Alfred Lanning of the American robot showed the mobile robot that first sounded. As I said, the robot said, "Susan did not say anything at that seminar and did not participate in the busy discussion period after that. In most cases, I read science fiction - a little bit of Austin and Wild. But Asimov is my true love. In particular, I really like his careful study of edge cases when testing his three robot rules. Dr. Susan Calvin is a person who repeatedly appears in his robot's story, and he is a different role model. Simple, effective and intelligent, she opens up a (fictitious) path for a strange girl who relies on the brain to use the world. I am dreaming of becoming a Hong Kong chief executive or a United Nations diplomat. I chose to learn humanity with technical diplomacy, explained how to speak a foreign language, I wrote for an article pen and technical project management application that wrote a fictitious autobiography page Instead of instant translations instead of equipment

Over the past 60 years, computers have been transitioning from room size supercomputers to desktops and laptops, and to our pockets. However, the true history of machine-assisted human computing ("computer" originally meant people, not machines) can go further back. This week is the Computer Science Education Week, celebrating the World Science Festival to celebrate the long history of humanity and the long history of computers. The first one in history was abacus, which helped ancient technicians gain the benefits of counterparties, but the counterparties still calculated cattle and amphora by hand. The oldest known complex computing device known as the Antikythera mechanism dates back to 87 BC; Greeks were discovered in the Aegean shipwreck in the early 20 th century, but this Gear Equipment It is speculated that I used it. Until 2006, the importance of helping to calculate astronomical positions and helping them navigate the sea was not recognized. In 1843, when British mathematicians Ada Lovelace and Charles Babbage co - authored the first programmable computer theory, the computer again jumped. However, the modern computer age started with a transistor devised by Allen Turing's Turing machine concept and scientists of three Bell laboratories, enabled modern calculations and received the 1956 Nobel Prize in Physics. did. For decades, computing technology has been dedicated to the government and the military; after that, the academic institution has come on line, Steve Wozniak added a board for Apple-1 to make home computing practical I made. On the connection side, Tim Berners-Lee created the World Wide Web and Marc Andreessen built the browser. This is how our glasses live in a world that tells us what we are seeing. With wearable computers, embedded chips, smart appliances and other advancements and future developments, a journey to build smarter, faster, and more powerful computers has just begun Of course, some of the confusion comes from history. APComputer Science A (and former AP CS AB) is the only program in the city for decades and is a programming course called Computer Science. The AP Computer Science Principles course is a broad base that is the foundation of more general "computer science". The new AP Computer Science Principles course starts at the end of 2014 and begins in the 2016-17 academic year, and in 2014, 60 million students participate in the "time code" for 20 million in 2013 did. We currently have 27 states that recognize computer science courses as more than elective subjects, and the adoption rate is improving. The history of computer science began long before the field of modern computer science. The development of the last few centuries refers to what we call now computer science. This development from mechanical inventions and mathematical theories into the concepts and machines of modern computers has brought the development of major academic disciplines and the foundation of a worldwide large-scale industry. The earliest tool used for calculations was abacus. It was developed in Sumer between 2700 BC and 2300 BC. Sumer's abacus consists of a series of consecutive columns that define the number of consecutive digits in hexadecimal 11. The original use is a line drawn with sand and pebble. Modern design of abacus is still used as a calculation tool like Chinese abacus like that As it is very prominent in society, I will present a brief history of computers. The 20th century is an era of invention and innovation. More specifically, with the development of electric power, computer technology has made remarkable progress. The invention of computers arises from the dependence on machine equipment that depends on machine equipment. - One of the most important aspects of studying the history of places is the reason this site first appeared. FBI's Regional Computer Forensics Lab may be an organization that is not generally well-known, but it plays an important role in our judicial system

Euclid taught at the ancient Alexandria library. Little is known about the lifetime of Euclid. Euclid was a fairly common name in his era. Euclid advocated the theorem and problem. He showed the solution logically. Since his death, the elements of Euclid are standard geometric texts, which has a history of more than 2000 years. Euclid teaches at the University of Alexandria. Euclid was born in the second half of the 4th century. His cover is the first six books of basic planar geometry. Since the beginning of most topics on this topic, there are six books. Euclid is a famous mathematician, but people know little about his life. He is believed to be a student of Plato. Euclid was born around 365 BC. In Alexandria, Egypt, until about 300 BC. Euclid's most famous work is his collection of thirteen books, covering geometry called elements. They are said to be "the most studied book except the Bible". In many high schools today, I noticed that professor geometry, if any, is rare. Mathematics teaches logic, so this makes me uneasy. Geometry seems to be a big problem. You found the piece and put it in the same place. Geometry also teaches understanding. How do you know if something is true? Until you prove it. In addition to requiring geometry class logic, we also need logic to survive in the world. Where do people get it if you do not teach at school anymore? Euclid is a great Greek mathematician. Although he knew little about the early private life, he continued to make a big contribution in the mathematics field and was later called "the father of geometry" and Yutrid taught mathematics in ancient Egypt. . From the late nineteenth century to the early twentieth century, he wrote "Elements" which is the most influential mathematical work so far and major textbooks from mathematics to mathematics education. These elements have attracted the attention of Western and world mathematicians for more than 2000 years. Euclid is using the "integrated approach" to create his theorem, definition and axioms. In addition to being a leader of the Alexandria Library, Euclid has created and built various elements of mathematics, such as politism, geometric system, infinity, factorization, shape consistency. Outline. Euclid taught in Alexandria during the reign of Ptolemy. Nobody knows the details of his life, but his talent as a teacher has been proved by his 13 geometric theorem. Many of the theorems came from the predecessor of Euclid (especially Eudoxus), but Euclid gave them clarity to ensure that his work was successful. It became a standard textbook for European geometry, and it was not until the 19th century that it maintained this state. Archimedes' reputation in history and legend is mainly due to his actual invention and discovery, but he himself thinks that this is not as important as his work in pure geometry. He almost calculates his surface area and the volume of the sphere and cylinder. He wants his tomb to be marked with a spherical device inside the cylinder.

Yellow traffic lights provide opportunities for applied mathematicians. Please witness this research announced more than half a century ago. "Amber signal light in traffic flow", Denos Gazis [Here there are thrilling audiences], Robert Herman and Alexei Maradudint, Operations Research, vol. 8, No. January 1960, pages 112 - 132. The authors of Communications Automotive in Warren, Michigan, explain as follows. "Theoretical analysis and observation of the driver's behavior facing the amber signal, the following question was discussed: In the face of an inappropriate timing amber phase, the driver himself, amber You may find the color at the beginning of the phase safely or comfortably so as not to get too close to the intersection, but it is far too far to cross the intersection before the red light begins and the approach speed problem at the intersection The standard of amber signal phase design that can avoid these "difficult areas" to ensure the overall safety of the intersection. "The attitude that many drivers take is that there is no sacred speed limit! ... [Simple calculation], even if the driver accelerates beyond the speed limit, he still has not eliminated the dilemma I can not understand it. " This will return to the dilemma that the way the bridge was constructed and completed five days ago collapsed like this. According to the Florida Department of Transportation (FDOT) - engineers asked to build a bridge - calling on them to leave a message - they realized that there was a crack in the structure and would like to discuss it further . As a result of the investigation, it caused a serious collapse, so the university has pledged to comply with the regulations set by the National Traffic Safety Commission - the investigators begin collecting evidence at the crash site including a part of the bridge did. Date calculation in the context of this blog post refers to the process of calculating dates for different dates. For example, if there is no background of the value of "today", "yesterday" is meaningless. Today's time zone is even more complicated. I may not be in Hong Kong today in Los Angeles today. In order to perform the basic calculations we consider that we are required for cortical intelligence processing, the neuron must have two attributes. First, it must have an integrated area, in particular a near-end area, a far end area and a top end area. In the brain, neurons receive different signals in these areas, which means they are different. Second, it must have a predicted state. The ANN neuron model lacks the critical condition. Instead of selecting either active or inactive, you need to add another predictive state. This means that in the case of the current connection the neuron will be predicted the next time it starts up. This is an important part of bio-intelligence Process Improvement One of the most important aspects of a project is the time it takes to get results. The importance and calculation of ROI of process improvement project tend to be overlooked. The dilemma is that the individuals involved are not usually financial analysts and may not have much experience in calculating financial indicators such as NPV (net present value). Another major dilemma or restriction factor is to measure the actual amount of selected content. According to the APQC (American Productivity and Quality Center), you can collect hundreds of different metrics to measure the performance of an organization's processes. When measuring performance, it is important to understand what kind of information you need to collect. Another major consideration is whether the process being measured is tangible or intangible. We recommend you to easily determine the ROI of the process project. It is best to be rustic.

A pair of students alternately draws two cards. They should be named ALIKE or DIFFERENT between the two cards. Then draw the next two cards and repeat this process until the remaining cards are gone In a competitive game, students who can name attributes first can hold the cards and students who win the most cards at the end of the game will win. Because these attributes may depend on the orientation of the card, in this version the students should sit side by side. The language used by students is informally suitable for kindergarten students (eg "This is a curve, not this", "This has more corners", "They pointed out" Mathematical practice standards focus on the nature of learning experience by focusing on thinking processes and customs that students need to develop in order to deeply and flexibly understand mathematics. Some challenges help students show certain habits. The habit that can be observed during the mission is determined by the way teachings are taught. Tasks may be related to multiple practices, but they only deeply discuss one practice connection. There is a possibility to discuss secondary possible connections, but the details are not the same This special task is very carefully associated with the first part of Mathematical Practice Standard 3 and constitutes an executable discussion. Students work in pairs and receive two cards in turn. These cards have various forms of pictures. Ask students to explain the similarities and differences between the two forms. This kind of work builds the foundation for the interpretation of art and leads to "criticism of others' reasoning." Before students criticize others' reasoning, they must be satisfied with the evidence to support their own ideas. For example, a kindergarten student may explain, "I know that shape has a straight edge and the second shape is bent." Discuss. This kind of mathematical conversation in the classroom is built by joint problem solution and dialogue. There are many possible solutions to this game. All solutions generated by children need to be evaluated according to their reasoning, such as "These are the same ..." or "These are different ...". Empirical mathematics: Teach the state, evaluation alliance, test company, and course developer to explain the extent and type of mathematical work experienced by the students in faithfully performing common core state standards I will. Www.illustrativemathematics.org Progress document on Common Core Mathematical Standards: A narrative document explaining the progress of topics at multiple grade levels. Http://math.arizona.edu/~ime/progressions/ Publishers Criteria for Mathematics: Standards for coordination of teaching materials for CCSS. This document is based on CCSSM's two principle evidence-based design principles, priorities and consistency, by publishers and course developers, as well as state and school districts designing, evaluating and selecting documents or modifying existing materials We are aiming at guidance when doing. A generous illustration written in an informal way filled with examples from everyday life is an excellent and tiring intuition to mathematical modeling ideas and methods. It explains how mathematics can be used to develop and solve puzzles observed in nature, and to explain solutions. In the process, I will tell you topics such as estimating art and scale effect, especially what happens when things get bigger. The reader is aware of symbiotic relationships between basic scientific principles and their mathematical expressions as well as nature such as cloud formation, halo and glory, tree height and leaf patterns, butterflies and moth feathers, even puddles I will learn about a deeper understanding of the phenomenon. . And mud crack Last year, a seminar called "Explanation of Mathematics" at the Institute of Mathematical and Computational Experiments (ICERM) gathered a group of eclectic mathematicians and practitioners of digital art to celebrate the

Halloween is tomorrow (for me), so I think that posting about mathematics related to Halloween will be very interesting 1. Carving pumpkin. This is one of my favorite Halloween traditions. Romania (my place of birth) did not celebrate, but in autumn pumpkins were carved for my grandparents and my sister. This is some good ideas for mathematicians: A terrible mathematics. In the history of mathematics, there are strange names for specific attributes and specific numbers. Among these names are those that are perfect for Halloween; they will remind you of witches, beasts, demons, skeletons etc unique to October 31. This is the best (and most interesting) thing I think. clothes. This chapter is for those who love Halloween. I think dressing up for Halloween is really creative. If you are like a more mathematic boyfriend (like a person in the image - the image is not mine, Google will help me), it's a bit strange and fun to dress up this Halloween There is a way: Thank you for your support and cooperation. As any feedback will be evaluated, please click on the like button. In addition, you can use # HalloweenwithLThMath to send me pictures of what you are doing for Halloween. Even if it is not related to mathematics. My Facebook page, my Tumblr, the Google+ page I just started, and my new Twitter (I am familiar with the two recent things if you saw those stupid mistakes). Thank you for reading and enjoying. Have a nice weekend Return to the story before the deep learning era - when the neural network is terrible than strange machine learning and artificial intelligence tools, strange mathematical curiosity - there are lots of classically successful data mining that has surprisingly succeeded in natural language processing Algorithm application (NLP) domain name. To deal with problems such as spam filtering and part-of-speech tagging, you can use models which are fairly simple and easy to understand. However, not all problems can be solved in this way. With a simple model, it is not possible to properly capture subtle parts of the context such as context, idioms, satire (although at that point human beings will fail). Algorithms based on the general summary (such as word porch) have proved to be insufficient to capture a series of text data, but n-gram is difficult to simulate a general background , I am greatly influenced by the dimension curse Natural language processing in artificial intelligence is almost human's hand. Worse, it gets smarter! For the first few years it was a devil that was used to solve mathematics and physics. At that time, even though I was not graduating from college, I thought it was very difficult to spend time with my friends. Because I was always afraid to return to these subjects. But thanks to omnipotent things, things are going well and there is no backup. The situation has changed when I entered the last semester of the course. Due to the emergence of core computer subjects, research tension is not high. Because these things are natural to me. Anyway, this is what I started going to a cafe with my friends.

From the Arabian Peninsula to the Middle East, parts of Asia, North Africa, and a wide range of empires including parts of Europe, Paul Duffy played a major role in the dissemination of Islam in the late 1960s, a great attention for more than 700 years I am collecting. research. Explain the spread of Islamic faith and civilization from various angles One way to spread Islam is the military conquest of Muslims. Muhammad gave non-Muslim people the choice. They either accept Muslims or do wars against them, and many people will be deprived. The threat to these Muslims has led many people to convert and become believers of God. When a group of people despise these words, they are severely punished by Muslims. As everyone knows, Muslim fighters are very furious and have the ability to force the countries to enter Islam. There are times when Muslims conquer troops for wealth and corruption, not for groups of people. These activities are not meant to achieve a permanent foothold, but it is inevitable that these areas will become part of the Arab Empire as Muslims complete the assault. Not everyone is forced to follow Islam. Islamic culture has attracted many people. Muslim dedication of paradise, which generously supplies large amounts of water, attracted many desert residents. Equal faith among all Muslims has fascinated many poor countries. These people are willing to change from their ancestral religion to Islam and the Islamic Empire will grow. Then, you have people who are respected by most Muslims for their monotheistic creeds like Christians and Jews. But these two groups need to pay for the protection of Muslims. If they do not pay, they will also be punished. Though they are respected by some Muslims, there are others who believe in Christians. The spread of civilization is different from the spread of religion. Muslims may spread their civilization with swords, but the religious beliefs of Islam spread through their words and acts. This is the basic information that Professor Arnold made in this research. He eliminated the European notion that the religious beliefs of Islam were disseminated by mandatory conversion during the past 1000 years. Dr. Arnold showed how Muslims can change the local population, regardless of what they are facing. It is important if the Muslims are here (Middle East, North Africa, Spain, Turkey, India) or conquest (Mongol invasion) or come here as a neutral trader (part of Malaysia and Africa) There is none. In any case, transformation is carried out through the strength of their argument and the power of their personality. Muslim spread in Muslims began shortly after the death of the Prophet Muhammad in 632. Throughout his life Muslim Ummah was founded in Arabia through their conversion to Muslims and loyalty. Within the first century, with the rapid development of the Muslim world caused by conquest of Rushton and Umayyad, conversion to Islam. The Muslim dynasty will soon be established, after which Empires such as the Abbasid Dynasty, Fatima, Almoravids, Seljuk Turks, Indian Mugarians, Persian Safavid and the Ottoman Empire became the largest in the world. And the most powerful empire. The people of the Islamic world, together with a comprehensive business network, travelers, scientists, hunters, mathematicians, doctors and philosophers, have built up a number of complex cultural and scientific centers that have contributed to Islamic Golden Age It was. As of October 2009, Muslims became the second largest religion in the world, with 1,571 million Muslims. The rise of Islamic civilization is closely related to the spread of Sufi's philosophy of Islam. The spread of Sufism is considered to be a deciding factor for the spread of Islam and the creation of Islamic culture, especially in Africa and Asia. The Senussi tribe of Libya and Sudan is one of the most powerful supporters of Sufism. Sufi's poets and philosophers such as Khoja Akhmet Yassawi, Rumi, Nishapur's Attar (around

After the second half of the nineteenth century, it became a period of evolution of different forms of mathematics as such symbol algebra, Riemannian geometry, Boolean algebra and calculus quaternion. "About him [Lewis Carroll], the algebra is digital," mathematician Kenzo De Forest explains. "But in the nineteenth century, all sorts of strange new algebra, where x is not equal to x times x times, have been developed for all kinds of mathematicians" (Debrin) mathematician Carol, the mathematician himself, " Although I knew it was a classic piece of work, Alice's numbers in Wonderland were out of numbers, but hidden mathematics is a surprise for many people. Lewis Carroll who wrote a classic novel "Alice in Wonderland" did not think that this story has the insight for the designer. In the movie "Alice in Wonderland" she found an unusual rabbit in the garden and escaped her engagement party. She fell off the big hole in the trunk and headed for the entrance to Wonderland. Alice noticed that she was too small to reach the table at the door key. So, she ate a magical cake called "eat me". This will make her grow bigger than the room. So, she grabbed the key and drank a magical drink called "DRINK ME". She focused on the size of the door. Wonderland exists only in Alice and her imagination and can be analyzed in novels as having many mathematical features. It has a deeper meaning in the novel, and it plays in the movie. As a part of the Magical Chess board or the same geometric grid layout, Alice actually plays chess in one new point. In the movie, these two aspects are missing, the movie seems to have no record of abstract or mathematical characteristics of Wonderland, but explained it as a glorious and colorful world. Collect the majority of children's movies, there are many flowers, trees, clear blue sky, and very comic, unrealistic appearance, it is better to display the bright color and atmosphere. However, it is impossible to show deeper levels of wonderlands, so we will deal with mathematics and abstract concepts rather than colors and properties. Movies can not display settings or novels. Lewis Carroll's masterpiece "Alice's in Wonderland" is a fancy and fantastic story. Until this is Alice in Wonderland, there are no children's novels so it is sometimes called a masterpiece. Lewis Carroll is also called Alice and her sister, Charles Ludwig Dodgeson for family friends. Alice in Wonderland is like a fantasy, fickle, magical. This is a big change in the actual career as a professor of mathematics at Dodgson. The beginning of the story is Alice, a young girl who fells out of the hole. At the bottom of the hole there was a room with plenty of doors and a solid glass table. There is a small key on the table. The key opened one of the doors, and she found a small hole. There is a hole on the other side of it. It led to a beautiful garden where she could not enter for her pure size. She came back to the table and found the liquid inside.

My name is Pythagoras of Samos. I devoted my life to education and caring for future generations, so I believe that I should win an unparalleled Argo 2 week cruise. Sharing with my people who want to learn my knowledge risks my life. I was born in Samos, but I spend most of my life in Crotone, Italy. When I was young, I went to various places and observed various lifestyles and cultures. Among the countries I visited were India, Egypt, and Bulfinch. Pythagoras (570 BC - 495 BC) Greek philosophers, spiritual leaders, and mathematicians. Pythagoras is praised Plato as some important idea in mathematics, science, ethics, and philosophy. Pythagoras is not only called mathematical theorem, it is also a religious leader of a secret mystery school. (384 BC - 322 BC) - Greek philosophers and botanists. Until the Renaissance, his scientific research has dominated Western science. His ethics and philosophy formed the thought of West Christians. He is widely regarded as one of the most influential people in history and provides insight about every aspect of human knowledge. Probably the first pure mathematician, Pythagoras of Greece (around 569 - 475 BC) was Emerson's "misunderstanding". As a son of a businessman, Pythagoras set up a school in Samos. It is still known as Pythagorean semicircle in modern Italy. He also set up a school of philosophy and religion in Croton (now in Crotone, Italy). Both men and women are accepted as his followers. Another Emerson "misunderstood" person, Socrates (469-399 b.c.) is Plato's mentor. Socrates did not write his own belief, as he felt that he was constantly developing, his "apology" faced a comprehensive opposition as recorded by Plato is true I insisted on finding knowledge. Socrates was tried as he insisted on lack of social morality. Given the choice of stopping teaching and dying, Socrates drank a large amount of Hemlock Although Socrates directly influenced Plato's relevance in the dialogue, the influence of Pythagoras on Plato seems to be an important argument in the philosophical literature. Pythagoras, more widely Pythagoras, has been said to have had a significant influence on Plato's work. According to RM Hare, this effect includes three points. so. (2) There is evidence that Plato might have came to this view from Pythagoras: Mathematics and, in general, abstract thinking is a safe basis for philosophical thinking and "substantive discussion in science and morality" . (3) Plato and Pythagoras shared "the mysterious way of the soul and its position in the material world". Both can be affected by Orphism

The fade mark is a thick layer of white powder paint sinking in the soft soil near the lake, a small fish house. After the lifetime I had a winter crystal blanket in Minnesota, the roof hung a bit. The interior is a wooden counter top, it is cold and smooth after witnessing the killing of millions of fish. Their lives and blood are rooted on the counter, and the memories of each fish are preserved forever. Even Suzuki, Bass, Blue Gill, and Northern Pike also know death in this small room. During 2000, the generals, great leaders, and strategists studied the way Alexander the Great; one person left a mark that would not disappear in the world in a short period of time. For an average audience, this biography explores the life of the great conqueror and reveals everything you need to know about Alexander the Great. The late mathematician Alexander Grotandic (1928-2014) was a hero of many mathematicians and was mostly a mythical figure. He left an indelible sign in the field of algebraic geometry, but withdrew completely from society. When he died, he lived alone in the Pyrenees mountains. He tried to remove his work from the circulation. In the legend of mathematics, he is a sarcastic cartoon than a strange, tortured genius. It is difficult to imagine inviting myself to chat with him. However, Katrina Honigus, currently a doctoral researcher at mathematics at Utah University and my colleague, did so in 2012. At that time, she was a graduate student at Berkeley, borrowing a car while attending a conference in France, headed for Grotandic's house. In a recent article, she wrote, People from all over the world remember Yasmin Ahmad 's vanishing marks left through her television commercials and movies. As everyone knows, her work shows an inner and inner sensation that is rarely seen in the local scenes produced at the surface studio. As a member of Asian emerging filmmakers, she is known to international audiences and their work can reflect the struggle and cultural diversity of their hometown. For Malaysians, she is a fresh air and a revolutionary person responsible for making a challenging work penetrating the mainstream. In the work on January 15, 2009, there was a minutes that left a sign that remained in the hearts of New York air traffic controller Patrick Harten. In the next couple of weeks, he kept on repeating those horrible moments, and though they ended up in an inspiring story called "Hudson's Miracle", Hatton always imagined what would happen. Tragedy Now he is repeating these amazing moments - with a big screen by actor Patch Darragh acting Harten in the movie "Sully". "I think they are doing a great job to have that day there," Harten said. "I heard the news of some passengers, and they think so .... Some passengers are hard to see."

Derivatives were designed by Greek philosophers: Historically, traces of derivatives can be found in Aristotle's politics. Aristotle tells the story of Thales (mathematicians and philosophers) in Miletus (city of ancient Greece) from 625 BC to 550 BC. Thales forecast an unusually large olive crop in winter. He seized the opportunity to negotiate rights with the owner, but in the following autumn he had no obligation to hire the whole area crop. Derivatives are financial instruments whose value is based on the value of another object called the underlying asset. The structure of the derivative is a bilateral agreement between the two counterparties and specifies the future price that the counterparty can sell the underlying asset to other counterparties or must sell. Derivatives also specify future dates for which transactions must occur. The foundation is more abstract tools such as products such as corn and natural gas, financial securities such as stocks and bonds, or financial indices. Due to its foresight, derivatives are often used to protect counterparties against fluctuations in the potential price of the market. Derivative instruments are financial instruments whose value comes from products called underlying securities. Derivatives can be traded on exchanges or over-the-counter (OTC). More and more derivatives are traded through settlement institutions, some of which are liquidated by central trading partners, settlement and settlement services at futures exchanges, and over-the-counter transactions at over-the-counter markets. Futures contracts, swaps (1970s), listed products (ETC) (2003-) and other derivatives and forward contracts are major trading tools in the commodity market. Futures are traded on regulated commodity exchanges. The OTC contract is "a bilateral contract for private negotiations directly concluded between the parties." From Investopedia: A futures contract is a derivative or financial agreement that the parties agree to trade in a series of financial instruments or items to deliver at a specific price. Therefore, the futures contract is an agreement between the two parties. Short Position - Party agreeing to deliver goods - and long positions - Parties agree to receive items. However, participating in the futures market is not necessarily responsible for sending and receiving tokens.

Euclid is a Greek mathematician known for geometrical papers. It has influenced the development of western mathematics for more than 2000 years. Little about the lifetime of Euclid is not known. Euclid was a fairly common name in his era. Euclid advocated the theorem and problem. He showed the solution logically. Since his death, the elements of Euclid are standard geometric texts, which have a history of more than 2000 years. Euclid teaches at the University of Alexandria. Euclid was born in the second half of the 4th century. His cover is the first six books of basic planar geometry. - Introduction Mathematical reasoning becomes more important for so-called language reasoning and plays an important role in the development of our lives and human progress. Fields such as physics, social science, management, computer science and so on. However, computing requires a more specific field of mathematics, ie discrete mathematics. For its application in computer science, discrete mathematics has become widespread. Euclid of Alexandria lived between 365 and 300 BC (roughly). Mathematicians are often referred to as "Euclid", but sometimes called Alexandria's Euclid to avoid confusion with Socrates' green Socrates philosopher Euclid. Euclid of Alexandria is considered a father of geometry. Little is known about the lifetime of Euclid, but he teaches in Alexandria, Egypt. He has been educated at the Plato College in Athens, or he has received education from several Plato students. He is an important historical person because all the rules we use in geometry today are based on Euclid's books, especially "elements". The elements are as follows. Euclid is a famous mathematician, but people know little about his life. He is believed to be a student of Plato. Euclid was born around 365 BC. In Alexandria in Egypt, until about 300 BC. Euclid's most famous work is the thirteen books he gathered, including geometry called elements. They are said to be "the most researched books except the Bible". In many high schools today, the professor's geometry is rare, if any. Mathematics teaches logic, so this makes me uneasy. Geometry seems to be a big problem. You found the piece and put it in the same place. Geometry also teaches understanding. How do you know if something is true? Until you prove it. In addition to requiring geometry class logic, we also need logic to survive in the world. Where do people get it if you do not teach at school anymore?

They are talking about the creed group's "My own prison" being a very moving and moving song. That is why it is a moving song because it has a big meaning. Scott Sapp, the creator of the band 's song, was living a hard life and expressing her feelings about the life of the song. This song is the result of his bitter life until he writes this song. "My own prison" is the title track of their first album, also known as "my own prison", so the meaning of this song to Scott is quite obvious. The third concern regarding the above discussion began with the adjective "good". When it says that it is a "good" knife, the knife we ​​are talking to is quite different from the knife we ​​mentioned about the picture. Phrases such as "good mathematicians", "liars", "good fathers", "good reviews" seem to be different inputs. Therefore, good standards seem to change as we discuss things. Now, some things have not got a good standard: consider "good pebbles". If I say a cobblestone and say that it is a "good pebble" you will not know what I mean. Therefore, in this context "good" does not seem to make sense. There is no point in saying that some stonework is good. Likewise, there is no general good standard for all the results of the genus. The phrase "a set of good results" is less transmissive or meaningful than the phrase "good pebble." Hello, you were here! This means that you are not confident of what you say and you will be bored in a short time. If your remarks are almost as true as your remarks, it makes sense only to say good words or phrases that reflect your real identity. If you press the pause button, you can fast reverse it and make the appropriate selection, then press play again to play it better. In the United States, the "choice" we speak is like a superstition. To say that I dismiss the choice is almost the same as saying I do not agree with the thought. However, we are not so good at always making short-term choices for our long-term best interests. Yes, thinking about putting our precious beloved in an environment that looks like a precious beloved person was a troublesome idea at first. You will not believe how normal it is. However, choosing to remain independent can result in inequality at the basic level.

John Calvin was born in Noyon of Picardy on July 10, 1509. He grew up with a decisive Roman Catholic family. In the early days of his life, Calvin 's father was hired by the local bishop as the chief executive of the town' s cathedral. Through this newly acquired work, John Calvin's father wanted Kevin to be a pastor. Because his family was closely related to the bishop and his aristocratic family, Kevin 's classmates of Nyon had an aristocratic and cultural influence in his childhood. At the age of 14, Calvin went to Paris and studied Marque College. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken.

Griffin 's Egg: Gunther Griffin' s egg is a story about Günter, the man who lives in the moon. When he entered various situations, his adventure. He lives in the moon with many other people, as the earth is experiencing the war of enthusiasm. However, the danger of the moon continues. Solar flares, dangerous robots, CMP chips etc are waiting for Gunther on the moon. When gunman supplies some fuel rods to G5 assembly factory, surface warning is issued. This is a high level of radiation caused by solar flares. At Killing Gunther, killer groups gathered and killed the world 's largest killer and the biggest bastard, Günter (Death Machine in Austria, World' s Strongest 5 - Point Shadow, Arnold Schwarzenegger). The team is led by Black (Talanjilam). He is doing all these to prove that his life is not worth his money after Cobie Smulders retires as Gunther. Black hired a documentary staff and used guns to make them shoot chaos. This is clearly a lens strategy discovered by a weak ass to save on budget. Blacks are often threatening to kill movie crews. Do not ask, "Why are camera staff shit to shoot this? They are on rays and the chance of escape is 3,457". Film made of oil film. It feels like some kids are playing Power Rangers in the abandoned warehouse. It is not always bad When Eva Günter died as a drunk driver, the Günther family began to lay the foundation at the age of twelve. Gunthers decided to use this tragedy as an opportunity to commemorate the memory of Eva. The Foundation commemorates her strengths, values ​​and talents, allowing other young girls to explore their own. According to Napier's survey, sliding rules were originally developed by Edmund Gunther. Gunther's law is an early analog computer that uses the logarithmic principle for multiplication and division. Pastor William Oughtred further expanded Gunther's design and combined the two Gunther rules to create a sliding rule that is currently considered generally recognized first. Oughtred's slide rule design was published by his student William Forster in 1632. From there many other mathematicians and engineers developed and extended the design of Oughtred and created a sliding rule to calculate trigonometry, roots, and indices. This initial calculation method has laid the foundation for most of today's technologies.

Roots of artificial intelligence The roots of artificial intelligence can be traced back to myths incorporating the concept of intelligent robots such as ancient Greece, Pygmalion. These early thoughts soon evolved into a story created by humans and brought to life in a story like Frankenstein in Mary Sherry in 1818. These stories convey an interesting fireplace and stories of reading at bedtime, but where artificial intelligence really starts. The development of RPA also comes from artificial intelligence. The concept of artificial intelligence (AI) existed over 60 years ago, but has just started getting much attention and motivation in the past ten years or so. AI is the ultimate motivation of automation, and it is designed so that machines and computer systems can demonstrate intelligence and judgment like human beings. As the cumulative impact of all these developments contributes to the extent and scale of modern automation technology, the software robot we have today is a human being who through various tasks performing various repetitive and daily operations activities You can imitate the behavior of. Various computer-based business information and communication systems. Automating business processes using software robots is the core concept of robotic process automation (RPA). Although the world of artificial intelligence was science fiction in the past, it is now the daily work of the software industry. From self-parking to automation of business processes, urban planning, speech translation, artificial intelligence technology is transforming products and processes across a wide range of industries. The purpose of these technologies is to reduce human involvement and repeated efforts, but we will not stop writing e-mails and folding towels soon. We are in a transition period where responsibility is distributed among people and computers based on abilities and priorities. Beginning with the roots of Dartmouth University in the summer of 1956, the term "artificial intelligence" was created by a group of scientists and mathematicians from brainstorming sessions simulating robots and machines, perhaps solving problems. It is a question. Social Amazon, Google, Facebook, Apple and Microsoft (individually, I think Tesla is included here). Five companies integrated Deep Learning into their products, but the first fundraising began in the first half of 2010 and investment has just begun.

The development of modern computers from 1945 to the present is divided into several "different" generations. The products of each generation are characterized by the technologies used in the manufacturing process, the internal layout of the computer system, and the great improvements in the previous era of programming languages. Algorithms including algorithms used in computational science are also constantly evolving, but they are usually not related to computer generation. The next timeline is organized using a logical breakdown of events and discoveries. The history of the modern computing infrastructure is based on customized examples from the Z3 computer (1943), such as LEO and Lyons Electronic Office (1949), the first batch of products (IBM 650 (1953), etc.), rental service (1953) until the end. Tymshare) (1964), the availability of goods to computing infrastructure, and the recent availability of utilities for Amazon EC 2 (2006). Hockey's hockey stick effect is worth noting. When a new activity emerges it first develops through understanding rather than rapid dissemination. As our understanding of our activities got deeper, we reached the turning point. In other words, behavior is rapidly spreading through multi-wave custom examples and products now. As behavior becomes more common, understanding of our behavior will deepen until it blends into our social system, and in most cases almost invisible. Before reading this book I did not know much about the history of PC / Apple II pre-installed on modern computers. Modern computers are multipurpose, programmable electronic devices and are not special purpose electromechanical devices such as the first bomb built in Bletchley Park during wartime to help break the mystery code. The first modern electronic 'computer' was found to be a machine called ENIAC, which is mainly used to process the calculation of missile trajectories. Because this is the first fully electronic machine and not an electromechanical machine, it is a dramatic advance in computer engineering, it can move at electron speed and increase the speed by 1,000 times. However, it relies heavily on "software" to calculate these trajectories efficiently and accurately - this work is classified as a team of six female mathematicians The history of computer science began long before the field of modern computer science. The development of the last several centuries has referred to the field of computer science we now know. This development from mechanical inventions and mathematical theory into modern computer concepts and machines has led to the development of major academic disciplines and the foundation of a worldwide large scale industry. The earliest known calculation tool was abacus, which was developed in the Sumer between 2700 and 2300. Sumer's abacus consists of a series of consecutive rows that define the continuous size of their hexadecimal sizes. 11 The original use is a line drawn with sand and pebble. Modern design of abacus is still used as a computing tool like Chinese abacus like that

Grace Murray Hopper, 1906 Indian 12 born 9 is a professor of mathematics at the beginning of World War II, joining the US Navy. During her army, Hopper, it is still one of the most popular programming languages ​​and has developed several new programming languages, such as COBOL. Mr. Hopper was one of the first people to use the term "computer bug". In her life, Through her service of military, Grace Hopper influences many people and leads the movement of modern electronics through her work. Grace Murray Hopper General The US Navy has developed COBOL, one of the first advanced computer languages. Mr. Hopper also advertised the word "excavation" when he found a moth that hindered the early work of the computer. In 1991, Hopper became the first woman to receive the state medal of technology as an individual. One of the destroyers of the US Navy. Hopper named after her. • Chemical Engineering (34.5%), Agriculture and Bioengineering • (28.8%) • Materials / Metallurgy • Industry / Production Technology (30.1%) (25.4%) • Environmental Engineering (43.1%) • Medical Engineering (37.0% ). • Construction work (23.2%) • Project management (25.6%) • Electrical engineering (11.6%) • Mechanical engineering • Civil engineering (20.3%) (11.5%) Grace Murray Hopper (1906-1992) - Hopper obtained a master 's degree in 1930 and a doctorate. In 1934, I learned at the Department of Mathematics at Yale University. She retired from the Navy in 1967 and got the status of Rear Admiral. Hopper created a compiler system that converts mathematical code into machine language. In later versions, under her guidance, the compiler became a pioneer in modern programming languages. She pioneered English integration into the FLOW-MATIC program. Hopper received the Computer Science of the Year Award in 1969. She was the first woman who became a prominent researcher of the British Computer Association in 1973. The term "bug" means that software that generates computer programs / folk tales when Grace and her team discovers the cause of a faulty "destroying" relay or a dead moth of equipment failure It leads to errors and defects According to decades of demands, Yale University president Peter Salobay announced that the university's Calhoun College will be changed for Grace Murray Hopper in 2017, he graduated from Yale University and was a computer programmer, The university was a pioneer of mathematicians and generals. Calhoun is celebrated on the other part of the campus, including the exterior of the building, which is one of the "eight values" of Yale University which is the famous landmark of the campus. Your regular Mill Historian will tell you about John Calhoun and the bad for the State, and the right to defend the slave cause of the failure always needs to rest in the trash box of history. There is nothing far from the truth. After the founder after the founding, there are no public figures of the United States than Calhoun.

Research papers Throughout the mathematical process, there are many digital patterns with special and different characteristics. Even numbers, prime numbers, odd numbers, multiples of 4, 8, 7, 10 etc are available. An important and strange number pattern is a collection of Fibonacci numbers. This is a sequence of numbers in this mode: 1, 1, 2, 3, 5, 8, 13, 21 etc. The idea is that each number is the sum of the first two numbers (n = [n - 1] + [n - 2]) (Kreith). Fibonacci numbers are used in various topics of mathematics, such as Pascal's triangle and golden ratio / part. Number theory is a big attractive field of mathematics, also called "high-level arithmetic" and consists of research on the nature of integers. Prime numbers and prime factor decomposition are particularly important in number theory, as there are numerous functions such as divisor functions, Riemann zeta functions, and all functions. An excellent introduction to number theory is in Ore (1988) and Beiler (1966). The classic history of this theme (now a bit old) is the history of Dickson (2005abc). Modern number theory is a broad subject divided into elementary school number such as basic number theory, algebraic number theory, analytic number theory, geometric number theory and stochastic number theory. These categories reflect the methods used to solve integer problems. Calculate the ability of dates to return to prehistoric times. This may be seen in archaeological remains like bones 10,000 years ago from the Congo region of Africa. It is a sign of an unknown ancestor. Very close to the dawn of civilization, people have learned the concept of "diversity" and therefore took the first step to study numbers. The concept of scoring can be traced back to prehistoric times. Ancient Egyptians used Egyptian fractional notation to understand mathematical text figures such as Rhind Mathematical Papyrus and Kahun Papyrus. Classical mathematicians in Greece and India have studied rationality as part of a general study of number theory. The most famous of these is the Euclidean element that dates back to around 300 BC. In Indian text, the most relevant is Sthananga Sutra, which also uses number theory as part of general research in mathematics.

The quick start resume template is saved in three different file formats. Please choose the most suitable file format for the current word processor or the easiest file format to import into the word processor. Click to open or save the file. You can also download it to the selected folder or directory by right-clicking and selecting [Save Link Target As ...] or [Save Target as ...]. In the private sector, mathematicians usually need advanced degrees, whether they are master's or doctoral programs. For federal work, candidates need at least a bachelor's degree in mathematics or an important math course. Read more about becoming a mathematician Learn the best way to write down your education and experience. Templates are packages and your content is content that allows you to interview. After changing the template, be sure to delete the last line (copyright line) of the template. This line should be saved with any template so that users can download templates only from our website. Free expert resume analysis - Evaluate your resume with professional resume experts. You will receive specific suggestions for improvement within 3 days. Recording written service can also be used Upon completion, an entry-level employer uploads to the resume database looking for qualified job seekers. You may be our next success story To upload to the resume database, you need to create an account. If you already have an account, please upload your completed resume here. The resume template you choose will leave an important first impression. The best resume templates and resume layouts are professional, with lots of free resume templates and low-cost creative resume templates. So do not worry about how to create a resume in Microsoft Word, start from the beginning, check these resume layouts and resume templates to make your resume successful. Learn about your goals and goals before entering shopping mode and browsing the sample resume. Ask yourself if your professional experience is even better suited for single page resumes, resumes, or visual resumes for potential employers. Future employers will be evaluated as technology recruitment managers aiming to meet the position of front-end developers, so we are looking for various things from executive resume, for example. Using a resume template as a basis is a good starting point. Displaying an example of your favorite resume is the best way to judge the appearance you are looking for. Yes. You can "restore templates" on Google and get useful results, but personalize and emphasize details of your profession in a universal way just as you would get from a free resume template is needed. For example, instead of pasting your information into an existing resume sample, the employer copies it in the same way as it expects more potential employees. Please use examples and templates. Reading resume samples is a great way to get your resume idea. You can use templates to organize information in your resume. We recommend that you use resume templates and examples, but be sure to customize each template to suit your work history and work.

My adventure in Greece I was at the top of the mountain. I was winding while watching a narrow street. My grandparents are still jealous. I told my uncle that we should wait for them, and he reluctantly agreed. He got used to steep slopes and uneven sidewalks in the back street of Athens, and especially after the tourist searched for the Acropolis, in particular the tourist knew that they were not a bit challenging not. I should be tired, I am climbing all day from around 8 in the morning, we just completed 45 minutes and then walked down the mountain to the American Archaeological Institute. My brother's adventure in Greece left an unforgettable sign in 2008 - this story is too colorful to share. Before we got on the plane, some unfortunate accidents happened First of all, I was locked from my apartment and car, the razor hands slipped and I had a series of sliced ​​hair It was. After arriving at the airport, my brother noticed his wife 's name was not right for his baggage, but did not surprise that Air France did not offer the best customer service. Greek adventure is a tour operator concentrating on bringing you the most exciting vacation package in Greece's most wonderful place. With more than 20 years of experience, they offer attractive vacation packages, tours and activities around Greece, and daily outdoor travel. A trip to Greece should be taken to ensure that you will make full use of your country tour. Greece is a wonderful country with legacy of thousands of years. The majority of ancient Greece can still be seen in the surviving buildings and arts. In adventure tours, boat tours, cycling tours and Greek tours, customize the holidays to explore the ancient past, experience the exciting nightlife, stimulate the mind, absorb the local culture I can do it. Book a trip to Greece through a travel agency or website to allow you to pack more Greek mainlands and islands to your itinerary to see all information the country must provide Consider that. It is important to remember this adventure because Greece is a country where its history and culture are as attractive as its natural beauty. Located between Europe and Asia, Greece is one of the most influential countries in Western history. In Greece, the basic principles of civilization, democracy, the Olympic movement, literature, history, politics, science and mathematics were born. The Greek adventure must start in the capital city of Athens. The beauty of Athens begins with that name. I was born in maritime trade at Piraeus Port and was born over 3,000 years ago. Democracy was born here, and the ideas and thoughts of its philosophers and writers, mathematicians, politicians and historians characterized the evolution of Greece, Rome and Western culture.

Ancient astronomy astronomy has always been the source of myriad ideas that affect every field. Since the advent of humans, stars existed. People look at the universe, identify physical locations, track moments with spiritual direction. Many of the early scientists used astronomy to create occupations for themselves and printed their names in all history books. From the beginning, the stars and all the skies were used not only as a tool to help basic lives but also to reveal new and unknown things about the time and the world of people's lives. The contribution of ancient India in the field of astronomy is well known and well documented. The earliest mention of astronomy was discovered in Rigveda in 2000. Beyond the year 2000, by the year 500 AD, ancient Indian astronomy has become an important part of Indian studies, and its influence also appeared in several papers of that era. In some cases astronomy principles are used to explain problems related to astrology, such as constellation cast. In addition to this connection between ancient Indian astronomy and astrology, astronomy continues to evolve independently and eventually becomes the first discovery as follows. The earliest complex astronomy appeared in Babinia in Cuba at the center of Mesopotamia, not for ancient Greece, but for three reasons. First, in Babylonian astronomy, astronomy has important social functions. The gods send signals from heaven to warn the king about imminent war, poor harvest of barley, imminent fashion. At the beginning of the 2nd century BC, a model for taking signs of the astronomical object was established. This is long before the rise of personal astrology; ordinary people may take signs from the surroundings - for example by observing the behavior of animals - the sign of heaven is used only by the king and the kingdom I will. Greeks were not superstitious than any other ancient people, they saw signs in the flight of birds, their dreams, or in the madness of the gods, but they have heavenly fortune of the initial customs It was not. Later, in the Hellenistic era, after contact with Babylonian wisdom Most of the ancient mathematics was promoted by astronomy and celestial body movement research institute. In astronomy charts, Sunwise is a natural choice. Draw a motion arc from the left, move to the top of the page, and move to the right. This means that mathematicians may expect to set the east of the page to the left and right, south to the north of the page (hanging in the south of the northern hemisphere) and to the right side of the west side of the page. However, the confusion of mapping historical problems - mapping - is not clear. There are some examples of known maps in ancient Egypt, China, and the Middle East that are set in the South (although it is unknown whether this is due to the reason I suggested now). There is also a map of the medieval of Europe, with the east facing up and the north facing up. But somehow, during the Renaissance, European scholars agreed to follow the convention of placing the north on the map.

Albert Einstein and Its Theory Einstein, Albert (1879-1955), American physicist born in Germany, and Nobel laureate. And his bold assumption about the nature of the particles of light. He may be the most famous scientist in the 20th century. Einstein was born in Ulm on March 14, 1879. He had a young man in Munich. His family owned a small shop that manufactures electric machines. He did not start talking until 3 years old, but even in his younger days he showed great curiosity about nature and was able to understand difficult mathematical concepts. In his special theory of relativity Albert Einstein shows that the physical laws of all unaugmented observers are the same and that the speed of light in vacuum is the same regardless of the observer's moving speed. As a result, he discovered that spacetime is woven into a continuum called time and space. Simultaneous events for an observer can occur at different times of other observers. When he calculated the equation of general relativity, Einstein realized that the big thing caused space and time distortion. Please imagine putting a big body in the center of the trampoline. The body is pushed into the fabric and the fabric slacks. The marble rolling around the edge rotates inwardly toward the body in much the same way that the gravity of the planet is drawn into the rock of the universe. Albert Einstein has many theories about his general relativity, his special theory of relativity, light theory, and so on. His relativity may be his most famous theory. This is about relativity and the law of universal gravity. One of Albert Einstein's theories he can prove is his light theory. It is about how gravity bends light. In March 1919, the sun was fully solar eclipsed. This is an opportunity to prove His light theory of Albert Einstein. That day, the moon moved to hide the sun. There are two stars on both sides of the sun. When the moon blocks the sun, you can only see stars. Because the sun's attraction bends the light of the two stars and seems to be closer to the people on the earth, the two stars will be farther away. Albert Einstein accurately predicted what kind of place. This makes Einstein very famous. Albert Einstein is known for his theory! Albert Einstein Albert Einstein (1879-1955) was considered the largest scientist in the 20th century. He developed a number of theories that led to many breakthroughs. With famous famous appearance, dirty gray hair, missing heart expression, he is a perfect example of a typical scientist. Einstein is recognized internationally as a leading scientific thinker and mature mathematician. His contribution to science has brought a permanent impression to the world. At first glance it may seem completely distorted and distorted as a member of our society's contribution. For Albert Einstein, he does not seem to be an exception. Einstein manipulated almost all thoughts and problems, in contrast to "Einstein was originally thought to be a simple heart, so he would not be able to achieve much in his life." These ideas and problems exist in his era and our era. . And many mathematicians, scientists and

George Boole's work on generating mathematical logic for "Boolean Algebra" is the most important contribution to the development of computer technology. Let's take a quick look at how this amazing George Boule was born from an economically discreet family. It then changes the logic related methods that affect the concept of computing and processing. Also, for many years since his initial breakthrough in Boole's research, his work in algebra has transformed the ideas and symbols of logic sets, making binary codes and logical relationships a basic tool for the evolution of computer systems and networks It is. After science is acknowledged In 1847, George Boule, previously discussed, developed a binary logic and arithmetic theory called Boolean algebra. Boolean algebra is a binary algebra whose proposition can only have true or false values. Boolean logic provides a formal language that enables mathematicians to explicitly describe the logic proposed by Aristotle in an accurate and clear way. Alan Turing is considered to be one of the ancestors of artificial intelligence. He wrote a paper explaining the so-called "Turing Quiz". In the test, ask the person to question the smart machine via the terminal. He says that if he can not talk to the machine besides this person the machine is a bit wise. A century later, George Bar came. Every time you press a computer button, every time you swipe your cell phone, Siri's answer can be traced back to the Boole. We are full of boules. Boolean logic to reduce ideas to 1 and 0 is the basis of all numerical calculations. "Symbolic logic", Boolean search - "this and that" -, and Boolean logic using boolean logic. Boolean is a 19th century scholar and mathematics professor in Cork, Queen's University in Ireland (now a university). Children's geniuses, self-linguistic linguists, practical scientists, social reformers, poets, psychologists, humanitarian and religious thinkers not only lay the foundations of modern computing and digital revolution - and also of artificial intelligence ancestor. until today. He is also married to George Everest prostitute Mary Everest, a geographer and surveyor named after the highest mountain in the world.

Chaos in biological systems In a high-tech way to study the existence of something in today's world, we are not yet perfect. Scientists are still looking for ways to understand, explain and even predict the behavior and reaction of the universe. For the past two centuries scientists were looking for possible places to understand the universe; from science to mathematics, even religion. They turned to mathematicians and their strange theories about determinism and predictability. This exploration of the universe has created several new fields of science; now there are scientists specializing in simple theories like chaos theorists. Biological research is called biology. Biology is a field of scientific research, but it has a wide range of concepts and principles. For many scientists who contribute to biology, it is due to many theories within that range. The following are the main theories important for biological research. The most famous of all theories is the theory of natural selection, proposed by Charles Darwin (Pruitt, 2005, p. 10). In theory, various creatures living in the natural world have undergone change and evolution for years. This process of biological change is called natural selection (Pruitt, 2005, p. 10). In relation to this, the genetic principle of Mendel is the process by which generations' characteristics of mother organisms are inherited for generations through generations. This can be achieved by specific factors called genes (Pruitt, 2005, page 10). Darwin's natural selection theory of evolution is one of the most powerful and elegant theories in science. Without it, something in biology is useless, as Theodosius Dobzhansky points out. By doing so, scientists have tools to classify and conceptualize and understand the vast and diverse worlds of life, from simple single-celled creatures to incredibly complex creatures such as elephants and whales . Natural selection is an important part of biological thinking and biology textbooks are built around it. There are few people other than creationists who criticize this approach. If you want to understand why birds make their nests, why spiders turn meshes, why primates compete favorably, or why the planet leaps in front of birds of prey, you need to understand natural selection . The scientific research of ROBERT TRIVERS focuses on two aspects, the social theory based on natural selection and the biology of selfish genetic elements. Robert · Trivals of selected papers co-authored with genetic conflicts (with Austin Bart): Biologistic selfish genetic elements He is the author of social evolution, natural selection and social theory. He was quoted as one of the 100 greatest philosophers and scientists of the 20th century in a special magazine. The theory of evolution of natural selection provides the best explanation for the vast diversity of species on Earth to date. The process of natural selection has shaped more than 4 billion years of life and is the cornerstone of modern biology. Natural selection of useful traits passed down from generation to generation promoted species evolution over a long period of time. With the help of genetic mutations, evolution can promote the development of life and prosper in almost all environments on Earth. The process of evolution can be seen in every aspect of life. The apparent similarity between structures and functions of different species is difficult to ignore and gathering evidence supporting evolution can not be denied.

Beyond the circle ratio means that you can not solve the old problem of squaring the circle with the compass and the straight edge. Pi is infinite. This is abbreviated as 14, which is the number used in most mathematical problems. For thousands of years, mathematicians have tried to expand π's understanding. Sometimes values ​​are calculated with high precision. William Jones and Archimedes are not alone in discovering pi. It was discovered and came up in various ways. As it is very close to a pleasant disk of pumpkin, berry or apple varieties, all cultural scholars want to support their enthusiasm for pi. Even if Wales mathematician William Jones wrote the word "surrounding" and cut the horns when using the Greek symbol "π", they prefer to establish this relationship. But who does it care? Damage is complete. Otaku Gon Otaku. We let them Pi is an old mathematical expression used to calculate the area and perimeter of a circle. This is the official over 4000 years used first by Babylonians and Egyptians. The Babylonians calculated pi as 125, but the Egyptians calculated it as 160,484. This is harder to use than 125. The letter "ð" is chosen to represent 14, because it is a Greek letter, so the "P" sound represents the surroundings. This symbol was originally used by William Jones in 1709, he is studying the theory of pie Pixie Powers, PI is a novel, I started talking to a 28-year-old comedian who served as a secretary for PI Company during the day. She accepted the work offered by PI, but it is illegal as she is not a PI. From the beginning to the end, her boss, a 40-year-old, experienced FBI woman helped her and taught her to be a PI. Everyone loves it! So, after I killed the murder crime, I mentioned this to the agent, they like it. I think that old agents like it than Kill Crime. I want to go to meetings of all the writers, and I can see the agents themselves. This is also the only reason I participate in this conference, but in addition to what you can learn, it is a wonderful place to repeat your new ideas. The other side of the agent makes the story idea even easier. I will always take one of them for lunch. I wrote two complete novels, Kill Crime (looking for a broker) and Kill Crime II (the one I am currently editing). This is a thriller / mystery / crime type series. I am studying Kill Crime III and Pixie Powers, PI. I think writing an article about female PI is interesting and different. That's it. When that clue runs out, he is irritated by the police and is obliged to deal with the moral decisions about the ultimate justice. Vengeance killing is what he must fight on the battlefield. West Point graduated from the military and decorated battle veterans, but he has the skills to hunt and kill, but he can not do it alone. He chose a private detective Trish teal and a friend with personally specific talent.

Although the heat rays seem like a good idea, there is still controversy as to whether the heat rays function or even exist. In order for the heat rays to work, you can focus on the space where the mirrors are concentrated and the enemy ships must be enough to have the sun ("File: Archimedes Heat Ray Concept Map" ). Archimedes also had only materials of his time, so the mirror is probably made of bronze ("Archimedes"). The most famous story in Archimedes 'life includes the discovery of Archimedes' principle. The story begins with a King Hill King asking goldsmiths to build gold wreaths for immortal gods. After a while, the king began to doubt that the wreath was full of silver, not pure gold. In order to end his suspicion, the king asked Archimedes to decide whether the wreath is full of pure gold or gold without destroying it. Archimedes agreed to try to solve the problem of the king. One day, while he was taking a shower, Archimedes noticed that the water level in the water rose as he entered the water. Archimedes was very excited by this discovery, he jumped out of the bathroom and shouted the street naked. "Eurica, Eureka! This principle helps Archimedes prove that gold wreath is not pure gold. Archimedes (287 BC - 212 BC) was one of the best mathematical thinkers ever. The discovery and invention of Archimedes is the foundation of many basic concepts of modern physics and mathematics. Archimedes, born in 287 BC, grew up in the prosperous commercial center of Sicilian port town town Syracuse. His father, Phidias, is a mathematician who is an astronomer and believes that his family is enjoying aristocratic life. - Archimedes was born in Syracuse, Sicily, in 287 BC. His father was a nobility astronomer Firas. He was educated at the University of Alexandria in Egypt; where he met Connon of Alexander scholar Samos and Elatosthenes of Sirene. During the majority of his life Archimedes maintained communication with the two scholars and updated it based on his recent discovery and evidence. Archimedes spent most of his life on Syracuse and its surrounding Sicily Archimedes (287 BC, Syracuse, Sicily, BC 212, 211 BC, Syracuse), the most famous mathematician and inventor of ancient Greece. Archimedes is particularly important for him who discovered the relationship between the surface and volume of the sphere and its circumscribed cylinder. He is known for formulating the hydrostatic principle (called the Archimedes principle) and the water increasing device. And it is still used in developing countries and is called Archimedes Spiral. Archimedes may have spent an early period in Egypt, but most of his life spent in Sicily, the capital city of Sicily. Relations Archimedes published his work in the form of communication with key mathematicians of the time, including those of Alexander 's scholar Conamon and Cyrone Eratosthenes.

What should you think when thinking about robots? You may consider robots by taking over the world. Some may say that this idea is ridiculous, but in fact, you are very close. Robots do not conquer the world, but we will take over our work. For various reasons, some corporate managers prefer robots as actual labor, not as employees. Unfortunately, when this happens, people become unemployed and may start to die. As a bright side, scientists reviewed and designed the way to make robots work with humans in advance. In order to learn more about how robots and humans work together, we have shared our laboratory and building with the four joint robots or CoBots we developed over the past three years. The robot looks a bit like a podium. They have an omnidirectional wheel that allows you to smoothly navigate around obstacles; the camera and the LIDAR system provide a depth vision; computer processing; communications screen; early on, we I realized how difficult the actual environment of the robot is. CoBots can not identify everything that they encounter; they are devoid of weapons and hands, and they try to open doors, pick them up, and operate. They can speak in words, but they may not be able to recognize or understand the meaning of the words spoken in the answer. This type of human computer collaboration is just the beginning. When humans and robots have time to learn from each other, the result gets better. Human-robot mutual training - Humans and robots perform tasks together, but often change roles - when both parties learn how to operate each other, both human beings and robots are more productive I found out. Rodney Brooks is a co-founder of iRobot manufacturers that will transition from military operations to various robots such as Roomba vacuum cleaners. This shows the great potential of robots to activate and maintain small manufacturers. This can be seen in Baxter of Rexink Robotics, which can be run in less than an hour - this is a major improvement in the integration of old industrial robots for 18 months. Easy to manage Robotics is a field of science that focuses on learning and creating robots and machines that can work. Engineers, mathematicians, and computer scientists collaborate to create robots that perform mobile, power, sensors, and tasks. Robotics is important because it is used for robot development to facilitate work, help scientific discoveries, and improve health care.

Italian physicists and astronomers, Galileo Galilei, established modern science. He has studied and studied many fields of so-called physical science. Among other technological innovations, one of his most famous discoveries is the change in the sun's worldview around the Earth. Through his study, Galileo found that the earth rotates around the sun and casts doubt on the belief of the Roman Catholic Church that the earth is the center of the universe. He refused to comply with Roman orders to end the argument about his theory and was sentenced to life imprisonment. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken.

Mathematics If you ask me this question at the beginning of the semester, then my answer is "math is about numbers, letters, and equations". Mathematics includes numbers, letters, and equations, but that is not all. Mathematics is a way of thinking, a way to solve problems and explain arguments, a foundation to build a modern society, a structure of a natural form. .... Mathematics is everywhere. Mathematics is everywhere. You are told. Engineering, economics, medicine and technology. We can stop there, which will fully demonstrate the importance of mathematics. However, "ubiquitous" means to penetrate every aspect of our lives, from macroscopic to microscopic. Just recently there was a report that mathematicians in the UK and Ireland came up with the perfect coffee math. Character Charlie of David Krumholtz explained in the episode of the NUMB 3RS program that passed six seasons from 2005 to 2010 ... mathematics of baking perfect biscuits. The key to mathematical discussion is to call one field of mathematics differential geometry. You will find that his left sleeve is suitable for covering 50% of the word "cookie". Having a full branch of mathematics can actually help you calculate (yes, it should be rhetorical, but mathematics is everywhere). Statistics are a way to point out that you are the American white population is over 60% of the population, as a white man quotes the original data to "prove" that more white people have been shot. It is a violent fucking nonsense. Or, read the data behind the "authoritative" investigation and understand that the survey does not explain what is closer to what it says Mathematics is everywhere. This is both a blessing and a curse. There are so many hours in our life. If you reach the expectation of basic literacy skills, will you continue explaining the path of sexual sweating or the path of imaginative inspiration? I do not know what that path is like, but millions of students teach us another year (what is the intention of paving) - it is boring. Does anyone need math? maybe. I do not know. But you will lose my need - especially if you need an artificial triangle application for discounts including mathematical education, artificial algebra problems and incomplete proof of triangles. (Leaving evidence to high school is a little absurd ... especially if the first introduction becomes an "exciting" column that includes triangles to prove the world ... SAS, ASA, ZZZZZZZZZ ...)

Explanation: Since the establishment of Basil Lanneau Gildersleeve in 1880, the American Journal of Linguistics has supported the establishment of the American Classical Academic Sc ​​holarship. Today, the Wall Street Journal is internationally acknowledged by publishing unique research in the literature of Greece and Rome as a place of international exchange between classicalists and linguists. Classical linguistics; and the history, society, religion and philosophy of Greece and Rome "Mobile Wall" represents the period between the latest issue available in JSTOR and the latest journal. The moving wall is usually expressed in terms of age. In rare cases, since the issuer selected the "zero" mobile wall, the current problem will be made public on JSTOR as soon as it is issued. For example, if the current year is 2008 and the journal has a 5 year moving frame, you can get the 2002 article. Pythagoras (570 BC - 495 BC) Greek philosophers, spiritual leaders, and mathematicians. Plato believes that Pythagoras has many important ideas in mathematics, science, ethics and philosophy. Pythagoras is not only called mathematical theorem, it is also a religious leader of a secret mystery school. (384 BC - 322 BC) - Greek philosophers and botanists. Until the Renaissance, his scientific study dominated Western science. His ethics and philosophy formed the thought of West Christians. He is widely regarded as one of the most influential people in history and provides insight about every aspect of human knowledge. What is Pythagoras' belief and practice in history? This seemingly simple problem has become a problem of Pythagoras for several reasons. First of all, since Pythagoras himself did not write anything, our understanding of Pythagoras' opinion is entirely from reports of other people. Second, Pythagoras does not have a wide and authoritative contemporary story. Pythagoras did nothing for Plato and Socrates of Xenophon. Third, only the first detailed fragment of Pythagoras written 150 years after his death survives. Fourth, it is clear that the focus of these accounts is inconsistent. From these four points, determining the philosophical belief of Pythagoras has become more difficult than identifying the problems of almost all other ancient philosophers, but the fifth factor complicates things . Little is known about the childhood of Pythagoras. All explanations of his appearance may be fictitious, except that Pythagoras has a remarkable birth spot on his knee. Some sources say that he has three brothers, but he may have two brothers. Of course, he is well educated, he learns to play the koto, learn poetry and recite Homer. Of his teachers, three philosophers influenced Pythagoras when he was young. The most important of these is Phelekydes, many of which are called Pythagoras teachers.

Niccolo Machiavelli was one of the great political thinkers of the 15th century and completed many of the things dreamed of today by mathematicians as adjectives using people's names. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignored the general religious doctrine of those days and removed moral and ethical considerations from the leadership equation; the ruler's behavior should inevitably be completely managed. Prince by Machiavelli is a much famous and important piece of Machiavelli. Machiavelli began this wonderful work in 1513 after exile from Florence. At The Prince, Machiavelli dedicated it to Lorenzo de Medici. Interestingly, the lineup of the Medici family represents invalid leadership that Machiavelli did not like The Prince. - The Prince of Machiavelli is widely interpreted as a representative of the political acts of violence and fraud. Therefore, the term "Machiavelli" must be associated with jealousy, ruthlessness, power politics. The question of whether Machiavelli can be regarded as Machiavelli himself is difficult to solve because his claim in "Prince" and "Discourse" is complicated. I believe that advice to the prince of Machiavelli and the prince of Martha Stuart Machiavelli is ideal for Italian rulers of the 16th century. Because I understand the motivation of most of the politicians of Machiavelli. Machiavelli's theory is based on a perfect example of history. Machiavelli honestly believes that his proposal is extremely important for his main wish, Italy's reunification. Machiavelli said in an ideal world, it is moral to become a prince to be kind. - Machiavelli's Shakespeare: The Prince of Richard III The Shakespeare deliberately draws the way of Richard III and calls the world the ultimate Machiavell, according to many people. When Richard got out of the throne, this establishment only brought a more drastic irony. The essence of Richard's character is the key to discovering the essence of Shakespeare's comments on tyrant. The Prince of Niccolo Machiavelli For many years many rulers and prince have tried their best. Some people think the standard for the prince is "Prince's Morality" by Niccolo Machiavelli. Machiavelli said: "So, you need to know how to make it wrong and wish for a prince or not to use it as needed." ) - Prince Machiavelli and Simone de Beauvoir's Second Gender Name Effectiveness People give up their name to guarantee that whatever they are trying to achieve. This strategy is particularly effective in business but can also play a part in the discussion. Influenced people's name has influence. "I know Don Corleone," Mario Puzo's The Godfather will definitely do anything.

Please refuse. This is by no means a philosophy that Americans tend to follow. The medicine has become a daily side of the daily life of the United States. Huge big cities and small towns did not feel the permanent influence of medicine. Drug abuse is two big problems that the United States must always overcome. Prohibition of illegal drugs requires many people to return to an era where alcohol bans contain alcohol. Some of the modern people believe that the manufacture of medicines is legal and they can solve rising medicine problems. Discussions on legalization of drugs continue to occupy research subjects of non-mathematicians. The core problem of this discussion is whether the cost associated with the use of medicine is high if the medicine is legalized. Illegal use of drugs increases law enforcement costs, welfare expenses, and ethical expenses. Legislating medicines can result in unknown costs associated with increased medication consumption. The main drug strategy emphasizes the price increase associated with drug access, the difficulty and inconvenience, and the risk associated with consumption of unknown high quality products. Few people are paying attention to effective strategies that emphasize drug strategies, education, vocational training, psychosocial support systems and drug prevention aimed at improving the situation of continuing to cause drug abuse in downtown . Many of the debates over the economics of drug legalization have focused on the shape of illegal drug demand curves and the sensitivity of consumers to changes in price of illegal drugs. Supporters of drug legalization generally think that the amount of toxic drugs consumed does not respond to changes in prices, but there are toxic substances such as alcohol and tobacco but legitimate substances are consumed but prices change It suggests that it reacts. . In the same study, economists Michael Grossman and Frank J. Chaloupka estimated that a 10% drop in cocaine prices would result in a 14% increase in cocaine usage. This 459 growth shows that consumers are responding to price fluctuations in the cocaine market. In the long run, there is also evidence that consumers are more sensitive to price changes than in the short term, but other studies have reached broad conclusions. :

Robert Hook was an Englishman born July 18, 1635 in the freshwater area of ​​the Isle of Wight. He died in London on March 3, 1703. Throughout his life he has made a great contribution to the scientific community against his expectations. A very young age. When I was young, Robert Hook was often ill. I did not expect him to live as a child. Because he often carries a headache, he is getting hard at attending school. His parents decided not to be educated for their son, and Hook could only learn by himself. Robert Hook and the British scientist were born in 1635 and died in 1703. Robert Hook was born in the freshwater town of Writing Island. Hook was born as Minister named John Hook. Robert received a lot of education, and these education was not done in the class. He studied at a portrait painter Sir Peter Lely (young). He is educated at the University of Oxford. After graduating from college, he was an assistant to Robert Boyle. He made an experimental curator of the Royal Society 1662, and the secretary was 1677-88. According to Hooke's law, Hook is known for his elasticity theory. In 1665, Hook became professor of geometry at Gresham University until his death. Despite being a famous scientist, Hook does not have a surviving portrait. In 1655, Boyle moved to Oxford, where he joined the invisible academy. It is a group of natural philosophers who informed the establishment of the Royal Society in 1660. Boyle hired Robert Hook to help the experiment around this time. They together made an air pump used in Boyle's most important experiments. And it includes the need to determine combustion air, animal's breathing and sound transmission. Boyle also proves the inverse relationship between gas volume and pressure in science textbooks around the world, like Boyle's law. The discovery of Sir Isaac Newton was complemented by a number of similarly established (established) members of the Royal Society, as well as superb mathematicians, astronomers, chemists and physicists (such as Robert Hook and Robert Boyle). Active in 1660, today. ) But Newton still has a particularly strong influence on empirical scientific methods. Through pure rationality and mathematical research, Newton proved that the natural world is "suitable for observation and experimentation" and created a sense in the scientific community that "nature is finally understood". Among the five microscope technologists, Robert Hooke is probably the wisest person. As a curator of the Royal Society of London, he kept in touch with all the new scientific developments and showed interest in various themes such as flight and watchmaking. In 1665, Hook announced his Micrographia. This is mainly a review of a series of observations after the development and improvement of the tracking microscope. Hook explains in detail the structure of feathers, bee's needle, mollusc ladullah or 'tongue', and flies' feet in detail. It was Hook who built the word cell; in the fine structure of the cork, he showed the wall around the space and called them a cell. He explained similar structures in other tree and plant tissues, and in some tissues the cells were filled with liquid, but in other tissues they were found to be empty.

One of the golden Greeks in April was drunk in the spring, drunk, singing and dancing fiercely She was already drunk with her joy and also booed her flower hive. It was poisoned this spring. One afternoon in April, you fall in love, my god. You fall in love, you are crying, you are embarrassed, but you are not admitting it You are drunk on the moon, your drunk is not subsisting. So I can see your shadow and all your belongings. The word "golden age" comes from Greek myths of the work and the Hesiod era, and it is part of a word that explains the era of the era after five periods (gold is one of the first golden people of humanity ). . People who lived in the first era were ruled by Cronos after the end of the first era was silver, then bronze, which was then a heroic era, and five years old was iron. The extension of the "Golden Age" represents the period of primitive peace, harmony, stability and prosperity. In this era peace and harmony is prevailing, and people do not need to support themselves because the earth provides abundant food. They live in a young and beautiful, very old age and finally die peacefully, and the spirit is still "guardian". Plato of Cratylus (397 e) shows the first race of the Golden Race In Greek mythology, Dick lives in the golden age of mankind. She was born to humans and was put on the ground to rule human race. The Golden Age is characterized by prosperity and peace, eternal spring, and humans will never know the old age. When Zeus completed the old prophecy and beat his father, it showed the beginning of the galaxy era, and this period was not so prospering at this time. Zeus introduced the four seasons, and humans no longer respect the gods as usual. Dick made a speech during the tournament and warned of the dangers of quitting his predecessor and said that even worse things had not yet happened. Then she jumped to the mountain and returned to mankind. When the times of bronze and iron arrived, when humans began fighting each other, Dick left the earth completely and then flew to the sky. During the century before Kant and Hume, the Greeks taught that "there is a law of beauty" and that the law must be learned. The most famous rule related to beauty is golden number (61803399) or golden ratio. This can be represented by the following graph (a + b is from a to b). The golden ratio was discovered by Greek philosophers and mathematicians Pythagoras and was discovered in many art works and nature. The number of gold is usually represented by the Greek letter 'Phi' or Φ, after Phidias (480-430 BC), Greek sculptors use it proportionately to many of its famous and beautiful sculptures did. Temple of Parthenon in Athens was built by ancient Greeks from 447 BC to 438 BC, and many people think that it is an application of golden ratio of design.

For most people mathematics is an unsolvable problem that is characterized by the number teaching school and the computational impression. It is often accompanied by a lack of rejection and interest. For the average person mathematics seems strictly rational, abstract, indifferent, and without soul. But music includes feelings, emotions, and life. It exists in every everyday life. Everyone sings a song, presses a piano button, blows a flute, and makes music in a sense. In Plato 's original work "Timaeu ​​s" (p. 30) I found an origin from the origin of the soul of Pythagoras. First of all, the soul of the world is created according to the law of mathematical symmetry and music harmony. It consists of two elements. One is an "identity" element that corresponds to a universal and understandable truth sequence, and the other is a distinction or "other" element that corresponds to the world of rationality and specific existence. The soul of an individual is built on the same plan. Essay www.Socratic Soul Theory Interact with philosophers from Pythagoras to Plato Interchange with the philosopher from Socrates's soul theory Pythagoras to Plato Mathematics refers to numbers and calculations, usually including the number and quantity of symbolic representations. On the other hand, music is sound art using harmony, rhythm, melody. Although the two themes are in contrast, mathematics is often disadvantageous to most people, and music is easily welcomed for that pleasure, so experts discover a close relationship between the two themes did. In Greek times, music was regarded as a field of mathematics. In other words, music is the science of sound. The Greeks are also those who find the notes with the same fundamental frequency that seems to be the most comfortable. Combined with frequencies of 200 Hz, 300 Hz, 400 Hz, and 500 Hz, for example, a 100 Hz tone sounds comfortable. The most important frequency ratio will be 1: 2, we have developed the octave concept You learn how mathematics creates frequencies through chords and brass bands, and learns the musical scale, harmony, and melodies that make up the music and explains every step of the music production process. I can explain the sounds that you hear so you can even understand what is happening in the brain. You will build an engaging relationship between music and mathematics: you will hear how great philosophers and mathematicians have explained the relationship between music and mathematics. Gottfried Wilhelm Leibniz, co-inventor of Isaac Newton 's calculation method, says: Professor Kung said that Leibniz implies that music uses a variety of mathematical structures, but these structures are hidden. How is it related to music and mathematics, you will see these hidden relationships revealed

Human eye physics Human eyes, this is a complicated but attractive organ. It has the ability to observe the various colors of the rainbow, looking at the horizon. The eyes can run fast, but fast enough to see the snail crawling across the beach. Eyes can capture objects of various angles, such as birds flying overhead and those walking around you. Yes, your eyes may be the greatest feeling a person can have. Eyes are very big and complicated. It takes a long time to write down everything about the eyes. A person is a combination of two bodies: a body and a delicate body. In truth, these two bodies are energy bodies. But the physical eyes can see the body, the two naked eyes can not see a small body. In order to know the answer to a question, you first need to understand the composition of your body. Humans are composed of five temporary sheaths - Annamaya koshas, ​​Pranamaya koshas, ​​Manom ​​aya koshas, ​​Vijnanamaya koshas and Anandamaya koshas. Annamaya coashes or food sheaths are those who stay in this physical world even after the creatures died and are provided to the fire from their families. According to a subtle world after the death of Karma, the remaining four sheaths are the reason for the next birth. In order to calm a delicate journey and to ensure that subtle bodies do not become a ghost, all cremation rituals must be made properly after death. There are two parallel worlds, one is the physical world and the other is a subtle world. The material world is full of material entities as human beings, nature and other things, and the subtle world is full of subtle entities such as spirit, ghost and good and evil. In fact, the whole physical world directly reflects this delicate word. Both are unique, but there are two ways to look. The naked eye can see the viewpoint, the spirit eye can see another viewpoint. In general, this is just a kind of cosmic energy or god, its only appearance through different entities in two different worlds. According to my research, the third one is the energy center, or chakra, present in everyone on Earth. It is either a physical gland, a gland of the pineal gland, or a quantum projector of human consciousness, which allows us to dream. French philosophers, mathematicians, and scientists René Descartes expressed it as "the main seat of the soul." I also saw it called the center of intuition and creativity. In the majority of my life, I thought this conversation was pseudoscientific, and even after experiencing my own third awakening, I was still skeptical.

I think school should start later. Late ring tones should sound at 8:25. It seems to be an elementary school. If the children fall asleep in class, failed the class work, and they can not compensate, there are reasons they get 0 points. Now I know that some teachers think this is a ridiculous idea. Today I will persuade you to say "yes" First, some children are not ready to wake up in the morning, but the brain feels bad because the brain needs more sleep. Well ... are we sleeping enough? Okay, I need at least 9 to 10 hours of sleep. what do you think it is? We have not much time to be ready to go to school. Children may fall asleep in class, spending all night at Instagram or sleeping slowly, but you may sleep at 8: 30 or 7: 30. So, I told the school to start later! Second, as the students sleep more, they become more awake and concentrate on the classroom. So, if students are not taking enough sleep, they become sullen, become very sleepy and lose concentration. The American Sleeping Medicine Academy (AASM) said in a statement stating that middle school and high school should be started by 8:30 AM. A doctor says that if you wake up in the morning you hinders children and teenagers from falling asleep and may affect health, safety, and academic performance. Although the discussion on this day is not new, it is the first time that AASM (a group of scientists and health experts with over 10,000 members) takes a formal position on this issue. Research has shown that the opening of schools in the future can bring benefits to young people and young people over the years. First of all, high school should start early and end. Junior high school and junior high school must be disposed of. All high school education should start from the seventh grade and end at the tenth grade. We were wasting time for school teenagers. You can do the right structure and teaching in a short time. Secondly, the curriculum that begins from the 11th year will be the first year of higher education not only by teachers but also by experts (biologists, physicists, mathematicians, computer scientists, etc.) like our university must. It is a situation. Career focus is fine, but the curriculum needs to emphasize the longest useful education. Basic understanding of science, exposure to imaginary works, and training of important analytical skills. Through these, graduates can adapt to new ideas and practices. Americans tend to agree. According to a survey of school opening times at the National Sleep Foundation, 80% of respondents said schools should start learning at 8 o'clock. A US study is consistent with Foster's survey; when the start time of Minneapolis High School is postponed, students sleep on average 5 hours a week, have more vigilance, and have higher attendance. Unfortunately, because the authorities have to try to adapt to the new start time of the bus and sports schedule it is not easy to change the start time of the school, and some high school students' after school work is affected by the slow firing time I guess.

Who do you think is the best genius in history? When answering this question, I can even think of Mozart, Galileo, and even Einstein. However, in my opinion, the biggest idea in history is Leonardo da Vinci. Da Vinci has a worldwide reputation as a great artist, but he is not just an artist, he is an engineer and a scientist. Da Vinci was born in Vinci of the Republic of Florence and currently based in Italy on 15th April 1452. Leonardo da Vinci is famous for paintings, paintings, sculptures and architecture in the Renaissance era. Leonardo da Vinci is the most ideal person in the Renaissance, the world's largest genius, especially among painters, mathematicians, engineers, architects, botanists, sculptors and anatomists. Da Vinci is one of the greatest painters in history. He painted the world's most famous painting, Mona Lisa. Other noteworthy works of art include one of the last supper, the most reproduced religious painting, and the artistic image of the most reproduced Vitrubians. As inventor, he designed a pioneer of strategy before tanks, robots, diving clothes and the like become reality. Many of his inventions have been used universally and actually without Da Vinci. Other scientific achievements of Da Vinci include the process of controlling the design and friction of the first self-propelled machine in history. Analytically, he conducted the most detailed research of the human body 20th century ago. Leonardo da Vinci of Leon Walter I saxon - a wonderful view of the famous blogger da Vinci. I have read some biographies of Leonardo, and Isaacson is by far the best biography, providing a wonderful journey of his life. Not only did Da Vinci create one of the most famous paintings in history, he was very interested in managing his life. He eventually pioneered research on anatomy, birds, heart, flight equipment, geology and weapons. His true genius is through crossover art and science. Very good foodstuffs of capitalism, democracy and Ralph - John Muller I recommend this book for my life I can not remember, I have put my book on the shelf for a long time I will. But I recently picked it up, Oh, man - I would like you to read it sooner. Let me explain this strange title and why this book is wonderful. "Ralph's pretty good grocery store" for those who do not remember (and why?) Is a fictitious Lake Woebegone grocery store. What is that motto? Leonardo da Vinci, when most of the name is heard, what appears to the head may be Mona Lisa, or perhaps the best artist in the history of the world. Da Vinci is more than just an artist. In the next article, biographies of the famous artist's life will be introduced. This biography contains some interesting details on some of his experiences. He will discuss his interest in science and how he uses his knowledge. Topics of interest to Da Vinci are also included. - ... It is believed that people are happy, promoting a state of avoiding pain and tension, that is, they have free will, not sin, and need to be dominated by society. Contrary to the control theory, the learning theory school considers people a blank part and learns the crime through its growth.

John Forbes Nash Jr. was born in Bluefield, West Virginia on June 13, 1928. When John grew, he became one of the greatest mathematicians of his generation. Nash research in game theory, differential geometry and particle differential equations is now used worldwide in fields such as market economics, evolutionary biology, accounting, computation, political science, military theory and so on. As mentioned above, Nash was born June 13, 1928 at Bluefield, West Virginia. He is the son of his father, electronic scientist John Nash Senior and his mother, Virginia Martin, a language teacher. In game theory, this is called Nash Equilibrium when players are unable to change their strategy unilaterally and gain them. This is a movie confirmed by Nobel laureate mathematician John Forbes Nash. Immortality in my heart. To stop using stimulants in sports, you need to build a game so that the competition for cleanliness will be Nash equilibrium. In other words, in virtual game matrices, in particular, since players do not follow the rules, it is necessary to change execution rules so that temptation to "fraud" by fraud is more realistic than cooperation. In game theory, Nash equilibrium is used to simulate solutions for many asymmetric game environments. This model was named after American mathematician John Forbes Nash who was immortalized by Russell Crow in the movie 'A Wonderful Mind'. Essentially, Nash equilibrium describes the situation where each player chooses a strategy that remains the same while each player can not benefit from changing the strategy. Nash equilibrium is a beautiful and very powerful mathematical model that can solve many game theory problems, but it also has disadvantages in many asymmetric game environments. For beginners, the Nash method assumes that the player has unlimited computing power. This is rare in a real environment. In addition, many Nash equilibrium models fail to explain concepts of risk, concepts that are ubiquitous in most asymmetric games in the economic market. Therefore, there are many asymmetric game scenes that are difficult to implement using Nash EQ. John Forbes Nash Jr (1928 - 2015) is an American mathematician known for his research on game theory, differential geometry, and partial differential equations. From 1945 to 1996 he published 23 scientific researches. His contribution to game theory has widespread meaning for many industries. His theorem makes everything from currency trading to transportation and retailing more efficient. So far, Nash is the only person who won the Nobel Prize and Abel Prize. In 1994, he was one of the three winners in commemoration of Alfred Nobel 's Sveriges Riksbank Economic Science Awards, often the Nobel economics awards prize. In 2015 Nash and Louis Nirenberg received the Nobel Prize-winning Norwegian Award Abel Award.

Tree definition If you already know that a binary tree is not a general tree but a binary tree, binary trees are not a special case of secondary tree general tree, so pay close attention. I use tree definition in textbooks, but please remember that other definitions are also possible. The definition tree consists of a series of (possibly empty) nodes. If it is not empty, it consists of an individual node r called root and zero or more nonempty subtrees T1, T2, ..., Tk, and each route from r to T1, T2 is as follows . Beside, ..., Tk.Definition. Recall from the basics of graph theory that graphs can have undirected or directed edges. Depending on whether the edge is displayed once or twice in the adjacency list representation of the breadth - first search graph so that the execution time of the undirected graph is slightly different from that of the directed graph, whether or not they are similar is different. In fact, we can apply DFS in exactly the same way we have worked so far. The only major difference is that considering the next "access" vertex during DFS execution is considered to double each side of the graph. In graph theory, charts are irrelevant to charts plotting data (such as stock market progress). In graph theory, "graphic" is a collection of points that may or may not be connected to each other by lines. Regardless of the size of the point, the length of the line, the length of the straight line, it does not matter whether it is a curve or a wave shape. "Points" should not be round. Moebius's ring - Have you heard of one side or one side? Half a single sheet of paper, then attach both ends. It is called "Mobius Belt". Cool Facts: When an ant crawls along the length of the strip, it returns to the starting point and passes the full length of the strip (both sides of the base paper) without crossing the edge. It is a side and side boundary with a pleasant character for mathematicians (obviously). Found interesting in mathematics! Understanding the basics of graph theory is important to solve the most complex and well-known computer science problem. But it is in vain to understand all these theories, if you can not apply it! Fortunately, there are a number of excellent resources to show you how to graphically represent graphics. If you want to know more, you'd better start here. Through the series, we are slowly building on a knowledge base of different data structure. In addition to learning various graph scanning algorithms, I also learned about the fundamentals of graph theory and the practical aspects of representing graphs with code. We already know that charts have directionality, no directionality or even cycles. We also learned how to use breadth - first search and depth - first search to scan them in two different ways.

Over the years, our long-standing scientific research and love for art and nature have unified representation of these three areas. Several neurons in the rat cerebral cortex were marked in true blue and photographed under a fluorescence microscope. Monkey's brain is divided into an axial plane. Several human motor cortex pieces were stained with cresyl violet. Corrected the cerebral hemisphere image and created another image in Adobe Photoshop The life of the Big Bang appeared on Earth about 10 billion years later and peaked as the brain advanced. Humans began exploring the natural survival of the region and began to provide psychological support for the universe. The antique philosopher Leucippes, Democritus, Heraclitus, was the first person who created a unified atomic theory and suggested movement of eternal substances. Newton and Kepler explained the movements of the celestial bodies, but Einstein, Planck, Boer, Harbor, Hawking, etc. coupled the quantum physics and fundamental power to the essence of the universe. Leonardo da Vinci and many others also combined art and science. Philosophers and mathematicians have created phenomena that do not exist in nature Nature designs a more complex human brain than the universe, creating millions of artworks and scientific discoveries. Ideological forces in a certain field overcome the power of nature Nature, the essence of life, and the earth is water. Water provides a means of existence and survival. There are some examples that suggest that there is the idea that water is a pure element. In my opinion, nature mitigated ideas. This existence that nature brings to life and death and dance that does not exist will not only ease the mind, but also create a space environment that will only comfort the body. Another example of the importance of water is the human body, it is 60% water. This close relationship of nature and water is a gentle epic Everyone has two elements - an element of existence or consciousness from man and nature from nature. Lord Krishna of Gita expressed nature as a bunch of eight elements: water, air, fire, universe, mind, intelligence, and self. In these eight cases, self is the cause of the problem when the consciousness (self) is recognized and you believe in your own unique identity. This hypothesis of consciousness with the natural element of "I" is a core mistake. To believe that it is our core identity, defending, strengthening, securing and fulfilling our desires is the goal and basic trend of our lives. Saint Tulsidas emphasizes Ramayana's same identifying knot One of the work of Hume in "humanity theory" is to keep the theory of his thinking bundle. His goal in introducing this work is to "discover the principle of humanity" from "observing the principles of mankind" (T xvi), and careful and accurate experimentation and observation of these specific effects. In the survey of the thesis, (T xvii) in various situations and situations, you will find that there is a systematic relationship between his thinking replication theory and his thinking bundle theory. The former is skeptical. Hume's method for building his theory of mind is "experimental" and he provides some comments on the validity of this experimental theory. Let's start from here

In the ancient civilization, it is known from famous Greek philosophers and mathematicians to the people of Israel and the president of the king afterwards. However, history seems to have forgotten the women of these times. What is an ancient Greek famous female thinker, Rome's famous feminist. How much power do they have? What is their status in a distant society? In ancient masterpieces such as Iliad, Odyssey, Hebrew Bible, you can see the role and influence of women in ancient times. The roles of women in Odyssey and Iliad 'Iliad' and 'Odyssey' show that women's ideals are different. Differences in roles are greatly influenced by strength, relationships with men, sexual desire and activities. The goddess plays an important role in both epics. They have various reasons. One is maternal instinct. This is shown in Aphrodite and Aeneas, a literal mother-child relationship between Thetis and Achilles, and protective instinct indicated by Athena in Iliad Volume 3. Before and inside the ward There are many similarities between our society and Iliad and Odyssey, but there are some major differences. One of the biggest differences is the depiction and role of women. In the last century, the traditional role of women is no longer the same as it is now. Women are independent and can vote, run for the president, make decisions themselves, but it is entirely against the image of Iliad and Odyssey women. Women are considered to be wealth. They are an award for war. Women awarded with Achilles and Ageemnnon: Chrissay and Briseys. They are treated as property and women can buy and sell them. After the collapse of Troy, the captured women were handed over to the Greek leaders. In Odyssey, Odysseus' wife, Penelope is considered an award in the lottery. The follower does not want her to ask her the heritage of Odysseus. Penelope never asked what she wanted. In fact, Penelope must elect a new spouse as a law. Women play an important role in the Odyssey. A woman appears everywhere in the story such as goddess, wife, princess, servant etc. Larva Calypso has ensured Odysseus slavery for many years. Odysseus wishes to go home and his wife Penelope is so. It was the goddess Athena who set the Odyssey movement; she also directed and coordinated all the advantages of Odysseus. Odyssey women fall into two categories. Help with temptation. By so doing, Homer shows that women have power

What is the meaning of society? This is a simple word, but the definition is very complicated. Society is our own daily reality. It is characterized by economics, culture, language and philosophy as uniting individuals and creating society. In Randall Collins and Michael Makowski's book "Social Discovery" you can capture the thoughts and beliefs of various social thinkers. All these thinkers have different views on the need to survive. This is an important reason for leadership. Culture is defined by 3-5% of people tackling the Cultural Summit. Sociologist Randall Collins says to the Discovery Association's books that: Main overview Obviously, the transition here is top down. In other words, leadership is important. The problem is that only a few leaders have the correct combination of characters and skills, while other leaders are leaders with invalid leadership. Now, the worst group is people who are living a quiet and hopeless life - people who have no leadership at all. A distant star: A group of scientists was sent to investigate the primitive society. Ambassador will allow roaming. I realized that society is truly primitive and not pre-industrial. Gradually recognize that society is a primitive, mechanical and scientific rediscovery is prohibited after a disaster ... and after all it is very uncomfortable but Utopia and Destopia Critics including the world full of Mathematical discovery has been at the forefront of every civilization society, even in the most primitive cultures since its founding. The necessity of mathematics is based on the necessity of society. The more complicated the society, the more complex mathematical needs. Primitive tribes not only require computing power but also rely on mathematics to calculate the position of the sun and the physical characteristics of hunting. As we know today, several civilizations - China, India, Egypt, Central America and Mesopotamia - have contributed to mathematics. Sumeri first developed a counting system. Mathematicians have developed arithmetic operations such as basic operations, multiplication, fractions, and square roots. The Sumerian system handed out Akkad Empire to the Babylonians around 300 BC. In the United States 600 years later, Maya developed a well-designed calendar system and was a skilled astronomer.

Introduction of the First Phase of the Game Theory Project Over the past 20 years, decisions regarding expansion of the transmission network became more difficult. In fact, the electricity sector is segmented, and the electricity market is now a competitive market. Therefore, the transmission expansion plan no longer meets the traditional planning criteria. As a result, a new technology to cope with the transmission extension problem TEP has been developed. Various optimization techniques, such as genetic algorithm (GA), tabu search (TS), several heuristic and metaheuristic techniques are often used to solve TEP. In fact, this problem is closely related to game theory and optimization problems. Game theory is to study human conflict and cooperation under competitive circumstances. In several ways, game theory is a strategic science, or at least independent competitive participant's best decision in a strategic environment. The main pioneers of game theory are mathematicians John von Neumann and John Nash, and economist Oscar Morgenstern. Move by Nature is an interesting concept that means making decisions and actions in a wide range of players' games without strategic interest in the results. The effect is to add a "natural" player whose actual effect is to act as a random number generator. For example, if a dealer needs to select a license card in a poker game, the dealer plays the role of a natural player. The focus of game theory is a game that acts as a model of interactive context between rational players. The key to game theory is that the reward of one player depends on the strategy performed by another player. The game identifies the player's identity, preferences and available strategies, and how these strategies affect the results. Depending on the model, various other requirements and assumptions may be required. Game theory revolutionized economics by solving important problems in previous mathematical economic models. For example, neoclassical economics is difficult to understand entrepreneurs' expectations and can not deal with incomplete competition. Game theory focuses from steady equilibrium to market process Games and strategies have been studied for thousands of years, but the game theory we used today was obtained in the book "Game Theory and Economic Behavior" published by John von Neumann and Oscar Morgan Stern in 1944 It was. Strict definition game theory can provide important insight. Logic and mathematics are struggling. However, if indicators and values ​​allow it, there is a possibility that the best choice proposed in game theory will balance terrorism such as arms race competition and cold war. Von Neumann collaborated with the Manhattan Project and co-authored this basic book while creating an atomic bomb. After World War II, he was extremely enthusiastic about running nuclear weapons against the Soviet Union before showing his nuclear capability in 1948. He imagined that preventive war would save more lives than war between two nuclear weapons. He also promoted intercontinental ballistic missiles to expand the scope of nuclear weapons to fight the world. Von Neumann is admired as the term "mutual guarantee of destruction" (MAD)

Summary of peer order protection in analytical philosophy: Over the past decade, the degree of criticism against the analytical philosophy has increased, in particular the closure of itself was criticized, lack of ignorance and ignorance for genuine human problems were brought about . C. S. Peirce's idea is an effective way to update and eliminate the analysis tradition. This article mainly reflects Hillary · Putnam's research on the historical development of analytic philosophy, but it can not only trace its main roots to piercing, but also the recent revival of pragmatism is analyzed It can be regarded as practical innovation. It is a tradition. Since the beginning of the 20th century, the philosophical school has dominated the academic philosophy of various regions, in particular the UK and the United States. It began at the turn of the 20th century, because G. E. Moore and Bertrand Russell were separated from the absolutely idealist dominant school in the UK college era. Many people called Gottlob Frege the founder of analytic philosophy in the second half of the 19th century, but this controversial issue is discussed in section 2c. When Moore and Russell announced the substitution of idealism, they used language idioms and often built their arguments into the "meaning" of terms and propositions. In addition, Russell thinks that grammar in natural language is often misleading philosophically. The way to eliminate illusions is to reexpress the proposition in the ideal formal language of symbolic logic, and its true logical form It is to clarify. Philosophical analysis procedures can be found in the work of German philosophers and mathematicians Gottlob Frege in the early twentieth century British philosophers Bertrand Russell and G. E. Moore. At that time deviated from the dominant form of Hegelianism (especially for their idealism and so-called ambiguity), we began developing new conceptual analysis based on recent logic development. The most famous example of this new conceptual analysis method is Russell's 1905 paper "On Denoting", which is widely regarded as a philosophical analysis program model. The philosophy of doing at a UK university has become more analytical since the beginning of the 20th century. Analytical philosophy is characterized by striking use of logical and formal reasoning, conceptual analysis, and emphasis on the use of symbols and / or mathematical logic, in stark contrast to the philosophical style of the continent. This method of inquiry comes from the work of philosophers such as Gottlob Frege, Bertrand Russell, G. E. Moore and Ludwig Wittgenstein. A new religious philosophy and religion appeared in the east and the west, especially in the 6 th century BC. Over time, various religions develop all over the world, India has Hinduism, Sikhism, Jainism, Buddhism, Persian worship is the earliest faith. In the east, three thought schools have always dominated the spirit of China until now. These are Taoism, Legalism, Confucianism.

Before the computer became inanimate, before the satellite changed the flow of history, Brown v. Board of Supreme Court ruled that before the individual judged that the individual is actually inequality, and Martin Luther King Jr. of the Lincoln Memorial. A group of black women working at the Langley Memorial Aviation Laboratory in Hampton, Virginia before Versey's poetry, the "dreamlike" sound above the staircases helped dominate the US aviation, space research, and computer skills, I am building a position as a mathematician. They are also blacks, black mathematicians are also women. Hidden characters are their story Michael Porter recently paid "Dust on the Internet", Professor Wharton, Best Selling writer of the New York Times, Bestseller of the New York Times, Jackson Brown, University of Houston Fellows, Best Selling Author of the New York Times, Daring Greatly in Episode of Podcast : Adam Grant and Brian Brown: What is authenticity? I am very convinced of Michael Porter 's concept of "actor" by Professor. This seems to be the opposite of Brian. But, in fact, if you listen without prejudice, it is only to complete the "role" of Brian's evangelism. In addition, this is what I feel missed, and credibility is subjective and relative. My real identity to my wife is quite different from my credibility towards the audience. The best seller of No. 1 New York Times was welcomed by Time magazine as the best non-fiction book of the year. As one of the best-selling New York Times bestsellers ever, Unbroken spent more than four years on hard covered books on the "Times" list and spent 15 weeks in the first place. Unbroken was released recently in paperback, debuted in # 1 and remained there even after more than 20 weeks. This book is the winner of the Los Angeles Times' best biography of the year. The Young Reader Edition, released in November 2014, is also the best seller of the New York Times. The Laura Hillen brand is the author of the New York Times bestseller's book, "The Resurrection of the Second World War, the Resurrection of the Second World War, The Resurrection Story", "Sea Biscuit: Winner of the National Critic Circle Award" is "Sense Nonfiction of the Year ". The Best Book Award and the William Hill Sports Book of the Year Award won over 15 best lists annually and influenced seven Oscar nominated pieces Seabiscuit including Best Picture. She has served as a consultant for the Unbroken-based Universal Pictures feature film. Hillenbrand's New Yorker's article "Sudden Disease" won the National Magazine Award. Her work is also published in publications such as "New York Times", "Vanity Fair", "Washington Post", "Los Angeles Times". She and the actor Gary Sinnis are co-founder of International Children's Initiative and are providing school supplies to children through the US military.

This book is a philosophical and emotional puzzle that starts from scratch and provides an interdisciplinary introduction to the concept of fractal time. Describe how the subjective period changes according to the method of embedding the current content in the context The complexity of our temporal outlook depends on the number of nestings executed, ie the number of contexts considered. This temporal background is explained in the context of the concept of fractal time. Our time interface is now depicted as a fractal structure derived from the distribution of content and context: depth of length and time. The theme of this book is the concept of simultaneity, which determines the temporal structure of our interface. I will explain recent research findings and discussing many distorted temporal prospects. Dynamic illness has been suggested to be caused by a failed nesting attempt, ie a failure context. By contrast, the success of nesting is manifested in "Handshake favorable for both sides" between the observer - participant and the background he chose. The answer to the reason why the kettle never boils will affect in many areas. Anyone working in cognitive science or complex science, psychology or neuroscience, social medicine, philosophy, and art will be interested. Readers: cognitive scientist, philosopher studying topics of time, cybernetics and connectivity cybernetics and systemic theorists, mathematicians and logic scholars working on fractals and nest systems, psychology interested in contextualization abilities Scholars and psychoanalysts, synchronously working psychologists and neuroscientists, practitioners focused on integrated healthcare, time-focused theoretical physicists, nonlinear dynamics, causality, and time consideration context Dependent teacher Hayek noted that most sciences involve interpretation of complex multivariate and nonlinear phenomena, but economic social science and unpopular order are comparable to complex science like Darwin biology. These ideas were developed as part of the scientific philosophical paper after Hayek, such as "scientific anti-revolution" in 1952, "degree of interpretation" (1955) and "theory of complex phenomena" (1964) It was done. The constant efforts of modern science are always pursuing "objective facts", stopping studying people's views on nature, or viewing a given concept as a real world real image, and most Importantly, we abandon the theory of pretending to be all. Explain the phenomenon by offering them the same teaching ideology as ourselves. Philosophy and science Scientific studies of natural phenomena and social phenomena will not be studied. When science ponders itself, it became the philosophy of science and studied many philosophical problems. These questions include "What is science", "what is a scientific method", "the truth about the universe and the reality is brought about by scientific truth", "what is the value of science" It is included. Field There was no difference between science and philosophy until the 1700's. For example, physics is called natural philosophy. Psychology is part of the so-called moral philosophy. In the early 1800s, sociology and linguistics were separated from philosophy and became various research fields. Logic has always been considered a field of philosophy. However, logic has evolved into a field of mathematics, which is now the basic science.

James Gregory is expressed as "the greatest scientist of St Andrews." Gregory provided many different concepts and helped spread the new teachings of his time. Children and education James Gregory was born in a small town in the outskirts of Aberdeen in Scotland called Drmoak. When he was young, James was burned for four and a half years. Because of fever, he suffers from fever every 72 hours. His mother introduced basic mathematics and geometry at an early age. University mathematics education and research began in 1668 and appointed James Gregory as the first chairman of St. Andrews' mathematical chairperson. James Gregory graduated from St. Andrews and was nominated by his friend, Robert Moreley, a member of the Royal Society. Haishu and Archbishop Sharp of St Andrews persuaded Charles II to find a professor. James Gregory has just been a member of the Royal Society and is working in the lobby above the university library. James Gregory (Gregory) is his outstanding Scottish genius of the century. If he did not die at the age of 36, or if he had already published a lot of work (or if Newton had never lived), Gregory certainly is the greatest of the early scientific era It is considered to be one of mathematicians. Inspired by Kepler's work, he worked in a mechanical and optical work; he invented the reflecting telescope; even the bird's feathers could be used as the first diffraction grating. But James Gregory was best known for his mathematics and found many of the same discoveries as Newton: the basic theorem of calculation, the interpolation method and the binomial theorem. He developed the concept of Taylor series and used it to solve Kepler's famous semicircle division problem and developed a trigonometric identity including the following. James Gregory has his South Georgian style accent and his family style and has been in the United States for over 20 years. James Gregory, born in 1946 and brought up in Georgia, has a sincere story style and wickedness Regardless of where he plays his iconic, clean and enthusiastic comedy, he is filled at the venue I will continue. James Gregory 's comedy movie is popular in corporate entertainment, in addition to packing a comedy club nationwide. He brought a laugh at over 200 companies. James Gregory's politically incorrect humor has returned the audience to a much simpler time The current gallery is a social hub and common sense is more common. Unlike many other comedians of today, he does not rely on vulgar and shocking laughter, instead his attractive and eccentric story guards his life and the hegemony of our lives today too much too Express the depth. The central stage of the vivid world view.

Hero of Galilei and Wallace or Zero Wallace and Galilei hero or zero. At Bertolt Brecht's play "Galileo", the main character Galileo Galilei gave up and was forced to turn to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken. A similar situation is obvious in the movie "Brave Heart". Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the greatest astronomer, mathematician, and scientist in his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. To become a monk, Galileo moved to a nearby monastery, but he left the monastery when he was fifteen because his father did not approve his son to become a priest It was. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. At Bertolt Brecht's play "Galileo", the main character Galileo Galilei gave up and was forced to turn to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken.

1 The initial draft of this document was held at the University of Toronto on January 8 and at Yale University on January 17, 2002. The authors thank Hui Niu, Yu Li for extensive data support and statistical analysis stages of preparing data files, and for useful comments on Bonnie Erickson and Pierre-Francois Landry's early draft. The US-China joint research program of the Henry Luce Foundation funds the author, Research Grants Office provides research grants to the Hong Kong University Grant Committee (Hong Kong Science and Technology University 6052 / 98H, HKUST 6007 / 00H) We provide research support for analysis. I had the privilege to personally work on Lee Danni's new series STAR. It debuted on December 14th after the end of the empire's third season. After the premiere, STAR will enter a permanent session on Wednesday, January 4. Many of you may know that Wednesday actually belongs to the empire, but STAR suppresses the fortress in mid March in front of the empire's return. The star rotates around three talented young singers who wish to start again. In the ambition of the stars, they are promoting a dark music career. This show is similar to Dreamgirls. It combines the creation of modern girls group and uses cultural themes from a new perspective. The reality hit the illusion of girls, they are beginning to understand that ambition is usually expensive, sometimes the cost may be too high Thought List: "My friends are all married" relates to a program of living alone, we are waiting Reading Babel - 17, another door was opened in my heart. It is this job to make the existence of other fields more rational. For some people it may be the latest Star Wars and for some it may be ongoing by Ava DuVernay's A Wrinkle In Time but the fact is that these adventures still need to enter the page It does not change. Because the norm is made for a new story and does not need to play a role in the Georgian farm. Or diamond field of Sierra Leone. Or, in the dark corner of an unnamed city center, the inhabitants are suffering from all kinds of disasters that are active, infamous and can occur. In addition, although the industry as a whole is opposed to us, we saw some progress: we are focusing on princesses, presidents, hackers and mathematicians. All generations were reintroduced into the world of Wakanda. I also dig deep Creed

Intention means generic terms that take something into consideration as a plan or design, intent to refer to intent of the plan, intent, somewhat formal term, now more mainly used legally, mean more deliberate [ The purpose is to point to a larger solution within the plan [I will write your purpose]; the purpose is to point to specific intent and means to guide all efforts [ His aim is to become a doctor]; seek to achieve specific goals [President's position is his ambitious goal]; end 2 is the process that people achieve, the process to achieve it We emphasize very different things. ] The purpose is used for direct consequences of desire or desire [the purpose of the discussion is to cause disputes]; the purpose refers to a specific purpose that can be achieved [her direct purpose Is to go through the course] The definition of intention is a goal or a plan. Intentional life is only for your life goals and plans, or just for your day and next time. Life may be very busy, or it may be full of unpredictable events and stress-related interactions. For that reason, concentrating on the time and place as much as possible makes it even more important for us. We should all live a conscious life, and one way we achieve this goal is to intentionally start our day. Whether it is a new definition of marriage or sex, whatever the legal definition of "intent", "reasonable" or "privacy", any new definition must be dealt with. An experienced mathematician will soon notice that the government does not have a useful definition of "religion". To be able to think critically about the definition is the foundation of information based discourse. Typical math students begin thinking about definitions early in the undergraduate course and develop this skill more deeply through graduate school and research careers. Mathematicians often encounter new definitions every day, small or large, and the fluency of discussion definitions is beneficial for everyone. Definition: Information not intended to be acquired. It is usually as memorable as information that is intended to be acquired. Craik and Tulving have proved that the purpose of learning is not for later memory, but for the type of processing at encoding time. Regardless of whether you intentionally save information, you will remember meaningfully processed information. Definition: Exposure to irritants may affect the effects of subsequent stimuli. For example, if you read a list of words that contain a list of words and you are prompted to enter words beginning with tabs later, you are more likely to answer the form than words that are not entered.

Introduction Speech expression "There is a great woman behind all great men." It is possible to imagine a consensus of Americans in the 1950s: hegemony of "healthy" sex. The only occupation that a white woman in the suburbs is proud of seems to be her important role as a family housewife and mother. Nevertheless, in her book "Female Mystery" (Friedan), American writer Betty Friedan describes the depressing potential of many girls' college graduates she investigated. In her in-depth interview, she focused on their education, their private life experience after graduating from college, and their satisfaction with their current life. Angela Olsen English 102 ONLN 3 On 3 May 2013, the gender of women in the sun of Professor Thea Howey Lorraine Hansberry was her predecessor in the 1950s. "People believe that behind her work is the battle against Hans Berry's own gender" (Wiener 10-11). After many years of marriage, and eventually divorce, she was found to be homosexual in the closet (Wiener 11). The role of male and female gender is a fierce topic ... As in this article, Lorraine Hansberry's "Raisins dream to delay sunset" is a dream that was postponed to another era. But sometimes, unlike a dream, this article will be satisfied and complete. His dream is not explained directly, but all characters from A Raisin in the sun have a delayed dream even for the small Travis. Their dreams are as dry as the raisins under the sun. However, the dream was exhausted, and the marriage of Walter Lee and Ruth was also exhausted. Their marriage no longer exists "Hidden character" is a movie depicting the story of an African-American female mathematician of NASA's three women at the space race of the late 1950s and early 1960s. Three women, Kathryn G. Johnson, Dorothy Vaughn and Mary Jackson, are the products of all Black Schools in West Virginia and Virginia. All three went to a black college to keep studying. They are educated at isolated schools, but mathematicians of these women and many other African-American women help to bring John Glen and other astronauts into space.

"There will not be a wonderful song - it's just" (Carter). This is a reference to an article written by Jay Z in the Rolling Stone article of 2011. Jay Z is a multi-platinum record artist that contains many popular songs, including some of the 500 songs of Rolling Stone. Thanks to Jay Z's achievement, Rolling Stones thinks that he is a nice guy and can ask how to make classical songs. Jay Z cites various songs and ideals based on his classical song, but is he really the right person to seek insight into the subject? Tragedy ("classical Greek word" goat's song ") was born in ancient Athens as a term to describe game categories (categories). Aristotle, a philosopher and a scientist but not a playwright, explains the rules and principles of the drama that the tragedy should follow. These rules have proved useful as an explanation of the duties, but they should not be considered absolute. Shakespeare practically ignores them. Comedy is a term used for humorous dramas by Greek (such as Aristophanes), later playwrights of Romans (such as Terence). For Shakespeare, comedy is a happy-end play - it may not be interesting in modern humor On the coldest day, an eternal comedy will be produced from classical coincident disaster movie Dr. Strangelove, to mathematicians such as So Long Mom (Song of WWIII), musicians and songs of comedian Tom Lehrer it was done. British civil defense sketch across the fringe. There are many dark works in Canon. It was the movie after the first major apocalypse on the beach in 1959, the survivors gathered in Australia and the last continent lived. After 1983 it got even darker. It starts with a nuclear explosion, destroys cars parked on the highway, and people in panic want to escape from the spread of attacks. In 1964, Dean Martin released his current popular song "You are not anybody until someone loves you." In the enthusiastic classic "Freaks and Geeks" of the 1990s, I first heard the song of this song, and it quickly became one of my favorites. A few years later, "Sex and the City" spoke to the song more cynically. Charles * is an average in most cases, but after the first date at an expensive tavern restaurant, I was obsessed to us clearly. Bubble Cocktail I have just finished watching the second season of Stranger Things, and his hair is like Steve Harrington. Unlike most of the first dates, this time is not painful or embarrassing. Fun We are connecting directly. I know they are rare. I want to embrace it like a baby.

Galileo Galilei Galileo was born in Via del Cuore in 1564 by Vincenzo Galileo, a man known for his musicology and Giuli Ammananti. Galileo moved to Florence at the age of ten and at the age of 11 the young Galileo was sent to Vallon Brouza to attend school. At the age of fifteen, Galileo decided to become a priest, but his father gave up his ambition. In the late summer of 1581, Galileo entered the University of Pisa and started a medical course. Galileo became increasingly skeptical by studying the Aristotle system which represents a heavy object from a high place. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken. Galileo Galilei Galileo Galilei is thought to be the central figure of the 17th century scientific revolution. His role in the history of science is very important. He completely changed the way of science and made experiments to try his ideas. Galileo was born in Pisa on 15th February 1564 and is the oldest of seven children. His father, Vincenzo Galilei, is a famous composer, singer, and musician.

The mechanism of war recently saw a new trend in Wall Street. Smart brokers are aware that the market may be controlled by specific rules that must earn more money with minimal risk. They looked for any expression that seemed to be able to hire many mathematicians and express the market. People who used statistical methods to analyze past market trends and predict the "future" of the market. Interestingly, this method is actually effective. The reason is different. Because it is the first war of many European countries, and the first mechanized war of the last century, the great war has terrible novelty. It starts with idealism and innocence, and soon many people understand that the whole is clearly infinite turmoil. A young hero of Ernest Hemingway of weapons saying goodby asked his lover where they lived after the war, she said, "I may be at the house of an old man." The long-standing life in the trench was interrupted by sexual fight - the unique inhumanization of their soldiers. Stephen Wallersford, a hero of Sebastian Faulks' Birdsong, thinks that this is not a war but a quest for the extent of human decline. Imagination is very effective The unique inhumane quality and horrible situation of the First World War influenced the art of the day. The First World War was different from any previous war. In many ways, this is the first real "modern" war. There has never been any technology used for this destructive purpose. Whether mechanized, on land, at sea or in the sky, mechanized war is done with very destructive efficiency. If you are not sure, mechanized war refers to the use of sophisticated machines in warfare. Aircraft, armored vehicles, modern artillery, machine guns - these are all part of the mechanized war. World War I was characterized by a fierce battle in which opposing forces dug a precise trench in the earth to provide a cover for themselves. Free space between the opposite groove system is often not called "anyone's land" as no one wants to enter this dangerous area. The man who lived in the trench experienced a shocking situation for several weeks to several months underground. After the first few months of the war, a relatively mobile conflict entered into the now infamous battle and strongly decided the World War I. In addition to the trench itself there is a series of complex underground shelters and residential areas that exist as the forefront for huge armies on both sides. In these spaces, soldiers are ready "to overcome the summit" or are living for several hours when they are often suffering from shelling. The relaxed, mechanized nature of the first world war involving millions of infantry fighters often made these soldiers a group without face of mass culture, not individual participants. War is carried out by individuals and it is easy to forget that everyone has their own unique story.

The abnormal values ​​I heard include Warren Buffett, Steve Jobs, Bill Gates. Like other very successful people, these people are working harder than others. Furthermore, they are afraid to fail because they know that they need to learn from failure in order to succeed. Obviously, in order to be a very successful person he must be passionate about what he or she does and must not only have to do more than just a request but also have a talent . Talent alone is not enough to become the next billionaire in the world. What does the wand find to make high achieveers separate? "Outliers" introduces the best and clever tips from football players to mathematicians, the Beatles, and the world's largest rock band. This book is a perfect book for those who want to expand the knowledge of "successful people". The original OG at work is Stephen Covey, seven customary secret books for efficient people. This handy book will help you teach you how to change your perception of the world around you and you will achieve a larger stone so that you can fight in work and the outside world I will help you. My friend recommended me a book named Outliers. In statistics, outliers are those outside the standard curve, usually in extreme cases. In this book, the author Malcolm Gladwell is talking about this - all the people who have not met the understanding of our usual success. The phenomenon he studied was that only a few of us became empires that established mathematic geniuses, outstanding musicians, or businessmen. After analyzing various studies, Gladwell concluded that success follows a more or less rigorous formula that combines factors such as family, culture, friendship, and other elements of sports, talent, ability and so on. Selection criteria However, this alone has no big impact on practices, that is, the number of hours spent on the process. This is a true differentiator. Of course, the environment of your home where you grow, and the opportunity you have in that process are also important. You need to pay attention to abnormal distortion. Outliers are data points that are different from the average data. For games, positive outliers are considered "whales". These customers purchase in bulk or buy frequently. They bring a lot of income to the company. For startups and organizations that have just established the data science department, it is sometimes difficult to make them completely data-driven, due to the lack of capacity and resources. Current employees may not have sufficient knowledge to build infrastructure. Some people do not have data expertise.

Mathematical contact mathematics has had a major impact on the technology we know today. Understanding this impact helps to understand the history of how technology evolved and the main events that occurred to promote such an advanced society. A better understanding can be drawn by analyzing the historical background of mathematicians, the time period and contribution that affects their society and modern society, and the influence of mathematical development on society. The core of programming, computer, information science is mathematics. In other words, at the concept level, programming is the application of mathematical concepts in information processing. This mathematical relationship is very closely related, and almost all CS departments organize courses into individual mathematics. The course on this topic gradually shifted from mathematics department to CS department. If you start digging in the internet, you will find a mathematical philosophy. From a historical perspective you can learn mathematical perspectives (eg Platonism, Logicism, and Empirical Psychology). But there are bigger and bigger observations. It is a method. thinking. That is not just mathematics in philosophy. That is a mathematical AS philosophy. How many subjects are there in the university structure - based on mathematics Teachers are more than just acquiring mathematical concepts and procedures. They can infer mathematics, solve problems, and effectively convey mathematics at different levels of the form. They understand the relationship between mathematical concepts and procedures and their applications in the real world. They understand the relationship between mathematics and other fields, the contribution to mathematics in other fields, and the influence of mathematics on the development of other fields. These four processes - problem solving, reasoning, communication, and connection - are essential for understanding mathematics and for students to understand and understand mathematical values. In mathematics, the connection of life will deepen mathematical understanding and help to transfer the concept to a new context or context. For example, solving various contextual problems is the basis for learning the concept of addition and subtraction. First graders create knowledge about addition, subtraction, graphics, and time and associate them with the links of related lives. In social studies, the connection of life is a way to understand life students understand life and how to connect with the world. History supports the way students combine past events with the present and make the world in which they live meaningful. Economics helps to understand that students' choice is both cost and benefit. In geography, students learn how the physics and the human environment interact with their lives. Citizens deepen their understanding of how humans interact and the necessity of social rules and order.

A theory developed by Howard Gardner to raise human knowledge such as logical mathematics, body kinema, space, interpersonal relationship, interpersonal relationship, naturalism, language, and musical intelligence. Logic - mathematics is defined to identify different abilities and solve them. People with this learning style have the ability to understand figures well and solve logical concepts. They can also see numbers and logical patterns. Logical mathematicians developed highly understanding of reasoning skills, analysis and functions. To introduce Howard Gardner's theory, please use the table of class activities. Howard Gardner 's theory of multiple intelligence. Read students and explanations of various intelligence. Discuss the information the students think are most valued by schools and society. Is it possible for an individual to have multiple intellects? Students encourage schools to pay attention to language and logic - mathematical intelligence, as evidenced in the core subjects of English, social studies, mathematics and science. Further evidence is the type of assessment that is usually generated and standardized by the teacher. Students may agree that most people have levels of intelligence and that individuals can work well in multiple areas. In the early days, I proposed Howard Gardner's theory of multiple intelligence. In other words, humans show superiority in different kinds of intelligence. Specifically, these are interpersonal, interpersonal, oral, logical, space, rhythmical, naturalism, and wisdom of movement sense. Obviously, there are various ways of thinking, each with their own advantages. Therefore, you may be asked if you can use this multi-intelligence concept to explore the different ways in which AGI research may evolve. The general unconditional assumption about the evolution of AGI, which is the awareness of automatic recognition, follows the path of a smarter machine, so when human-level automation automation is created it will accelerate towards intelligent development Let's see. . I think that this may not be a fact, and there will be preliminary opinion differences in the study of three artificial general intelligence. In this article, we will explain two developmental psychologists, Dr. Howard Gardner and Dr. Edward Zigler. Dr. Howard Gardner's Multiple Intellectual Theory (Gardner, 1993b) opens up a way to think about human intelligence in various ways, widens the concept of thinking through both artistic thinking and creative thinking, and has a great influence on education It was. His contribution to Project Zero is aimed at understanding and improving art learning, thinking, creativity, as well as humanities and science at the individual and organization level "(http: // pzweb. harvard.edu) Evaluate and make his theory and me

Mathematics recently held mathematical educational psychology in Florida - Annual General Assembly in North America, Bob and I played Frisbee on the beach. The temptation of surfing took us to the deep thighs quickly. There, the waves increase our enjoyment with the wind. We threw in parallel to the shore, but the waves diagonally entered, so the waves of the first crushed wave attacked Bob before hitting me a few seconds later. Due to the noise of the waves, verbal communication is difficult, moving the thumb up and down, clapping, head nodding or trembling, and smiling instead or doing frown instead. Proof: Many maths and many complicated maths Many worse maths and lots of maths Lots of maths Lots of maths Lots of mathematics and more complex mathematics and more and incredible mathematics and lots of maths Lots of mathematics And a lot of mathematics, a lot of mathematics, a lot of mathematics, a lot of mathematics, a lot of mathematics, a lot of mathematics and mathematics, a lot of complicated mathematics I used mathematics instead of mathematics in my life. I promise to promote the joy and pleasure of mathematics. I am writing math. I will teach mathematics. I chatted with people and chose miracles of human mathematics in the practice of human daily education and thinking. I even helped to create a compelling global movement to change the world's perception of what mathematics can and should be, ie a global mathematics project. As you know, our mathematicians are deeply disturbed. That is exactly what makes people sad. "I am not a mathematician." "I can not do mathematics" "Mathematics is the worst subject at my school" Please experience. But I hope that these metaphors are not culturally acceptable norms. Outside the educational world such as Julia Robinson Festival, Bridge Mathematical Arts Council, Mathematics Love, Mathematical Museum etc, free, rich and deep mathematical exploration. Mathematics exists independently. Questions and ideas do not need to teach seasonings to taste. Unfortunately, Twitter is not just to confirm the wrong direction of important mathematics education in mathematics education. I am willing to share and explore education by many people. There are few people who directly post mathematical problems. I have seen many people seeking help, but I have never seen anyone seeking help from mathematics. "I insist on this math problem", "I always get a wrong answer" and so on.

British mathematicians, astronomers and nature philosophers were born in Woolthorp in Lincolnshire, England, on Christmas Day in 1642. Baby Isaac was born too soon, he is said to fit in a quart pot. Before Isaac was born, Newton's father was a farmer and he died of several moths. Some people say that Isaac will continue on his father 's farm even if Isaac becomes big enough. When Isaac was 3 years old, her mother, Hannah Ayscough, was married to the pastor of the next village North Witham and living together, Isaac was able to live with her grandmother Margery Ayscough. In the final article of the next time, I will consider the contribution of Isaac Newton. Newton was probably one of the best physicists ever, living in the late Renaissance era and the scientific revolution era. Newton was one of the pioneers of enlightenment and caused an incredible degree of intellectual development following it. Queen Anne blocked Isaac Newton in 1705 and made him to Sir Isaac Newton. He died in 1727 and was buried in Westminster Abbey. Isaac Newton made many significant contributions and discoveries in his 85 years of existence. He is considered one of the smartest people in history. His life and his contribution far exceed the work of this article. He made many contributions to the scientific revolution and enlightenment (c.1500-1800). This paper is "touching the surface of Newton's life" only. It is difficult to write a short paper on one of the greatest people who have ever lived. To date, Newton is one of the most important contributors to ideas and theories to promote knowledge and learning. Isaac Newton's contribution to the science is multifaceted. They cover revolutionary ideas and practical inventions. Even today, his work in physics, mathematics, astronomy is important. His contribution to every field will make him famous; in general, they make him truly superior. But Newton is still a modest person who loves his Lord and the Savior. Some people condemn him as an Aristocrat, but this was rejected by Pfizenmaier, TC, Isaac Newton is Ariane? Biography.pdfdirectory.org, Journal of Thought History 68 (1): 57-80, 1997. A highly detailed defense of the Newtonian Trinity is Van Alan flock, The Sir Isaac Newton's theology, gradworks.umi.com, Ph.D. thesis, University of Oklahoma, 2008. This proves a lot of evidence. It includes Newton's words denying Triton and affirming the Trinity.

Effective instruction (including lesson planning, implementation, evaluation) benefits from understanding how humans learn. Learning is defined in various ways, but it can be considered simply as an improvement of individual's intellectual ability (Bigge & Shermis). The theory about how this happens is everywhere, but to evaluate the position of existing theory it is necessary for the educator to quantify the "latest trend" of his / her practice in a reasonable way It makes it possible. This knowledge also has its own advantage of "traditional and progressive pendulum" that avoids cycling education. Constructivism is the theory of knowledge building, not education. As Dewey lived, this confusion caused trouble for us. One difference: Children (and all human beings) constantly test, gather and incorporate new knowledge into our "mono" spiritual model, including mathematics. But teachers help build, support and organize this knowledge. I am currently not interested in the discussion of the dead end of "knowing" and "understanding" at all. I understand a bit about unlimited now, I have read a lot. I also understand some things about infinity, but I need to read more about my knowledge of infinity, learn more and learn a lot of this learning. Learning is a difficult task. To better understand how mathematicians now understand infinity, I have to work harder. Constitutionalism is seen as a way forward for mathematics education and it can greatly improve classroom education and mathematics practice. Throughout this article, without definitions of constructivism and its doubt, we will define constructivism, convert the concept of constructivism to classroom, explore the position of various constructists, consider constructivism I will. Advantages and teaching methods and features accompanying this practice There are two types of constructivism. They are cognitive constructivism and socio-cultural constitutiveism. Cognitive constructivism was developed by Piaget. He conceptualized learning as a result based on personal experience and previous knowledge. Social and cultural constructivism was developed by Vygotsky. He assumes building an understanding by interacting with others in a social context in which knowledge is applied. There are different assumptions among them, but similarity lies in the relationship between experience and the creation of meaning of the learner by his own consciousness.

The question of whether high school should start late in the morning is the subject of discussion. In response to lack of sleep or low energy education to many students every day, I hope that the other's question will give me feedback. It is a wonderful way to improve the usual school schedule to open school and close it at a later time of the day. The most noteworthy thing is that students can sleep longer at school in the morning and can concentrate more carefully during the day. Likewise, teachers may want more students to participate in class discussions, projects, and activities. In addition, students can enjoy an adequate breakfast on a busy day and increase the time in the morning. Implementing a slow start time at Orcutt College and other high schools will solve many problems for students On the other hand, some students may not be keen to believe that the school must finish late in the day in order to compensate for the slow start time. The time spent on sports, dinner, work, and homework should be deferred to late in the afternoon due to change in schedule. In my opinion, slow start times are very popular among most students, but in the long run, early start times may be more advantageous. Because students have many afternoons to participate in any of the extracurricular activities, Orcutt College needs to start early. For those claiming to be too tired to wake up in the morning, it is prudent to go to bed early. This is a state of lazy mind, people tend to postpone them anyway. After starting school, it only promotes this delay. Ultimately, Orcutt College and School needs to maintain and start early start times beforehand in order to make full use of student time and do all the things you want to do in your spare time. We recommend postponing the start time to 7:30 AM and ending the school at 2 PM. I think that we can see the change of the students in high school days and their energy levels, and earlier start and release times. First of all, high school should start early and end. Junior high school and junior high school must be disposed of. All high school education should start from the seventh grade and end at the tenth grade. We were wasting time for school teenagers. You can do the right structure and teaching in a short time. Secondly, the curriculum that begins from the 11th year will be the first year of higher education not only by teachers but also by experts (biologists, physicists, mathematicians, computer scientists, etc.) like our university must. It is a situation. Career focus is fine, but the curriculum needs to emphasize the longest useful education. Basic understanding of science, exposure to imaginary works, and training of important analytical skills. Through these, graduates can adapt to new ideas and practices. The American Sleeping Medicine Academy (AASM) said in a statement stating that middle school and high school should be started by 8:30 AM. A doctor says that if you wake up in the morning you hinders children and teenagers from falling asleep and may affect health, safety, and academic performance. Although the discussion on this day is not new, it is the first time that AASM (a group of scientists and health experts with over 10,000 members) takes a formal position on this issue. Research has shown that the opening of schools in the future can bring benefits to young people and young people over the years.

I have never worked as a professor at Santi Buscemi, but I believe his book will be very useful for students and teachers to work on reading and writing (also known as language art). 420 pages were very detailed, outlined and invented. The author reminds you of prior activities and guidance, not threats or insults. He started with pre-writing until the process was completed, but it never happened. You always try to write perfectly. There are thousands of books on helping and leading writers. He wisely has various writers, writers, poets and contributors who use these works to improve this book. Write student papers: From diary entry to final copy: Collect information in the journal, create and modify working draft, and edit final draft "This is a very good book that can help redefine the concept of how people succeed, a very good quotation of this book is as follows" I will work hard in order to pursue the right risks while looking after them. It includes a balanced lifestyle that will help you to concentrate clearly on what you want and how to do it. "I can truly share the commonalities of passionate about doing something, I can not make technology successful, but by leaving the comfort zone I will increase my ability and lead to success. Scott is in this book, "I believe that passion and success are interrelated, but passion is not the only determinant of success." If the definition of a good book is what the reader thinks, Lepore wrote a good book. If very good books are defined as books that make readers the mainstream idea, Lepore wrote a very good book. . . . The story behind the story is more informative than the so-called fact they built on the surface. Reading the US Constitution is a thing, but since its meaning seems to change with the times and the intentions of the reader, it is necessary to understand what it says is completely different. This book should be deliberately read in every American history. (Bibliography) This is very famous and very long, so this must be a very good book. I think that the best part of the book is about infinite chapters. (Pp. 145 - 155) However, there is no thesis on the background of this book Unless you are familiar with British English, grammar is difficult to understand. It is long and iterative, and the theme is not important. In the infinite chapter, we explain in detail the problem surrounding the concept of infinite correlation. This is very relevant for mathematicians who may want to understand why they encounter some difficulty. Today, mathematics is infinite and there is no philosophical argument. In the era of rock, this topic is still controversial

Today 's readers are still fascinated by the sailing miracle of the 18th century and the mathematical guide "Nat". Nathaniel Baudich grew up in the seaman's world - Salem, a tall ship from a foreign port was crowded with a dock. But Nut did not guarantee the seafarer's temperament; he was too small. Although Nat may be only a small building, everyone has never speculated that he has the assertiveness and determination to master the era of naval navigation. Long time research and observation of Nat collected at his famous work "American Practical Navigator" (also known as "Sailor Bible") shocked the sailing community and made him a New England hero . Excellent family reading! About the author: Jean Lee-letham was born in Buckhannon, West Virginia in 1902. When I was very young, she wrote novels, non-fiction, drama play, and became a prolific writer. Since debuting with Carry On, Mr. Bordic acquired a group of fans who love the sea. Think about the story of Nathaniel Balditch through the child 's biography "Inheritance, Mr. Bowditch" first. In his novel he expresses his real life and learns language, mathematics, navigation, etc. from pure learning motivation and popularization of books. This man and his life represents Gutenberg and Luther's efforts to release free thinking. Today, we are working hard to get rid of the printing world that Gutenberg used to release us. Today, our greatest effort is to forget the principle of full production and implementation of book technology. We will unlock our knowledge, release our creativity and try to unlock what we were once doing. The career of Nathaniel Bowditch, a mathematician after the first revolution in Salem, Massachusetts, also shows the way the United States needs to encourage mathematics. Bowditch of the sailor teaches mathematics by himself. His initial motivation was to understand and improve navigation; one of the consequences was that it was first published in 1802, still modified and reissued in his US utility navigator did. However, the main work of Bowditch is translation and commentary by Mocanique Coleste of Laplac, and the theme of celestial mechanics is that the interest of navigation has led to many themes of mathematicians of the 19th century. Comments are not trivial; Bowditch's well-known statements explain related work. Have you ever thought about giving up because you think that work is difficult or impossible so far? Let's think about the life of the famous 19th century mathematician and navigator Nathaniel Bordic who is not irritated. When he encountered obstacles in his life, he learned the shipping term "breeze" that refers to the use of paddles to move a ship without using the wind. For Nathaniel Baudich this means that the obstacle is not allowed to prevent him from pursuing his dreams.

In 1976, he received a Ph.D. in physics from David Gross, who received the 2004 Nobel Prize in Physics. He received a scholarship from Harvard University (1976-77), held a Junior Research Fellow at Harvard University (1977-80), and a MacArthur Foundation Scholarship (1982). Research [edit] Fields Awards [edit] Witten received the Fields Award by the International Mathematical Association in 1990 and became the first physicist to receive this honor. In a speech by ICM, Michael Atiyah talks about Witten [1]. He is definitely a physicist (as shown in his publication list), his mathematical command can be compared and explained to several mathematicians. Physical idea The mathematical form is Prior to 1995 theorists believed there were five consistent versions of the superstring theory (type I, type IIA, type IIB, and two versions of hybrid string theory). This understanding has changed when 1995, Edward Witten confirmed that the five theories are only cases of special restrictions called M-theory called 11-dimensional theory. Witten's speculation is based on the work of other physicists, including Ashoke Sen, Chris Hull, Paul Townsend, Michael Duff. His presentation has caused a series of research activities and is now known as the second superstring revolution. In the early 1980s Edward Witten has discovered that most of the quantum gravity theory can not be adapted to chiral fermions like neutrinos. This led him to cooperate with Luisarvares-Gaumé to study the anomalies that violated the conservation law of gravity theory, and concluded that the I string theory is contradictory. Green and Schwartz discovered the anomalies that Witten and Alvarez-Gaumé had missed. This limits the canonical group of I string theory to SO (32). In understanding this calculation, Edward Witten confirmed that string theory certainly is a consistent gravity theory, and he became a high-profile supporter. After Witten's leadership, hundreds of physicists began working in this field between 1984 and 1986. This is also called the first superstring revolution. At the string theory conference in 1995, Edward Witten has announced an amazing proposal. All five superstring theories are actually only different limits to a single theory in eleven space-time dimensions. The announcement of Witten combines all previous discoveries of S and T duality with the emergence of higher dimensional brains in string theory. In the months since Witten's announcement, hundreds of new articles supporting various parts of his proposal appeared on the Internet. Today, this series of work is called the second superstring revolution.

Analysis of the movie "beautiful heart" movie "beautiful heart", hero John Nash is a mathematician of schizophrenia. Schizophrenia actually disables the most chronic and major mental illness, changes the way people think, acts, expresses emotions, explains the reality, and is related to others. The movie "Beautiful Heart" played by John Nash's Russell Crowe is a real story about mathematicians because of his illness, schizophrenia, his life is terrible. Movie: Beautiful Heart A beautiful heart is a movie based on the life of John Nash who was awarded the famous mathematician and the Nobel Prize. In the movie, John Nash is a famous mathematical genius entered Princeton University. But after entering college, Nash believed that no one likes him, and he did not like talking to the opposite sex or participating in the class in the proper way, so Nash is more We faced the challenge. Man In 2001, A Beautiful Mind fascinated this country with a biography of legendary mathematician John Nash. Nash who was diagnosed with schizophrenia received the Nobel prize in economics work. Many people in the mental health world admire the description of schizophrenia in this film and call it "sympathetic" and "historical". Another movie that really depicts the illness of the heart is Michael Clayton (2007). In the movie, Tom Wilkinson plays a senior partner at a bipolar disorder law firm. His monologue at the beginning is an accurate explanation of mania and reminds me of the patient I care. This film deals with problems such as non-compliance of drugs and the legal framework of unwilling promises. The film depicts the lives of people with schizophrenia, but whether the movie is a realistic depiction of schizophrenia is controversial. According to Butler (2002), the movie "Beautiful Mind" is facing imminent problems such as consciousness, compassion, and seriousness, taking into consideration biases and side effects of disease and medicine. This movie also not only depicts John's sexual dysfunction and movement abnormalities in a realistic way but also helps the audience get rid of the possibility of stereotypes. You can return suicide or commit. Illness (Butler, 2002). The focus of this movie is to show the audience the power of interpersonal skills in John, the inability to understand the conversation skills he needs, and what can not be understood when needed.

Peter L. Bernstein was a teacher, an economist and a historian and grew up as one of America's most famous writers to publish deep insights into his economics. Bernstein got a degree in economics from Harvard University and graduated with honors. In addition to the numerous articles in the journal, he is the author of ten economic and financial books. Including his best-selling book "Going against the gods: amazing stories of danger". His other works include "money, bank, money input" and "price of prosperity". Peter I's research was Ray Jay Oliva in the era of Peter the Great (1969). Ian Gray, Peter the Great (1960) is a comprehensive biography based on recent scholarships. An excellent explanation of Peter's rule is Vasilii O. Klyuchevsky translated by Liliana Archibald (1958). Benedict · Humphrey · Sumner made a brief and clear survey of Peter's position in Russia's Peter the Great and Russian history (1950). Sumner also wrote more professional Peter the Great and the Ottoman Empire (1949). The book itself is a genius work. With only 10 pages, I think it is necessary to go to Wikipedia to find out who Peter L Bernstein is. He was born wealthy, studied at the best school, learned about major mathematicians, statisticians, and risk experts in his era, and made a great contribution to his literature. This book, his most famous book, appeared in 1996 when he was 77 years old, and the majority of men had 3 to 4 occupations. This is a gift to his future generations, what a wonderful gift! Leonard Bernstein is considered one of America's greatest composers. Bernstein made wonderful music, played great music, and played great music as a pianist. When he made the story of the West End, Bernstein 's most famous one might be his soundtrack. According to the New York Times, he is "one of the most talented and successful musicians in American history". He is quoted in the encyclopedia as well. "World biography" said, "he specializes in filling the gap between the concert hall and the Broadway world, making him one of his most fascinating musical figures.

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Tired of forgetting your password? (Then reset your password, receive your email, select a new password, and forget your next password). Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels bean sprouts are abusive vegetables for children all over the country (they are baking now but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

Apart from the truth, Philip Maloy is the only high school student. He is 9th grade at Harrison High School in New Hampshire. The story begins with Philips staring at the stars and flags in his class everyday between morning news and announcement. Philip belongs to Mr. Lunser 's class. The teacher 's rule is that when playing the national anthem, everyone must silently respect other people. Teachers and other students began to get bored with Philip's songs thinking that it was awkward. Harari's "fake news": This is not new, it's happening from the beginning. When is the age of truth? Think about the Bible. People pledge to tell the truth, all truths, only the truth .... Please use hands in the Bible! Truth never becomes a top priority for human society. Some people? Yes. But it is not institution, it is neither science nor religion. Harare: Scientific institutions really are about power and control (about the environment, the body, energy, food) and religion are truly about the order. He argued that he preferred to "framework" it because the goal of science is to improve human condition, but Harari does not control something to improve human condition I answered that it was not necessary. For decades, mathematicians have worked hard to solve such problems. This is a very serious problem. A good start is to break the court's promise: not the truth, the truth, or everything. This triad is designed to prevent truth from being manipulated, whether by chance or by chance. People can "tell the truth" by saying at least one thing that reflects the actual reality. This does not prevent people from confusing other facts (ie asking for truth) or falsehood (not true). Just like many things related to justice, while ensuring that all three are rarely realized ideas, only in limited areas Our judicial system recognizes that we tend to manipulate the facts to the truth of self-satisfaction when we are asked to "speak not the truth but all the truth". Nonetheless, Professor Sarah Murray said: "The language itself does not guarantee the authenticity and reliability of the information, as we use language and communication, and those who use language, It is judgment. " You can increase or decrease the reliability of information

Upon completing the M.Ed. student math or science course and educational options, the curriculum himself and professional standards are increased and the awareness of contact with the educator community that is striving to solve similar problems increases, Faith and allegiance will disappear according to. Trend; led by deep knowledge and understanding, devoted to practical work, and enthusiasm for more understanding You should read the program requirements carefully in order to learn more about all the components of M.Ed. Study course It is also necessary to comply with graduate degree degree acquisition requirements, and one course should include at least 18 units, 500 or more, and 18 units. A combination of science education course (within education university) and natural science course (outside college) will earn at least 18 credits. Two specific courses are required: EDC & I 471 and EDC & I 571. You choose another course of the natural science course with the approval of teachers in the fields of biology, chemistry, physics, earth science, oceanography and other sciences. Related fields Most natural science courses should be level 400 or higher At least 18 units of math and mathematics education are required. The course should negotiate with your counselor and be suitable for future career goals. Mathematics education has 6 to 9 credits including the following. Doctoral and doctoral students work closely with consultants to develop advanced and coordinated learning including intermediate and advanced courses in mathematics or science education, as well as external courses to gain broader perspectives and deeper specialized topics Create a program. insight Doctoral students have specific requirements and milestones that can be displayed here. Doctoral students can find specific courses and degree requirements here. Students with an associated Master's degree must apply to the Faculty of Education. program Program graduates work in the leadership roles of classrooms, schools and communities (such as content or course specialists, team leaders, employee developers, etc.) as well as non-profit organizations and community groups. Doctoral graduates also apply to the position of university teachers Mathematics and science education programs focus on studying mathematics and scientific knowledge and practice in classrooms such as family communities, museums, workplaces and off-campuses, and participation in learning, education, and technology. In disciplinary action. Teachers and student researchers have developed several guesses to guide the design and development of the learning environment to support the growth of students in these areas. Make long-term research to test and improve speculation, and understand the development of key mathematical and scientific ideas and the designs and theories they are based on. The ultimate goal is to develop a learning environment and educational practice that allows all students to access equally important mathematical and scientific ideas. Therefore, diversity and cultural issues play an important role in all research and development activities. Applied mathematics is the application of mathematical methods in various fields such as science, engineering, business, computer science, industry. Therefore, applied mathematics is a combination of mathematical science and expert knowledge. The term "applied mathematics" also describes the professional characteristics of mathematicians who solve practical problems by developing mathematical models. In the past, practicalization promoted the development of mathematical theory, then mathematical theory became the subject of pure mathematical research, where the study of abstract concepts was for itself. Therefore, application of applied mathematics is closely related to pure mathematics research.

The meaning of gold in the meaning of gold in anatomy is a mysterious person discovered in plants, human beings, arts, even architecture. For a long time this was first discovered and studied by ancient Egyptian mathematicians. In mathematical research, people understand that many patterns appear frequently. The golden ratio is more relevant and not attractive. The Golden Ratio has many names, often referred to as golden section, golden section, golden ratio, golden section. For centuries, the average doctrine has been studied, taught, and the most interesting and interesting. Like most scientific disciplines, anatomy also has specialized fields. Macroscopic anatomy is a study of the larger structure of the body, which looks without the aid of magnification (Figure 1a). Because the macroscopic meaning is "big", the general anatomical structure is also called macroscopic anatomical structure. In contrast, the microscopic meaning of "small" microscopic anatomy is a structural study that can only be seen with a microscope or other magnifying device (Figure 1b). Microstructures include cytology, cellular and histological studies, and tissue studies. Advances in microscopic examination allowed anatomists to observe smaller structures from large structural parts such as the heart to the three-dimensional structure of large molecules of the body. Human anatomy - scientific research on adult morphology. It is subdivided into global anatomical structure and microscopic anatomical structure. Macroscopic anatomy (also called topography anatomy, regional anatomy or human anatomy) is a study of anatomical structures that can be seen through independent vision. Micro-histology is a microscopically-assisted microscopic anatomy study involving histological (tissue tissue research) and cytology (cellular research) Anatomy is subdivided into two parts: macroscopic anatomy and microscopic anatomy. It is an anatomical study of the structure of the human body that can be seen with the naked eye. For example, research on different nerves that make up the human nervous system is called macroscopic anatomy. Studied the MRI scan of the lower spine to determine the type of evacuated disc, condition and position are simple examples of macroscopic anatomy. Microstructure is an anatomical study of microstructures using microscopes and other high magnification devices. A study of cellular structure called cytology and tissue sample called histology is an example of microstructure Human anatomy is a scientific study of the structure of the body. Some of these structures are very small and can only be observed and analyzed with the aid of a microscope. It is easy to see, manipulate, measure, and measure other large structures. The word "anatomy" comes from the Greek roots meaning "separation". Human anatomy was first studied by observing the outside of the body and observing soldiers and other injured people. After that, the doctor was able to dissect the body of the deceased and increase knowledge. When a person is dissected, its structure is severed to observe their physical properties and their relationships. Anatomy is still in use in medical schools, anatomy departments, pathology laboratories. However, in order to observe the structure of consumers, many image technologies have been developed.

The truth about going home - the original writing Carmen is sitting on the terrace. Early in the morning, the sun of Venezuela has just started to rise, it was hotter than expected. The cloudiness of wet grass forms a dense fog in the distant jungle. She could not believe herself was actually there, and now she was sitting in the armchair armchair, where she was going to start. As she is of sufficient age to ask himself who she is, she always feels that she has returned to the UK and is not entirely my own. History is complicated. Often the original work is difficult to understand. I can not guarantee you are right. I can not even guarantee that the authors tell the truth. But investing in learning and understanding history provides perspective, new ideas and makes the real world a powerful tool in today's world. This deserves effort Paul Graham argues that writing an essay is not to form an argument. Instead, ask questions and answer and search to find the truth. It does not promote new information, creative ideas, and special structures. As writing my essay has a very specific structure and formulation, I think it is difficult to maintain this personally - exactly what Paul Graham said I should not do. Introduction Create paragraphs that define paragraphs and jargon, and then point out each part of the post so that you can understand that my structure is logical and fluid. In addition, after myriad research and planning, I started writing. However, Mr. Graham claims that the general concept of the thesis subject matter is sufficient. The idea of ​​the author should gradually develop and develop each paragraph, and should include most of the information from his own ideas. While writing this article, I continued the verb to get the sentence that best describes my idea. In writing, I do not think that my last sentence proves something about myself. People can not test the authenticity of any statement. Therefore, you do not have to learn complex rules of moving words. understood. In mathematics, it is well known that people have to prove important facts through small factual relationships. Moving words (symbols) to get a clear connection is important to prove your point of view. For mathematical reasons, this is obvious to mathematicians who love mathematics. As there is nothing I would like to discuss in mathematics, this is not completely clear to me. You can understand if you combine the skills to solve mathematical problems with effective writing skills (my another struggle)

Greek and Christian truth model SørenKierkegaard raised the question of "how far the truth was acknowledged" under his pseudonym in Johannes Klimakous in his philosophical fragment (154). A more direct and concise statement of the Climacus question is "To learn the truth?" His question does not include the scope of human knowledge, so "knowing" means, but a pattern that people may know the truth. In Climacus there are two possible understanding modes, or two theories on how to know the truth. It is Greek and Christian. Signature John 1: 1 is one of many examples of the Christian Bible using the Greek concept to explain the truth: "In the beginning it is the Word, the word is with the God, and The Word is God. " The original meaning of the signature logo was "opinion, speech, speech, reason," but the stoic school began to associate it with the spiritual creativity of the universe - the rationality of physics. This is related to Plato's "form", which is defined as the ultimate perfect model he holds in the minds of the Creator. The identity of Jesus as a sign means that his doctrine directly reflects the universal truth of creation. Greek and Christian truth model SørenKierkegaard raised the question of "how far the truth was acknowledged" under his pseudonym in Johannes Klimakous in his philosophical fragment (154). A more direct and concise statement of the Climacus question is "To learn the truth?" His question does not include the scope of human knowledge, so "knowing" means, but a pattern that people may know the truth. - "Cogito ergo sum - I think so." Mathematicians, scientific thinkers, and metaphysics Rene Descartes used this term for his "first philosophical meditation". This term is particularly noticeable in Western philosophy. But this word is not the only legacy of Descartes. Her legacy includes Cartesian coordinates, development of philosophical books and theories. Content like language will reveal the culture of early Christians. One of the criticisms of Gnosticism by Lyon is that they distort the Christian truth by introducing ideas from Greek philosophy (against heretical 2.14.2). But you can see that Greek philosophical thought penetrated the work of Christianity early in the Gospel according to John. In the 2 nd and 3 rd centuries, writers like Clement of Alexandria and Origan had adopted the language of Stoic and Platonic philosophy.

RenéDescartes: "Father of Modern Mathematics" 1596-1650 RenéDescartes was born in La Hehe, France, Touraine in March 1596, died in Stockholm on February 11, 1650. At the age of 8, he was sent to Jesuit School of La Fleche. Due to his poor health, he was allowed to lie down on the bed till late at night. When Pascal visited in 1647, he said that in 1612 someone would not let him go to school and that he would never be able to feel like leaving Paris in 1612. Into French mathematician and philosopher Rene Descartes was one of the first people to counter the tacit scientific world view. At the age of 8, Descartes studied at Ange Jesuit University, La Foche, where he continued studying for eight years. He also continued to acquire a law degree in Paris and learned mathematics and dynamics under the guidance of a Dutch scientist Isaac Beeckman. Descartes is a rationalist as he believes that knowledge is achieved through reason and internal or internal thinking. He is also a faithful Catholic, living in a rapidly growing scientific world. Therefore, Descartes is determined to prove that God exists in the world of this scientific modernization. In order to show this and other beliefs and theory, Descartes began to cast doubt on reality. Rene de Carte (1596 - 1650) Rene de Carte is a French philosopher and mathematician. Descartes made a great contribution to the philosophy of rationalism. Descartes' meditation is epoch-making. Because he doubts the previous belief and is trying to prove their validity through logic. Later empiricists opposed Descartes' method, but his philosophy broke many topics for further discussion. Descartes has been proved to be "the existence of God", but his doubt was an important step in promoting the reasons over faith. Descartes also made an important discovery in geometry, calculus and mathematics analysis. Excellent philosophers, mathematicians, and scientists René Descartes have paved the way for this new way of thinking. The way he breaks down the problem into smaller elements and solve and organize the problem in a rational way is a fundamental feature of modern scientific thinking. Descartes believes that the universe can be described and understood with accurate mathematical laws and relationships; this vision is to describe his breakthrough development in analytical geometry, or geometric shape It is reflected in the use of algebra (Capra and Luisi, 2014a)

With the help of Poland, Bletchley Park 'Ultra' became possible. In August 1939, the Poles handed out a copy of Enigma to Breguette Park. Without it, breaking the code is almost impossible. In January 1940, Alan Turing confirmed that the Polish misunderstood the operation of the mystery and realized that he was right after they met them. Then he managed to decipher the "green" code somehow. In February 1940, John Herivel thought of putting himself in the heart of the operator to reduce the possibility of setup. Early in the Second World War, Turing worked at the headquarters of British code company Bletchley Park. In addition to mathematicians, Bletchley Park recruited linguists and chess champions and attracted talent through a complicated crossword tournament winner held in contact with Daily Telegraph. The mathematical and logical skills of Turing made him a natural cryptographer. Cryptographers write encryption systems, cryptologists study them, but cryptologists like Turing broke them. In 1939, Turing discovered the ENIGMA setting and created a method called "bomb" that allows the Allies to decrypt German encryption. Turing and his colleagues were also able to break the more complex navy ENIGMA system, helping the Allies avoid German U boats during the Atlantic campaign from 1941 to 1943. On September 4, 1939, the day after France and the UK declared a war with Germany, Turing moved from Cambridge to British Government Code and British Lee Park at the headquarters of Cipher School (GC & CS). So, he became the chief designer of the code breaker Bombe used to decode the code of the Enigma cipher in Germany. In many respects, Bombe can be regarded as the first implementation of machine learning. Bombe is a machine that contains elements duplicating several copies of Enigma built to discover keys that can unlock German encoded messages. Find a candidate key (that is, a heuristic represented by a Bombe specific setting) that can resolve a set of constraints using heuristic search. Next, the human operator checks whether the key is applied to the encoded message. Turing later speculated that "intelligent activities mainly include various searches."

Galileo Galilei was born on 15th February 1564 in Vincenzo Galilei and Giulia degli Ammannati in Pisa, Italy. His father, Vincenzo, is a musician. Galileo is the first of the six children (although some people believe in seven children). His family is not rich, but they are aristocrats. His family moved to Florence in the early 1570s. Galileo never got married, but he had a short relationship with Marina Gamba. He met her on a trip to Venice. She lived with Galileo and gave birth to three children. His two daughters, Virginia and Reveia, were sent to the monastery. Galileo Galilei Galileo was born in Via del Cuore in 1564 by Vincenzo Galileo, a man known for his musicology and Giuli Ammananti. Galileo moved to Florence at the age of ten and at the age of 11 the young Galileo was sent to Vallon Brouza to attend school. At the age of fifteen, Galileo decided to become a priest, but his father gave up his ambition. In the late summer of 1581, Galileo entered the University of Pisa and started a medical course. I am studying the system of Aristotle ... In 1609, Galileo changed spyglass with three powers; Galileo did not invent the first telescope, but his high quality improvement It is well known and very popular. His change helped clarify the idea that the earth and the planet will circle the sun. This powerful telescope also helped astronomers to see the enormous universe at that time and was waiting for countless stars to be discovered ("the first telescope") Galileo Galilei Galileo is a mathematician who became an astronomer. He created a modern telescope based on the original model from Amsterdam. Galileo argued against the fundamental principle of Aristotle's universe, the principle that had been eliminated for centuries as common sense. - Galileo Galilei was one of the greatest astronomers and mathematicians of the 17th century. The support of Copernicus's cosmology against the strong opposition of the Church, the development of the telescope, and his unorthodox view as a scientific philosopher were central concerns of his career. Because he was unable to resist his desire for scientific research, his cruel power to fight for freedom

According to legend, just before his death, Ni ccolo Machiavelli told his friend that he was faithful to him until the last dream about what he had. In his dream he saw a group of farmers who seemed to be wearing themselves very troublesome. He asked who they are. They answered, "We are holy, blessed, we are on our way to heaven, then he is formally dressed and a group of men who are solemnly telling important political issues, Aristocrats and harsh appearance Who are they and where are they heading? Niccolo Machiavelli Niccolo Machiavelli is a political philosopher in Florence, Italy. He lived in the Italian Renaissance from May 1469 to 1527. The period in which Machiavelli lived was "rebirth" of Italian art and rediscovered ancient philosophy, literature and science. - His life has spanned the greatest period of Florence's cultural feat and eventually collapsed. Due to the gravity of the two great powers of Spain and Spain, small Italian countries including the Diocese of the Diocese were drawn into European politics and war, so this era is political instability, fear, invasion, conspiracy, and high cultural It was characterized by achievement. France Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes' political thought is introduced at 73, 74, and 75. I will explain the political thought of Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes in the Republic of Florence. First, Niccolo Machiavelli was born in Florence, Italy in 1469, political turmoil occurred. Italy was divided into four major city states, sympathizing with one of the great political thinkers of the fifteenth century, Niccolo Machiavelli, today, it will be the person's name to complete many dreams of mathematicians. It is used as an adjective. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignores popular religious beliefs The Prince of Niccolo Machiavelli For many years many rulers and prince have tried their best. Some people think the standard for the prince is "Prince's Morality" by Niccolo Machiavelli. Machiavelli said: "So, you need to know how to make it wrong and wish for a prince or not to use it as needed." ) - Prince Machiavelli and Simone de Beauvoir's Second Gender Name Effectiveness People give up their name to guarantee that whatever they are trying to achieve. This strategy is particularly effective in business but can also play a part in the discussion. Influenced people's name has influence. "I know Don Corleone," Mario Puzo's The Godfather will definitely do anything.

Data is gathered to analyze how to use the question strategy throughout the class environment and how these strategies can improve students' understanding of conic curves. This lesson is a videotape recorded on the 2 day school day. In the second survey, part of video recording on the first day showed the interaction between the student and the teacher. This was the first analysis of the data. In this part, the teacher instructs the students to find circle equations. The conical part is the curve created by the intersection of the cone and the plane. There are mainly three types of conic curves. It is an ellipse (including a circle), a parabola, and a hyperbolic curve. The cone section was discovered by Menaechmus (380 BC - 320 BC) and since processing of conic curves is equivalent to processing each equation, they are cubic equations and other higher order equations and geometries Equally. . Menaechmus knows that the equation y 2 = l x holds for a parabola. Here l is a constant called the rectal rectum but I do not notice that neither of the two unknowns decide the curve. He obviously also had these properties of conic and other curves. Using this information, we can solve the cube iteration problem by solving the point where the two parabolas intersect. The cone section is the intersection of the cone with the equation and the plane. In other words, in space, all cones are defined as plane equations and are defined as solution sets of the previously given conic equations. With this formalization, we can determine the position and nature of the conic focal point. With equations you can call many mathematics to solve geometric problems. When a number is converted to an equation, the Cartesian coordinate system converts geometric problems into analytic problems and is therefore called name resolution geometry. This view, as outlined by Descartes, enriches and changes the types of geometry figured out by ancient Greek mathematicians. Cubic equations are solved geometrically by determining the intersection of the conical parts. Archimedes' problem of dividing a sphere into two sections at a defined ratio is first represented by Al Mahani as a cubic equation and the first solution is given by Abu Gafar al Hazin. The determination of a regular heptagon that can be scored or defined on a given circle is a more complicated equation. This is the first successful solution for Abul Gud.

From Bletchley Park's work "I have never talked to anyone about my work", what happened in Bletchley Park is private and I can see that there is no intention to public to the public. "I do not know what happened elsewhere in the park." Although we are all there, we probably do not allow even larger discussions on it for the same reason You can see. People stay in their cottages and only allow discussion with "someone other than the small group you work with". The work of Turing at Bletchley Park is important to the end of the war. In July 1945, General Dwight Eisenhower told the Secretary of the British Information Agency, "Ultra saves the lives of thousands of Britons and Americans, and that enemies will defeat in a great way and ultimately surrender I agreed to the agreement. " Still, Turing will focus on where most of his career will eventually become a modern computer. In 1943 I worked for the cryptanalysis department of the US Navy for several months, where I met Claude Shannon (father of information theory) and discussed the mathematical model of communication and computation. Until today, our communication network is built on Shannon's idea, and our computing devices, processors, and chips are built on the idea of ​​Turing. Because Turing's contribution to contemporary computing is so great, the renowned A. M. Turing award - also called "Nobel Prize" in computer science - was named after him. When the war of 1939 was announced, Turing immediately worked full time with the government code of Brechlee Park and Cipher School. The work done at Bletchley Park will be subject to the "Official Confidentiality Law", but recently it became publicly known. A great idea of ​​Turing in developing computers to help resolve specifications and break them can have saved more lives in the war. For him, this is also a fun time. - Turing together with other digitalist, WG Welchman, developed Bombe, a machine based on the early works of Polish mathematicians who had been interpreted since the late 1940 's. All information sent by the German Air Force Enigma aircraft. The German navy's Enigma aircraft is even more difficult to break, but this is the issue Turing is enjoying. By the middle of 1941, the statistical method of Turing and captured information brought the German Navy's signal to be deciphered in Blessedley.

Michael Faraday is a British scientist who lived in the 1800s. Faraday is always interested in being a scientist, but due to his low level in society, it is almost impossible. One of his main findings was that electricity was transmitted through the power transmitted by the wire. When the scientist he worked placed the compass on both sides of the wire, he came up with ideas. The compass needle is bent at right angle. The late stage of his execution was his own experiment to prove whether it was right or wrong. One of the major scientific discoveries of the Renaissance came from mathematicians and astronomers in Poland. In the 1530's he published the solar system theory of his sun-centered. This puts the sun at the center of the solar system, not the earth. The Copernicus book was banned by the Catholic Church, which was a big step in the history of science. Abernethy continued, causing conflict between scientists and churches, causing persecution of scientists. Scientists have suspicions of magic that they realized that their work is suppressed, and even they are imprisoned. " When we do big scientific discoveries or new technological progress we want to know who is as big as anyone. From the constant efforts at Einstein 's patent office to the key to the Benn Franklin' s kite - we were fascinated by the story behind the research as it was an actual breakthrough. Big Science focuses on macro perspectives, focusing on incredible research facilities for scientific development around the world, and the microcosm of these institutions - stories behind people and their behalf. "Each episode is taken at the scene and we explore the people and culture," Koberlein says. "When you read the discovery of these facilities you know the diner that the physicist gathered to drink beer, or at that time the bat was lost in the neutrino detector." This is an essential part of the scientific method, the cornerstone of the most important scientific discoveries in human history, and why we are not using it to understand it. Body doctor should not blame here. Even insurance companies that physicians want to do fewer inspections can hardly point out this. In fact, the test can lead to more testing. Penetration tests may cause worse results and higher costs than if there was no initial test. This is because our best clinical and noninvasive diagnostic methods are not accurate enough for asymptomatic people, as determined by the actuarial model used by the insurance company .

Today 's readers are still in' Nat ',' Nat ', guide of the 18 th century maritime miracle and mathematics. Nathaniel Baldick grew up in a seaman's world, Salim, when a tall ship from a foreign port was crowded with docks. But Nut did not guarantee the seafarer's temperament; he was too small. Nat may be only a few figures, but no one guesses that he is only able to grasp the sustainability and resolve of the voyage when sailing under the conditions of "log, lead and hope" did. Nat's long learning and observation was gathered in his famous work "American Practical Navigator" (also known as "Sailor Bible"). It shocked the sailing community and made him a New England hero. Think about the story of Nathaniel Balditch through the child 's biography "Inheritance, Mr. Bowditch" first. In his novel he expresses his real life and learns language, mathematics, navigation, etc. from pure learning motivation and popularization of books. This man and his life represents Gutenberg and Luther's efforts to release free thinking. Today, we are working hard to get rid of the printing world that Gutenberg used to release us. Today, our greatest effort is to forget the principle of full production and implementation of book technology. We will unlock our knowledge, release our creativity and try to unlock what we were once doing. The career of Nathaniel Bowditch, a mathematician after the first revolution in Salem, Massachusetts, also shows the way the United States needs to encourage mathematics. Bowditch of the sailor teaches mathematics by himself. His initial motivation was to understand and improve navigation; one of the consequences was that it was first published in 1802, still modified and reissued in his US utility navigator did. However, the main work of Bowditch is translation and commentary by Mocanique Coleste of Laplac, and the theme of celestial mechanics is that the interest of navigation has led to many themes of mathematicians of the 19th century. Comments are not trivial; Bowditch's well-known statements explain related work. Have you ever thought about giving up because you think that work is difficult or impossible so far? Let's think about the life of the famous 19th century mathematician and navigator Nathaniel Bordic who is not irritated. When he encountered obstacles in his life, he learned the shipping term "breeze" that refers to the use of paddles to move a ship without using the wind. For Nathaniel Baudich this means that the obstacle is not allowed to prevent him from pursuing his dreams.

To elucidate the diversity of complex numbers was always a fascinating torture for me; that is why I am interested in the world of mathematics. Finding the relationship between new digital patterns and numbers is a new discovery; this is that I am interested in learning more about Fermat's little theorem and exploring it. Pierre de Fermat, a small theorem citing FERMAT, is a French mathematician whose attention to analytical geometry and calculus is getting enough attention. Since Fermat's small theorem is a special form of Euler's Totient theorem, the two proofs provided in this exploration are similar, but fine-tuning Fermat's minor theorem to prove that Euler's Totient theorem is correct is needed. KrÌāi Ìz? Œ? ). This can be done using an equation where the two numbers a and n are relative prime numbers. Here, the set N of numbers is the relative prime of n {1, n 1. N2 |. This set can have an α element defined by the number of relative prime numbers of n. Similarly, in the second set aN, each element is the product of the elements of N {a, an1, an2, an3âan ||||}. At the end of the Latin translation of Diophantus's Arithmetica, Fermat claimed to have found a beautiful theorem. And it became famous and called Fermat's last theorem. For centuries mathematicians have struggled until 1995 until British mathematician Andrew Wells (born 1953) seemed to solve this problem. Several mathematician historians wondered if Fermat had the evidence that he claimed to have. French philosopher and mathematician René Descartes (1596-1650) was one of the key figures of the scientific revolution. Descartes studied classical subjects, Aristotle and mathematics, and performances, poetry, horse riding, and fencing at the Jesuit college of Ange. He entered the military school, traveled to Europe in the 1620s, and finally enjoyed social freedom in the Netherlands. He could become a creative thinker without worrying about Catholic anti-reform It was. Later, he returned for a short visit to France. Later the theme was completed by Hungarian genius Paul Erdos. Ramanujan's work on theta function provides a prototype of many mathematical elementary topics. These include proof of Fermat's last theorem, the Langlands plan, and Monstrous Moonshine's theory and its application to string theory. Ramanujin may be the most influential master of the Infinite Power series. He is a wizard with division number theory, and his identity forms the basis of basic hypergeometry theory. Finally, Ramanujan's "Circle Law" invented by Hardy can be considered analogy to the analytic number theory of the wheel invention.

A very large number of people are fascinated by Sudoku puzzles because the reasoning behind the correct solution can be very difficult, even if the rules are simple. Many teachers recommend Sudoku as a good way to develop logical reasoning, no matter how old they teach. The complexity of each puzzle can adapt to any age. That is why I want to explore and study the concept behind solving puzzles to make puzzles so attractive and addictive. In this article, I will explain mathematical aspects included in Sudoku. There is no math to actually solve a Sudoku game, but more is how to use it from creators. Most reports will consider a 9 x 9 grid, but we will briefly describe other size grids, also called variants. Mathematicians questioned "How many unique solutions do Sudoku have?" Though there may be thousands of answers to ideas, understanding concepts behind Sudoku will learn completely new aspects. There are many ways to enumerate possible Sudoku solutions. To enumerate all possible Sudoku solutions, if Sudoku is not the same, they differ from others. Therefore, if they do not like it, all solutions will be considered. In 2005 Felgenhauer and Jarvis became the first companies to directly enumerate Sudoku Grid Solutions. This method is to analyze the top row placement used in an efficient solution. Their understanding of the complexity of calculating the Latin square number made them understand how they should get answers with fewer calculations. Therefore, by using remarking, this can shorten the count. The combination theory and replacement group theory are greatly related to Sudoku's analysis. For this reason, my aim is to investigate these theories and to understand how it applies to methods of enumerating Sudoku meshes. In particular, I will focus on Felgenhauer and Jarvis methods, list all possible Sudoku grids, and they use some mathematical concepts. In addition, we will clarify the importance of using latin side and its Sudoku. There are many constraints on when similar solutions, such as solutions of similar structures, symmetry, are considered different. Maintaining symmetry is called remarking with reordering, reflection, transposition, rotation. Bernside's lemma is essentially one of the methods for calculating the number of different solutions.

Michael Crichton's Lost World I have read Michael Crichton's Lost World. In the next paragraph, I would like to explain this book, as well as criticize it. In my opinion, I may be the best way in some books. This book began with Ian Malcolm (Ian Malcolm), which he was a few years ago when he had mathematicians' life dinosaur experience on another island. He almost prevents this experience from his heart. Either way, it is talking about Mingjiao Raiwen · medical person. Michael Crichton's novel "Lost World" Kelly Washington starts with the notorious letters of the work of Ian Malcolm. Introducing Malcolm and scientific ideas and theory, through the introduction. The extinction field of the world is completely different, Richard Levin, human thought and Malcol can exist - in books, Malcolm explained the "theft world" theory and was titled "What kind of case" With a part of the book. Levine and Malcolm argued that the island may be what is called "Lost World" tour. First of all, I do not want Malcolm and this idea to be stupid. After several tricks, Malcolm was agreed Clichton Michael Crichton Michael Crichton Michael Crichton Michael Crichton Michael Crichton Michael Crider Tom Cristaldi Kathryn Cristaldi Kathryn Clon Bee Debola Clon Beom John Crompton Rich Marc Chompton Rich Marc Chompton Rich Marco Crompton Richmal Crompton Rich Malcolompton Richmal · Crompton Richmal · Crompton Rich Marim · Crompton Rich Mar · Crompton Rich Mar · Crompton Rich Mar · Crompton Rich Mar · Crompton Richmal Crompton Rich Marim · Crompton Rich Mar · Crompton Rich Mar · Crompton Rich Mal-Crompton Richmal-Crompton Richmull · Crompton Rich Mar · Crompton Richmal · Crompton's Richmal Cronin AJ Cronje Harry Crossick Matt Crossley David Crook Shank Dan · Cullenville Cullum Albert Cumming Charles · Coming Robert · Kanrifurjon · Kanrifujon · Kanrifujon · Kanrifujon · Kangriffi · Kanriff John Kanlifgion · Kanrifurjon · Kang Rifujon Fans wrote pressure and Steven Spielberg to follow up, so for pleasure and Nolan, Michael Crichton, they wrote the only "Lost World" book (the basis of the first Jurassic Park sequel). As explained in "The Lost World" of the writing process, Crichton pointed out that he was writing the sequel of the only novel: advance the story in West World, the story satisfies the number of unexplored things It must be. It is the same, but it needs to be different. It must develop its own role, and new trustworthy cases under it. This is a difficult task. However, as a rest of the alien / foreign dichotomy and rest of the extraordinary self-improvement show, it is enough to think that all the story problems can be solved in a truly grand way, sometimes to solve Be careful

Introduction The theory of mind (ToM) is defined as "to recognize our own psychological processes and the psychological processes of others" (Ciccarelli, 2013). According to Apperly (2012), Astington & Huges (2013) and Wellman (2011), interest in nature starts at a very young age. A 3 year old child must be able to perceive and understand through observation (Pratt & Bryant, 1990) and distinguish between positive / negative feelings and the desire to distinguish one person from others. Both of the above theories are considered to be reasonable explanations for the theory of children's mind. However, there seems to be insufficient evidence for this claim. Since the theory of mind is defined as the ability to understand the beliefs of others, this will not happen until 4 years old (Perner, 1991). Another important point is that the initial ability may be a pioneer of the true mind theory, but this does not mean there is no change after four years. Gopnik, Slaughter & Meltzoff (1994) proposed four conceptual changes in the development of mind theory. It proves that the theory of fully developed mind does not show up in the times. Since the beginning of philosophical thinking, humans have tried to answer this ancient question. Among these wonderful ideas are French mathematicians, scientists and religious philosopher Blaze Pascal. As a mathematician, Blaise Pascal is known for his own Pascal Triangle (some Chinese find the same thing) and other mathematical works. As a scientist, he invented hydraulic presses and syringes. He also worked a lot on stress, so he is the name of the pressure unit. As a religious philosopher, Blais Pascal investigated the existence of God and presented different answers to any other philosopher he had previously. Many philosophers have been discussing to support the existence of God. French mathematician Blaise Pascal made a reasonable argument about the existence of God. He said that there is no existence of God. If we believe in God and he is present, we will receive eternal return to heaven. If God does not exist, what we most overlook is sinful happiness. If we do not believe in God and he is present, we may have to face eternity of hell to gain a few sinful pleasures. If we do not believe in God and he does not exist, it will have no effect on our crime. After explaining these points, Pascal did this question. Whatever reasonable gamblers do you think that sinful and happy experience deserves eternal pain?

Anthropic Paradox Blast Off contains photos of rockets full of space. George entered the bar stool, drank the cup, and lowered the cup. Joe thinks this is a preparatory work before the story begins and hopes he has heard it several times ago. A stranger appears next to George, "Can you buy drinks?" "Of course, is Bourbon a good one?" Joe asked. "That's not a problem, is this enough?" He reached out in his pocket and threw a dollar coin in the bar. It jumped a few times, and Joe lightly tapped his hand to prevent it rolling off the bar. Paradox: At the same time, there are many disturbing paradoxes in literature, especially the Burali-Forti paradox (1897), the Russell's paradox (1902-03), and the Richard's paradox. The resulting consideration led Kurt Gödel's paper (1931) - he cited especially the paradox of liars - it completely reduced the rules of recursive numbers. Effective Computability: In 1928, in order to solve Hilbert's strictly defined Entscheidungs ​​problem, mathematicians firstly used the meaning of "effective method" or "effective calculation" or "effective computability" We began to define. . The following situation occurred: According to Jacques Herbrand's advice (see Gödel 's Princeton Lecture in 1934), the lambda calculations of Alonso Church, Steven Kleene, and JB Rosser are based on Godel' s "general induction law" It is a detailed definition of. Klein According to the anthropological principle, the existence of humans in a particular universe limits the way space and time evolve. More specifically, the principle of choice is a general assertion arising from a series of rather loose scientific and philosophical concepts, particularly related to the existence of human life forms. As a logical problem, this inevitably means that the universe encourages the emergence of human populations. The question is why? Well, the answer is that the mechanism of fine-tuning sets constraints that are easy to live in the initial formation process, because the universe requires people to have their own views and obtain it. After all, the simple fact of the matter is that the universe is ultimately suitable for human settlement to become a place where humans live.

My writing is thinking about the only thing I care about; the only thing I'd like to get from this course is to improve my mindset - explain ideas and emotions to others It is to do. I do not care about anything else, so I have not disappointed for now. At the beginning of the course, we were told to discuss the fair. This is not just a purpose or attitude of writing. Its purpose is to explore, develop and develop ideas and problems. There are ups and downs in writing a paper. English is not my primary language, so please do not obstruct this in my writing. Writing in your second language is something you can improve and advance at any time. I hope to acquire my master's degree only by thinking how far I have progressed until I graduated from my English at school and got a degree in the UK. Writing a master's thesis next to language bar also causes recognition and doubt about my profession. I am a designer and writing is not the biggest aspect of our work. of While writing this article, I continued the verb to get the sentence that best describes my idea. In writing, I do not think that my last sentence proves something about myself. People can not test the authenticity of any statement. Therefore, you do not have to learn complex rules of moving words. understood. In mathematics, it is well known that people have to prove important facts through small factual relationships. Moving words (symbols) to get a clear connection is important to prove your point of view. For mathematical reasons, this is obvious to mathematicians who love mathematics. As there is nothing I would like to discuss in mathematics, this is not completely clear to me. You can understand if you combine the skills to solve mathematical problems with effective writing skills (my another struggle) So, what does this mean? Just grab my idea through work. It is the same as when we purchased the camera for the first time last year. This is my first time writing this. I am thinking about starting my own thoughts and ideas and sharing them. Perhaps someone can find something by finding my idea. Otherwise, that's OK. This will be my tool to capture my thoughts and moments and make it last longer. Just as I used the camera last year. It looks interesting, let's see

The stuff of stone, three brass pennies, magical prison, Kado wall, Baba Abdullah - not got what was obtained - Animals and their people: goat slut, black snake, small one in the lawn, how cats play Robinson Crusoe, Migath's Carol, opening doors, cats and moons, cat names, lambtagers. Wandering; lonely dog; Wayne; dog of Pompeii - The story of life, creative life: songs of Urbino children, Beethoven's Moonlight Sonatas, Mary Cassatt, artists and pioneers, young Pablo Casals, Mary Anne Anderson - Justice problem: Solomon's wisdom, justice judgment, Okaoka and honest thief, criminal and bishop, Muthandas Gandhi, the truth, "Equality and justice under the law", Sirgood Marshall - Bible story: a long way to travel through the wilderness, a stove, a parable of a good Samaritan - Poetry, "There are all the seasons": waiting, someone is saying a goose, 6 hectares sentences, checking, pasture, cold sonnets, Morns are more polite than them, storms, beautiful things are beautiful I am roaming like a cloud by myself; I will stay until I see the sea; "There are all seasons" (from Ecclesiastes) - Things and nonsense: Imagine mathematicians of Lewis Carroll, Alice, selecting Alice 's adventure, walrus and carpenter, oily poetry at the selection of Alice in Wonderland, Little Nash Zoo Material: Young reader Classic, Volume 8, "classic of young readers" Volume 8: Audio companion, BK English manual, grade 1; vocabulary from classical roots, book C; Frederick Douglas "American slave Frederick Derek - Story of life in Douglas "; Anne Frank: I know that young girls, Anne Frank's diary, Romeo and Juliet, William Shakespeare, literary students focus on classical literature, poetry, play, Reading the diversity of traditional writings such as autobiography, short stories and novels shows how to "read between lines" to help students read and develop skills, both literary works By analyzing the formal characteristics of the course, the course also raised the issue of appropriate interpretation. Many courses provide background information for students to support history and biographical background links and collaboration Selected from international ghostly private folklore, each volume contains 30 stories, in particular writer Robert D. San Souci talks for young readers. Each book includes a mixture of classical and contemporary things, including several American classics, along with illustrations of Katherine Cowell and Jacqueline Rogers. Highlights include stories of famous writers including Grimm Brothers, Nathaniel Hawthorne, Washington Irving and Charles Dickens

When he was rescued he was delusive, and as soon as he returned to Europe, he died soon. According to Livescience.com, when Colombus sailed to prove that the world is round, he was delayed two thousand years. Ancient Greek mathematicians proved that the world is round, not flat. According to this website, Columbus's education is self-taught, he believes that Europe is more extensive and that Japan is far away from the coast of China. These are the reasons he is trying to find a shorter Asian trade route. It happens, this is the voyage of Christopher Columbus. For Christopher Columbus, Marco Polo's journey is a precious and solid resource that contains the necessary details in the east. The geographic description he is writing has laid the foundation for the adventure Columbus scientific exploration, and while there is a flaw, a clear description of Cipangu and Cathay luxury items is a powerful promotion for Columbus I have created power. Christopher Columbus accompanied me on May 12, 1492. Christopher Columbus was born in Genoa in 1451. Genoa is the port of the Ligurian Sea. His name was Cristoforo Colombo, translated into English as Christopher Columbus. Christopher Columbus has two brothers, older than both brothers. Like most people at the time, Christopher Columbus rarely attended school. Genoa is a busy harbor and Christopher Columbus has learned a lot from seamen. Christopher Columbus's father was a poor fabric. Christopher Columbus Christopher Columbus was born in Genoa, Spain in 1451. As early as 1451, Genoa was an ancient port on the seaside of Liguria. The Spanish name for Christopher Columbus is Cristoforo Colombo, which is Christopher Columbus, translated into English. Christopher Columbus has two younger brothers. Columbus was less educated than most people during the period of 1451. Genoa is a pretty busy port with many trade journeys. Influence of Christopher Columbus In 1492, Christopher Columbus landed in the New World and changed the life of the Native American by introducing Colombian exchanges, cultural changes, and lost homes. The discovery of the New World by Columbus caused colonization of the Americas. There are lots of vast arable land, bringing economic opportunities for wealthy ordinary people. Those who are anxious for this opportunity will invade the indigenous peoples' lands

When people all over the world saw a portrait of a mysterious woman with black hair and smile, they immediately remembered Mona Lisa. Leonardo da Vinci is known for his artwork structure and exact paintings of the Mona Lisa and last Supper. His unique technique of art such as sfumato, mural painting and contrast defines his painting as a splendid memorable picture. Compared with other Renaissance artists, this outstanding artist from the Italian finch filled with sketches of scientific observations, inventions, and everything that attracts his attention, far more advanced than his notes is. Galileo Galilei, born in Pisa on February 15, 1564, is a person who plays an important role in the scientific revolution and is not only an artist, astronomer, and a technician, but also has a lot of talent I will. Philosophers, mathematicians, and physicists. Galileo's observation with a telescope attracts a lot of attention and causes major controversy, but one of his most important improvements is improvement of the telescope. Galileo Rizal is a versatile person, especially an ophthalmologist and a novelist. His two novels "Noli me Tangere" ("Touch Me Not") and the sequel "El Filibusterismo" ("Filibustering" or "Greed Rule") reveal the unfairness that Spanish settlers brought to the Philippines . Many scholars and historians agree that the ideas of these two books have influenced Filipinos who are dissatisfied with acting against the Spaniards. After that, he was arrested for treason and related to the revolutionary army (although he did not participate in any kind of war). He was convicted of insults against rebel factions, incitement and government, and was executed by the firing unit on 30th December 1896. His death was the last Straw of the Filipino, so he began to end Spanish settlers. William · Shakespeare is a man with many artistic talents, he is quite a mysterious person in the world today, because this person is mainly missing records. According to a little story about the Holy Trinity church William Shakespeare, legal and commercial transactions, including dramas and court documents, and the work of his life can be used to see the basic information we provide . I will outline the outline of this man's life When talking to Glen a series of issues concerning business, travel etc, it is clear that he is a man with many talents. Through a thoughtful and profitable tone, his insight into life and success can serve anyone working in business or other fields. Glenn Wakeman's advice is a good starting point for those seeking guidance on many of the more serious problems in life.

Whether quantum mechanics forces we to abandon determinism. Definition of Terms and Effort 1 Unpredictability and Uncertainty We assume a pendulum and describe its state s (t) only at time t up to that Bob's position. For simplicity, it is assumed that time is quantized with multiples of the basic time unit and if not disturbed, the motion of the pendulum is periodic; therefore, any state s (t) can be indefinitely Is executed. For example, let s (t1) = s (t2). This means that s (t1 + 1) = s (t2 + 1). Quantum mechanics of each person is a MOOC of four weeks and teaches the fundamental idea of ​​quantum mechanics which does not require complicated mathematical operations (calculators can not be used) other than taking square roots. The teachings of quantum theory do not "reduce" any material and give you the same version that experts used in current research. Mountain range 101 is a comprehensive and comprehensive overview of the mountain world. This 12-course course covers interdisciplinary research areas, focusing on the physical, biological and human aspects of Alberta and the mountains all over the world. Quantum computation is computed using quantum mechanical phenomena. On the surface, this definition is not particularly useful as it gives preliminary doubts such as "what is quantum mechanics". And, "What kind of quantum phenomena we are talking about?" Let's answer these preliminary questions quickly. Basically, quantum mechanics is the rule we have found to explain the world on a microscopic scale. Through years of experimentation we have made it possible to see microcosms functioning in amazing and seemingly unreasonable ways. Over the years, physicists and mathematicians have developed equations and rules that accurately describe the odd behavior of the microcosm. These equations and rules constitute the theory of quantum mechanics People have proposed many demands on quantum mechanics. Yes, my basic model is not built into quantum mechanics (as it does not establish general relativity). Well, it is a bit difficult to judge exactly what the essence of "quantum mechanics" is. However, like the physics I know, there are some very suggestive signs that my simple network actually has quantum behavior. I've been doing this for the past 15 years or so - more than I want. My main finding so far is that it is easy to actually find programs that are not clearly our universe. There are plenty of programs that have distinctly different spaces or times from how they are doing in our universe, or some other pathology. But obviously it is not difficult to find a candidate universe that is not our universe.

Niccolo Machiavelli - Biography Niccolo Machiavelli was born in Florence, Italy on May 3, 1469. He is known for his political philosopher, historian, writer, politician and diplomat. Machiavelli is known for his famous and influential work "Prince" (1513). This gave him a reputation: a moral cynicalism related to the corrupt government, the devil (expressing the demonic typical bondage or evil). Machiavelli and Machiavellianism are the two concepts created by Prince Machiavelli's idea in the Prince. Biography of Niccolo Machiavelli Machiavelli was born in Italy in 1469 and may not be as feudal as any other European country. Europe is in a state of political turmoil at this time. The power of the church has declined, the power of the unified government has been lost, Spain and France began to pursue their own paths in Italy, and Italy itself is a city state insisting. - In 1512, Medicis held power in Florence, Italy, expelled or killed all those who thought they were enemies. Among their so-called enemies, an easy-to-read Florentine official named Niccolo Machiavelli was arrested and tortured for conspiring to kill Medicys. The evidence against him was weak, he was eventually released, but he did not return to the government. Niccolo Machiavelli Niccolo Machiavelli is a political philosopher in Florence, Italy. He lived in the Italian Renaissance from May 1469 to 1527. The period in which Machiavelli lived was "rebirth" of Italian art and rediscovered ancient philosophy, literature and science. - His life has spanned the greatest period of Florence's cultural feat and eventually collapsed. Due to the gravity of the two great powers of Spain and Spain, small Italian countries including the Diocese of the Diocese were drawn into European politics and war, so this era is political instability, fear, invasion, conspiracy, and high cultural It was characterized by achievement. France Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes' political thought is introduced at 73, 74, and 75. I will explain the political thought of Niccolo Machiavelli, Francesco Guicciardini, Thomas Hobbes in the Republic of Florence. First, Niccolo Machiavelli was born in Florence, Italy in 1469, political turmoil occurred. Italy was divided into four major city states, sympathizing with one of the great political thinkers of the fifteenth century, Niccolo Machiavelli, today, it will be the person's name to complete many dreams of mathematicians. It is used as an adjective. Being Machiavelli is to show the features of convenience, deception and jealousy, as Machiavelli wrote, the prince is the qualities of a great leader. The Prince was published in 1531 and had a big controversy with other political thinkers of those days. Machiavelli completely ignores popular religious beliefs

The essence of mathematics depends on logic and creativity, but it can be used not only for basic profit but also for various practical purposes. The essence of mathematics lies in its beauty and intellectual challenges. This paper is divided into three parts: pattern and relationship, mathematics, science and technology, and mathematical exploration. First, mathematics is the science of patterns and relationships. As a theoretical order, mathematics explores relationships that may exist between abstracts, regardless of whether the abstraction has something corresponding to the real world. Keith: In natural science, mathematics is an absolute ruler. If you break the law of mathematics, you no longer do physics, astronomy etc. But in the humanities, mathematics is just a tool. It's all right, and it's always been more convenient, but it's still just a tool. Good bye to my book, Descartes seeks to clarify the inherent limitations of the mathematical method ("Cartesian method") in human science that I saw. Mathematics is indispensable in various fields such as natural science, engineering, medicine, finance, social science and so on. Applied mathematics has led to new mathematical fields such as statistics and game theory. Mathematicians are engaged in mathematics without thinking of any application for pure mathematics or my interests. Actual applications often start with pure mathematics. The history of mathematics can be seen as ever-increasing abstraction. The first abstraction shared by many animals may be abstraction of numbers. I recognize that there are similarities between the two apple collections and the two orange collections. This deep-shaped tautology applies to mathematics. The essence of mathematics enables and creates wisdom. Suppose there is another axiom, a rule based on mathematics. Is there an interaction of "chaotic edge" that is important for intelligence as well? Depending on the combination of axioms, complex dynamics such as our brain (or discolored silver color) may be generated, but many axioms generate self contradiction or structurally interesting system dynamics. There are actually closely related axioms, but they share the fundamental characteristics that enable very complex behavior. Our math is mathematics that creates complicated systems, intelligence of biology in nature, and silicon shell.

Roman emperor Julian's apostate and Christian leader Antony showed many qualities during their existence. They shared some moral values, but they all had a very unique life. In the following article, I will show how the lives of the two leaders are dedicated to their religious beliefs and their common main virtue. Julian and Anthony did not practice the same religion, but they all made a special devotion to their faith. Julian, the grandson of Konstantin, tried to eliminate and reverse the rebellious empire of Christianity at the time until he died in 363 years. Rome itself was essentially not a Christianity until the 5th century when Theodosius Emperor became the official national religion after defeating the West. The heathen monk Eugenius fought at Frigitus at the age of 394. Theodosius was the last governance empire to rule the empire. Since then the malicious power struggle between Christians and heathens has divided it into two parts. And it lasted over 1000 years. Goss and the Romans were only nominal Christians yet when Algerick king King Gothic fired Rome in 410. Clovis did not convert Frank directly to 500. Charlemagne could not end the heathen ritual until 772 until he cut down the sacred saxon tree irminsul Konstantin was regarded as a model of virtue in his life. Heels praised him like Praxagoras and Libanius in Athens. But after his last son died, in 361 his nephew and his son-in-law Julian the Apostate wrote a satire seminar or Saturnalia. It condemned Konstantin, he called him not as great as a pagan emperor, and gave him luxury and greed. After Julius, Eunapius condemned Constantine, which weakened the empire by Christian's indulgence, started a historical tradition, and Zosimus continued. After the reign of Konstantinus I, all subsequent Roman emperors are also Christians, the only exception is Julian's apostate, whose antichristian writings have been discussed before. The apostate Julian temporarily tried to revive the traditional pagan religion of the empire, but he only dominated for two years. During the reign of Theodosius I (379 - 392), the heathen fate was finally sealed, banned all religious heathen festivals and ordered the destruction of all the heathen temples in the empire . Theodosius also banned the Olympic Games, which is considered a non-Christian festival. The process of destroying all the remaining heathen residuaries took decades, causing riots and massive killings in many areas. (Information source) The conflict between heathens and Christians in Alexandria continues In AD 415, women heathen philosophers and mathematicians Hyper Patia were driven by the church and cruelly killed by Christian thugs.

The game theory is said to have been introduced by Emile Borel in 1921. Borel is a French mathematician who published a paper on game theory. From this point of view, according to the article "game theory", Borel can be called "the first mathematician devising an organized game system" and evidence that Borel did not develop his idea any further there is. That's why most historians admire John von Neumann. Von Neumann was born in Budapest, Hungary in 1903. When reading about encryption currency, game theory does not expect you to encounter. After all, is it really accompanied by "game" or "theory"? The theory of cryptographic currency game exists and you can see that it is indispensable for understanding. This is especially true if you are trying to analyze the security of these cryptographic currencies and to invest this in the best possible way. Since Satoshi Nakamoto established Bitcoin in 2008, the field of encryption currency continues to grow at a very fast pace. Within 10 and 10 years, there are 877 kinds of encryption currencies (as of June 15, 2017), each with its own distinctive features and value propositions. It is almost impossible for the degree of cryptographic economic development to catch up. In addition, many people inevitably question the safety and incentives of these coins to exchange millions of dollars worth of tokens a day. In fact, this problem is closely related to game theory and optimization problems. Game theory is to study human conflict and cooperation under competitive circumstances. In several ways, game theory is a strategic science, or at least independent competitive participant's best decision in a strategic environment. The main pioneers of game theory are mathematicians John von Neumann and John Nash, and economist Oscar Morgenstern. Move by Nature is an interesting concept that means making decisions and actions in a wide range of players' games without strategic interest in the results. The effect is to add a "natural" player whose actual effect is to act as a random number generator. For example, if a dealer needs to select a license card in a poker game, the dealer plays the role of a natural player.

Integers is an electronic journal specializing in the field of combination number theory. It was published with the help of Colgate University, Charles University and DIMATIA. Subscription to integers is free. Integer does not charge fees or fees for posting articles or processing articles. Prioritizing articles related to these two fields, we welcome unique research papers in combination theory and number theory. Topics covered in this journal include additive number theory, multiplicative number theory, order and set, combination of extremes, Ramsey theory, basic number theory, classical combination problem, hypergraph, probability number theory there is. The integer also includes a combined game part. According to 2010 mathematics field classification program, the main areas are as follows. 05A, 05C55, 05C65, 05D, 11A, 11B, 11D, 11K, 11N, 11P, 11Y and 91A46 All works in this journal are licensed under Creative Commons Indication 0 International License so that all content is provided to you or your organization for free. The user can view, download, copy, distribute, print, search, or link the full text of the articles in the journal without prior permission of the publisher or author. This is consistent with BOAI open access definition. An integer forms the smallest ring containing the smallest group and a natural number. In algebraic number theory, integers are sometimes called rational integers to distinguish them from more general algebraic integers. In fact, (rational) integers are algebraic integers, rational numbers. The symbol Z can be annotated to represent a different set of different usage between different authors. Z +, Z +, Z> for positive integers, Z≥ for nonnegative integers and Z Non for non-zero integers. Some use Z * to represent nonzero integers, others use nonnegative integers or {-1, 1}. Furthermore, Zp is used to represent a set of integers of modulo p, that is, a congruence class of a set of integers, or a set of p-ary integers. In algebraic number theory, mathematicians introduced integer expansion called algebraic integer in the 19th century by studying diophantine equations. The first algebraic integer loop under consideration is a Gaussian integer and Eisenstein integer, which share the nature of ordinary integers and main ideal domains and therefore have unique decomposition properties. The lack of eigenfactor decomposition is the main difficulty in solving the Diophantine equation. For example, many erroneous evidences of Fermat's last theorem (including the real wonderful evidence that this edge is included because it is too narrow) are based on an implicit premise for eigenfactorial decomposition.

James Clark Maxwell 's Lifetime and Science (1831-1879) Physicists and mathematicians "Relativity can not be achieved without the mathematical equation first mentioned by James Maxwell, his name is Contribution made him comparable to some of the best scientists ever, he is known for his landmark work in electromagnetics, which spurred many great accomplishments of the 20th century His equations relate electric and magnetic influences. James Clark Maxwell was born on 14 India Street in Edinburgh on 13th June 1831 and was awarded the title of John Clark Maxwell, Midvale's defense, and the daughter of Francis Cage of Robert Hodson Kai and John Reef I was born as a sister. His father is a comfortable means of the staff family of Penicuque, a baron of the staff of Penicuque. His father's brother is the sixth baron. Born after "John Clerk", he inherited Middlebie Country Estate (as a baby in 1793) close to Kirkcudbrightshire Corsock and tied it to the Maxwell family, which themselves were members of aristocrats. James is the first cousin of artist Jemima Blackburn (the daughter of his father's sister) and civil engineer William Dieschey (the son of his mother's younger brother). When Maxwell got married, Kay and Maxwell were best friends and Kay played his best man. Maxwell comes from a comfortable middle class. Original surname was Clark After he succeeded Maxwell's ancestor Middiebie Manor, his father was a lawyer, this is another surname. James is the only child. His parents married in his later years and when his birth was his mother was 40 years old. Shortly thereafter, the family moved from Edinburgh to Glenrea, a mansion in Middleby. His mother died of abdominal cancer in 1839. This is a disease where Maxwell died of the same age. He insisted that James was slow to learn, but in reality he showed brilliant curiosity at a young age and had wonderful memories. Fortunately, he was rescued by his aunt Jane Kei and sent to the University of Edinburgh in 1841. His biographer Lewis Campbell and his friend Peter Guthriet are among the other students.

Ancient Iraqi land emerged from ancient Iraqi land with complex irrigation systems and earliest writing. Baghdad has created great mathematicians and poets. Today, Iraq looks like a wreckage of television. The cost of the U.S. British, which overturned Saddam Hussein's 23 year regime, is responsible for the bulk of the shell and the general lawlessness of the building. But once, it was heaven. According to the legend of Sumenian and Judeo-Christian, the land on both sides of the Tigris and Euphrates rivers is Eden, which began with human civilization. In ancient times, the land that is currently constituting Iraq is known as Mesopotamia (the "land between the rivers"), and the vast alluvial plains of this region are some of the earliest civilizations in the world, including Sumerian, Akkad It has created. , Babylon and Assyria. This wealthy region including many so-called fertile New Moon became a valuable element of the great empire regime including various Persian, Greek and Roman dynasties later became an integral part of the Islamic world from the 7th century It was. . Baghdad, the capital of Iraq, became the capital of Abbas Hadid in the 8th century. The modern nation state Iraq was built after the First World War (1914 - 18) from the Ottoman Empire of Baghdad, Baccarat and Mosul. . It is equivalent to Mesopotamia ('Irāq' Arabī, "Arab Iraq") and modern Northwest Iran ('Irāq' ajamī, "Foreign Iraq") Iraq is an ancient land with a long history and is located at the birthplace of human civilization. According to legend, Cuba Babylon, the smart city of Baghdad, and other cities with historic and important landmarks, Iraq are awkward places. However, the recent war on the region and the country brought about a large physical and psychological impact that made the region partially devastating. The famous city of Erbil is 220 miles north of Baghdad. The city is the capital of the Kurdish region and there are various gems in the era of confusion. A group of people who decided to continue to live in Erbil is rapidly becoming a symbol of the city.

Introducing African-American women who have the same legacy as provided by Biography.com including Charlotte E. Ray, Maya Angelou, Maritza Correia, Gwendolyn Brooks, Mary Mahoney, Oprah Winfrey, Octavia E. Butler, Shirley Chisholm To do. Watch a complete biography, photos, videos etc. at Biography.com Even after the adoption of the 19 th revision in 1920, women living in African-American women, especially in southern states, are still facing many problems. Initially, northern African-American women were easy to register and vote, and many people actively participated in politics. One of the women was Annie Simms Banks elected as Representative of the Republican Kentucky in March 1920. White Southerners said that African-American women activists organized their own voting rights and after adoption of the 19 amendments, African-American women showed higher voter registration rates in Florida than white women . As white people are afraid of shaking political power, African-American women find themselves targeted in several ways to deprive them of their citizenship. This will require you to wait up to 12 hours before voting, paying taxes and accepting new tests. After Lilian · K · Bradley in 1960, Malone - Mays became one of the first African-American women who received a doctorate in mathematics from the University of Texas (and the fifth African-American in the United States Woman). She is the first African-American teacher at Baylor College and the first African-American to be elected to the Executive Committee of the Female Mathematical Society. Vivienne Malone Mayes won B.A. (1952) and M.A. (1954) Mathematics at Fisk University. One of her teachers at Fisk is Dr. Evelyn Boyd Granville, one of the first African-American women who received a doctor's degree. In order to study mathematics at the University of Texas, she fought fiercely to overcome racial discrimination. Vivienne Malone Mayes is the fifth African-American woman who has a PhD in mathematics (University of Texas at Austin). She was the first black servant of the Executive Committee of the Mathematical Women's Association (AWM), and he was also a director of the National Association of Mathematicians (NAM).

Production instructions Foreword The slides and videos of this website were recorded by Measure for Measure at the Holy Cross College in the autumn of 1996. In February 1997, re-establishment of Brandeis University was part of the American University Theater Festival. The following notes form the conceptual basis of production. First reaction During the last few months of the 20th century "measures" provided us a satirical allegiance about society. It was broadly divided into both economically and socially. The position of human society depends on the productivity of food production. Deevey reports on the increase in the number of humans. Dvy also reported on the productivity of food production and pointed to a change in productivity during the transition period, although productivity changes in a stable society are small. Bloomfield proposes that human beings achieve a stable and automated society when productivity, especially food productivity no longer increases. We also assume that space allows continuous population growth and solves current pollution problems by supplying unlimited energy from solar power plants Dr. Marlowe's Faustus's work notes detail the challenges facing each production. In the new Orleans director's note, "When removing the 69 clothing to use and rehearsing, it seems impossible to overcome these difficulties at times because the theater is actually built at the feet "It is explained. The "Critical's Opinion" page contains an explanation of the production space: "The building is remodeled at a low cost ... There is only one drawback in the auditorium, the seat is not leaning - money is enough It is because it is gone. " Increasingly sophisticated opera production has brought about an increase in costs, partly due to recruitment of musicians and singers from Italy. A biographer of Hendry, founder of Christopher Hogwood who is director of Instrumental Orchestra in London, says: However, beautiful voices often involve a change in temperament. In 1727 opera performances, Handel's main soprano singers Francesca Cusoni and Faustina Bordoni actually went on stage and their guerrillas cheered for them. "Such excellent women should be called shame of scorpions and prostitutes and should be scolded and struggled hard," mathematicians and satirist John Albert (1667-1735) explained about London I wrote a brochure that I did. The growing hysteria of the opera world

I think the longest story I remember is "Another April" by Jesse Stewart. This story found a soft place in my heart. I realize that my grandfather is enjoying my life somehow. Grandpa's performance is like an insecure child, "Do not get them, I will not get cold." (37) Grandpa is full of life. He must wait to become a member of the world every year. "Another April" is very encouraging to me. Grandpa can tolerate any difficulties in his years, enjoy just being alive. I think this story will remain in my head for a long time. I think this story is drawing a wonderful theme. My family is a large group of successful businessmen, scientists and mathematicians. My grandfather is the author of NASA's research pilot Milton O. Thompson, "Space Edge: The X - 15 Flight Plan". My grandfather is a genius. My father is a political science taught by a professor who studied at Claremont graduate college and worked with the former president. My grandfather always dislikes it. The fourth grade I started painting - my grandfather began to take him to his house to learn calculus. He will let me write a note and will explain what I learned after the lecture is over. Everything is in the other ear; how can children understand the limits and derivatives that little know about fractions? My grandfather gave up after three lectures. My grandfather, Chinese writer, translated for Chinese politicians during a meeting with foreign leaders. Grandpa also translated the book for public welfare. He translated and released the war and peace of Leo Tolstoy and the first Chinese version of Anna Karenina. According to grandpa, one lesson about storytelling is that a good story needs both a hero and a villain. In politics, business and academia there are many examples of heroes and villains key to storytelling. Example: Stanford Business School teaches student's leadership. Professor Joel Peterson is drawn as a hero and teaches leaders how to accomplish that task. Professor Jeffrey Pfeffer is depicted as a villain and teaches how leadership is related to me. This tension between a strong hero and a precious villain created a good story for Stanford.

The scientific revolution is one of the greatest eras of the 16th century and its ideals have been proved to be continuing to this day. The wonderful idea of ​​the scientific revolution has brought new concepts and has become much more complicated. Each concept was rooted in a basic foundation. Some of these ideas and foundations are the outside world, ie the universe, planets and stars, movement and physics. Of course, one of the best ideas is Galileo Galilei. He introduced controversial concepts that the Church did not accept, but he believed that they are the truth. Galileo Galilei Galileo was born in Via del Cuore in 1564 by Vincenzo Galileo, a man known for his musicology and Giuli Ammananti. Galileo moved to Florence at the age of ten and at the age of 11 the young Galileo was sent to Vallon Brouza to attend school. At the age of fifteen, Galileo decided to become a priest, but his father gave up his ambition. In the late summer of 1581, Galileo entered the University of Pisa and started a medical course. I am studying the system of Aristotle ... In 1609, Galileo changed spyglass with three powers; Galileo did not invent the first telescope, but his high quality improvement It is well known and very popular. His change helped clarify the idea that the earth and the planet will circle the sun. This powerful telescope also helped astronomers to see the enormous universe at that time and was waiting for countless stars to be discovered ("the first telescope") Galileo Galilei Galileo is a mathematician who became an astronomer. He created a modern telescope based on the original model from Amsterdam. Galileo argued against the fundamental principle of Aristotle's universe, the principle that had been eliminated for centuries as common sense. - Galileo Galilei was one of the greatest astronomers and mathematicians of the 17th century. The support of Copernicus's cosmology against the strong opposition of the Church, the development of the telescope, and his unorthodox view as a scientific philosopher were central concerns of his career. Because he was unable to resist his desire for scientific research, his cruel power to fight for freedom

Galileo is an Italian mathematician, astronomer and physicist. He was born on February 15, 1564 in Pisa, Italy. In the mid-seventies, he and his family moved to Florence and began formal education at a local monastery. He was sent to the University of Pisa in 1581. So he studied medicine and Aristotle's philosophy until 1585. In colleges during these years, he noticed that he was not really interested in medicine, but he had competent mathematics. In 1585 he persuaded his father as he left college and returned to Florence. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken.

You mean only integer, and you never score? It is impossible to win the sports that took points. This includes hockey, basketball, golf, healing, baseball, lacrosse, football, football, Judged sports (eg exercise), or time (eg running), distance (eg javelin), or other proportions including score (eg weightlifting). Math Central is supported by the University of Regina and the Pacific Mathematics Institute. Whether or not a law scholar specializes in biology, chemistry, computers, and other scientific disciplines mathematics is the foundation of all kinds of science, but mathematics will be the center of crime resolution. With the deepening of understanding of mathematics and science, along with the development of new scientific discoveries, science will play a more important role in scientific investigation. In the future, forensic scientists in all fields need an increasingly strong career in mathematics education. The voice of citizen mathematics begins. Unlike many countries in the United States and Europe, Canada has no central regulatory body for mathematics education. We have a regional mathematics teacher association. In this less well-known Canadian math education research group, mathematicians and mathematics educators gather and discuss each year. However, despite repeated attempts to change the mission, the team did not propose guidelines and did not comment on the policy. Their weakness is a higher level, more conceptual mathematics - Shanghai's ratio is 30.8%, but only 4.3% has reached the highest level. According to the Economic Cooperation and Development Organization, students in Chinese cities can not exceed all, the time spent on math lessons is only half, Canadians 5 hours 14 minutes a week than any other country studied There is teacher time. We are in the midst of paradox of mathematics education. More and more students are not preparing for mathematics at the university level as more and more states are struggling to improve mathematics lessons and improve standardized test scores. Failure to prepare for college preparation Mathematics education failed to have a major impact on the future of American physics curriculum. A local newspaper I recently published, Baltimore Sun's article "Maryland's Mathematical Failure Performance" highlights this issue, but I think that this is not unique to Maryland. I was urged to think about the reason

Adult process takes more time for children to enjoy freedom. When a child is young, parents and guardians do not care what the child does. But as people grow up, their hobbies and attitudes must change according to their age. "The Fall of the City" is a short story written by Alden Nowlan, an 11-year-old child is forced to mature under the influence of relatives. For the sake of his uncle and aunt's judgment, the hero consequentially destroyed the creation of simple imagination. Melancholic image: "depression" is one of four types of humor (see Adam and Eve). This causes depression, indifference, even even insanity, which is the most undesirable humor. But the advantage of depression is that this humor tends to be associated with the most creative and intellectual people. Carpenters, mathematicians, artists, grammarists are considered to tend to disappoint. The imbalance leads to physical illness, but it also leads to psychological disorder. For example, the temperament of depression associated with depression and disposition is caused by excess black bile. In the 17th century, Burton (1837; originally published in 1621) described the symptoms of depression with a very neurosis scorer and some similarities in today's personality questionnaires. Although a person can cause intolerable torture and can overcome happily through his uniquely controlled and well-formed transport, the second is unsustainable but in every misunderstanding of abuse, injury, sadness, shame, loss After intersection, rumors and the like (lonely or not doing), he succumbed to passion, his skin color changed, his digestion waned, his spirit became ambiguous, his heart became heavier, he comes The disease will not be affected. Impact: Wind, rude, suddenly breaking through him, he himself overcame the melancholy. (volume In the state of depression, I found it easy to get involved in "flowing" superconcentration. Modern sociologist Mihaly Csikszentmihalyi discovered this "flow". People who may lose themselves in concentrating state of mind, artists, chess players, surfers, and events that bring happy mood. Distributing "flowing" states from depression may sound random, because it begins with these sad inner feelings and then converts from my experience to a "flowing" state to a peak happiness-like feeling It is from. Look, this seems to be the case.

Through this fascinating course, students can eliminate redundancy in sentences using accurate word selection. Please use "Memoirs" as an inspiration to write 100 words, 100 words. You can use the word - or any form of word - as one of your 100 - or you can give a hint. Add a link to the post here and add your story to the Mister Linky list. If you do not have a blog, you can leave your submission in the comments section or post it as Facebook status. Do not forget to continue to provide endorsement comments to your colleagues. Use this memo course to help students use exact word selection and eliminate redundancy in sentences. Originally "Washington Post" function "Life is short: inspired by autobiography as a haiku", students wrote a memoir of 100 words. It teaches students "to show themselves" with vivid detail and carefully chosen words. Through Inspired Writing, students use mentor texts as models of their writing. In preliminary composition activities, students record the experience and courses of life. Then we evaluate the examples of students and Washington Post to determine the characteristics and theme of the sentences. Next, they practice with peer feedback to write their own quick drafts, using a concise, revised and teacher model, and to create beautiful memoirs. Many people's words are simple. Choosing what to write is a difficult part. There are many different types to write. I like to read memoirs now. They have plenty of heart and soul. They recommended me to write more and include more details and share my personal journey with others. Novels, non-fiction, poetry, memoirs, bibliographies and so on. Why is it so difficult to write? It is natural to write for some people, but for the rest of us it is difficult for us to struggle. Select a word and delete it. We tried to come up with amazing sentences just lost when we reused the same word. We discuss in our head just like mathematicians, and we need a formula to complete the words. We use a dictionary, use a dictionary, read others' work and learn their inventions in whatever words you like. Even though I think it is difficult, we dream of becoming one of these excellent writers

In computer games you can run, jump, search for secret items, play games, use algebra to play letters, numbers, symbols, and find secret ones. After learning a few "techniques" it is an interesting challenge to think about how to use your skills to solve each "puzzle". In algebra, it is a broad field of mathematics, abstract algebra (sometimes called modern algebra) is a study of algebraic structure. Algebraic structures include groups, rings, bodies, modules, vector spaces, lattices, and algebras. The term algebraic abstraction was built to distinguish research in this field from other algebra in the early 20th century. Like other mathematics, specific problems and examples play an important role in the development of abstract algebra. By the end of the nineteenth century, many things - perhaps most of them - were somewhat related to the theory of algebraic equations. The main topics are as follows. From the end of the 19th century to the beginning of the 20th century, the mathematical method changed dramatically. Abstract algebra appeared at the beginning of the 20th century and appeared in the name of modern algebra. That research is part of a more rigorous field of mathematics. Originally, the assumption of classical algebra depended on mathematics as a whole (and the main part of natural science), but it was in the form of an axiom system. Mathematicians are no longer satisfied with the nature of constructing concrete objects, but we are starting to pay attention to general theory. The formal definition of a specific algebraic structure began to appear in the 19th century. For example, the results of various permutations can be seen as examples of general theorems including general concepts of abstract groups. The structure and classification of various mathematical objects is the most important issue Because of its generality abstract algebra is used in many areas of mathematics and science. For example, the algebraic topology examines the topology using algebraic objects. The Poincaré prediction confirmed in 2003 claims that the manifold of basic sets that encode connectivity information can be used to determine whether a manifold is spherical. Algebraic number theory studies various digital loops that promote integer sets. Using algebraic number theory tools, Andrew Wiles proved Fermat's last theorem

Python is one of the most commonly used programming languages ​​in this field. According to Van Rossum, this is because "Python is very free with many problems in traditional programming languages, this may be due to the example I chose.In addition to ABC, my main The impact is Modula-3. "Python is easier to use than any other language. It does not hang and encoding is much shorter than any other language. Instead of using parentheses like parentheses or C ++, Python uses indentation or "space" in your code. Smart mathematicians Programmers are everywhere. Julia's founding team is in Boston, New York, Bangalore from the first day. This is truly a global collaboration. Guido van Rossum has released Python from the Netherlands and R from New Zealand but there is a possibility that there is no quantitative talent pool other than the Boston Red Line from the commercialization point of view. This financing strategy is not an attitude. The founder of Julia Computing did not work hard. They do not know me, I do not want to risk the limit of unknown uncertainty. Founder are very concerned about their company, but more importantly, they have a deep loyalty to the language and community that develops it. Founder has a lot of money to collect funds; they are not chasing blindly capital, they are prudent decision makers; they are confident in their ability to continue to improve I will. Guido van Rossum's Python programming language is named after the team and Monty Python's reference is often included in the sample code created for that language. In addition, Van Rosen and Larry Wall joked related to the merger of Python and Perl on April Fool's Day of 2001. It was called "Parrot" after the dead parrot sketch. The name "Parrot" was used to develop virtual machine projects for executing bytecode in interpreted languages ​​such as Perl and Python. In 1985, a huge prehistoric snake fossil from the Miocene was discovered in Rivery, Queensland, Australia. An Australian paleontologist who found a fossil snake is a fan of Monty Viper and in commemoration of the Monty Python team, named the serpent Montypythonoides riversleighensis. (Translated from Greek to English, Montypythonoides means "like Monty Python")

Chaos Art Summary: This article describes the nature of fractals. Explain natural fractals and computer fractals. Finally, I hope the reader has a basic fractal feel in both art and geometry. Most people live in a semi-disorderly state. This messy desk is not an example of the world's mess. Chaos and patterns seem like a dichotomy, but fractals are these things. The basic definition of fractals includes self-similarity, chaos, and infinitely complex words. As a full-fledged artist domestication chaos wildfire, brutal chaos will be killed. Chaos inspired by domestication. Chaotic domestication may be much larger than burning fires. The confusion of domestication stimulates our soul and domesticated fire only opens our residence. Cro-Magnons is the biggest person in the human brain, when they carved animal pictures on the cave walls, they first realized chaotic domestication. Art attracts the reckless part of our brain. Science speaks a reasonable part of language (although it is necessary to have a reckless part to master new knowledge). Renaissance is about art. Enlightenment is about science. This is the reason why the new renaissance should appear first, it should provide art, not talking about science. The theory of chaos and complexity has changed the way we understand knowledge and certainty of human beings. This is explained in the revolutionary scientific work "Order Out Chaos" by Ilya Prigogine and Isabelle Stengers (1984). Order disorder represents a chaotic complex and nonlinear system, a radical new model of emerging science, and emerging science that represents the leap of the Newtonian linear system. Although Newton is not completely wrong, his system is integrated into a larger and more complex system through new technologies, especially more powerful computers. Chaos theory is an important part of science, mathematics, art and computation. The way to express an unpredictable system is to express the behavior of the system. Therefore, many people believe that chaos theory is about unpredictability and in fact it is about the predictability of many different systems. When scientists and mathematicians started programming numerical values ​​with computers, chaos theory was born. They tried different drawing and explorations to get different results. As a result of the investigation, scientists have discovered many new ideas and discoveries.

Understand the history behind agricultural innovation, tractor, cotton gin, harvester, plow, plant patents etc In 1973, the GM research team invented the first automobile airbag that was first offered at Chevrolet as an option. Wilbur and Orville Wright invented manned engine aircraft that they got patented as "flight machines". Learn about other aviation related technological innovations Evidence of intentional fermented beverages exists in the form of beer cans in the early Neolithic period. Charles Proteus Steinmetz has developed an interaction theory to enable the power industry to grow rapidly List of articles related to inventions and alternatives, history of earth-friendly energy The metal foil that was first mass - produced and widely used was made of tin. In 1910, tin foil was replaced with aluminum foil. Charles Martin Hall discovered an electrolytic process to produce aluminum inexpensively and used it for a wide range of commercial purposes. In 1450, Italian artist and architect Leon Battista Alberti invented the first mechanical anemometer. An anemometer is a device for measuring wind speed. Joseph Burckhalter and Robert Seiwald invented the first practical patented antibody labeling reagent Apple Lisa is the first home computer with GUI or graphical user interface. Let's learn about the history of Apple Macintosh, one of the most famous Apple home computers. Denmark engineer Valdemar Poulsen invented the arc emitter in 1902. The arc emitter historically is the opposite of all types of radio transmitters so far and generates continuous radio waves. Archimedes propeller invented by ancient Greek scientists and mathematicians Archimedes is a machine to lift water. Planets, terrain models, celestial spheres in the shape of the globe, the earth, the moon, and the earth have a long history Willem Kolff invented the first artificial heart and the first artificial kidney dialysis machine In 1829, scientists discovered salicylic acid in the willow's plant can relieve pain. However, the first discovery of the analgesic effect of the willow plant in the 5 th century BC is the father of Hippocrates, modern medicine. Artificial grass game surface published on Monsanto Industries's Wright and Faria or Astroturf patent In 1939, Einstein and some other scientists told Roosevelt to build an atomic bomb in Nazi Germany. Shortly thereafter, the US government launched the Manhattan project that produced the first atomic bomb. The main time and frequency standards in the United States are atomic clocks of 铯 that was developed at NIST laboratories. The history of cars has been over 100 years. Please check the automobile development schedule and find out who made the first gasoline car In 1886, the pioneering invention of Carl Benz and Gottlieb Daimler brought a revolutionary new look to mobility. In the past 130 years, the innovations proposed by Mercedes-Benz were based on this achievement: for safety, comfort, efficiency and confidence. Along with today's development in the field of automatic driving, intelligent connected cars and electric vehicles, Mercedes Benz introduces the future of automobiles. This is the hyperopic road that Carl Benz came up on January 29, 1886 when his car applied for a patent. Many people seem to think that innovation is synonymous with inventions. But as the author of NISI, Ahlstrom, Furr explains, the first step in defining "innovation" is to separate it from "new" and "ingenuity". Parts According to their definition, innovation appears when the invention meets the market requirements. Newton (a series of PDAs released by Apple) failed but the reason for the success of the iPhone is that the demand of customers in the market (demand for the Internet, mobile music etc.) can feel the ease and fun of the iPhone It is that it is raised to about. Troubles and limitations The difference between invention and innovation is important as it is two di

The hero is defined as a person known for his special achievement in a particular field. Dr. Susan Calvin, the protagonist of the novel "Robot", became the hero of his special achievement in the field of robotics. Dr. Calvin is a robot psychologist who uses various problem solving methods to solve problems that other scientists and mathematicians can not solve. Through many adventures in the field of robotics, Dr. Susan Calvin showed her many personality traits. Dr. Kevin has a perfect combination of many different attributes. Among me, a robot called Isaac Asimov, the main character Dr. Susan Calvin, showed a lot of things about myself to the reader and made the book a reality. During the novel, Dr. Calvin showed amazing wisdom in an iterative difficult environment. Dr. Susan Calvin showed a lot of intelligence in analyzing heart-reading robot called Herbie Because Herbie is a soul reader, Dr. Kevin knows that he must vigorously analyze it to understand what is happening in his synthetic brain, and according to her wisdom He has to go beyond the robot, it is not easy. One of the three robots said that the robot can not hurt human beings, she thought of Herbie's weakness and said to him, "You can not tell them, you and you hurt "" He confuses Harvey in the sense that he shorts and "dies" (Asimov 133.) In Beacham's "Popular Novel Encyclopedia", "Most robot stories solve problems It is an exercise to do. " Dr. Susan Calvin is a fictitious person of SF short story by Isaac Asimov. She is the chief robot psychologist of American Robotics and Robotics Corporation and is known as the leading manufacturer of robots in the 21st century. She is the protagonist of Asimov's short story on robots and was later summarized in books "robots" and "complete robots". According to Asimov's fictitious robot history, Susan Calvin was born in 1982, and the same year a robot and robot of the United States was established in the same year. At the age of sixteen, she wrote a physics thesis entitled "The Practical Aspect of the Robot", the first of numerous papers on robotics. This was a psychology seminar, after Dr. Alfred Lanning of the American robot showed the mobile robot that first sounded. As I said, the robot said, "Susan did not say anything at that seminar and did not participate in the busy discussion period after that. In most cases, I read science fiction - a little bit of Austin and Wild. But Asimov is my true love. In particular, I really like his careful study of edge cases when testing his three robot rules. Dr. Susan Calvin is a person who repeatedly appears in his robot's story, and he is a different role model. Simple, effective and intelligent, she opens up a (fictitious) path for a strange girl who relies on the brain to use the world. I am dreaming of becoming a Hong Kong chief executive or a United Nations diplomat. Among the applications written for the Penn Management and Technology project, I wrote a fictional autobiography page. Facility Among me, a robot called Isaac Asimov, the main character Dr. Susan Calvin, showed a lot of things about myself to the reader and made the book a reality. She may not be a beautiful, friendly and immobile person, but the extensive knowledge of Dr. Susan Calvin easily masks her undesirable features. Kevin shows that her wisdom and common sense can go beyond mathematical calculators and scientists' experiments. Her conversation with Harvey showed her on the other side, but in the end they might make her stronger. From a very young age she has a strong interest in the field of robotics and robotics; such interest has warmed up only when she is working on the spot talking about it. Dr. Susan Calvin has not led the troops to victory and was not dead for her country but she definitely made herself a hero of the book by her own knowledge.

Muhammad first gained inspiration in the year 610 AD. After 100 years, the Muslim Empire ruled the Middle East, North Africa, parts of Asia, and Europe. How Muslims accomplish this thunderous conquest is still plaguing historians today, but agrees that this is a mixture of conquest, cultural openness, and the charm of Islam itself To do. After being persecuted in Mecca, Muhammad and his converts ran away to the Medina to welcome new Muslims. Muhammad sent an attacking side to the Arab tribe who did not accept Muslim. His troops also resisted these unbelievers. When Muhammad died in the year 632 AD, his father-in-law Abu Bakuru became a "caliph" meaning "heir". Abu Bakuru started the war of Lida to maintain Islamic separatist tribes. The next caliph and Omar are expanding to Syria and Palestine. By 650 Muslims conquered Egypt and North Africa. In less than 40 years, they surrounded Constantinople in 711 and entered Spain and India. Spain has been governed by Visigoths for more than 200 years. The Jews were severely cracked under the control of Visigoths, but Jews and Christians were allowed to enjoy religious freedom when Muslims arrived. Muslims believe that Jews and Gods of Christianity are Gods adored by Muslims. The Spanish Jewish population did not provide support to Visigoths, which were immediately invaded by Islamic conquerors. Jews and Christians participate economically and politically in the Islamic society and are opening the way for the prosperity of the Islamic empire. In Persia and Iraq, Islam is not to suppress heathen religious practices, but to adapt them to new religions and to make that transformation unbearable. The tax incentives of converts make Islam more attractive Islam is an Arab religion, but it does not discriminate against race or race. According to the original plan of Muhammad, according to the law of God, all men are equal. It can only be judged by faithfully following the Islamic law. This fundamental equality has not been fully realized in practice, but the economic elite of the Islamic empire, as well as elsewhere, the Muslim eccentric vision was previously confined to a strict feudal system It is attractive to people who have been. This system has no hope for people outside that area. A nobleman Tolerance and equality are not only Muslim ideals but also practical strategies. Muslims mainly build their own empire by force, but they are not conquerors, but colonists. Muslim invaders did not interfere with the civilization they contained, unless there was a contradiction in Islamic law. Islam itself is not a denial of early religion, it is continuation. Other conquerors are interested in power and plunder but the Muslim rulers are more stable than merely relying on power by merging indigenous cultures and even by helping themselves Let's see. In this way, the Muslim Empire has not only expanded but also endured and prospered for centuries. Muslim spread in Muslims began shortly after the death of the Prophet Muhammad in 632. Throughout his life Muslim Ummah was founded in Arabia through their conversion to Muslims and loyalty. Within the first century, with the rapid development of the Muslim world caused by conquest of Rushton and Umayyad, conversion to Islam. The Muslim dynasty will soon be established, after which Empires such as the Abbasid Dynasty, Fatima, Almoravids, Seljuk Turks, Indian Mugarians, Persian Safavid and the Ottoman Empire became the largest in the world. And the most powerful empire. The people of the Islamic world, together with a comprehensive business network, travelers, scientists, hunters, mathematicians, doctors and philosophers, have built up a number of complex cultural and scientific centers that have contributed to Islamic Golden Age It was. As of October 2009, Muslims became the second largest religion in the world, with 1,571 million Muslims. Following the death of the Prophet Muhammad (pbuh), Muslim believers were organized in the caliph, and

The development of Western civilization can be traced back to the great contributions of the Greeks in politics, art, architecture, literature, theater, philosophy, science and sports. Greece is known as the birthplace of Western civilization The word "politics" comes from the city state of Greece. Democratic thought began in ancient Greece. Police in the south of Athens, Greece are home to democracy. The type of government in Athens is direct democracy. All adults are members of the general assembly and have the right to vote. The political process of Western countries is a child of democracy in Greece. The Greeks contributed to the field of literature. Several of Greek epic epics of this era were Iliad and Odyssey. The Greeks thought this to be the largest literary work written by Homer living in the 6 th century BC. Greek literature is closely related to ancient Greek mythology and has a great influence on Western civilization. Greek dramas and dramas have great influence on Western culture. Athens is the center of the Greek drama. Tragedy, comedy, and Sartre have occurred in Greece during this period. Some of the great names related to Greek dramas are Aeschylus, Euripides, Sophocles. Western civilization is greatly influenced by Greek contribution in science field. Among the great scientists and mathematicians of the Greek era were Euclid, Pythagoras, Archimedes. Ancient Greece is known as its great philosopher. At that time Socrates, Plato, Aristotle was a famous Greek philosopher. These philosophers are known for their rhetorical skills. The Socratic method is widely used in today's science field. The origin of the Olympics can be traced back to the Greek town of Olympia in the ancient Greece. In short, the Greeks helped the development of Western civilization in various ways. Indeed, Greece is the cradle of Western civilization. © BrainMass Inc. brainmass.com 15th October 2018, 7:40 pm ad1c9bdddf - https://brainmass.com/history/ancient-history/contributions-greek-civilization-west-339391 The ancient Greeks contributed much to Western civilization. Their achievements in art, philosophy, history, science formed the development of Western civilization. Many of these cultural aspects began in the golden era of Greece. The golden age of Greece is the era of peace and cultural prosperity, which is also the era when the majority of Greek's contribution to Western civilization began. Democracy, myths, and the Olympics all started with ancient Greeks. Among the many aspects of Greek culture that influence Western civilization, the most noteworthy is their philosophy. The Greeks believe that human thought can understand everything. The three most famous philosophers of ancient Greece are Socrates, Plato and Aristotle. Greek civilization has made a great contribution to the development of contemporary Western culture. The three most important contributions to our social infrastructure are language, philosophy and government. The people of ancient Greece developed complicated languages ​​in a very rich language. It has existed for nearly 3,500 years and is the longest language from the early Indo-European languages. It also has a major impact on the Western British civilization as well. Like English Greek, it is a speech, the first language to use vowels. A very diverse vocabulary in Greek also influences and promotes contemporary English. Show more There are many ways to influence and establish western contemporary culture, but there are two most influential ancient cultures. Greek and Roman culture helped in the formation of Western civilization in many ways. Both are important factors in the development of Western culture. The Greeks have contributed to art, architecture, government, philosophy, education and science. The Romans contributed through language, engineering, law and government. - ... The governments of the US and Athens have legislative power, administrative extension and legal guarant

I never read Malcolm Gladwell before this book was published, but I've heard a lot of articles about his writing and research. But on the surface he seems to have nothing of particular concern to me in my particular subject. Then I heard him speak at the Catalyst meeting in 2009, and it seems to confirm that I doubt his work is useless for me. His speech is based on the essay of his book "Blink" and it seems totally ironical. But in a whim, I decided to read a free copy given to me, and I checked it soon. Not only is the style and content wonderful, but as a pastor, I also have related documents. In short, the main argument against "outliers" is that success is far more complicated than we think. Are there any similarities between Bill Gates and Beatles? As it is the product of their personal wisdom and discipline, their success is also the product of the opportunities offered by their time and their career. Gladwell thinks this is the story of true success. He has repeatedly shown that it is not only personal values ​​and skills that lead people to success. Good hockey players, pianists, mathematicians, and lawyers can predict from generation to generation, family, culture, and class. In the commentary, Gladwell suggests human possibilities when creating this logic, "the life of anomalies - people who have achieved beyond normal experience - obey special and unexpected logic, attractive A provocative blueprint. " With this conclusion in mind, I think it is easy to give some inspiration to church leaders and pastoral ministries. One thing that Gradwell has repeatedly expressed in his work is that success is often a product of seemingly random decisions, such as the deadline of the hockey league. He pointed out that anyone can succeed when we see and understand the pattern and can change or use them. When I thought about my role as a pastor, counselor, and a leader of various people, I began to see how I could lead them to success. Therefore, the Christian ministry does not necessarily satisfy the basic need, but the true discipleship can include helping people identify successful models they can participate in And it should be included. This does not mean that I am trying to help one of my butler become a millionaire or that my nursery became an excellent mathematician. This means that the church can join people, help them get out of the problem, and provide them with opportunities for success as disciples as well as life. In fact, this will be something like ... Well, I'm very happy to find the answer. Malcolm Gladwell is a British journalist, speaker, bestseller born in Canada. Among his best-selling "outliers", Malcolm Gladwell discusses success and the patterns associated with it. He said that the time you started activities, especially 10,000 hours, will allow you to reach the elite level. This in turn can provide someone a tool to make them succeed. Gladwell, Malcolm Outliers Outliers Malcolm Gladwell has studied the factors that contribute to the success of successful people. In this book, Gladwell has studied a number of fields from the Chinese rural academic level to the Canadian junior hockey league success. He explained each study with an easy way to learn languages ​​and digestion that can be learned. During the study, Gladwell knit a story of successful people's lives related to statistics, and read his anecdote very well. - Laird Stewart, grade 2018 After reading the introduction of "Outliers" by Malcolm Gladwell, I was shocked by some interesting information and noticed my introductory text on my life. In the introduction, Gladwell basically put together a small town called Roseto. He continued to explain that the people living in Roseto never died of heart disease or other illness as their community grew. This information is very interesting. - Abnormal - A story of success describes sociological and psychological nonfiction books, success and why they succeeded more than others. Malcolm Gladwell

Galileo Galilei is an Italian physicist and astronomer. He was born in Pisa on 15th February 1564. Galileo's father, Vincenzo Galilei, is a famous musician. Vincenzo decided to make his son a doctor In 1581, Galileo was sent to Pisa University for medical research. As a college student, Galileo learned that he has mathematical talent. He was able to persuade his father to let him leave the university and become a mathematical tutor. Later he became a professor of mathematics. In 1609, Galileo talked about the invention of the telescope. Galileo improved his telescope and used his mathematical knowledge and technical skills to make a telescope. In the second half of that year, he observed the moon through a telescope and became the first person to discover astronomy for the first time. He discovered that the moon is not smooth, mountains and oth holes - like the Earth! Then he went around Jupiter, studied Saturn, observed the stage of Venus, and used his newly invented telescope to discover the four satellites that studied the sunspot. Galileo's observation reinforces his beliefs about Copernicus's theory that the earth and all other planets orbit the sun. Most people in the Galileo era thought that the earth is the center of the universe and that the sun and the planet orbits around it. The Catholic Church was very powerful and influential in the Galileo era and strongly supported the theory of the universe at the center of the earth or the center of the earth. After Galileo began publishing papers on his astronomical discoveries and his beliefs into the sun or the solar center universe, he responded to his claim against him by the Inquisitor (Catholic Church legal body) in Rome It was called. In the beginning of 1616 Galileo was accused of being a heathen, a person who opposed the teaching of the church. Hentai is a crime where people are sometimes sentenced to death. Galileo was not suspected of being heresy, but he told me that he should not publicly show that he believes the Earth is moving around the sun. Galileo continued his research on astronomy and believed that all the more and more planets would orbit the sun. In 1632, Copernicus's Heli-Centric theory published the correct book. Galileo was summoned again before the Inquisition and this time he was convicted of a heretic crime. Galileo was sentenced to life imprisonment in 1633. For his poor age and health, he was allowed to declare his sentence during house arrest. Galileo died on January 8, 1642 The StarChild website is a service of the High Energy Astrophysics Archive Research Center (HEASARC) and Dr. Alan Smale (Director) in NASA / GSFC Astrophysics Department (ASD). Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belongs to aristocracy and has won numerous awards as musicians and mathematicians. At a very young age Galileo showed the ability to learn mathematics and machine types but his parents wanted to exclude him from research not promising a real return, so led him to a medical profession . But this does not affect Galileo. - Galileo Galilei Galileo was probably the greatest astronomer, mathematician, and scientist in his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who got married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to become a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen, as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace an

If there are children in the novel by Alexander McCall Smith and Maeve Binchy, the result will be the work of the Swedish author Fredrik Backman. His new book "We Oppose You" continues the legend of a small place the reader loves in "Beartown" (2017) But if Beartown is small, humans will be very dramatic. For him who is unacceptable to weakness and failure, Bachmann combines a unique and considerate style with a large and thoughtful view of his personality. "Beartown", Backman left his first collective novel collection in the American book community - after saying "a man called Ove" and "My grandmother sorry" - in Sweden The whole population of Beartown is very interested in this game. Players and their clubs are led by local sons who go home and enter the National Hockey League before they hit the club almost to the ground. Peter Anderson, his wife, Kira, and their daughters and sons all returned to "We are against you." Under the influence of sexual violence, Beartown continues to fight on ice and ice. The mysterious new coach promises wonderful things, but can Beartown regain its superiority with other local hockey teams? Or will this small castle collapse under past and present sins? If you are not interested in hockey, you may think you are not interested in this novel. You are wrong. As Balzac wrote, Buckman wrote about how he hockey, the French army, which means his view is far from his subject. Bachmann 's novel is widely attractive and there are good reasons. "We are against you" lyrically looks at how the community cured, how the family recovered, and how the individual grew. "Life is strange, we spent all the time to manage the various aspects of it, but we are mainly in the reach of our hands, the influence of that side" , Others will appreciate being allowed to enter this tired place. "We are against you", it is really a person, a person Recent editor of Bethanne Patrick is "My life changing book: reflections of 100 writers, actors, musicians and other prominent figures". Frederic Buckman is a bestselling writer of the New York Times' best-selling book "A Man Called Ove" (which is going to be a leading movie by Tom Hanks). Here, Beartown, we are against you, and the two novels are getting longer and longer on our way home. His books are published in over 40 countries. He lives with his wife and two children in Stockholm, Sweden. Please contact him at @BackmanLand on Twitter or @backmansk on Instagram Like "Ove", these novels are the major bestsellers, and his fun quirky character and fickle humor become noteworthy Fredrik Backman. His work follows "Beartown", and since the novel comes from "Beartown", unlike his first three novels, "Every morning has been getting longer and longer" - sad and fascinating. At the same time heartwarming, warm story. This is about mathematicians' grandfather, as Alzheimer's disease began depriving him of his memory and influence on him, his son, especially his little grandson. A seemingly simple story about the hope of the town to the young hockey team became more complicated in the same moving 2014, "Beartown" written by Swedish writer Fredrik Backman. I will tell you that the novel 'A Man Called Ove' grabs the story of the reader and is trying to commit suicide by an eccentric idiot. "Beartown" soon became dark as Baumann exposed the monorail of residents of Beartown, pretending to be a sports novel. An isolated community in the novel is in Sweden, but "Beartown" is a universal story that can occur anywhere in orphanophobia, gender discrimination and politics.

Greeks like sports, the Olympics is the biggest sports event in the ancient calendar. The Olympic Games were held in Olympia in southwestern Greece more than 2 700 years ago. Every 4 years, about 50,000 people from Greece will watch and participate. The ancient game is also a religious festival designed to commemorate the king of Zeus God. There are no gold medals, silver medals, or bronze medals. The winner got a wreath of leaves, the hero welcomed the house. Athletes compete for the glory of their city and the winners are seen to be touched by the gods The ancient Olympic Games were not only sports but also religious festivals. I will learn how to visit ancient games Prior to the start of the game, Messenger was dispatched to announce "sacred armistice" or peace. This means that any war should be canceled so that people can safely travel to Olympia The whole game was dedicated to Zeus. Tourists gathered to see the Temple of Zeus. King of the gods with huge golden statues and ivory statues inside The main event of the Olympic Games is not a sports event but a victim. On the third day of the game, we burned 100 cows at the altar of Zeus at the expense of it. This altar is not made of stone. Instead, it is made from the remaining ashes of all sacrificed cows. By the year 200 AD the ash reached 6 meters! Only men, boys, unmarried girls can join the Olympic Games. Married women are forbidden But women can still keep horses at the Olympic tank race and unmarried women are holding their festival every four years in Olympia. This was called Helia and was held in commemoration of Zeus' wife Hera. The winners were awarded the same sacred olive crown as men. But in ancient Greece, only Sparta women were really interested in sports. Another general indication of the Olympics is flames. The tradition of Torch Relay and the Olympic Flame began in 1936 at the Berlin Olympic Games. Flame symbolizes the beginning of the Olympic Games. This idea came from ancient Greece and on top of the altar of the Temple of Hestia there was a sacred fire maintained through the ancient Olympic celebration. Astronomers and mathematicians first created a solar model in the center of the known universe where the earth rotates. He also placed the planets of the solar system around the sun in the correct order and thought the stars were other objects like the sun. Nicolaus Copernicus believes in Heli-Centric theory in Alicent Lux The modern Olympic Games can be traced back to 1896, but the ancient Olympics can be traced back to 776 BC. Beyond. Historians began on that day, but the Olympics lasted for centuries until the 8th century BC. Originally held in Olympia in Greece - this is the sister city of the Colorado Springs town of the US Olympic Training Center - the competition dedicated to one of the most important religious centers, Zeus, Olympic gods father It is done. Greece Athletes celebrated a new era in 776 BC. The first Olympic Games were held in Olympia, Greece. The Olympic Games we are seeing today are just a few of the first Olympic Games. In ancient games, people also participated in poetry, mathematics, architecture and sculpture. In the 1st Olympics, only football games were used as sports events, but as the popularity of the Olympics grew, wrestling, boxing, chariot racing, horse racing, throwing spear, discus throwing, puncturing etc were done. Since the Olympic Games in 1992, the Olympics participated in the Olympic Games as medal sports, and at the 2005 International Olympic Committee the baseball team stand out in the 2012 Summer Olympic Games. It is still part of the 2008 Olympics. By excluding baseball and softball from the 2012 Olympic program, the IOC could consider adding two different campaigns, but neither received the necessary votes. More importantly, Major League baseball is reluctant to let players participate in the game during the Olympic Game, as the National Hockey League is now in winte

"In a study of 50 Hispanic American mothers and 48 Chinese immigrants' mothers, nearly 70% of Western mothers said that" it is not good for children to emphasize student success "or "Parents need to develop interesting ideas," he said. In contrast, about 0% of Chinese mothers have the same feelings. The school did not work, then "problems", parents did not do their job ... Chinese parents spend about ten times their children's academic activities everyday. .. See more content She made Sofia play the piano for her first daughter. The second daughter, Luisa, is "wild". She deliberately ... stubborn ... and flew up and flew ... (Chua 11). Amy Chua hopes that children will succeed in the future and cultivate many useful aspects of life as well as Chinese tradition. Amy Chua encourages children to recognize and respect parents as important. Mr. Chua said, "Despite insulting and ignoring the brutal demands of Chinese parents and children's wishes, I eventually wish to respect and respect parents and take care of their parents later." . Kai 211). This shows that even though Chinese parents and their children seem to be discussing and discussing things all the time, it is only from the point of love and respect. In this book the relationship between the daughter and the child appears to be dark, but it is clear that Amy loves her children very much and never imagines losing them. The love passed between Amy and Lul is clear. They sit down and laugh with each other after they fight. Amy Chua thinks she is a typical Chinese mother She wants her someday to grow her child and take care of her and her husband. Amy decided on a way to provide the best solution for her daughter by using Chinese parenting methods and combining them with western style. Because Cai is a professor at Yale University law school and the author of a new book (published today) and "Tiger's Battle Song" is a guide for Western parents to learn Chinese, as in her article. As Tua said, parents raised "a great many mathematicians and music geniuses". The secret is in the whole meaning when hearing that tua says it. She said that her daughter Lulu and Sophia said, "I spent the night, participating in school games, not participating in school games, watching TV, playing computer games, choosing my extracurricular activities, grades I complain about doing something and dropping it "was not allowed. A, in addition to fitness and drama, in addition to piano and violin, not playing every instrument, not the first student of each subject, do not play piano or violin. " Please check our top free paper on amy chua to help you share her novel "Tiger Mother's Fighting Hymns" amy is mother of prose of amy tans. I am not a mother of Tiger, but Cai admires to read her article. I never thought Chua was a hymn song of a bad mother fighting the tiger's mother. Read the abstract of this article "Why Chinese mothers are better at summary of mother's essay due to the benefits of Chinese mothers" Amy chua 1135 About mother's essay and tiger's essay on wordtra 615 words | Three Matter Threatened Tiger Essay Tiger Mother Mime Amy Tua that the Chinese mother is superior The title of the recent article is causing a sensation in the Internet world. Amy chua is "Tiger Mother", which shares Chinese child rearing style through publication of books and writing of articles.

Last week was a good week for gender equality and mathematics. On Wednesday, Iranian mathematician Maryam Mirzakhani became the first woman who won the Fields medal in 1978. On Thursday the A level result showed that math admissions accounted for more than 10% of the UK cohort, confirmed that mathematics became the most popular A level subject, second place Considering that mathematical projects have steadily grown since 2005, this may not be surprising. An increase of 68% between 2005 and 2014 was impressive, but it hides more worrisome stories. Men are receiving A level math more than boys, and this year's mathematics A level enrollment rate is 38.7%, the lowest level since 2006. The reason behind this difference is definitely not sure, but it may be due to unconscious bias. The culture and spirit of the school, and the influence of parents can play a major role in the choice of subjects. According to a survey by a recent physics laboratory, one fifth of schools have long-term sex differences in biology and physics subjects, but the field of single sex schools is more "gender neutral". Of course, unconscious prejudice needs to be resolved. However, as suggested in recently issued science and mathematical education vision, if all students need to study 18th grade science and mathematics within the baccalaureate degree, this will solve the problem to some extent There is a possibility. In the field of mathematics, mathematics, algebra, geometry, analysis (calculation), mathematical logic and set theory, more or less standard fields, applied mathematics such as stochastic theory and statistics are handled. Array of specialization and research fields including group theory, order theory, knot theory, bunch theory, topology, differential geometry, fractal geometry, graph theory, functional analysis, complex analysis, specificity theory, catastrophic theory, chaos theory, measure Theory, model theory, category theory, cybernetics, game theory, complexity theory, etc. Mathematics in ancient Greece involves many mathematical disciplines such as the basic law of geometry, the idea of ​​formal mathematical proofs, number theory, mathematical analysis, discovery of applied mathematics, approaches to establish integration Contributing to important development. The discovery of several Greek mathematicians, including Pythagoras, Euclid and Archimedes, is still used in mathematics classes. The Greeks developed astronomy, and they regarded astronomy as a field of mathematics and reached a very complicated level. The first geometric three-dimensional model to explain the apparent movement of the planet was developed by Cnidus Euduxus and Cyzicus Callippus in the 4th century BC. Modern youth, Heraclides Ponticus, suggests that the earth rotates around its axis. In the 3 rd century BC, Alistaira of Samos first proposed the solar core system. In the 17th century, an outstanding scholar came to the front line of French mathematics, Blaze Pascal. He is highly appreciated in two areas of mathematics, probability theory and projective geometry. In addition, he is known for his Pascal's triangle, a research paper on the binomial coefficient table. The first mathematical genius in the field of geometry was Euclid. He is a Greek scholar and his mathematical book is considered to be the earliest written text in this field. Elements are written from an educational point of view and are used to teach mathematics and geometry. "Euclidean geometry" is a term that creatively reflects his mathematical system.

Introduction It is wonderful to meet celebrities in neighborhoods and resorts, but it is even more surprising that people have found celebrities. As a new immigrant, I got a job at Anna Weiman School of Dance Arts. I am honored to work with a Canadian dancer, dancer, art director, Anna Wyman. By working with her I have been able to explore the history of modern Canadian dance and learn about the important contributions my employer has made. Through the influence on her cultural dance and the influence on the reconstruction of the dance itself, Anna Sokolou has carved history as one of the great contemporary dancers. The roots of her Jew is the foundation of the dance she played and the information she was trying to communicate, which is important to me and is my own similar religious view. For dancers and choreographers it is important to communicate what they believe and to spread the message to the art world.Sokolow is one of the most successful people. In 1952, Larry Harprin founded a stage and a studio, and Anna developed a new dance movement. For decades, Anna is a pioneering post-modern dancer of our time and will be an important teacher for other important post-modern dancers. She redefines dance and performance through works such as children, urban environment, sound, dialogue, multimedia theater and creates art that any body can participate in. Meanwhile, Anna and A.A. established the performance company The Dancers Workshop Company. Leath, John Graham, her little girls Daria and Rana Halprin, and designers Joe Landor and Patrick Hickey. The company will conduct domestic and international tours overseas for the next 20 years. She also founded a marine child dancing cooperative whose countless young children and their families are filled with dancing and creativity. In 1958, Ailey founded Alvin Ailey American Dance Theater. The company's dual goal is to express the cultural heritage of the black people and to enrich the American dance. His dance choreography shows highly personalized elements from original dance, modern dance and jazz dance. His most famous and popular work may be an apocalypse. The theater and dance existed for thousands of years. Many elements of drama and dance are the foundation of contemporary film production such as scripts, lighting, sounds, costumes, actors, directors. As with today's technical inventions, the Greeks must invent a perfect amphitheater so that a large audience, sometimes 1,400 people, can hear their performances. Mathematicians spend their days making perfect acoustic stages. In the Victorian era, the invention of the movie appeared rapidly, each was built on a different movie, and the era of movie history was laid. One of the earliest inventions including still images was thaumatrope. Thaumatrope in 1824 may sound like high tech, but it was not as important as a toy. In fact, this is a toy! Thaumatrope is a disc or card with images on both sides and a string on both sides

Discovery about the lifetime of Galileo and the influence of its faith Galileo Galilei was born in Pisa on February 18, 1564. Galileo was interested in researching mathematics and dynamics from a young age. His father is a former mathematician who pushed him to the medical industry, which has greater economic interests. However, Galileo's father immediately discovered the work of Archimedes and became very interested. Therefore, his father allowed a study of mathematics and science to Galileo, which was reluctantly young. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken. A similar situation is obvious in the movie "Brave Heart". Mel Gibson is playing Scottish farmer William Wallace under British rule. British soldiers killed his wife and father, and he caused a revolt against the British. After organizing a small group of soldiers, he asked Scottish nobility and their troops for help. But through his anger, the metaphysical order of the people around him was destroyed. Discovery about the lifetime of Galileo and the influence of its faith Galileo Galilei was born in Pisa on February 18, 1564. Galileo was interested in researching mathematics and dynamics from a young age. His father is a former mathematician who pushed him to the medical industry, which has greater economic interests. However, Galileo's father immediately discovered the work of Archimedes and became very interested. Therefore, the father reluctantly forgiven the revolution ... despite the observation, experiments, mathematics, and mechanical principles for gathering information, there were some predecessors like Galileo, but Lille Galileo observed and Through the experiments, we gathered valuable information; through the Renaissance, society had Newton science, scientific method, rational thinking, calculus and a broader knowledge base of the universe. Galileo's life and work Galileo Galilei is considered one of the best mathematicians ever. He changed his life through his own knowledge and made many people wonder. However, not all his works were accepted. Galileo asked the church to bring up an unforgettable controversy. Galileo Galilei was born on February 18, 1564 in Pisa, Italy. He is a member of the Nobel family, the son of Vincenzo Galilei, a musician and mathematician. Galileo, very young, in his way, Italian philosopher Galileo Galilei succeeded in developing many laws that define and explain how things work. He accepted the laws of other people and examined them He faced a family challenge and church troubles, but he told him to prevent doing all he did in his life I did not allow you to accept test conditions. . Galileo is known as the father of contemporary astronomy. Galileo di Vincenzo Bonauto de Galilei

© Wren is a British scientist and mathematician and one of the most prominent British architects known for the design of many London churches, including St. Paul's Cathedral. Christopher was born on 20th October 1632 at East Neuer in Wiltshire, his father was his principal. His father later moved to Windsor, Ren was educated at Westminster School and Oxford University. He showed off his early mathematical talent and liked to invent something including instruments and pneumatic machines written in the dark. In 1657 Rennes was appointed Professor of Astronomy at Gresham University in London and was appointed Professor of Oxford Astronomy 4 years later. In 1662 he was a founding member of the Royal Society, and there were other mathematicians, scientists and scholars, many of whom were his friends. Len's interest in architecture arises from his studies in physics and engineering. In 1664 and 1665, Ren was asked to design the Sheldonian Theater in Oxford and the chapels of Cambridge Pembroke University, and since then architecture was his main focus. In 1665, Rennes visited Paris where he received strong influence of Baroque style in France and Italy. In 1666, fire in London destroyed most cities in the Middle Ages and brought a big opportunity to Rennes. He had an ambitious plan to rebuild the entire region, but in part it was rejected because the owner insisted on maintaining the site of the destroyed building. Rennes designed 51 new city churches and a new St. Paul 's Cathedral. In 1669, he was appointed as an investigator of Royal Works, effectively controlling all government buildings in the country. He was named jazz in 1673. In 1675, Rennes was asked to design the Royal Observatory of Greenwich. In 1682 he received another Royal Commission, designed a retired soldier hospital for Chelsea, and in 1696 founded a Soldier Hospital in Greenwich. Other buildings include Cambridge's Trinity College Library (1677 - 1692) and Hampton Court (1689 - 1694). Ren often works with the same craftsmen team including Master Pledge John Gloves and Wood Carver Grinling Ring Gibbons Ren died on February 25, 1723. He inscribes Latin letters on the tombstone of Saint Paul's Cathedral and is translated as "Look at you if you are looking for his monument." Neoclassicalism does not appear overnight. In the early form (1640-1750), coexisting with Baroque, the latter was taking excessive action in a more corrective way. Therefore, in the UK, Lord Christopheren (1632-1723) designed St. Paul 's Cathedral, Royal Observatory of Greenwich, Royal Chelsea Hospital, Oxford Sheldonian Theater. The class is a baroque architect. Other early UK neoclassical designers include Inigo Jones (1573-1652) and William Kent (1685-1748) Sir Christopher Wren (20th October 1632 - 25th February 1723) is a British architect, designer, astronomer and geometer of the 17th century and is considered to be the largest British architecture in history . It is one of the divisions. Ren designed 53 London churches and many secular buildings, including St. Paul's Cathedral. He is the founder of the Royal Society (President 1680-82) and his scientific research is highly valued by Sir Isaac Newton and Blythe Pascal. Perhaps you have heard stories about Christopher Rain, one of Britain's greatest architects. One day he was not admitted in the construction of St. Paul 's Cathedral in London. "What are you doing?" He asked the workers who answered "I'm cutting a stone." "Make 5 Shillings per day" Sir Christopher Fern (October 20, 1632 - February 25, 1723) is one of the most important architects in British history, known as astronomer, scholar and physicist - mathematician It was. Ren received the classical training of physics and engineering at Oxford University, where he became interested in architecture. Perhaps most famously, he designed the iconic St. Paul's Cathedral in London, but he is considered to be dozens of designs of other UK churches, government building

Changes in option prices may result from fluctuations in directional prices of underlying assets, decreases over time, or implied volatilities. Knowing the sensitivity of options to Greece can be very useful and can improve your options transaction. The concept of Greece comes from the Black Scholes model. Most buyers are concerned about the Greeks such as Theta, Delta, Vega. In economics, inflation is the continuous rise in the overall price level of goods and services in the economy. As the price level rises, products and services purchased per currency unit will decrease. Elearnmarkets, in partnership with the National Stock Exchange (NSE), has launched its own short course in macroeconomics This course aims to deepen the understanding of the economic domain and to handle the entire economy to tackle the performance, structure, behavior and decision-making of the economy as a whole. It includes such factors as national income, output, consumption, unemployment, inflation, savings, investment, international trade and finance. As you can see, derivatives are one of the most powerful financial products. The Indian equity derivative market has been tremendous growth since the introduction of stock derivatives in India in 2000. This course provides insight into the regulatory framework to prepare for careers in various types of equity derivatives, trading, settlement, settlement, and attractive trading in the world. Develop equity and derivatives investment strategies, provide knowledge on futures and option transactions, help with the use of Nifty and other products for hedging, so that there is virtually no opportunity for risk arbitration between market segments. Because there are some important differences between cash market investment and derivatives investment, these tools have many opportunities and challenges. The purpose of this video is to understand how the stock market functions and how macroeconomics influences the economic financial market. To understand this, it is necessary to understand how the macroeconomic system functions and various concepts in macroeconomics. We need to understand GDP, the meaning of GDP growth and the concept of inflation. Therefore, before you become a stock market expert, you need to understand some of these concepts. Economic analysis includes evaluating or reviewing topics and problems from the perspective of economists. Economic analysis is economic system research. It may also be research on manufacturing processes and industries. Analysis is designed to determine economic efficiency and behavior of certain things. For example, the company's economic analysis focuses on the profit earned by it. Economic analysis is a process for employers to clearly understand the current economic environment, because it is related to the company 's ability to prosper. Economists, statisticians, and mathematicians often do this analysis for commercial and nonprofit projects. This type of economic evaluation includes a detailed evaluation of the strengths and weaknesses of the market. Economic analysis is not limited to mid-sized or large enterprises, it is also worth for SMEs. Indeed, SMEs may need to conduct economic analyzes more frequently than companies that have sufficient capital and funds to sustain the economic downturn. Employers can use several economic valuation methods to fully understand their future development. Economic analysis can provide a deep understanding of the basic elements of the economy. This is a systematic process to determine the optimal use of scarce resources and to choose the best way to achieve economic goals. In addition, economic analysis helps evaluate the causes of various economic problems, such as inflation, depression, economic instability. It is done taking into account various economic variables such as demand, supply, price, production cost, wage, labor force, capital etc.

People often think that "algebra" seems to be big and bad, but I think mainly because they do not understand what it really is. This is disappointing as algebra is very useful in the real world. Furthermore, the important idea behind it is, in fact, very simple and clear. So today we will solve this common fear and the misunderstanding of other beautiful themes by questioning secretly big questions: What is algebra? The problem of algebra is that it is not a simple tangible ... like a spoon. If so, it is easy to explain. After all, few people can use spoons for lunch, but it is difficult to explain how it works. Unfortunately, this is different from algebra. So what is it? Okay, algebra is not like a spoon, it's a style that looks like a style or a spoon. What I want is a crazy five-finger silver-wise two-finger (positive thumb) grip. Of course, both styles work, but one method is more reliably elegant and more efficient than the other. The same applies to "style" of mathematics. One way - sometimes algebra - is usually best for solving certain types of problems. But style is more difficult to identify, point, mark instead of things - that is why algebra identification and tagging can be difficult. So what is the best way to consider algebra? One of the better defenses I have seen in algebra is Keith Devlin (http://profkeithdevlin.org/2011/11/20/what-is-algebra/). Here he discusses what algebraic thinking is, and it is arithmetic thinking. What is the difference, why is it important. In today's world, most of us really need to master algebraic thinking. In particular, if you want to create a macro to calculate a cell in a spreadsheet such as Microsoft Excel, you need to use algebraic thinking. This one example clearly shows why algebra, not mathematics, should now be the main goal of math education in schools. With a spreadsheet, you do not need to perform arithmetic operations, but your computer can do this. What you must do is to first create a spreadsheet. Computer can not do this for you These are the beginnings of a small beginning and until one day you have to be able to be as complex as an algebra. Algebra is the key to opening the door in front of you. The ability to perform algebra will help you get into the field you want to specialize. We live in the world with the best success In algebra, it is a broad field of mathematics, abstract algebra (sometimes called modern algebra) is a study of algebraic structure. Algebraic structures include groups, rings, bodies, modules, vector spaces, lattices, and algebras. The term algebraic abstraction was built to distinguish research in this field from other algebra in the early 20th century. Like other mathematics, specific problems and examples play an important role in the development of abstract algebra. By the end of the nineteenth century, many things - perhaps most of them - were somewhat related to the theory of algebraic equations. The main topics are as follows. From the end of the 19th century to the beginning of the 20th century, the mathematical method changed dramatically. Abstract algebra appeared at the beginning of the 20th century and appeared in the name of modern algebra. That research is part of a more rigorous field of mathematics. Initially, the assumption of classical algebra depended on mathematics as a whole (and the main part of natural science), but it took the form of axiomatic system. Mathematicians are no longer satisfied with the nature of constructing concrete objects, but we are starting to pay attention to general theory. The formal definition of a specific algebraic structure began to appear in the 19th century. For example, the results of various permutations can be seen as examples of general theorems including general concepts of abstract groups. The structure and classification of various mathematical objects is the most important issue

In the 1980's, algorithms or computer generated art, fractal art was developed. This art form is based on the calculation of fractal objects represented as images. Fractal art is created using computer software, but it is not handmade art. In some cases, create a hybrid job by merging images that are not fractal into a fractal design. Fractal is an unusual form of art because it is based on mathematical expressions, but it is acknowledged by the protection of digital art, it is not the first example of artists relying on mathematics for artistic creation. Fractal is a graphical representation of an equation, as with the number itself, the possibilities of unique fractal images are infinite. The formula or formula used to create the fractal art determines how each computer pixel is formed and colored to create the resulting image. By changing the calculation formula, artists can create their own art. Digital artists have many fractal generation software programs to choose to create their own work. When creating fractal art, the artist sets parameters for his work, runs calculations and expressions, and uses his own program to evaluate his work. Some artists continue to modify their artwork and load it into other software programs to further enhance their functionality. The program called Fractint is the first program widely used by artists. Interestingly, fractal art is not the first example of a combination of artistic art and mathematics. For example, ancient mosaics, oriental rugs, cuevist art show the relationship between mathematics and art. As a complex pattern, fractals are also found in nature. The most famous fractal art work is usually regarded as Mandelbrot group fractal, it takes 9 hours to complete. There are many online galleries introducing fractal art. The results of fractal art have been used to create prints, screensavers, wallpapers, greeting cards, magnets, T-shirts and so on. Some famous artists such as William Latham, Vicky Brago Mitchell, Carlos Ginsberg and others use fractal art to create artwork. Fractal art is exhibited in major museums and art galleries around the world. Of course there is also a permanent exhibit. Fractal art is created not only by artists but also by mathematicians and amateurs who are interested in their concepts. Fractal art is thought to be different from computerized art that relies on software creation; fractal art is entirely led by artist / mathematician and is supported by their calculation and correction The art of installation is usually site based and includes stereoscopic artwork. Installation art always refers to internally installed pieces and external works are called land art. Installation technology started in the 1960s, but it became more prominent in the next decade. Work is permanent or temporary. Many museums and galleries have a special exhibition installation. Other works can be installed in private or public places. Many installation works of art are designed according to the space proposed by them. Unlike the walls of an unexplained art museum exhibiting frame artwork, the space around the installation is part of the work itself. In the field of installation, the workplace environment is part of the artistic experience. Some works of Marcel Duchamp originally are called installation arts, but until the 1960s this word was not actually made. Founded in 2000, Prix Marcel Duchamp (Marcel Duchamp Award) is an annual prize by young artists of Georges Pompidou Center. In 2004, a group of famous artists and art historians voted for "the most influential art of the 20th century" as testimony to the legacy of Duchamp's art world. On 17th November 1999, the fountain version (owned by Arturo Schwarz) was sold to Sotheby's Dmititris Daskalopoulos in New York for $ 1,762,500. And it insisted that Fountain represented the origin of contemporary art. The price at that time established the world record of Marcel Duchamp's public auction work. The subseque

Doctors, lawyers, politicians, and engineers. How did they reach their present place? Regardless of the status of someone in society, everyone has a place to live. Because there are teachers, some people teach them in a way they should. The teacher is defined in the dictionary as the indicated person. Teaching other people is a communication skill and guidance. Today I would like to tell you why I want to be a teacher. Specifically, I will tell you why I made this decision and why I want to be a teacher. Why would I want to be a teacher? Teachers gain direct opportunities to play a role in changing the future. I was told I was an idealist. I think that everyone can do their best. As a teacher, I set a high goal and I will do my best to show each student whether these goals are met. I hope that all the students want to learn and understand more importantly. I would like to make our students fight in the front seats as if they are participating in a concert rather than an elementary school. I want to surprise the students, let me ask questions, critically think, write, read, and read. After graduating from high school, I became a teacher, but in order to achieve the goal of becoming a teacher, I have to go a long way. I am a small girl, so my goal from high school is to become a teacher. No matter how difficult it is, I will make it a reality. I like to stay with children, so I said that I want to be a teacher. I am very patient with my children. I would like to teach kindergartens and first graders. I would like to teach elementary school. I want to pay all their attention to them, but they are not at home. I just want them to be happy children. After years of testing, I want to go on to college and continue to help my children as counselors. I was a little girl, so I want to be a teacher! After graduating from high school, I am sure that I would like to be a high school mathematics teacher. I would like to help the next generation of students encourage their inner mathematicians. At that time, I enthusiastically announced that my major was secondary school focusing on mathematics at Grambling State University (G - S - G - S - G - S - U - U - U - U ... I thought you knew it! Six years later, I got a master's degree in physics from the University of Fisker and I will start my career in education and publicity (EPO). However, I am already ahead of myself. Let me tell you some of my stories.

Disclaimer: I participated in the International Mathematics Olympics and have a Ph.D. in Operations Research which is essentially applied mathematics. There are some duplications between mathematical Olympiad and research mathematics. However, as others have pointed out, mathematics is a very wide field including subfields such as algebraic topology, theoretical computer science, combinatorial, control theory, optimization, statistics / machine learning. The amount of overlap with the math Olympiad differs greatly depending on which subfield of "research mathematics" is referred. Mathematics Olympiad overlaps with combinatorics, fewer control theory Mathematics Olympiad training shows how to work out how to work, how to gradually simplify the problem, and how to test a special situation to visually understand how to write logic and complete evidence I learned. I also learned how to enjoy the challenge of sticking to it and solving difficult problems. I think that these skills are also necessary for studying mathematics. Therefore, I believe that there is a positive correlation, but incomplete correlation between mathematical Olympians' results and research mathematics results. If you are not doing well at IMO, you can become a professor of pure mathematics still succeeded; even if you get a complete score at the International Maritime Organization this is a successful study I do not mean having a math career. Finally, mathematical Olympic Games is an artificial competition, as problems of the Olympic Games can be solved with relatively few skills in a relatively short time. On the other hand, in the real world, research mathematics is more open, you need to find and define your own research problems, and problems are often solved! Mathematics study is like real life, it is very awkward and open, but I use analogy like the Olympic math like RPG. Mathematics Olympiad is aimed at raising interest in mathematics through team competitions and improving participant's mathematical skills. They exist at national and international level and are suitable for students from 4th graders to 12th graders. The most prestigious of these competitions is the International Mathematics Olympiad, high school students from over 100 countries participate each year. The Math Olympiads program (moems.org) was founded in 1977, and the monthly competition is competed in remote areas mainly by the student teams of 4 to 8 years. Mathematical Olympic Games are usually used in elementary and junior high school math clubs. The program holds five games every month during the standard grade. Teachers and team leaders receive annual competitive solutions and other materials. Students and teams receive certificates, medals or trophies based on the results in each game. International Mathematics Olympiad after 59 years is still a very splendid event, one of the longest-living international education and science competitions. The first international Olympic games were held in 1959 and it was held in Romania. As a participant, I still remember the atmosphere of competition. In terms of the number of participants, it was initially modest, but it soon became a true school for large international competition and for talented students of mathematics and professional mathematicians. The International Information Olympics (IOI) is an annual competitive program competition for junior high school students. In terms of the number of participating countries, this is the second largest Olympic Games after the International Mathematical Olympics (IOI 83 in 2017). The first IOI was held in Prabetz in Bulgaria in 1989. The game consisted of two days of computer programming and algorithmic problem solving. In addition to programmers as well as creative coders, we can imagine what programmers need to say to the computer to deal with many data related issues. The difficult thing is not mathematics, not programming. Based on competition, each participating cou

Introduction The ongoing debate in the field of management research is a strict correlation gap. This gap can be said to be a lack of relevance between rigorous scientific research and its associated management method. That is, while scientific research is expected to be based on logical arguments or empirical analysis of references, theories and models, management practices are looking for appropriate and applicable theories and models. I will explain various aspects of a strict correlation gap. (1) the relevance of the gap itself (BRON), (2) the need to fill the gap (BRON), and (3) the potential solution to fill the gap. Emphasize the rigor and relevance of balanced research. Strictness means the excellent accuracy of your research method and performance. Relevance means what should be useful for practitioners like companies. Companies are not reading most of the papers published in the journal because of the complexity and limited convertibility that companies can easily follow in their daily work. As seen on other media platforms, there is a practitioner journal like HBR that turns these papers into readable papers. Most of these articles are based on papers published in the journal. For researchers like me, these articles are pointless. In the 18th century praised Euclid's strictness, his own mathematics is known for its lack of severity. In any case, if mathematical conclusions are supported by some incomplete formal proof, it is necessary to consider how it can be the logical support of deduction. Euler is the first person in philosophers and mathematicians to discuss experimental use or possible reasoning in mathematics. I will practice. The resulting evidence is ranked by the ability to provide information on the overall purpose of this study and ranking reflects the number and scientific rigor of railway related research in this area It is. It also represents a relative indicator of the quality of the evidence. Evidence was examined separately, based on the impact of PTSD on railway workers and good practice management. The study parameters excluded posttraumatic stress disorder resulting from attacks and post traumatic stress disorder caused by emergency personnel in the railway industry not directly employed in rail accidents. Universality, severity, and consequences after 4.1 The scientific rigor and validity of the design of the study to assess the quality, relevance and contribution of existing literature, the use of statistical tests, and the validity and research of the data report conclusions, Evaluate the statistical method of bias evaluation. References cited in this article: The references in this chapter are as follows. Robertson, E., Celasun, N .; And Stewart, DE (2003). Risk factors for postpartum depression Stewart, D. E., Robertson, E., Dennis, C.-L., Grace, S. L. , & Wallington, T .; (2003). Postpartum depression: literature review of risk factors and interventions. Contact: For more information on this chapter please contact Emma Robertson (emma.robertson @ uhn.on.ca) or Donna E. Stewart MD FRCPC (email: donna.stewart@uhn.on.ca).

"Galileo is the man who invented the telescope." This is what most people said when they considered Galileo. However, Galileo did not even invent the telescope; he just improved it, so it can be used in astronomy. Nevertheless, Galileo used it to make many important discoveries about astronomy; many of these findings have helped to prove that the sun is the center of the galaxy. Galileo also made many important contributions to physics; he discovered that the projectile's path is a parabola and that the object did not fall off at a rate proportional to its weight. Galileo Galilei Galileo was born in Via del Cuore in 1564 by Vincenzo Galileo, a man known for his musicology and Giuli Ammananti. Galileo moved to Florence at the age of ten and at the age of 11 the young Galileo was sent to Vallon Brouza to attend school. At the age of fifteen, Galileo decided to become a priest, but his father gave up his ambition. In the late summer of 1581, Galileo entered the University of Pisa and started a medical course. I am studying the system of Aristotle ... In 1609, Galileo changed spyglass with three powers; Galileo did not invent the first telescope, but his high quality improvement It is well known and very popular. His change helped clarify the idea that the earth and the planet will circle the sun. This powerful telescope also helped astronomers to see the enormous universe at that time and was waiting for countless stars to be discovered ("the first telescope") Galileo Galilei Galileo is a mathematician who became an astronomer. He created a modern telescope based on the original model from Amsterdam. Galileo argued against the fundamental principle of Aristotle's universe, the principle that had been eliminated for centuries as common sense. - Galileo Galilei was one of the greatest astronomers and mathematicians of the 17th century. The support of Copernicus's cosmology against the strong opposition of the Church, the development of the telescope, and his unorthodox view as a scientific philosopher were central concerns of his career. Because he was unable to resist his desire for scientific research, his cruel power to fight for freedom In the beginning of the 17th century, Galileo Galileo began making equipment that could change the world of science. Galileo did not invent the telescope, but his refinement made him the user of the most scientifically successful device at the time. However, Galileo does not stop scientific discovery. Three of his fathers successfully recommended the improved tool to Venetian Senator and Cosimo II of the Tuscan Grand Duchy. He is an Italian mathematician, an astronomer, and a philosopher, very supportive of Copernicus, which is the idea that the earth turns around the sun. It was difficult to promote Copernicus as it was a controversial idea at the time. Galileo is the leader of the scientific revolution. He discovered sports science, astronomy and material strength. In his movement, his famous science

"Hidden character" is the story of three African American women in the late 1960s. Because they became a tool of NASA to put John Glen on the moon. Hidden figures from the director of Theodore Melfi and Taraji P. Henson, Octavia Spencer, Kevin Costner, Kirstin Dunst, who starred with Theodore Melfi, will not be paying much attention to the idea of ​​empowering women, so it will be a good movie. It is a movie. It has the right elements to become a heavy hitter, but trading it uses that superior actor as a political statement than anything This movie introduces Catherine Johnson, Dorothy Vaughn, Mary Jackson (Hanson, Spencer, Jainer Moran) in much the same way. We saw Catherine as a digital debater and a talented woman ... and for the role of Spencer and Moran, exactly the same personality traits were reconsidered. There is no difference between women, and the movie has three identical characters. The only difference is that the excellent performance of Taraji P. Henson will entertain her in the whole movie. Otherwise, it will be a direct digital movie. This movie rarely brings a little development to these women, and makes us drown in the concept of "This is the power of a girl". After a while, it became very verbose, I decided to wait for the movie to become full - blown, but I never did it. This movie is about what the character does and not how and why they do it. Overall, "hidden characters" are thin films like thin paper trying to make political statements rather than making good movies. This is a perfect example of a political climate that influences creative efforts. If there is something I can say: If you want to see a movie, there is no other way than Taraji P. Henson's excellent performance. Even if you take her from the movie somehow, shape and shape may interfere with the movie during development, but this should also stay here A remarkable example of the recent movie "Based on Real Story" is "Hidden Letters" - the 2016 edition of a drama telling the story of three NASA African-American female mathematicians. In the workplace, blacks and intelligence are not well appreciated. This work, including the best adaptation of the script, was nominated for three Oscar awards. Another example is the HBO movie "Henortal Life of Henrietta Lacks" recently aired. "An African-American woman (her) is a human cell line whose cells were used to make the first immortal" (Source: IMDB). This movie was adapted from a book by Rebecca Scheu, who talks about research on the author's Lux and an interview with family and other people. The central figure of this movie is a missing daughter Deborah (played by Oprah Winfrey) who wants to know her mother more. Director Theodore Melfi's "Hidden Figures" is an American biography movie based on Margot Lee Shetterly's 2016 nonfiction book "Hidden Letters: African-American Women's Story to Help Inter-Racial Victory" . Films include Catherine Johnson, Dorothy Vaughn, Mary Jackson (Taraj Henson, Octavia Spencer and Janel Monaie respectively). Space race In short, they represent a group of African-American women who created a revolutionary event for space travel with Americans who played a major role in the three orbits of the astronauts around the world John Glen.

As an educator, you are very familiar with standardized test discussions. Regardless of whether you agree with the standardized tests or not, you know that they are an important aspect of the K - 12 education system in the United States. Since the adoption of the Primary and Secondary Education Act of 1965, people have discussed standardized tests. Even after more than 50 years, discussion has not slowed down. In fact, the implementation of a common core national standard (fully implemented in 2014-2015) has promoted discussion, decision and action. In this article I will explain the pros and cons of the standardization test and the future. Florida veteran educator Marion Brady outlined 34 issues on standardized testing. This is the negative impact of standardized testing. Commercialization and standardization test of machine score are inevitably affected by social class, ethnic, regional and other cultural differences Standardized testing by the federal government will reduce teacher creativity while ignoring music and art and wasting the creative possibilities of human change. Many educators and guardians strongly agree with Brady's opposition to the standardization test A recent nationwide test opt-out campaign proved the opposite movement of parents, which is an exercise that students refused to accept mandatory tests. According to the National Public Health Laboratory, more than 675,000 students opt out of US state exams in 2015 Benefits of standardization testing At the same time, the same argument to support standardized testing. They insist that standardized testing is important. It allows the student to be responsible for their learning, to strengthen important learning techniques, and to provide the government with information on how the educational system behaves. Minnesota Education Reform Student Program Manager Director Ratasha Gandhi said: "As a result of standardized tests, we will judge whether children are at elementary level and compared with other children Quantification obtained from standardized test Concise data helps to identify problems with individual students, schools, and courses. Advances in technology and educational technology (EdTech) With the development of the industry, education in the US will change. In the article in 2018, psychometric scientists, or mathematicians who design tests and build complex scoring algorithms, explain how to evaluate impartiality and manage prejudice. This transformation of EdTech is proved by using technology for communication between teacher and parent and integration of digital forming evaluation tool (thinking: online quiz and bulletin board) in the classroom. The new technology in the classroom changes our perception of standard tests and general learning assessment. Whichever you are on, you can rest assured that changes to the EdTech field inevitably affect the standardized tests, the future of the classroom, and the students' overall learning. The strengths and weaknesses of the standardized tests indicate that the amount of information these tests can produce is very valuable. Teachers can see what they should teach and when they can teach. If you do not concentrate on the test and you can teach each student as individually as possible, you can understand the real benefits of this test. The video I chose was a mathematical and scientific evaluation. What is the focus? Workshop 5: You will test here! : After seeing the standardized test video I learned about the strengths and weaknesses of the standardized test. The main discussion is the influence of teachers and students in teaching and participating in Massachusetts' test and test. - Using standardized tests is not new. Everyone should know their importance and importance, and the pressure with them. There are many choices for testing, high-risk tests, and bad timing tests. Certainly, not all tests are the same, but each of these tests has serious flaws. Standard

Some people are fascinated by the ocean from curiosity to learn more about the world. One of them is Prince Henry of Portugal, known as the navigator Prince Henry. With the help of mathematicians, astronomers, mapmakers and other navigators, Prince Henry sent an expedition to explore the west coast of Africa. These exploration led to the trading of gold and ivory, and soon the slave traded. Later, the Portuguese seafarers found the route at the southern tip of Africa and carried them all through the sea completely to India. In 1492, Columbus was brought to the New World by sailing west toward the east of the world - today is known as the land of the Americas. Columbus first began looking for a full water route to the eastern Indian islands; when he discovered the Americas, he believed that he arrived at his destination. The Europeans realized that he had found a new land for ten years. These new continents offer wealth in addition to spices in the form of gold and silver. Spanish Hernando Cortez has discovered lots of gold in Azteca now known as Mexico. More gold stories have conquered him and other Spanish explorers the majority of Mexico and Latin America. The discovery of silver led to the mining of silver in Mexico and South America. Other discoveries in the New World introduce Europeans to corn, tomato, tobacco and chocolate Exploration: Europeans began exploring the whole world; Portugal explored Africa and eventually got a lot of trade ports in Africa and Asia; war: the Ottoman Empire conquered the modern Middle East; trade : Qing Dynasty established a comprehensive trade relationship with Europeans in the 1690s. British trade in India will eventually lead to British rule of India, Atlantic slave trade in Africa, colonization: Spain Latin America, France and Britain in North America, UK in India and Portuguese in Brazil. Explorers from the 15th century to the 16th century have various motives, but they are often moved by trade and wealth prospects. The earliest exploration along the coast of West Africa aims to bypass the trade route that brought money to the Sahara desert. With the subsequent improvement of naval technology, the Europeans were able to reach India and ultimately the United States. The design of the new boat is especially useful for early exploration in Spain and Portugal. Prior to the 15th century, Spain and Portugal were heavily dependent on a ship called a kitchen. Although the kitchen is quick and easy to operate, it is designed to be used in a limited waters of the Mediterranean, so it is unstable and inefficient in the open ocean. In response to marine navigation, European seafarers have adapted vessels called gears primarily for the Baltic Sea and the North Sea. And it is improved by increasing the sail design used in the Islamic world. Exploration of the sea and the final new world (North and South America) was originally aimed at finding a sea route to trade with Asia. Asian countries offer valuable products such as spices, silks, precious metals, and the European people desire. Transporting these goods on land is labor intensive and it is often dangerous because desert and mountains need a long way to go. On the sea route, you can ship goods back and forth easily and quickly. After the Europeans traveled the New World, they saw the great potential of economic (perhaps mental) profit. There are many animals and resources that Europeans have never encountered so far, these animals and resources are very popular on the African continent. The colony was founded to utilize the land and resources of the Americas, and the second attempt was to westernize indigenous peoples.

Director Ron Howard 's movie "beautiful heart" is based on a real story about mathematicians who have overcome terrible psychiatric disorders called schizophrenia. The obstacle of the main character John Nash created a barrier in handling things in everyday life. The tenacity of Nash, wisdom and determination helps to overcome his illness. "Beautiful heart" represents a message to society that focused on how to define reality and imagination. The movie accurately depicts the daily lives of people with schizophrenia as it shows a constant struggle between reality and unreality, and how to cope with normal social situations. The movie Beautiful Mind is about at least in his own mind, Dr. John Nash, a genius of mathematics and a code breaker of nature. He was diagnosed with psychotic schizophrenia. According to Baird (2011), delusional schizophrenia refers to a person who "has delusions with delusional delusions and hallucinations often" (p. 273). This person is separated from the actual living environment and their new reality is their actual fact. According to DMV-IV John The movie "Beautiful Mind" starred by Russell Crowe, a mathematician named John Nash who was considered psychotic after being thought of as one of the most accurate historical and one of the greatest ideas ever. The actual event that happened in this man's life is amazing today. She hopes that this will make him awake from his delusions. Nash HAD sent letters from the Department of the National Security Agency, Rand, and other US government agencies and intelligence agencies issued by the National Security Agency of the United States. The year is open to the public. later John Nash redefined our understanding of economics 20 years ago. Beautiful heart review and schizophrenia explanation: In 2001, the movie "Beautiful Mind" was released as biography of John Nash. As the movie moves, we can easily see his state, how schizophrenia interferes with his private life and his family life and social life. This film is a good explanation of the experience of Nash and helps to bring him back, so he gets stronger. Plot comment: The movie "Beautiful Mind" starts with a strange young mathematician named John Forbes Nash. In the 2001 film "Beautiful Mind", I saw the brains of Nobel laureate mathematician John Nash. Nash is a concept of negotiation called Nash equilibrium, he is brilliant (not only schizophrenia). His insight on his view, in particular when to pay (or should not pay) for turning over, will continue to be applied to everything from nuclear weapons negotiations to transportation plans and football free pitching. I am not a mathematician. I am certainly not John Nash. This is not Nash equilibrium. But I humbly would like to make a small contribution to negotiation strategy: I call it a steak dinner clause. It may not change the flow of the world situation, but it may improve your next business transaction

About Sonlight One thing I like is how to promote family learning. Is there anything better than seeing big sisters and brothers reading and teaching young people? It was magnetic when I read a book from many amazing Sonlight books. I may start reading for my child, but soon the room is quiet and some people are listening on the sofa and cuddling! I can not tell you how incredible literature enhances our unity. We have been using Sonlight for 13 years and are planning to graduate for the first time this year! Our smallest thing is just to start her Sonlight adventure. Angelina (5) and Isabella (11) are using cores A and H. At the beginning I began teaching from many different places and always felt that I missed something. Because Sonlight has laid out everything, I can spend more time with girls to enjoy the learning process than to emphasize that there is no complete story. We especially like Read-Alouds, which is the highlight of today. We begin to read before they take a break, and it is not uncommon before they are attracted and fully focused on the story and ask questions and discussions. "I want to know what happens to Charlotte" When I was young I was thinking about Charlotte's network [from Core B]. I am very happy to find you. Emily (8 years old) and Katie (6 years old) are studying Core B in the second year of Sonlight. Beth C of Carlsbad California wrote as follows. "When we read novels about life during research, history became more active and became more fun for us." Our favorite school is on the sofa, Sun Conure [bird] and toddler (It started with Sonlight this autumn!) We have received home education for over 11 years. Sonlight was used from the beginning. We have a collection of books we like and have memories that spend a lot of time to study together. " Here, Beth reads about Carry On, Mr. Boditch (Sonlight Level D) gave Caleb (11) and Isaac (8), and his sister Eliana (3) heard. Surprisingly: G's father's eldest son Gabriel, under the age of 10 Think about the story of Nathaniel Balditch through the child 's biography "Inheritance, Mr. Bowditch" first. In his novel he expresses his real life and learns language, mathematics, navigation, etc. from pure learning motivation and popularization of books. This man and his life represents Gutenberg and Luther's efforts to release free thinking. Today, we are working hard to get rid of the printing world that Gutenberg used to release us. Today, our greatest effort is to forget the principle of full production and implementation of book technology. We will unlock our knowledge, release our creativity and try to unlock what we were once doing. The career of Nathaniel Bowditch, a mathematician after the first revolution in Salem, Massachusetts, also shows the way the United States needs to encourage mathematics. Bowditch of the sailor teaches mathematics by himself. His initial motivation was to understand and improve navigation; one of the consequences was that it was first published in 1802, still modified and reissued in his US utility navigator did. However, the main work of Bowditch is translation and commentary by Mocanique Coleste of Laplac, and the theme of celestial mechanics is that the interest of navigation has led to many themes of mathematicians of the 19th century. Comments are not trivial; Bowditch's well-known statements explain related work. Have you ever thought about giving up because you think that work is difficult or impossible so far? Let's think about the life of the famous 19th century mathematician and navigator Nathaniel Bordic who is not irritated. When he encountered obstacles in his life, he learned the shipping term "breeze" that refers to the use of paddles to move a ship without using the wind. For Nathaniel Baudich this means that the obstacle is not allowed to prevent him from pursuing his dreams.

You will find that you are on a small airplane and you can read altimeter only 100 feet above ground! Do you need to worry? On the other hand, what happens if the altimeter shows 100 feet above the ground and the height is decreasing? Is this reason enough to worry? maybe. Even though the altitude of the aircraft is declining, it probably fell at a slow speed. Perhaps the pilot is preparing to land. do not worry The important thing is that the height of the aircraft alone is not enough to judge whether there is a problem. But what is this related to calculus? Calculus is to measure and describe the change. In the above scenario, knowing the altitude of the aircraft at a particular moment is the same as knowing a single point in the functional diagram. But this is not all. What will happen next? Will the function increase? Is it still decreasing? Still, will growth (or decline) occur slowly? Still very fast? Does this function last forever in this direction, or will it change direction? (See Figure 1) Figure 1: The story is more than just functional value. I care about the direction and how the function moves in this direction. Algebra alone can not deal with these problems. We need a set of more powerful tools bundled in the package called Calculus. In addition, each part of the calculus has two main explanations. One is geometric and the other is physical. (See below) I know the slope of the line well. Regardless of which two points you use, the rate change is always the same. Calculus is part of modern mathematics education. Calculus course is the entrance to other more sophisticated mathematics courses specializing in functions and restrictions and is widely known as mathematical analysis. Historically, the calculus has been called "infinitely small calculus" or "infinitely small calculus". The term calculus (complex calculation) is used not only for several theories such as propositional calculations, rich calculations, mutation calculations, lambda calculations, process calculations, but also for specific calculation methods or symbolic methods. Tensor calculus was developed by Gregorio Ricci-Curbastro around 1890, called Absolute Calculus, originally proposed by Ricci in 1892. Published by Rich and Tullio Levi-Civita's 1900 classic text Méthodesdecalculdifférentiel, many mathematicians can use it. Absolu et al. Learn application (absolute calculation method and its application). In the 20th century, this theme was called tensor analysis and Einstein's general relativity theory was introduced around 1915. General relativity is completely expressed in tensor language. It is difficult for Einstein to learn from geometry Marcel Grossmann. Levi-Civita started communication with Einstein in order to correct errors in tensor analysis with Einstein. Communication lasted 1915 - 17 years and was characterized by mutual respect:

The aim of the doctorate candidate in epidemiology is "Good, good, best, it is your best, your profit will be better, never let yourself rest until you better be the best." Let's improve your own success criteria. The pursuit of excellence encouraged me to obtain a doctorate from a prestigious university in the United States. I would like to share with you the thoughts I have in this field and my feelings that I have led to make this decision. Everyone wants to transcend life and succeed. Among graduate students, I explored a lot of careers and choices: to get a doctorate. I remember participating in the STEM for Women event in 2015, such as nutrition, epidemiology, medicine, nutrition, and my goal is to work as an Department of State epidemiologist after obtaining a master's degree (then) I talked. I always think that this goal is very ambitious, just listening to me to tell me she needs to think big, and I am limiting myself. She reminds me of CDC, WHO etc. This is an experiencing me. Now, I would like to know: Do I indirectly restrict myself? I do not notice the situation clearly. I am not confident like me? I blindly choose things. Because they seem to be appropriate, and are not actually looking at their grounds? When I decided to obtain my Ph.D., I saw all the top courses and asked myself: Where is the best place to do what I want to do? I have strong experience in partial differential equations and numerical PDE, but I would like to divide it a little more, do spectral theory and theoretical computer science, and further obtain a doctorate. In mathematics. I think MIT is the best place to hold some excellent talented mathematicians in this field. I applied last June and thanked God, they accepted me. I do not regret my decision. After graduating from college, I found a part-time chemist's job at Merck. I'd like to obtain my Ph.D. but I am not sure. I would like to work first and secure it. Merck was a suitable place for scientists to work in 2000. I am surrounded by smart people like Harvard, Stanford, and MIT. The focus on science and research is amazing. It was obvious after my first year that I had to obtain a doctorate because I wanted a major in chemistry. Now, do it. Merck offers a doctorate. After sponsoring the program, three years later, I started using my doctorate. At Columbia University When I was in college, I really wanted my life. I continue to acquire a doctorate in history and want to become a professor at the university Students come here soon, I admire and are afraid of me. My classes have many tasks and are exciting. And after a few lessons I can talk about my lecture. I eventually became a teacher, but I did not become a university. I have never gotten a doctorate directly in history, nor have I ever thought about it. That is why it is complicated to become a teacher. More than I thought. After teaching in high school for 4 years, I have had all the experience I wanted for a while. Country regulations, school rules, board rules, institutional rules (for religious groups), students are learning accommodation, parents (ugh), and educational certificates. This work requires long-term evaluation, course plan, lecture writing, and guidance. .

© Archimedes is a mathematician, philosopher, inventor of Greece who wrote important research on geometry, mathematics and dynamics. Archimedes was born in Syracuse on the east coast of Sicily and was educated at the University of Alexandria in Egypt. Then he returned to Syracuse, where he spent most of his life, spending time researching and experimenting in many fields. In mechanics, he invented the lever principle and invented a compound pulley and hydraulic screw to raise the water from a lower level to a higher level. He is best known by discovering the law of hydrostatic pressure sometimes called "Archimedes principle", which means that the weight of an object immersed in liquid is equal to the weight of the fluid it replaces . Archimedes had to find this discovery when he entered the bathroom and he shouted "Eureka." During the conquest of Sicily in Rome in 214 BC, Archimedes worked for the state, and some of his machines were used to protect Syracuse. One of the war machines blamed him is the catapult and the legendary thing - a mirror system that concentrates the sun's rays on the intruder's ship and ignites them. After being arrested in Syracuse, Archimedes was murdered by Roman soldiers. It told his murderer not to mind him, he told him that he was very concentrated in his calculations. The earliest elevator was the work of Roman architect Vitruvius who reported that Archimedes (287 BC - 212 BC) may have built his first elevator in 236 BC. Informational sources after the historical era insisted that the elevator is a cab rope cab operated by hands and animals. In 1000, Muslim Spanish Mr. 's Secret Book described the use of a lifting device like an elevator to lift a huge aggressive ram to destroy the fortress. In the 17th century, prototypes of elevators were in the palace buildings of the UK and France. French Louis XV built a so-called "flying chair" for one of his mistresses in Versailles in 1743. According to legend, mathematicians and inventors Archimedes (who lived in 287 BC - c 212) came to the Alexandria library during the library management of Apollonius. During his stay in Egypt, Archimedes observed the upper and lower sides of the river Nile and created the Archimedes helix. It can be used to transport water from lowlands to irrigation grooves. Archimedes later returned to Syracuse where he continued to produce new inventions. According to two late and almost untrusted biographies, Apollonius was forced to resign from his librarian and moved to Rhode Island for his hostile reception in Alexandria (later took his name) It was. His resignation of Argonautica Apollonius is believed to have been promoted to the throne by Ptolemy III in the year 246 BC. Archimedes (BC 287 - 212 BC) defines the surface area and volume of the sphere and can work with infinite series and move water using buoyancy principle and creation of Archimedes spiral. From one location to another (including lifting under the influence of gravity). Chinese, Indians, Muslims have also made important contributions to ancient mathematics Muslims were mainly operated after the 8th century, but they were thought to be more modern than ancient. However, the culture of China and India prospered simultaneously with the ancient Greeks.

In addition to the usage shown below, use about to introduce additional information after verbs, nouns, and adjectives. Also, especially in "British English" it is often used after actions such as "walking" or "driving" and after phrase verbs such as "confusion" or "sitting". So what is the difference in definition? First of all, it is important to say that the definitions of these words are not agreed. I looked up a lot of online and text sources and found differences in their definitions. So what I share here is a few general definitions and a definition that my sad group found useful this week. There is no promise you agree! First guilt feeling: Many people think that if you do this, you usually know that mistakes can cause guilt, for moral, moral or legal reasons. On the other hand, unfortunately, we will experience this feeling when we look back on actions and feel we may or should do something different . And the difference between guilt and feeling was that I did not feel or did not know what we were doing at the time, or did not actually control the situation. Whether it is a new definition of marriage or sex, whatever the legal definition of "intent", "reasonable" or "privacy", any new definition must be dealt with. An experienced mathematician will soon notice that the government does not have a useful definition of "religion". To be able to think critically about the definition is the foundation of information based discourse. Typical math students begin thinking about definitions early in the undergraduate course and develop this skill more deeply through graduate school and research careers. Mathematicians often encounter new definitions every day, small or large, and the fluency of discussion definitions is beneficial for everyone. Its definition is what we discuss most, ie the definition of genocide. Everyone knows what the Holocaust is; there is no doubt about this definition. However, there was much debate about the meaning of genocide and how much should be included in aid. However, in a practical sense, as long as students are provided with learning information and definitions are formulated, there is no effect on the definition method of genocide. Many methods are used for this Discussion about genocide is often focused on the definition. Because of this fact, the reader first discusses the various definitions of terms (and related terms such as ethnic cleansing and cultural genocide), then continues to discuss authority definitions or new definitions You may expect that. However, since this approach is against my goal of promoting open exploration of the problem, the formal discussion of the definitions at the end of this article will be deferred to the historical section, but as the paper develops it is applicable Definitions, periodic stops to consider specific events or stages, may or may not be considered genocide.

The purpose of this study was to determine the role of difficulties and sex in secondary school students in Jordan, algebra, geometry and mathematics. The respondents of the study used 337 students of the eight public high schools in the Alkoura region and used stratified random sampling. This study consisted of 179 men (53%) and 158 female students (47%). Mathematics tests consist of 30 projects, of which 8 are for numbers, 14 for algebra, and 8 for geometry. According to the degree of difficulty of girls and students, the survey showed that the fourth item (score - 0.34) was the most difficult for boys and the sixth item (square root - 0.39) was the most difficult for women. For algebra, item 11 (inequality - 0.23) is the most difficult for boys and for girl students it is item 6 (algebraic formula - 0.35). In geometry, item 3 (Reflection - 0.34) is the most difficult for boys and is the eighth for female students (volume - 0.33). According to gender difference, girls are higher in number and algebra than boys. On the other hand, in the geometric test there is no difference in score between boys and girls. This research shows that teachers need to pay more attention to numbers and algebra when teaching mathematics. Other studies have shown that the level of mathematics (ie pre-algebra, algebra or geometry) is related to the difficulty of mathematical tasks and mathematical outcomes of students (Trautwein et al., 2006; Watt, 2006). Two studies conducted by the above researchers have shown that despite the difficulty of mathematics and mathematical tasks, boys are still more motivated, showing higher levels of achievement in higher mathematics classes Respectively. The purpose of this study was to determine the role of difficulties and sex in secondary school students in Jordan, algebra, geometry and mathematics. The respondents of the study used 337 students of the eight public high schools in the Alkoura region and used stratified random sampling. This study consisted of 179 men (53%) and 158 female students (47%). Mathematics tests consist of 30 projects, of which 8 are for numbers, 14 for algebra, and 8 for geometry. According to the degree of difficulty of girls and students, the survey showed that the fourth item (score - 0.34) was the most difficult for boys and the sixth item (square root - 0.39) was the most difficult for women. For algebra, item 11 (inequality - 0.23) is the most difficult for boys and for girl students it is item 6 (algebraic formula - 0.35). In geometry, item 3 (reflex - 0.34) is the most difficult for boys and students, the eighth item for female students (volume - 0.33) Algebra (from the Arabic "al-jabr", which means literally "recombining broken parts") is one of a wide part of mathematics, along with number theory, geometry, and analysis. In its most common form, algebra is the rule of studying mathematical symbols and manipulating them; it is a unified clue to almost every mathematics. Therefore, this includes everything from solving basic equations to abstract studies such as groups, rings, and bodies. A more basic part of algebra is called elementary algebra, more abstract parts are called abstract algebra or modern algebra. Primary algebras are often considered necessary conditions for mathematical, scientific or engineering research as well as medical and economic applications. Abstract algebra is a major field of higher mathematics, mainly studied by specialized mathematicians.

Theater character with each attitude and presence represents age. In addition to the characters, old tortoises symbolize the endurance of this universe and the continuity of existence. Stopad's Arcadia is a very critical and realistic expression of the two eras: the representative of the classical era and the romantic era of Keats and Byron. Residents of the show belong to Sidley Park. Stoppard is very artistically given to the fact that scientific knowledge is different from the art knowledge that is the foundation of the universe. Arcadia (1993), Stoppard's most famous scientific drama details the chaos theory of form and content. On the surface it is about the relationship between classicism and romanticism. That's about the relationship between the two - can one exist without another one? (Lucas 123). Jernigan confirms that there is a similarity between "anti - epistemological thinking" between Romantic era and chaos theory. There is a gap between romance / chaos and traditional cognitive enlightenment. He added that understanding the relationship between romantic epistemology and chaos theory clarified Stardard's Jardigan 18. The purpose of this paper is to explain the (antagonistic) "confusion" aspect (antagonistic) in Tom Stoppard, Arcadia (1993), Rosencrantz and Guildenstern Are's dead (1966), mainly to the two theaters (mainly through the view of structuralism) It is to tap. Through the language media, the concept of "form" and "existence" is paying close attention. The drama about science seems to provide the possibility of bridging the gap between science and art. As Arcadia, as a science theater, dramas can reveal the science and art of interactive recent symptoms, and in the dramatic theme shapes and scientific world. According to Demastes of chaos theory, "the gap of understanding is science and technology beyond the interdisciplinary network (161)," it is the focus of the mainstream scientific concept of Arcadia The wonderful performance of Tom Stoppard, Arcadia provides opportunities for mathematics and humanities teachers to unite in a unique and rewarding way. Theater is not one but two mathematicians, and the mathematical ideas involved constitute one of the main sub-themes of the drama. Contemporary themes such as chaos and fractals constitute an integral part of the plot, Fermat's last theorem and the second law of thermodynamics also play an important role. This theater is divided into two periods in the early 19th century. Currently it is in the same room of British Magic Sidley Park. When the drama began, we met a young 13 year old girl, Thomasina. She worked diligently to learn her algebra and geometry, under the supervision of her leader, Septimus Hodge.

Galileo Galilei was born on February 15, 1564 in Pisa, Italy. He was named after the ancestor Galileo Bonaiuti (doctor, professor, politician). His parents are Giulia Ammannati and famous singer, composer and music theorist Vincenzo Galilei. He is the first of the six children, and three of his five brothers survived in childhood. He began his education at the age of 8 at Camaldolese Abbey in Vallombrosa, which is closely related to Christian faith. Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the best astronomer, mathematician, and scientist of his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo Galilei was born on February 15, 1564 in Pisa, Italy. Galileo was the first of seven children of a social woman who married under the class, trader Vincenzio Galilei and Giula Ammannati, class. When Galileo was a childhood, his father moved his family to Florence. In order to be a monk, Galileo moved to a nearby monastery, but he left the monastery at the age of fifteen as his father did not approve his son to become a priest. - Galilei and Wallace Heroes or Zeroes Wallace and Galilei; heroes or zero. In Bertolt-Brecht's play "Galileo", the main character Galileo Galilei gave up and headed to the ideal of life. A small monk warned Galileo before revealing his discovery. It could have disastrous consequences for the metaphysical order of society. All the concepts of peasants, working class, religious rights, and the world humanities science will be broken. Galileo Galilei Galileo Galilei is thought to be the central figure of the 17th century scientific revolution. His role in the history of science is very important. He totally changed the way of science and made experiments to try his ideas, he regarded him as the father of experimental science. Galileo was born in Pisa on 15th February 1564 and is the oldest of seven children. His father, Vincenzo Galilei, is a famous composer, singer, and musician.

My writing is thinking about the only thing I care about; the only thing I'd like to get from this course is to improve my mindset - explain ideas and emotions to others It is to do. I do not care about anything else, so I have not disappointed for now. At the beginning of the course, we were told to discuss the fair. This is not just a purpose or attitude of writing. Its purpose is to explore, develop and develop ideas and problems. There are ups and downs in writing a paper. English is not my primary language, so please do not obstruct this in my writing. Writing in your second language is something you can improve and advance at any time. I hope to acquire my master's degree only by thinking how far I have progressed until I graduated from my English at school and got a degree in the UK. Writing a master's thesis next to language bar also causes recognition and doubt about my profession. I am a designer and writing is not the biggest aspect of our work. of While writing this article, I continued the verb to get the sentence that best describes my idea. In writing, I do not think that my last sentence proves something about myself. People can not test the authenticity of any statement. Therefore, you do not have to learn complex rules of moving words. understood. In mathematics, it is well known that people have to prove important facts through small factual relationships. Moving words (symbols) to get a clear connection is important to prove your point of view. For mathematical reasons, this is obvious to mathematicians who love mathematics. As there is nothing I would like to discuss in mathematics, this is not completely clear to me. You can understand if you combine the skills to solve mathematical problems with effective writing skills (my another struggle) So, what does this mean? Just grab my idea through work. It is the same as when we purchased the camera for the first time last year. This is my first time writing this. I am thinking about starting my own thoughts and ideas and sharing them. Perhaps someone can find something by finding my idea. Otherwise, that's OK. This will be my tool to capture my thoughts and moments and make it last longer. Just as I used the camera last year. It looks interesting, let's see

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. On Tuesday, September 4, PsychiatryOnline will be read-only for about 12 hours during the scheduled maintenance period. Access to existing subscriber's content is not affected. However, account renewal, new registration and new order before September 4 can not be used until after 2 PM. I apologize for causing trouble in the east. Thank you for your understanding and patience. Tired of forgetting your password? (Then reset your password, receive your email, select a new password, and forget your next password). Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels sprouts are abusive vegetables to children across the country (they are burning now, but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Tired of forgetting your password? (Then reset your password, receive your email, select a new password, and forget your next password). Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels bean sprouts are abusive vegetables for children all over the country (they are baking now but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Tired of forgetting your password? (Then reset your password, receive your email, select a new password, and forget your next password). Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels sprouts are abusive vegetables to children across the country (they are burning now, but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

The bullfight began in 1133 when the first historic Corrida de Toros commemorates the coronation ceremony of King Alfonso VIII of Logroño. A bullfighting event occurs every time a special event occurs in town. Since that day, bullfighting has become very popular not only in Spain, but also in Latin America like Portugal, South France, and Latin America like Mexico, Colombia, Ecuador, Venezuela, Peru. It is considered "blood movement", but some believers in this glasses call it "art" rather than movement. The contemporary bullfighting style began with a lame Juan Belmonte stepped in. Juan Belmonte thought that many people were the best bullfighters ever. Until that time, the bullfight was a simple entertainment event, a circus performance, a man who was chasing the bull in the ring. Then Belmont chose to commit suicide in the face of the bull, absolutely still, not moving. He refused to enter the desertrack. Instead, he planted his feet, quietly ignoring death, bringing the bull closer so that his hair does not move in the jacket. "I went to the ring," he said, "Mathematicians are trying to prove the theorem to the blackboard" The problem is death and its geometry. The bullfight is Spanish national sports. It started in the village square of the 18th century. But in the 18th century the bullfight was very confused. However, in the 19th century, Pedro Romero and Pepe-Illo brought an order to the bullfights with their new technology and new inventions. One of them is to fill horses. In the past, horses, especially some large horses, have been seriously injured. From that point, the bullfight soon became a serious sight. Unlike in previous amateurs where everything is aligned on a single battle, the bullfighting opportunities have decreased. But the bullfight is still dangerous. Every day, the performer bleeds a 5 year old bull monster and runs the risk of breeding anything. Some people have simple people. Because they have a strategic plan, these people are called good fighters. Juan Belmonte is one of the best bullfighters ever and is an excellent bullfighter. However. Today, bullfighting is done more than ever. The competition between Juan Belmont and Jose Lito perfectly changed the bullfight during the golden era before the so-called Civil War in this style, nearly 1,000 battles a year, using this stretch to extend the legs, intimacy with the bull Let me make a well designed path. Giorgio Armani recently hired Rivera as a model. His advertisement is everywhere. Obviously, Armani believes that the bullfighter is still on sale. Every Spanish town seems to want Corrida with its star bullfighter as its main attraction. Spanish writer Ramon Perese Ayala said at the beginning of the last century: "If I am the prime minister, I ban the bullfight, but I will never continue to join," he seems to summarize his attitude .

Not all of these were invented by mathematicians and doctors. These include British scholars, especially pioneer computers consisting of Manchester / Ferenmark 1 built by Frederick Williams and Thomas Kilburn at the University of Manchester. And EDSAC electronic delay memory automatic calculator made by Maurice Wilkes of the University of Cambridge. The microelectronics revolution began consuming a large amount of electricity when using vacuum tubes. In contrast, ENIAC uses 2000 times the power of modern laptops. History of computers To fully understand the history of computers and computers, it is important to understand the exact content that led to computer inventions. Ultimately, there was a laptop computer, PC and other machines could not be imagined. As early as the 4th century BC, the abacus was a tool used to count Babylon. - Introduction Physics defines the rules that exist in our lives. Many of us do not really understand how we relate to the surrounding environment in our daily lives. Physics is a way to understand the power we influence on us, and the way we shape the humble mission. From walking to driving, playing hide-and-see game, anyone can see physical behavior The history of computer history can be traced back many years ago and there are more to learn and understand when we use this technology to advance our knowledge. Webster Dictionary defines a computer as "any programmable electronic device that can store, retrieve, and process data" (2004 Bulletin). Computer core word calculation has been called since 2000 or more. - Computer History Analysis and Difference Engine (1835-1869): British mathematician Charles Babbage (1792-1871) never made his invention, but his design has remarkable similarities with modern computers have. . Sir Byron's daughter, Ada Lovelace, spoke eloquently about the device and was the first programmer in history. Computer In this article we will explore the history of computers, demonstrate their importance, and analyze future computer theory and its usage. A computer-defined computer is defined as a device that receives information and acts on instructions. Creating an instruction is called "programming" since instructions are stored in the device for so-called "programs". There are usually two kinds of computers. - The idea of ​​computer history machine makes people calculations easier, faster, and more accurate This is not a new concept.

Euclid is a famous mathematician, but people know little about his life. He is believed to be a student of Plato. Euclid was born around 365 BC. In Alexandria in Egypt, until about 300 BC. Euclid's most famous work is the thirteen books he gathered, including geometry called elements. They are said to be "the most researched books except the Bible" This book is very clear and easy to understand. Prove them from theorem, then Actually I did not know Euclid. He did a couple of things, but it was very small. His book "Elements" is based on the works of people in front of him. Interesting? However, most of the evidence he created by himself is like this. Euclidean geometry is the study of points, lines, planes, and other geometric figures. Over time, the longest argument is a parallel hypothesis. Only one row contains a given point and is parallel to another row. In many high schools today, the professor's geometry is rare, if any. Mathematics teaches logic, so this makes me uneasy. Geometry seems to be a big problem. You found the piece and put it in the same place. Geometry also teaches understanding. How do you know if something is true? Until you prove it. In addition to requiring geometry class logic, we also need logic to survive in the world. Where do people get it if you do not teach at school anymore? Euclid has edited his elements from some of his earlier works. These include Chios Hippocrates (rapidly growing c.440 bce) and should not be confused with Cos doctor Hippocrates (c.460 - 375 bce). The latest compiler prior to Euclid is Theudius, which was used by the university, is probably the editor used in Aristotle (384-322 bce). The old elements were instantly replaced by Euclid and forgotten. For his theme, Euclid definitely fascinated all of his predecessors, but it is clear that the overall design of his work is his own, and is finally known as a Plato solid Euclid of Alexandria lived between 365 and 300 BC (roughly). Mathematicians are often referred to as "Euclid", but sometimes called Alexandria's Euclid to avoid confusion with Socrates' green Socrates philosopher Euclid. Euclid of Alexandria is considered a father of geometry. Little is known about the lifetime of Euclid, but he teaches in Alexandria, Egypt. He has been educated at the Plato College in Athens, or he has received education from several Plato students. He is an important historical person because all the rules we use in geometry today are based on Euclid's books, especially "elements". The elements are as follows. The Euclid of Alexandria (325-265 BC) is considered by many as being one of the greatest geometries of all Greek geometries and being "the father of modern geometry" . Euclid is known for his essay "Elements" in 13 books. Elements are one of the most important works in history and have great influence on the development of Western civilization. Euclid began with some basic knowledge, 23 definitions, 5 hypotheses, 5 common concepts, or general axioms. Axioms are statements that are accepted as truth. From this basic knowledge, he proved his initial claim. When evidence is created for his first proposition, it can be used as part of the proof of the second proposition and then used as a proof of the third proposition, so it is okay. This process is called an axiomatic method. Elements of Euclid form the foundation of modern geometry and are taught in school today as well.

The relevance of a word is a good example of it, derived from a general term and proved to be very useful in various research fields. Since the 16th century, the relevance was English. That French cousin, correlation comes from Latin, literally means "to bring things together." In English, I will use this to explain the relationship between the two things. Relevance should not be confused with inference terms resulting from completely different Latin roots, corrollārium, ancient Roman tips, "special things". In the nineteenth century, scholars from various fields used terms related to specific areas of interest. In statistics, correlations between two variables can be described as numerical values. In this context, the terms "positive", "negative", "strong" and "direct" are often used as modifiers before related words. In the field of biology and geology, researchers use correlations to help understand and explain various physiology and rock formations. Since the original meaning is still widely used, this correlation does not apply only to mathematicians and scientists. Note that if you casually mention mathematical lovers' relevance (generally), their initial response may be to visualize graphics. "Researchers are calculating correlation coefficients when we want to know how the two variables are related to each other." - Timothy C. Urdan Concise English Statistics (2005) "By expressing" organ correlations "it is understood as an interdependence state of organs brought about by the evolutionary process after division; although each has its own specific function to perform, the realization of this function is Without help from other organs that is not enough to exist, it will not be able to fulfill its own function. - Thomas H. Montgomery, Jr. Journal of Morphology, Vol. Twelve (1897) "From the correlation of rock sequences exposed in different areas, geologists can rebuild the geological history of over a billion years," - Frank Press et al. Al understands the earth (2004) Relevance - indicates the strength and direction of the relationship between the two items, positive correlation means that the two variables move together in the same direction, negative correlation means that when one variable moves in one direction, Means to move without correlation Sex means that there is no consistent relationship between the two variables. In general, there is a positive correlation between height and weight (age tends to be more severe), there is a negative correlation between age and health (older and worse), nail There is no correlation between the length and the number of teeth. As teeth grow, body temperature may rise slightly. However, there is no direct correlation between the process of generating teeth and fever. In most cases, the rise in temperature usually indicates a fundamental disease that requires medical care. If it is high fever, do not wait until the fever goes down, be sure to consult your health care professional. During your lifetime, you have two sets of teeth (one set of teeth is a dentition). Your twenty teeth or infant's teeth began to appear in about six months at the beginning. Between the ages of 6 and 12, these teeth are replaced by 32 permanent teeth. Moving sideways from the center of the mouth, these are as follows. The last and largest twelve molars have several pointed tips to crush the food so that they can be swallowed. The top and bottom, which are the third members of each group of three molars, are usually called wisdom teeth. Because those rashes are usually deferred to early adulthood. It is not uncommon for wisdom teeth not to come out, that is, they are still affected. In such cases, teeth are usually removed by orthodontic surgery.

In order to acquire the certification and compliance of Minnesota State Regulation 273.0755 it is necessary to pass the property tax calculation exam and pass it The exam is online only. We strongly recommend you to find places with powerful internet connections on your laptop or desktop to take the exam. You will need to take an exam using Internet Explorer 9 or 11. Registration is required to take the online exam. The last day to register for the 2018 exam is December 14, 2018. You can use eraser and calculator, pen and pencil. Programmable calculator is not permitted - everyone has to present their calculator to take the exam. If you have to use a programmable calculator, I will first clear the memory above that (but if you have a problem or if other people have a problem, you have to wait Learn more. Other teaching materials are not permitted during the exam. Personal electronic equipment (mobile phones, PDAs, music headsets etc) used will be forfeited until the end of the exam and penalties may be imposed on exams. My answer to this question is in the middle. I am not against the calculator at all. When creating an answer key for testing, I often use them - after taking time to solve the problem yourself. I use them when I spend taxes and I have made use of it when I prepare a new sofa for my mother to fit her apartment. (Thank you, Pythagorean theorem!) I began to stand with old mathematicians. How can we know that a computer is communicating the truth to us? The numbers are not lies, but humans understand these figures and want to determine how they are applied in the given context. If you rely solely on calculators and do not take into account the calculated figures or if you are assuming the calculator is always right, you will end up with everything from the wrong answer to the 2008 financial crisis. → TL; DR: Calculation formula of borrowing cost is interest expense (1 - tax rate). First, calculate the average tax rate and calculate federal, state and local taxes. Then use the commercial loan calculator or depreciation plan to calculate the total interest expense before inserting the numerical value into the formula. Please be aware that slight fluctuations in interest rates can have a significant impact on debt costs. For example, in the above example, if the loan interest rate is 12% (not 15%), the debt cost is $ 4,964 (not $ 6,232). In large loans the impact of small interest rate fluctuations will be even greater.

Fermat's last theorem was 1637. Pierre de Femal was sitting in his library by squeezing out a copy of Arithmetica written by Greek mathematician Diacus in the 3rd century AD. Permat encountered Pythagoras' equation: x 2 + y 2 = He leaned back to the chair to think and think whether this attribute is limited to the power of two people. He sat down again and scanned the page for a clue. Suddenly he began to write strongly at the edge. "A cube can not be written as the sum of two cubes, or the fourth power can not be written as the sum of two 4 powers. Fermat's last theorem is the theorem that Fermat originally proposed and is the scribbled theorem at the end of the copy of his ancient Greek text Diipentus. After death, a note of scribbling was found but now it is lost. However, the copy was kept in a book published by Fermat 's son. In comment, Fermat claims that he found evidence that the Diophantine equation has no integer solution. The full text of Fermat's statement is written in Latin. Sanedetexi. Hancmarginis exiguitas non caperet "(Nagell 1951, p.252) Fermat's last theorem study in 1847 was very important. On March 1, the same year Lame announced to the Paris Academy that he proved Fermat's last theorem. He sketched out some of the evidence that involves decomposing xn + yn = zn into linear factors over complex numbers. Lamé admits that Liouville proposed him this idea. However, Liouville suggested at the conference after Mr. Lamé that the problem with this approach is that it is necessary to consider the uniqueness of prime numbers for these complex numbers, and wondering whether this is true or not . Cauchy backed Lame, but in a more typical way he pointed out to the Academy Conference in 1847 that he reported the idea that he might prove Fermat 's last theorem. Fermat's last theorem, also known as Fermat's theorem, is that there are no natural numbers (1, 2, 3, ...) x, y, z. Where n is greater than natural number. For example, for n = 3, Fermat's last theorem states that there are no natural numbers x, y, and z such that x 3 + y 3 = z 3 (ie, the sum of the two cubes is not a cube) Will be described. French mathematician Pierre de Ferma wrote to "Arithmetic" of "Alexander's Shame Novel" (about 250 ce) in 1637 as follows. The exponentiation is the sum of the two cubes and the power of 4, or in general the number greater than the power of 2 is the sum of two similar powers. I found very noteworthy evidence, but this margin is too small It is impossible to control it. "For centuries mathematicians have been confused by this phrase because they can neither prove nor refute Fermat's last theorem. However, many proofs on specific values ​​of n are designed

In 1970, only 9% of the work in the US was considered technically. As the world depends on technology, the demand for people who can think of in terms of abstract mathematical and scientific terms is increasing, and today the technology work occupies nearly one-third of all work . Since strengthening mathematical requirements and introducing highly risk test systems are trying to keep pace with the world's demands for increasingly competitive technology, mathematicians are relatively easy to acquire mathematics and mathematics There is a gap spread among disabled people. People can still succeed without achieving advanced skills in mathematics, but the lack of certain basic mathematical skills can greatly limit the possibilities of children. The following statistics show the reason and importance of early identification. Between the 1950s and the 1960s, the United States, under the driving force of the space competition with the Soviet Union, is a movement from everyday problem solving to focusing on abstract structures, patterns, and relationships "New Mathematics "was introduced. In the early 1980s, the school proposed mathematical graduation requirements and introduced a minimum competency test in response to government reports on the state of education entitled "Dangerous Country". In the late 1980s, the National Mathematics Teacher Committee revised the content and methodological criteria of mathematics education. At the same time, many schools employ standards-based testing and strict mathematics as part of their graduation requirements. Stricter mathematics graduation requirements generally have a positive influence - raising the overall level of math in the United States - many students do not graduate, or go on to university for them continue. This will have a big impact on the future of young people. For example, in 1997, typical college graduates earn 73% more than typical high school graduates. With the development in the past 30 years, the importance of mathematics has increased significantly in more and more occupations and daily life. Therefore, achieving mathematical literacy goals for all citizens has become a national priority. In today's word, mathematical literacy means that adults need to have a complex set of mathematical knowledge and skills that far exceeds the basic computing skills. Authors of everyday mathematics think that it is important to lay the foundation of mathematical literacy earlier than traditional courses. Based on research themselves and others and other supporting studies, the authors also believe that children can learn more than they had expected before. Mathematics is an important field of research. Mathematics is indispensable to acquire numerous skills in the real world, and indeed mathematics research itself contains concepts related to human daily life. It not only develops mathematical skills and concepts but also provides the opportunity to nurture attitudes, interests and appreciation and develop your own thoughts. Therefore mathematics is a field that you definitely need to understand and learn. Figure 1 clearly shows all the mathematical development skills. Mathematics begins with simple things and linear thinking, leading to more complex things and higher order thought skills. Mathematics has taken centuries to develop in its present form, it is the reason that understanding its development can be very productive.

Fibonacci number is not an ordinary number This digital system was developed by Leonardo Pisano and belongs to many aspects of the world today. There are many applications in this system, but unfortunately not everyone knows it. Just stopping the system and applying it to everyday life makes people see the world in various ways. It all began in the year 1222 when mathematicians named Leonardo Pisano, later known as Fibonacci, wrote a book called "Libbahashi". Libardo abaci Leonardo Pisano by Leonardo Fibonacci (Leonardo Pisano) is the first great mathematician of medieval Christian Europe. He played an important part in the revival of ancient mathematics and made a great contribution to himself. After death in 1240, Leonardo Pisano was called Leonardo Fibonacci. Leonardo Fibonacci was born in Pisa in 1180 and is the son of a member of the Government of the Republic of Pisa. - Leonardo da Vinci's life and work Leona Da Vinci is a very curious and bold boy with a strong heart. Leonardo was very interested in flight, he jumped from the barn from his wing. Leonardo loves nature and exploration. He also wants to draw geometric figures. Leonardo da Vinci was born in 1462 in Vinci of Italy. Da Vinci is an agricultural community with hills, cultivation of grapes, fruit trees and olives. His mother is a female female and her father is a notary. Leonardo Pisano was born in Pisa, Italy, in the second half of the 12th century. Italian Pisano said that Mancunion came from pizza, as I told it from Manchester. His father's name was called Fibonacci by Leonardo Pisano, so his father was a businessman named Guglielmo Bonaccio. A few centuries later, when scholars researched handwritten copies of Liber Abaci (since it was published prior to invention invention) they misunderstood part of the title - "filius Bonacci", and Fibonacci is born Leonardo Pisano Vigorro, known as the 'medieval's most talented western mathematician', is well known as Fibonacci. He introduced the Arabic - Indian digital system to the Western world. His book "Liber Abaci" (statement of calculations) contains a series of numbers called "Fibonacci numbers" today. Mathematical evaluation of self replication by John von Neumann was done before introducing the DNA model. Other areas he deals with include "mathematics for quantum mechanics", "game theory", mathematical statistics, and mathematical economics. His contribution to "operator theory" research is equally important

The application of technology in the classroom of mathematics is a constantly evolving field that affects every aspect of our daily life. For centuries, I am amazed at the technological progress of this country. In my life, computers, mobile phones, digital cameras and many other devices are an important part of my daily life. Technology not only affects daily life, it also has a great impact on education, notably in the field of mathematics. Computer programs are made every day to help understand mathematical concepts. In addition to learning to use that technology, it also highlights educational issues related to educational tools. In particular, I focus on the method and timing of proper use of technology in mathematics lessons. Rather than understanding concepts, discuss and prevent misuse of technology, such as using a calculator as a way to avoid acquiring multiplication skills, or using a computer practice program. Instead, the pre-service teacher discusses the uses and benefits of commercially available software and handheld devices, explores the various content themes that technology can achieve, and examines educational issues. There is also a period of previewing domestic curriculum projects deeply involved in technology (for example, Key Curriculum Press, 2002). Today's high school students and high school students were born in the technology world. It is natural that they use technology in mathematics, eliminating these devices is to separate their classroom experience from their life experience. One goal to prepare for future teachers is to ensure that their classrooms include common technologies for next generation mathematics learners and mathematicians, mathematician educators, and citizens of tomorrow will be able to It is to ensure that you experience harmony. And the world they live in Technology is a distinguishing feature in many mathematics classes. According to the National Education Statistics Center (NCES, 1999), the proportion of public high school classrooms that can access the Internet has surged from 49% in 1994 to 94% in 1998. However, the use of computers for educational purposes still lags behind the integration of technology in the business world and is not used frequently or effectively. One way to fill the gap and bring mathematics education to the 21st century is to prepare pre-primary teachers to use their graphic tools and computer tools for future practice.

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Try telling me to forget your password (then reset your password and receive your email, select a new password, and forget your password next time) Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels sprouts are abusive vegetables to children across the country (they are burning now, but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

George Polya (1887-1985) - Time series: Fibonacci, Simon Stevin, Leonhardt Euler, Carl Gauss, Augustus Demogan, JJ. Sylvester, Charles Dodgson, John Wien, George Polya George Polya is starving in Budapest I was born and raised in. He studied the law at the University of Budapest, but I found it to be boring. Then he turned his study into language and literature, and he found them to be more interesting. In order to better understand philosophy, he studied mathematics. Later on he received his doctor's degree. I found an excellent reference material on how to solve George Polya's problem. Polya is an emeritus professor at Stanford University and conducts mathematical research such as number theory and mathematical analysis. In a series of research on "How to solve the problem" he developed a framework or guide with four steps. This is very interesting to us. Polya suggests that questions related to the following questions are raised by the process of understanding the problem. What are the data and conditions? Is the condition sufficient to understand the unknown? These questions are a good starting point for deeply understanding customers' problems in a cautious way. Continue here. Mathematician George Polya incorporates the principles and strategies of problem solving he is using in the field of "How to solve it: the new aspect of mathematical method" (Princeton University Press, 1957). This book contains a summary of Polya's problem solving heuristics and proposals for problem solving. Beginners in a specific field are not yet developing effective principles and strategies for problem solving. Helping students to recognize problem solving myself by themselves is part of helping them to acquire effective problem-solving skills. A list of bugs for general problem solving by Beverly Black and Elizabeth Axelson based on Arthur Whimbey and Jack Lochhead's book "Problem Solving and Understanding" (Lawrence Erlbaum, 1999) is based on the idea of ​​a novice problem solver Provide helpful insight. Can boring work lead to creative breakthroughs? According to ancient scientific formula, it is! New content (supported by science) called "Visual Guide to Solving Difficulties" uses mathematicians' formulas that created a four-step process in 1945 called George Polyriya. Creative Solutions The Polya process, combined with "7pace Insight, Creator of Team Time Tracking Software", creates a scientific and comprehensive proof approach that allows people to think and creatively think and solve problems To do.

Beyond Pythagoras - Mathematical study 1) All 5, 12, 13 and 7, 24, 25 satisfy the same condition. (Minimum number) 2 + (intermediate number) 2 = (maximum number) 2. 5, 12, 13 Minimum number 52 = 5 x 5 = 25 Medium number 122 = 12 x 12 = 144 + 169 Maximum number 132 = 13 x 13 = 169 7,24,25 Minimum number 72 = 7 x 7 = 49 Medium number 242 = 24 x 24 = 576 + 625 max 252 = 25 x 25 = 625 Yes, each numeric set satisfies the condition. Pythagoras (570 BC - 495 BC) Greek philosophers, spiritual leaders, and mathematicians. Pythagoras is praised Plato as some important idea in mathematics, science, ethics, and philosophy. Pythagoras is not only called mathematical theorem, it is also a religious leader of a secret mystery school. (384 BC - 322 BC) - Greek philosophers and botanists. Until the Renaissance, his scientific research has dominated Western science. His ethics and philosophy formed the thought of West Christians. He is widely regarded as one of the most influential people in history and provides insight about every aspect of human knowledge. The actual work of Pythagoras is ignorance. Because his school is based on a community of secrecy, it is difficult to distinguish between Pythagoras and the work of his followers. Of course his school made a remarkable contribution to mathematics and was pretty sure of some of his contributions to mathematics in Pythagoras. First of all, it should be clear about the meaning of Pythagoras and Mathematikoi in mathematical studies. They are not mathematical research groups in modern universities and other institutions. They do not have "unresolved problems" to solve, they are not interested in trying to solve or solve mathematical problems. It was thought that Greek mathematics began with Thales of Miletus (624 - c.546 BC) and Pythagoras of Samos (582 - c. 507 B.C.). The degree of influence is controversial, but they may be inspired by the mathematics of Egypt and Babylon. According to legend, Pythagoras visited Egypt to study Egyptian priest mathematics, geometry, astronomy. Thales uses geometry to solve problems such as calculating the pyramid's height and distance from the ship to the coast. By deriving four inferences from Thales' theorem, he first used deductive reasoning applied to geometry. Therefore, he was welcomed as the first true mathematician and as the first known individual attributed to it mathematical discovery. Pythagoras founded the Pythagoras school. That philosophy is that mathematics dominates the universe, and its motto is "all numbers".

The hidden numbers are rich, interesting, sad, and exciting and provide emotions like roller coasters that are expected to give power to the audience. This movie is the story of Taraji P. Henson, Octavia Spencer, and Janelle Monon. Three African American female mathematicians and physicists, also known as "human computers", were the most influential brains NASA succeeded in putting John Glen in Earth orbit in 1962. This is still an unparalleled truth story in isolated West Virginia state and is challenging the recognition of black female viewers in historical science. Al Harrison (Kevin Costner) is responsible for all white men, the men's space task force who does not care about skin color and sex. His team will increase the number of victories and win the Soviet race in an increasingly fierce space. . Al obviously has not attracted attention in the 1960's - American social norms bothered Paul Stafford (Jim Parsons, also known as Big Bang theory of Sheldon Cooper's reputation). Catherine At the same time, Dorothy competed with her desperate boss, Vivian Mitchell (Kristin Dunst), seeking the position of NASA's Western District Computing Division, and Mary attempted to become the organization's first organization It is female black engineer. When three women attained their goals and tried to break race and sex division in the process, they encountered tremendous recession and a victory of glory that changed the flow of history. At a conspicuous moment, Al pulled the sign of the "color woman" toilet off the wall. And, "At NASA, we are all peeing." The scene is geese bump induction The hidden number is a story of a woman who has confidence in quiet (or less quiet in the case of Mary) confident who possesses the power that any modern woman has pride. Regardless of gender or race, dreams are never too big. Disney's hidden character is a non-fiction film adapted from the New York Times bestseller, "The Hidden Character: Black Female Mathematician who helps to win the unknown story of America's dream and the universe race". This film is the appearance of Taraji P. Henson, Octavia Spencer, JanelleMonáe. In addition, it is also a popular environment: women, they are ethnic minorities, and have a very professional occupational role in the office. So, the five vocational training courses of this film won work with adversity. If you are a STEM loving teacher, you may be addicted to the NASA woman sending a man to the moon. Last winter, you will have seen three of the movies "Hidden People". Because there are figures hidden in the DVD, you can benefit from lesson plans on a comfortable sofa. And give the students the opportunity to analyze wonderful scenes again and again. Please keep reading my favorite hidden digital education resources. How do you see someone in your community where you are? Is there an opportunity to help others? "These guides will remind students who are writing thoughts and discussions of hidden digital book clubs. There are five wonderful facts here, from my "hidden characters: American dream" and "unknown story" to best-selling novels, as preparation for the new action film "Hidden Characters" of 20th Century Fox released in 2017 . The author's interview learned this. Margot Lee Shetterly, a mathematician of a black woman who won the alien competition. Alexander Hamilton motivated Shetterly. Okay, a little. In the last few months of writing her book, Shetterly - reading Hamilton's books before she started writing "hidden characters" - incredible "drastic characters and long "It was not inspired by only. History, but it was influenced by the musical of Lin Shu. - Miranda. She had repeated soundtracks until the book was completed.

Interpretation of chaos theory "Traditionally scientists have been searching for the simplest world view around us, now mathematics and computer skills help researchers understand the complexity of nature - Ian Percival, the essence of chaos Part 1: the foundation of chaos. Observe the behavior in the water while looking at the flow of leaves ... maybe it is sitting on the water Dancing softly by the tide, dancing around the whirlpool, spinning a bit, and suddenly crushing it Rock is sucked into the water by small eddies. literature. Essentially, chaos theory helps to explain the way anti-meaning text can still convey meaning. Brown summarizes the theory of chaos: "Chaos theory helps to see the apparently disordered order understood from the text that seems to have no apparent room" (Brown, 200) . A chaotic system is that Brown cites scientists' words' deterministic and unpredictable 'and raises questions of free will and determinism (Brown, 200). Therefore Brown began to analyze to find orders under Candida 's disorder. Mathematicians have ways to express complex systems of the universe, such as storm roads, sand on the beach, growing flowers in the fields of fields. It is called chaos theory. The butterflies' flapping begins a hurricane, waves move the pieces of paper in the bottle into the sea, and people behind the subway save your life. . We do not have a theory to explain the fate of relations with others, but I think this is very close In summary, I outlined the concept of chaos theory, that is, the complex and nonlinear dynamic system research and its operational capabilities. In addition, he explained the chaos theory about the organizational strategy, overall performance, and the impact on the results being implemented throughout the industry. Next, I outlined the advantages and disadvantages of chaos theory, from the understanding of the external components of the system to the negative effects of chaos, from the understanding of the external components of the system to the effects on the results. Finally, I talked about how to apply the concept of chaos theory to the workplace. Chaos theory has been applied to various points in the world. I also touched on a paper comparing Marxism and chaos theory. But the most interesting thing I encountered is music created using chaos theory (http://www.organised-chaos.com/oc/index.html). And the images were made using the information being studied today. By using a computer, we can mathematically calculate equations that we could not achieve until now. I am trying to fully understand the concept behind chaos theory and the concept that might be used in the future. Some people now speculate that the human brain and DNA can be explained by these theories.

Approximately three million years ago, our ancestors invented their first original tools - cracked stones for cutting and scraping Modern people first appeared about 200,000 years ago. About fifty thousand years ago, they started using (or should), languages, symbols, and more complicated tools. With complementation of invention and discovery, human civilization, technology and science has advanced and developed. The origin of scientific and scientific methods comes primarily from the ancient Greek world including the eastern Mediterranean Sea The names of the great scientists and philosophers of those days, such as Pythagoras, Archimedes, Aristotle, Elastane, Thales etc, are still known after more than 2000 years. Science celebrates the new era of Renaissance, the Renaissance started in Italy in the 14th century. In the 17th century, it expanded and prospered in most parts of Europe. Due to the collapse of Constantinople in 1453, Greek and Roman books that had not been used for centuries were kept in Constantinople and fled to Europe. With this and the invention of printing presses in about 1450 years, the pace of learning in the European Renaissance accelerated. Unfortunately, there are only a few scientists who are keen on scientific knowledge and progress. And most intellectuals concentrate on art and liberal arts. C1600 - Galileo Galilei discovered the principle of inertia and laid the foundation for a rational exercise perspective 1609 - Galileo Galilei observes the four largest moons of Jupiter and denies the church doctrine that all movement of the universe is concentrated on the earth 1609 - Johannes Kepler announced his first two laws of planetary motion and showed that the planet will circle the sun in an elliptical orbit 1610 - John Napier announced the log table. As you read biographies of some of the most famous people in history, such as scientists, mathematicians, writers, entrepreneurs, inventors, businessmen, you can quickly see common functions. Many people are self-taught partially or completely. As we all know, Autodidacts are very representative in historical history - but why is this? In addition, how does the principle of self-education help young people today become tomorrow's promoters and instigators? Unlike regular syllabi of schools and universities, self-study does not usually have a fixed course. This beginning may seem overwhelming, but this approach can be very free. Inventor and Scientist In his tests of some of the most famous black inventors - Granville T. Woods, Lewis H. Latimer and Shelby J. Davidson, Houche called him "black inventor myth" I tried to test things. Formation of two-dimensional icons, which is explained that black inventors are separated from their historical background. Ignoring the complexity of this history, Fouche called the struggle for treating black inventors as perfect human beings "Black's History Moon." This book is important for its unique approach to the history of African-American inventors. A whole book, an introduction, or an individual chapter on a particular inventor may be useful in an undergraduate or postgraduate course in the history of science or technology. The Black History Month is a time to celebrate the achievements of African Americans. It is a better way to celebrate than celebrate the famous African-American inventors who invented and studied the best products, hardware and technology. There are five famous inventors and their inventions. Have you ever thought about how people use the elevator safely before the automatic door? Alexander Myers designed passengers to leave safely from the elevator doors and shafts. He made an automatic mechanism to open and close the hoistway door with the hoistway door. The elevator we got on today is very similar to the 1887 patented Miles invention.

Galileo was born in Pisa on 15th February 1564. His parents are Vincenzo Galilei and Guilia Ammannati. Born in Florence in 1520, Vincenzo is a music teacher and an excellent piperist. Gilia born in Pesia married Vincenzo in 1563 and settled in a village near Pisa. Galileo was their first child, and he and his family spent his early years in Pisa. In 1572, when Galileo was eight years old, his family returned to his father's home Florence. However, Galileo stayed in Pisa, lived with Mujotide for two years, and Mujotide had a connection with Galileo's mother through marriage. In the book, De Santillana detailed Galileo's childhood life, grew up during the Renaissance, and the son of a famous musician Vincenzo Galilee. Readers can read about the birth of his child, the teachings of Prince Cosimo, and much of Galileo's adventures, like the telescope he built in 1608 and 1609. After a short history of his life, you will read the contents of this book. The crime of Galileo Galileo's crime is his theory that the earth is not the center of the universe but the orbiting planet, the sun is in the center, and every planet goes round the sun. This was not something that other scientists at that time never raised. The problem is that many of his scientists thought he was right after he checked Galileo's notes, but the likelihood of being tried for heresy is too great. Life of Galileo, Scene 7: Brecht depicts important events of the lifetime of Galileo. The main problem in his life is the conflict between him and the church. The church certainly closed him, but Galileo insisted on where he presented his theory. He wishes that everyone in the market knows what he has found. That is why in the early stages of his forging telescope he allowed anyone to see the telescope to see it. Galileo's life and work Galileo Galilei is considered one of the best mathematicians ever. He changed his life through his own knowledge and made many people wonder. However, not all his works were accepted. Galileo asked the church to bring up an unforgettable controversy. Galileo Galilei was born on February 18, 1564 in Pisa, Italy. He is a member of the Nobel family, the son of Vincenzo Galilei, a musician and mathematician. Galileo, very young, in his way, Italian philosopher Galileo Galilei succeeded in developing many laws that define and explain how things work. He accepted the laws of other people and examined them He faced a family challenge and church troubles, but he told him to prevent doing all he did in his life I did not allow you to accept test conditions. . Galileo is known as the father of contemporary astronomy. Galileo di Vincenzo Bonauto de Galilei

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Tired of forgetting your password? (Then reset your password, receive your email, select a new password, and forget your next password). Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels bean sprouts are abusive vegetables for children all over the country (they are baking now but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a subtle balance of accessibility and security.

Beyond Pythagoras this course requires me to investigate and find an overview of the Pythagoras triad family. This includes odd and even numbers. Examine a series of right triangles with all lengths being positive integers and shortest lengths being odd. I check if Pythagorean trio (5, 12, 13) and (7, 24, 25) are valid, then find a connection between the middle and the longest side. Pythagoras (570 BC - 495 BC) Greek philosophers, spiritual leaders, and mathematicians. Pythagoras is praised Plato as some important idea in mathematics, science, ethics, and philosophy. Pythagoras is not only called mathematical theorem, it is also a religious leader of a secret mystery school. (384 BC - 322 BC) - Greek philosophers and botanists. Until the Renaissance, his scientific research has dominated Western science. His ethics and philosophy formed the thought of West Christians. He is widely regarded as one of the most influential people in history and provides insight about every aspect of human knowledge. What is Pythagoras' belief and practice in history? This seemingly simple problem has become a problem of Pythagoras for several reasons. First of all, since Pythagoras himself has not written anything, our understanding of Pythagoras' view is entirely from reports of other people. Secondly, Pythagoras does not have a wide and authoritative contemporary story. Pythagoras did nothing for Plato and Socrates of Xenophon. Third, the first detailed story of Pythagoras survived written 150 years after his death. Fourth, it is clear that the focus of these accounts is inconsistent. From these four points, determining the philosophical belief of Pythagoras has become more difficult than identifying the problem of almost all other ancient philosophers, but the fifth factor makes things more complicated I will. According to each statement, the end of Pithagoras' life is misfortune and violence. Some details are related to Iamblichus, and he is not an authority over all exceptions, but their characteristics seem to give them the right to be posted. ... Like the richest person, Cylon, or his style in a place, the prince of Crotona made Pythagoras the highest priority. He is also rude, impatient, noisy. Along with Thialium's Perialus, he submitted all the strict requirements of the Pythagoras school. They passed a three-year imprisonment and a silence for five years. They are familiar with the master. Then they are activated and all wealth is handed over to common stock. However, they are not considered to be worthy to become obvious lack of intelligence after all, or to exist for confidential students in Pythagoras for other reasons.

(Note: This page is not a complete list of mathematical novels, please click here to see the whole list.) Gary I. Brown, head of mathematics department of CSBSJU in St. Joseph, Minnesota, Canada, said two parrots that "Parrots" solve the mystery using mathematics (especially non-zero sum games and fair division problems) I wrote. These stories are summarized in a new book by North New Star Press available on the Amazon Web site. (More) Imitation is easy. The topology is difficult. In this short story, we use the classical superhero cartoon book type to explain some of the topology ideas. So, finally we saw the fight ... (more) I do not want to discuss here whether superstring is mathematics or physics. I know that mathematicians and physicists insist that it is in their territory (with some benefit on each side) ... (more) Lemmings is highly appreciated and restarted many times, but this is very challenging. Players are asked to influence a series of travelers in their path through a challenging, inexplicable and often fatal game space. They will go straight forward until they encounter something (change their direction), die, or go out of the battlefield. For personal lemming you can assign roles from blockers to builders and time bombs (you say it is dark). Victory is as simple as making the smallest number of success succeed to the end - sometimes only one (dark) For reporting and analysis we chose to classify each global valuation score into two categories (high or low). We followed the advice of Weech-Maldonado et al. Anyone who answered 9 or 10 in the best to the best measure (2008) will be classified as a high evaluation of that measure, but lower scores are classified as not being highly appreciated. Complex variables were created according to CAHPS instructions. We weighed each question in the same way in the same way, summed all the scores and found a polite and kind total score of doctor's communication 16 (Composite includes 4 items) and 8 staff I will get it. (Composite consists of two projects). We then categorize these categories into highly rated categories based on at least 90% of all possible points. Respondents with a score of 14 or higher in physician communication total score were classified as high scores. The scores below these are classified as not being highly appreciated Control Race / National: California State Business Health Plan CAHPS Score and NCBD Benchmark Comparison I used a chi-square test to compare demographics between California and other countries. The chi-square test was also used to find the difference between the high rating results of each global rating and the comprehensive report by ethnic category. We also used Chi-square to compare each of these five metrics to California and other countries. For five indicators we use stepwise multiple logistic regression to see if California's rating is different from that of all other states (other states). Five regression analyzes were conducted with doctor's assessment, assessment of the program's assessment and dependence on care evaluation, communication with physicians and respect and helpful reports by employee's favor. Using the logistic regression ratio results, we use Fisher's exact test to compare the overall ranking of California individual health plans with other countries. Control Race / National: California State Business Health Plan CAHPS Score and NCBD Benchmark Comparison

The Great Mosque of Córdoba was built in Andalusia, Cordoba, southern Spain. For centuries the large mosque of Cordoba has undergone a shaking change. These changes took place as the mosque was conquered by different religious groups, including Islam, Judaism and Christianity. Each religion represents its concept by changing or adding its own artwork symbolizing its essence. The large mosque of Córdoba was built by Arabian architects in the 8th century and then built by Christian conquistadors in the 16th century. Islam: The Art and Architecture of the Golden Age Islamic art and architecture are Muslim people born in the Arabian Peninsula in the early 7th century. From the 8th century to the 13th century, the Islamic empire peaked at the golden age of Islam. Literary and archaeological evidence was presented through the mosques and dwellings of the Medina and other smaller mosque prophets Muhammad, the early architecture of the Muslim community of Medina and Mecca had an inner rectangular structure Contemporary architectural style based courtyard and covered area. Old building like Mecca's carver will continue Since its founding in the 7th century, Muslim has had a great impact worldwide. In the so-called Islamic Golden Age, which lasts from the mid-8th century until the 13th century, the Islamic world is the center of intellectual activity and Baghdad was the capital of philosophers, mathematicians and scientists. Mathematics, languages, astronomy, medicine are particularly affected by this culture and its impact is still visible today. The number we are using today was developed in India and was originally called "Indian figures", but its symbolic system was popularized by mathematician al-Khwarazmi in the Middle East, later on "Arabia It was called a number. al-Khwarazmi has also written several important books on mathematics, one of which contains various ways of using quadratic equations representing numbers using words and letters I will. When Islam first appeared in the Arabian peninsula in the middle of the 7th century, there was little indication that within 150 years this movement dominated the entire Middle East as well as northeast Africa and Spain. The early epidemic of Muslim was directly related to the revelation and work of the Prophet Muhammad. And he declared a religious and moral reform in the Arabian peninsula between 610 and 632. However, the origin of the movement is full of strife. Following a series of military operations, treaties and non-violent pilgrims, the newly formed umma (a group of aggregated believers) gradually accepts faith in the polytheistic town of Mecca and most other cities in the Arab world Has completed. Early Muslims were despised at the major trade centers in Mecca and began collecting their communities in the city of Yaslib in North Arabia under the guidance of Muhammad.

The impact Bletchley Park has on war resources It is believed that Bletchley Park helped shorten the war from one year to two years. Some people think that there is a big influence on warfare, others think that it is not so. In 1939, as with the establishment of Bletchley Park, there was not much code cracking that could occur, so little information was found. I have spent a long time at the Gregory Park museum near London. You will remember that a group of excellent and diverse Britons were in Bletchley Park who used the computers of Bletbe and Colossus to create the most important information of World War II. As Americans planned Manhattan, they created alternatives that were not previously available. I believe that the global climate change problem ultimately encourages our response to the global society. And this situation seems to be undoable, but you will find a way to adapt to it. In 2008, Sue began activities to rescue Bless's Park. Blechtree Park is the central place for British code destroyers during the Second World War. It is estimated that the work done there may shorten war by two years and may have saved more than 20 million lives. It is worth noting that more than half of the people working at Bletchley Park are female. Their job is top secret and disappears almost completely from history. Sue discovered that Bless's Park was closed and began to preserve its movements When the war of 1939 was announced, Turing immediately worked full time with the government code of Brechlee Park and Cipher School. The work done at Bletchley Park will be subject to the "Official Confidentiality Law", but recently it became publicly known. A great idea of ​​Turing in developing computers to help resolve specifications and break them can have saved more lives in the war. For him, this is also a fun time. - Turing together with other digitalist, WG Welchman, developed Bombe, a machine based on the early works of Polish mathematicians who had been interpreted since the late 1940 's. All information sent by the German Air Force Enigma aircraft. The German navy's Enigma aircraft is even more difficult to break, but this is the issue Turing is enjoying. By the middle of 1941, the statistical method of Turing and captured information brought the German Navy's signal to be deciphered in Blessedley.

"Cogito ergo sum - I think so." Mathematicians, scientific thinkers, and metaphysics Rene Descart used this term in his "first philosophical meditation". This word is particularly pronounced in Western philosophy. But this word is not the only legacy of Descartes. Her legacy includes Cartesian coordinates, development of philosophical books and theories. Even though the difference between the body and the mind can trace back to the Greeks, Descartes' explanation on physical and mental relationships is considered to be the first and most influential. In his book 'The First Philosophy of Meditation', Descartes' purpose is to provide a solid foundation for the knowledge of the outside world through many parts. In the second part of his meditation, Descartes' subtitle is "the nature of human thought, and the way it is better known than the body". Continue seeking the truth and give up uncertain ideas. He mentioned the famous route of Archimedes, it gives the unwavering point that he can move the whole planet. Likewise, the unwavering truth of Descartes, and the truth he built the foundation of knowledge is "Cogito · Ergo · Sam". I think so My paper is about Rene de Carte's second meditation. In the second meditation, the famous motto of Rene Descartes is "Cogito, Ergo Sum" or "I think this is my favorite" and as I am also, I think the concepts and ideas presented by Rene Descartes I analyzed and decided to criticize. Finding his second meditation is the most controversial and interesting thing in his meditation. The second meditation is the most controversial meditation in Descartes meditation. Because his first question method is explicitly introduced. And this is also his idea of ​​getting radical, because it shows that every kind of knowledge must be criticized and that people have to doubt everything, including himself. The contemplation of Rene Descartes' first philosophy is considered to be one of the most important works of modern philosophy. John Rock, Immanuel Kant, and numerous other philosophers have reacted most to Descartes. However, there is a serious doubt about the main argument of this paper. - Imagine your culture being thrown aside and new culture taught to you. How do you respond? In this story, the author, Jamaica Kinkade talks about her reaction to her and her experience. The writer grew up where British colonial rule took place. She grew up in a small island in the Caribbean, Antigua. She talked about England in her life, this is the place she has never seen before.

The division's mission is to enable students to use mathematics and statistics in various scenes, including industry, government agencies, mathematical education at all levels, and research mathematicians' careers. Master of Science in Mathematics offers a master's degree including Master of Science, Master of Science, Master of Science (M. S), and Ph.D. in Pure Mathematics or Applied Mathematics (Ph.D.). Master's degree pure mathematics or applied mathematics course is for students who wish to major in mathematics other than undergraduate degree. Secondary school secondary school teachers are targeting incumbent teachers and offer courses in mathematics and education. The doctoral course is for students who are interested in becoming independent workers, independent scholars, university and university teachers, or private, industrial, or government research institutions. Our doctoral course is one of six mathematics doctors. One of the projects of the State Public University System and two projects in the northeast of Ohio Roughly speaking, the research field consists of functional analysis and operator theory, expression theory, approximation theory, convex geometry, harmonic analysis, finite group, feature theory, number theory, large scale equation, numerical and scientific calculation, and probability theory And probability theory process. If you have any questions about the postgraduate program, please contact Prof. Artem Zvavitch of the Graduate School Coordinator. You can contact him at (330) 672 - 3316 or send an e-mail to zvavitch @ math.kent.edu Leonard A. Annetta () is an associate professor of science education at the Department of Mathematical Science and Technology Education at North Carolina State University. John C. Park is Associate Professor of Science Education, Shelby Gull Laird and Stephanie C. Bohr are graduate students of the same department. Marshall R. Murray is a senior naval science instructor at the Eberbelt Education Center in Anderson Community School in Anderson, Indiana. Northern California State University Health Sciences Department (CSUN) offers radiology BS (BSRS). Graduates of radiation technology can create excellent opportunities for career development in this field and can use comprehensive education and professional image processing. Graduates of the program will learn a series of procedures such as CT, MRI, cardiovascular imaging. BSRS of California State University Northridge is certified by JRCERT. Mercy Medical Center through collaboration between Akron University and Akron Children's Hospital prepares radiologists for radiology students and is responsible for diagnosing, treating, and careing physical injuries and diseases under the direction of a doctor. Radiology students learn to apply protective radiation shielding to patients while taking safety precautions for patients and all personnel Kent State University is an 8 campus system in northeastern Ohio, with Kent's main administrative center. In the system of Kent State University, the main campus is officially called "Kent Campus". Kent Campus is a beautifully and well-maintained suburb, with more than 100 buildings, gardens, bicycle exclusive lanes and vast greenery in an area of ​​about 866 acres (3.5 square kilometers). Thousands of acres of wetlands, wetlands, wildlife sanctuaries are near or near the campus. The official mascot of the university is Lightning Golden Eagle, but there is also an informal squirrel mascot in the campus. It was brought to Kent in 1961 and discovered inside and outside the campus. The campus is divided into north, south and east, but many of the area known as the former campus, residential campus and science city

The concept of setting theory in the body has existed for thousands of years. It is impossible to imagine this number, or infinitely related. There is always one. One billion is a fairly large number, followed by nine zeros. If there is no interruption in a few seconds, it will take 32 years to arrive. Google is a number written as 1 followed by 100 zeros. People can not even calculate the number of life cycles needed to calculate this number. When I read George Lakov and Mark Johnson's Philosophy of Physics, I first encountered the concept of folklore theory. Among them, they believe that major (or instantiated) metaphor and folk theory provide the basic material for human reasons. According to them, the fork theory is "a way of basic interpretation ... constitutes common sense of culture.These models are well founded, and in many cases fork theory is enough for everyday use. Although folklore may be as clear as non-citizen enlightenment folklore, it works implicitly and is "automated unconsciously, considered as a background premise and derived a conclusion" . As we start discussing the collection and setting up the theory we will encounter various symbols and forms that are necessarily used to explain theory and its logic. We do not need to be able to read these forms to understand the outcome underlying set theory (as many of the main conclusions may be related to natural languages), we have the ability to do it Believe that the reason for Badiou 's position will be greatly enhanced. Using theory as a basic language, learning the symbols of reading set theory requires only a brief introduction (see, for example, this useful cheat sheet). In this article I will not mention the details of formalism but invite readers who are interested to explain the final explanation further. A series of different things that can be thought of as being bound by some common function. Set theory is divided into three main fields. Plane set theory is original set theory developed by mathematicians at the end of the 19th century. Axiomy theory is a rigorous axiomatic theory developed in response to serious defects found in rustic set theory (such as Russell 's paradox). It treats the collection as "to satisfy the axioms", the concept of things is simply the axiom of motivation. Internal set theory is an axiomatic extension of set theory and supports logically consistent identification of finite (maximum) elements and infinitesimal (unimaginably small) elements within real numbers. See also setting the list of theoretical topics.

Analysis of universe and teacup Universe and teacup are very interesting books aimed at making mathematics meaningful and cool for those who decided not to like mathematics. KC Cole is promoting this idea by explaining how mathematics is applied to everything considered in space and by explaining that mathematicians are scientists in a way. She also uses quotes to promote mathematical calm. "Understanding is very similar to sex," the first line of the book says. A paragraph explaining how this bubble intersects at a 120 degree angle with this very direct analogy supports the theory of the call that mathematics can be applied to every subject matter. Arashi in the bowl: Helen Czerski's physics of everyday life - a wonderful book. Prose is so elegant that you do not notice that you are deep inside your knees in the mathematical concept that dominates our world. Czerski did a wonderful job explaining physics so that you can learn something from each chapter. Suddenly you can see science anywhere! Saralose is tea throughout China - the story of the first famous company spy in history - the British East India company steals tea from China. Prior to this, China's exclusive tea which is a very popular drink in the world. As Britons were tired of the instability of coping with this monopoly, they began stealing what they needed to start producing tea in India. In addition to seeds and plants, its cultivating methods and processing methods are basically all secrets that China has protected for decades. I spent an hour at a coffee shop called Jasmine Tea Mill on the main road of Somerset West in Western Cape province and talked about a special tea cup brewed in Raymond Chen who is the owner. It is absorbed in the orbit of the clay, and therefore it must be used only for one type of tea. If a Chinese man comes to your house, you will give him a textured cup of tea ceremony and he will be most honored to pass through the cracks of thousands of bowls. On the other hand, the Nigerian may want to know why you gave him the oldest, the smallest, the most unsightly bowl. Tea is ubiquitous in our life. Regardless of whether it is the crisis of the Supreme Court Judge known as the "storm in the cup", it is still famous by saying "many slips between cup and lips". Believe me, if you did not call your friend in the middle of the night, 'chai peene chalein kya? 'You do not have thick friendship The first teacup reminds me of the time when I was cherished. Every Sunday, people important to me gather and go out to eat. When I handed out tea, it was not water, leaves, and honey - it was a gesture of love and protection. The cup of my life reminds me of the responsibility to take care of others and make them feel like they are at home. This is what I did for me and what I have to do for others in turn. When I returned to Nonna's house, we returned to the same daily life. She ate the same meal at lunch. Then she ate the same dessert on the table. She quietly grabbed the same tea cup, prepared tea in a way I liked, and placed a cup in front of me. In silence, we all remember my grandfather. For us, I remember that these traditions are always important.

Rent from the world's largest e-book store and save it. Read notes on the Web, tablet and on the phone and highlight it and take notes Around 500 AD, Aryabhata wrote a small Aryabhatiya written in words designed to complement the calculation rules used in astronomy and mathematical measurements. However, there is no logical or deductive method. About half of the inputs were wrong, but in Aryabhatiya, the decimal fraction value system first appeared. Centuries later, Muslim mathematician Abu Rayhan Biruni expressed Aryabhatiya as "a mixture of ordinary pebbles and expensive quartz". In the 7th century, Brahmagupta identified the Brahmagupta theorem, the Brahmagupta formula, and the Brahmagupta formula, and for the first time in Brahma-sphuta-siddhanta, explained the use and decimals of zero as a placeholder and explained Hinduism Arabic Digital System This is a translation of Indian mathematical text (about 770 years), Islamic mathematicians were introduced into this digital system and they were adapted to Arabic numerals. This collection includes Amanda Merklee's diary from 1860 to 1866. In Volume 1 (1860-1863), Mercury lives in Philadelphia and is very active in the 10th Street Baptist Church. She recorded a lot of daily life and worries, including weather, Sunday school, and spirituality. Merckley has not written for about 18 months, during the war a war has occurred. So, as she starts writing again, she will describe in detail what happened in months. She noticed Lincoln's election and the South's reaction and commented that slavery was 'stirring our land for a long time', stating that the war "brothers broke against their brothers", the federal getting I explained what I want. Several battles including Manassas Junction were recorded (July 21, 1861) Chappawamsic Baptist Church, Staffordshire, records, 17661919.2 volume. Mss 5: 8 BX 625 1 C 3682: 1 A € 2. These two volumes include a list of members, a date of baptism, a note of the organizer, a free identity of a member of an African American, a meeting schedule, a missionary, and text . Other detailed records explaining the majority of members' social life record massive interactions between members and non-members regardless of color Chappelear Family Paper, 1803-1998.429. Mss 1 C 3688 a. Focusing on Chappelear and Culpeper, John Chappelear (Fauquier County) is involved in the family section 3 of Rappahannock and Baird, Leake, Snead of Fauquier County, Employing two slaves of Eliza and Charles in 1841 Receipt included. Legal description of James Pendleton Chapelae (also Fokie County) in 1857

Gottfried Wilhelm von Leibniz believes that the concept of substances including humans is not a complex entity. For Leibniz, the mind is like a mill, and in a way it is like a machine, all parts work together. In fact, unlike Leibniz's claim, the idea is complex and you need intellectuals and technical aspects to perform that function. His argument, known as "discussion of mills", is that when a person enters a mill, he or she knows what they are made up or how they relate He will observe its internal activities without knowing. Gottfried Wilhelm Leibniz was born in 1646 and died in 1716. German philosophers, mathematicians, and politicians Leibniz are considered one of the best intellectuals of the 17th century. Leibniz was born in Leipzig, Germany, and received education at Leipzig, Jena and Altdorf universities. Since 1666, he has served in various legal, political and diplomatic positions at Archbishop Mainz, John Philippe von Schönborn. Leapnitz went to Paris in 1673 when the reign of the voters ended. He stayed there for three years, visited Amsterdam and London, and studied mathematics, science and philosophy. In 1676 he was appointed librarian and secret member of Hanover Court. His contemporaries thought Leibniz was a universal genius. German philosopher Gottfried Wilhelm Von Leibnitz admitted the need to establish an intermediate way between the extremes, while clearly maintaining his idea on natural ideas. For him, rational thinking is almost a new thought and needs to be activated through experience This position is based on Aristotle's idea. From this point of view, the existence of psychological design is consistent with the basic needs of experience. A new paper on Leibniz 's human understanding (issued in 1695 - 1705, 1765) is a response to Rock' s Thesis on Human Understanding (1690). Gottfried Wilhelm von Leibniz (a true inventor of calculus, some believe that binary godfathers are compatible with the two things contending for existence, A and B, A and C and D). It is compatible with G, and B exists instead of A's definition. I know that I am very philosophical here, but please be patient. You always see the same principle in technology. By default, computers and gadgets meet this standard. Devices that do not have USB or other commonly used components for other devices will never come out on the market. The application must be compatible with Android or iOS. Otherwise, the application will not be used.

This is a minor bugfix for the 0.23.x series, including some regression fixes, bug fixes, and performance improvements. We recommend that all users upgrade to this version. This is a major version of 0.22.0, including many API changes, new features, enhancements and performance improvements, and a lot of bugfixes. You can install from the development channel using conda (available on osx - 64, linux - 64, win - 64, Python 7, Python 5, Python 6). Python has been suitable for data grooming and preparation for a long time, but it is not so important for data analysis and modeling. Pandas helps fill this gap and allows you to run the entire data analysis workflow in Python without switching to a more specific domain like R. Python's data analysis environment combining the excellent IPython toolkit with other libraries is excellent for performance, productivity, and collaboration. Pandas does not implement significant modeling functions beyond linear regression and panel regression; for this, see statsmodel and scikit-learn. In order to make Python the first-class statistical modeling environment, we still need a lot of work, but we are moving toward this goal. "The giant panda makes it possible to concentrate on research rather than programming.The giant panda was found to be easy to learn, easy to use and easy to maintain.The most important thing is that it improves our productivity That's it. " "Pandas is a great tool to bridge the gap between ad hoc analysis and rapid iteration of production quality code. If you want to use the tool on engineers, mathematicians, and analytic collective teams, There is no need to investigate. " "We use a panda to process time series data on the production server, thanks to the simplicity and elegance of its API and the high performance of a large data set, we are the perfect choice." Tools for reading and writing data between in-memory data structures and different formats: CSV and text files, Microsoft Excel, SQL database and high-speed HDF5 format. Intelligent Data Alignment and Missing Data Integration Processing: Acquires label-based auto alignment in calculations and easily handles messy data into an ordered format. It aggregates or transforms data into a powerful group via the engine so that you can split the combination of applications for the data set. Hierarchical Axis Index provides an intuitive way to process high dimensional data in a low dimensional data structure. Time series - Features: Date range generation and frequency conversion, moving window statistics, moving windows linear regression, date conversion and delay. It is also possible to create domain-specific time offsets and connection time series without losing data. Python with panda is used in various academic and commercial fields such as finance, neuroscience, economics, statistics, advertisement, Web analytics. Pandas is a python data analysis library. This library has all the ways you can use and process your data. Based on the statistical knowledge described in step 2, this will help to split the data into samples. NumPy is a python package that is the basis of the Python Data Science ecosystem. Scipy is another Python library required for various data operations. As part of this field, you also present your project, facts, ideas or reasoning to the business / product team. The data can provide guidance on what to build next, what goes wrong and what goes wrong. However, not everyone understands this by looking at charts and charts. To make decision makers easier and more affordable you need to present the right facts to the correct data. Interview questions have some specific hypothetical questions about specific product features. Pandas is a Python library that provides various tools for data analysis. Data scientists often use data stored in tabular form such as. Csv,. Tsv, or. Xlsx. Pandas handles and analyzes these tabular data very conveniently using query loading

This is very famous and very long, so this must be a very good book. I think that the best part of the book is about infinite chapters. (Pp. 145 - 155) However, there is no thesis on the background of this book Unless you are familiar with British English, grammar is difficult to understand. It is long and repetitive, the theme is not important In the infinite chapter, we explain in detail the problem surrounding the concept of infinite correlation. This is very relevant for mathematicians who may want to understand why they encounter some difficulty. Today, mathematics is infinite and there is no philosophical argument. In the era of rock, this topic is still controversial There is no basic summary of the history of publication on the lack of editorials. So I do not know which version this is. Clearly, Rock 's "Papers on Human Understanding" was first outlined in the 1688 publication. (See page xvii.) Then another source (not a book) has told me that Locke's life has four versions and the first two are in 1689 and 1694 . Other sources of information say 1690, 1644, 1695 and 1700. However, page 15 of this book clearly refers to the ninth edition which is based on the ninth edition. On page xx, the author 's preface states that this is the sixth edition. So everyone guessed whether this is the version that Locke saw or later. The publication date is important because people want to compare the idea in the book at the time with the idea in other books in order to evaluate the influence. This book was written in the days of Boyle and Newton. (See page xvi) If you are not a native English speaker and are familiar with regional differences in sentence structure, it may be difficult to obtain a book. As in local spoken English, conjunctions and prepositions are usually ignored. Many times, we have to reread the sentences to decide the beginning and end of the term. This will be a little troublesome reading Several flame wars with some trolling bishops were inserted in the text, and he seemed to know nothing about Locke 's theme. These meaningless responses to meaningless open letters are less useful on paper. The author is very wealthy and must be able to include so many waffles in the body. Overall, I think this is a book you really should put on the shelf for historical reasons. We do not recommend reading actually. This is a big book at a low price. Real bargain! John Locke wrote a lot of themes. "Papers on human understanding" are mainly related to knowledge, reality, thought in philosophy, and are the main classics in all these fields. He also wrote an important classic on political philosophy, "citizen government papers", and major works in religion, education, and economics. Charles II of England (1630-1685) claimed absolute power on Friday 3 December 2010, but its use was restricted. The following sentence reflects Charles' achievement as a scientific road. "Papers on human understanding" is research based on John Rock's knowledge and understanding of humans. It first appeared in 1689 (although the date was 1690), it was printed under the heading "Papers on Humanitarian Understanding". He expressed his birth mind as a blank state (he did not use real words, but tabla lasa) and then filled it with experience. This article is one of the main sources of empiricism in contemporary philosophy and has influence many awareness philosophers such as David Hume and George Berkeley. John Rock's Human Understanding Papers In John Rock's "Papers on Human Understanding," he distinguishes between the various ideas that we can imagine with object perception. Locke separates these concepts into primary and secondary quality. Any criticism for this distinction is necessary, otherwise perception will be coincidental. - Both John Rock and Thomas Hobbs believe that men are essentially equal, but their personal view on equality suggests a fundamentally different approach to proper citizenship I guided you to do. Locke b

Recently, when I read some old AP English and composition materials, I used to write tricks about the relationship between doubt and uncertainty. William Lyon Phelps (author, critic, scholar) and Bertrand Russell (philosophers, logicologists, mathematicians) are successful people who express two distinct views. Phelps considers conviction to be "a key to accomplish something", but Russell believes that any philosophy requires some doubt. Long before I first finished writing the paper, this advice caused my thoughts on certainty and doubt of myself. My position in my article is that my confidence and doubt are not contradictory to one another and should work together, but we need to examine the topic "how" and "why" in detail I think For me, certainty is confidence to maintain that person's beliefs, despite others' mentality and other contributing factors, they still insist on their effectiveness. The one I thought when I thought about that was Kanye West. Many think that Mr. West is a mean crazy but his confidence and certainty about his beliefs and abilities allow him to reach his full potential. People always tell people what they can not do, what they can do, when people believe others unconditionally and sincerely, others are able to create symphonies of anyone else I suspect it will be white noise "I always feel I can do whatever is the main factor in people's control: if you can not do what you were taught, you are slowing down not doing anything Think about your perception of yourself, your opinion .. "said the West As explained in this concept, find the courage and bold ideas to express "human's bravery" in the bluff as a west ("dark fantasy") in his lyrics or express human beliefs Can be transferred as However, one of the drawbacks of certainty may be stubborn or narrow. This is where doubt starts to work. Suspicion can remind even the most specific people, almost everyone has the ability to argue, their beliefs have no doubt. Suspicion provides a more open, flexible, adaptive way of thinking and prevents ideas becoming too unilateral. After all, some of the world's greatest discoveries arise from doubts. The key to avoiding the extreme on either side is to find a healthy medium. Individuals should be positive and confident in their beliefs - the "forge it until you do it" approach may be effective in this regard. People are simulating certainty, but it is important that they question internally the validity of their own beliefs. They should listen to other ideas and emphasize various points in their minds. Passion is necessary in strong faith, but it should not allow people to lose sight of other opinions. There is a thin line between certainty and doubt. Certainty includes 100% certainty. Suspicion is the second idea of ​​what you may have already decided. The relationship between certainty and doubt is bound in a strange way. There is no doubt that you will never be wondering. Certainty is completely guaranteed and there is no mistake. In schools, it is useful when you are working hard on topics and you can answer questions without thinking about it. Instead, you may refuse to submit the wrong idea. Since the certainty is fixed, I believe that it is absolutely sure that you can do almost anything. Another example of certainty when you can achieve a great success may be that you are exercising very hard during the exam and you are confident in the exam the next day. not. William Lyon Phelps and Bertrant Russel have conflicting views on the importance of certainty and doubt. Phelps' position is that you can achieve impossible by giving yourself certainty. We believe that Russell has a specific doubt that it is healthy, but people should not believe in any kind of philosophy. Both Russell and Phelps understand the relationship between doubt and certainty, but the combination of the two is most useful. When you talk about your abilities, you should always be convinced, but the doubt

Godel's proof is revolutionary in metallographic histology, but their impact on logic "objectivity" is less important. Godel shows that in a logical system that can axiomize arithmetic operations, certain statements are "undecidable". In other words, we can not prove whether they are true or false (we can not prove Φ or prove - Φ). He extended this to prove that the logical system based on the architecture can not prove its own consistency - ie it can not show that all true statements are not contradictory. However, the incompleteness theorem actually applies only to a specific subset of logic (a system with recursive axioms such as Peano 's atheism and theoretical foundation of mathematics). So what they are saying is that we can not be sure that our mathematical theorem is not contradictory. But mathematicians do not care about it, do not worry so much. We can not prove that these systems are complete and consistent, but it is impossible or impossible to generate a theorem that is inconsistent with normal pan and butter theory. But since we can not decide, we never know So what Godel did was to put mathematical consistency uncertain. Probably each theorem is consistent with axioms. It may not be the case. I can not prove that this is the fact By the way, pure classical propositional logic (there is no logic of quantifiers) is complete and consistent. But without quantifiers you can not base on mathematics, so unquantified logic is not that powerful. Even if you can prove that the system in question is complete and consistent, it does not mean that few axioms you choose based on agreement. This only shows that we chose some good axioms. In "Logic philosophy" of Frege, logic consists of logical entities. Logical functions, range of values, and truth - true and false - are considered to be objectively real entities that exist outside the physical and psychological world. (As shown below, Frege is also committed to other logical entities like senses and thoughts.) Logical axioms are real. Therefore, Frege denies the general view that logic has no content or metaphysical commitment. Frege is also a strict criticism of psychology in logic. Logical truth is the truth about psychology. Frege believes that logic may determine how people should think about the law, but logic is not a science of how people think. Even if no one believes them or uses them for inference, the logical truth is still true. Whether true or false, ineffective and effective is not dependent on someone's psychology or someone's beliefs. Before Hegel, this theme (essential doctrine) was not considered to be part of logic at all. Today, it is often covered by historical and scientific philosophy or research methods. It is called objective logic because it explains the process of unknowingly executing knowledge, as determined by objective laws. In contrast, subjective logic begins with an abstract concept whose central creative concepts are developed and become increasingly more specific theoretical practices such as the history of scientific development; for example, in the Periodic Table of the Elements Chemical science after discovering concept

Beauty of figures "There are four kinds of lies in lies, liars in liars, and statistics." - Mark Twain, probably Mr. Twain did not see the beauty of numbers like me. Because mathematics has always been my favorite subject since I graduated from elementary school. When I got to the university and became able to concentrate on many areas of mathematics, I realized that I am really interested in applying mathematics and statistical theory to real world problems. Oh, even at Twain, skeptics are aware of the importance of balancing cargo with shallow river boats, which are difficult to drive, so that the ports and starboards are evenly stacked. My favorite number is seven, I love 7 more than my aunt. This is a beautiful number, the most important thing is that it is a prime number. I emphasize that I will be prime as I am always fascinated by prime numbers. Because prime is the core of mathematics, mathematics teachers emphasize the number of guiding prime numbers. However, prime numbers are not just pure mathematicians' interests in fact. I use prime numbers when I answer the phone. When buying something at Amazon, prime numbers protect you from thieves. Some animals and fruits like prime are also available. If you continue reading, you will see that many algorithms evolved with number theory for your character, communication security, and communication and compression of information. My first memory of autism is in the book "Dog Ocular Event at Night". Among them, I realized a truly beautiful way of thinking. The chapters in this book are numbered with prime numbers, and the analytical techniques of the protagonists are incredible. The hero of this book does not know the people around him, but I still want to understand the world. I found amazing beauty and possibilities in his story. He has the potential to repay the world and solve problems in its own way. I am involved in that role in many ways. They say that you can measure the life of a person through the number of lives you touch them. Through the many beautiful souls he gathered, I think we can measure the life of Levi. Levi 's life can be measured by the number of wonderful experiences that help to share directly and face - to - face with each other, in real life, not online or applications. Levi: Thank you for shining your light very brightly on the earth. Thank you for making our life happier and free. Thank you for stimulating us to keep us alone and to bring more people together. I thank my friends, community, and family. Thank you for making us America. We always appreciate it. Namaste bastard. We miss you, we love you, we love you forever and we get this

Chaos Theory Chaos theory is a modern development in the fields of mathematics and science and provides a framework for understanding the irregular variations of nature. Chaos is often defined as the mathematical nature of dynamic systems. Research on that dynamics is an important part of the growing complex science. Several examples explain what the "butterfly effect" and "pendulum" of chaos theory are, and it shows the unstable behavior of chaos theory. Understanding the principle of chaos theory is the foundation of all realistic system models and they do research from ecosystems to social systems and to the entire universe. In summary, I outlined the concept of chaos theory, that is, the complex and nonlinear dynamic system research and its operational capabilities. In addition, he explained the chaos theory about the organizational strategy, overall performance, and the impact on the results being implemented throughout the industry. Next, I outlined the advantages and disadvantages of chaos theory, from the understanding of the external components of the system to the negative effects of chaos, from the understanding of the external components of the system to the effects on the results. Finally, I talked about how to apply the concept of chaos theory to the workplace. Mathematicians have ways to express complex systems of the universe, such as storm roads, sand on the beach, growing flowers in the fields of fields. It is called chaos theory. The butterflies' flapping begins a hurricane, waves move the pieces of paper in the bottle into the sea, and people behind the subway save your life. . We do not have a theory to explain the fate of relations with others, but I think this is very close literature. Essentially, chaos theory helps to explain the way anti-meaning text can still convey meaning. Brown summarizes the theory of chaos: "Chaos theory helps to see the apparently disordered order understood from the text that seems to have no apparent room" (Brown, 200) . A chaotic system is that Brown cites scientists' words' deterministic and unpredictable 'and raises questions of free will and determinism (Brown, 200). Therefore Brown began to analyze to find orders under Candida 's disorder. True confusion: "True confusion, complete disorder, and scorn is absolutely absolute." "Branch point" in chaotic theory is responsible for to a certain extent "paradigm shift": "Post-modernist criticism is now It depends on the pressure of "chaos theory" and "paradigm shift". Chaotic "theory" casts doubts about the concepts of literature, types, and other general theories. Chaos theory does not seek a comprehensive explanation, but explains the process of various luxury phenomena (from waves and the planet's orbit to the genre of thought and literature) from complex events. Just as irony does not produce and produce ideals, emergence and collapse are combined in a single construction process. It is nominally disorganized, but "chaos theory" relies heavily on a networked, orderly world. There is nothing as misleading as a simple analogy of literature and literature. Nobody thinks satire is like chaos theory

The American Psychiatric Association (APA) updated its privacy policy and terms of use. Specifically, it contains new information for EEA individuals. As described in the Privacy Policy and Terms of Use, this website uses cookies that contain the best online experience and services for you. Please read the complete privacy policy and terms of use. Understanding and agreeing to the terms of the Privacy Policy and Terms of Use, including the use of cookies, by closing this message, browsing this website, keeping navigating the APA website or by continuing to use I admit that. You will be asked to enter your basic data: name details, email and password (choose a strong password). Do not forget to add a box saying "I am not a robot" and "I'm over 18 years old". The confirmation code may ask you "picture question", so please answer it. Confirmation mail will be delivered, so please check. You will then be asked to select the type of identification (passport, driver's license or photo ID). To select the option you want, you need to provide a photo of the selected ID type (web camera or mobile camera). Whichever method you choose, please follow the detailed instructions and leave enough pictures for your identity card. Try telling me to forget your password (then reset your password and receive your email, select a new password, and forget your password next time) Try LastPass. The tag is saved and all the various passwords are saved. If you use a large number of accounts per day (who does not use it), this account can save you a lot of time. Traditionally, Brussels sprouts are abusive vegetables to children across the country (they are burning now, but their reputation is improving). The truth, if you exclude brussels sprouts first, you will like those pork chops and potatoes. The same can be said about productivity. The disliked work will soon disappear and the rest will be more fun and productive. Password is a kind of trouble of modern life. They do not seem to end. If you use the same password for all content (not recommended) there is a danger of hacking or unauthorized use of personal information. Too many passwords. There are times when you forget your password when you make a mistake. As our digital life expands to more platforms, applications and devices, things are improving little. How many passwords are there? How much do you forget? That's enough. To break passwords is an ancient art that dates back centuries. Spies and kings of the past several centuries have relied on decrypting passwords and passwords to carry out their duties. Many historians believe that the Allies will strive to use the Enigma device as an important element in the outcome of the Second World War. Mathematicians, "children of players", and criminals want to reward places they should not break new passwords. In the modern world, our global economy (and our intimate private life) depends on a delicate balance of accessibility and security.

The film "Falling Down Falling Down" is a movie about men, but obviously I do not know that I want to go home to see his family clearly, this is his little girl's birthday. When the movie opens, the camera leaves the mouth, you can see the face, and the rest of the body. And he is wearing a white shirt and a tie. Then it moves through the scene and shows you that he is very hot and caught up in traffic, which shows people around him and his reactions to them. In the summer of 1995, a movie version produced by Morris directed by Barbara Willis Sweet was produced by Rombus Media. Sweete who worked with MMDG at the Emmy-winning movie Falling Down Stairs reproduced Dido and Aeneas on the stage in Toronto, Canada and filmed it without restriction of the stage. The film shot Mark Morris in his admired role. And it brought a long known dance sequence to movie and television viewers who can still watch on DVD today. 9/11: The Falling Man is the 2006 documentary on the story and the story behind it. It was produced by American filmmaker Henry Singh and photographed by photographer Richard Nomelov of New York. This movie is based on Junod's Esquire story. It also took the material from a photograph of a depraved figure of photographer Lyle Owelco. Martin Scorsese 'latest work "Wolf Street Wolf" has surveyed and screened up and down the New York financial trader, Jordan Belfort. This film is not a documentary, but it is based on Belfast's own explanation of his life. Therefore, a movie should not be regarded as an objective source of fact information. This is a description of the director's inevitable explanation of subjective and partial experience. Nonetheless, this movie raises various questions about investment banking operations. Wolf on Wall Street: Presentation of ethical, leadership and cultural issues in the investment banking field Last autumn, a movie called Man who knew Infiniti was produced. This movie is the story of Srinivasa Ramanujan and G.H. It is strong. Ramanujan (played by Dev Patel) was born in Tamil Nadu in South India and became one of the best mathematicians in history. Hardie (acted by Jeremy Irons) is a respected professor in Cambridge, acknowledging Ramanujan's genius and inviting him to the UK to develop his ideas. Collaboration between these two people is considered extremely wonderful to promote mathematical intellectual conferences in an unparalleled and unprecedented way. But those who know infinite talk more complicated. It shows us the personal aspect of the Ramanujan era in Cambridge - seriously contaminating his experience of hostility, illness, loneliness and can say that he died at the age of 32. This movie makes me cry very much so I feel my heart has become tears.

Discussion about joint lithograph connection Escher was born in June 1998 to March 1972. He is a Dutch graphic artist known for his repeated geometric pattern (tessellation) and incredible illusion techniques. He was highly appreciated and respected by respected mathematicians and scientists, but he was not officially trained in mathematics and science. All of his work requires more than just a simple observation, as you never know what you might have missed for the first time. Henri de Toulouse-Lautrec (1864-1901) has finished the lecture - it is an impressive 350 color and black and white artist. He considers lithographic printing to be a means of artistic expression perfectly similar to painting, which has made a lot of contributions to his reputation in his life - since his popularity has been his I surpassed the painting. Generally, Toulouse-Lautrec has little interest in the distinction between free art and applied art: he produced his lithograph work as a poster, menus and drama and was sold to more and more believers . Standalone version A color lithograph called color lithograph was developed in the latter half of the 19th century. It is very popular, but the quality is generally low. However, with the hands of Henri de Toulouse-Lautrec, the color lithography of the 1890s reached new heights, Paul Gauguin, Pierre Bonnard and Edouard Vialart enthusiastically followed his example. The exquisite landscape of the Thames river presented by American foreign artist James McNeill Whistler in the late 19th century lithography is in stark contrast to an intuitive and powerful lithographic print made by American commercials in the mid-19th century is. Courier & Ives In the early 19th century, the most common painting was a portrait, but in terms of attitude and attitude compared to the 18th century. In the 19th century lithography prospered greatly thanks to the combination of lithographic printing and the customs scene, the so-called landscape painter. But the artistic architecture of Cuba is surrounded by the history of the country. In front of the main entrance, the Grandma Yacht Memorial Museum belonging to the Revolution Museum is waiting for the efforts of tourists, and they are fascinated by the important part of the history of Cuba. Another review option for the city museum, a city that is constantly being exchanged between past and present

This plan at Washington, DC in 1791 showed Bannak's work as an investigator of our capital. In 1752, Banneker drew people's attention completely by making a watch from the tree. It was originally built in the United States and has maintained accurate time for decades. After 20 years, when Banneker successfully predicted the eclipse of 1789, it also caused another sense. His correct prediction contradicts the predictions of famous mathematicians and astronomers. Bannak's ability impressed a lot of people, including Thomas Jefferson who recommended him as a measurement team in Washington, DC, making it a huge capital today. In his free time, Banneker wrote the calendar and ephemeris of Pennsylvania, Maryland, Maryland, Virginia. The calendar includes not only tidal, astronomical information and dinner calculated by Banneker on its own but also information on medicines and medicines. He published a journal every year from 1791 to 1802. Mathematician and astronomer Benjamin Bannak was born on 9th November 1731 at Ellicott Mills, Maryland. Banneker is self-taught, one of the first African Americans who achieved outstanding science. His important accomplishments and communication with famous politicians have had a major impact on the views of African Americans during the Federal era. Contributions of African Americans to arts, education, industry, literature, politics, etc. are commonly shown in large collections of the Library of Congress. Digital collection is no exception. The guide includes resources from Benjamin Banneker from 1763 to 1815: the American Revolution and New Country Section Benjamin Banneker Benjamin Banneker is a mathematician, astronomer, inventor other than the United States. He was born on 9 November 1731, near Baltimore, Maryland. He is the son of a slave and a free black woman. He was a free black man from childhood, and he showed his initial math ability during school. His childhood curiosity led him to explore various other subjects. About 1771, he began calculating in the field of astronomy. - Benjamin Banneker Benjamin Banneker is an astronomer, scientist, mathematician, surveyor, clockmaker, writer and social critic. The most remarkable thing is that although he has no few ethnic restrictions and formal education, his achievement is that he is self-taught. By the end of his life, his accomplishments are well known all over the world. Unlike many blacks in his time, Bannak was not born slavery. His family's mother decided this fate

By classifying organisms into groups based on their ancestors, traits, evolutionary characteristics etc, we can study them in more detail. It is like organizing school tasks. We encourage you to group together similar topics so that you can find everything quickly. The same can be said about biology. When you have millions of creatures, let them quickly and easily study them all together. The classification of scientific classification in biology is the identification, naming of organisms, and classification into formal systems. Numerous living organisms are named and arranged in an orderly fashion so that biologists around the world can determine the exact organism they know about what they are investigating and discussing. - Introduction Dimension reduction is the process of transforming an n dimensional space problem into an r dimensional space problem. Where r <n. This is one of the important preprocessing steps in which the description of the input features is high dimensional and only some features are relevant or important to the application. For example, in the case of cancer diagnosis, thousands of genes have been collected, but only some of them can be used to diagnose disease. The following paper outlines the application of the Linnae classification system in biology and evolution. The aim of this paper is to emphasize the relationship between biology and other organisms in ecosystems (Pierce, 2007). It leads us through the evolutionary system and emphasizes all the important features of life development in all creatures. Aristotle tells the story of Thales (mathematicians and philosophers) in Mils (city of ancient Greece) from 625 BC to 550 BC. Thales forecast abnormally large olive grains in winter Many important people have contributed to scientific thinking and discovery in Greece. Biology is a very widely interesting topic studied by Hippocrates, Aristotle, Teofurasus, Geoskeides, Priny and Gallen. These people are one of the major researchers of Greek biology and have brought many ideas, theories, and discoveries to science. Some of their findings are observations, explanations, and explanations of the various forms of animals and plants. Another argument in biology is natural selection and zoology. Classification of biology, identification of organisms, naming and classification form a formal system. A group must select and define important functions that make members of each group similar to each other, making them different from members of other groups. Modern classification schemes also try to group groups to reflect the understanding of evolutionary processes behind similarities and differences. Biologists will examine and compare the history of biological anatomy, biochemistry, genetic system, behavior, ecology, and fossils to build a classification system that corresponds to the natural world wherever possible. At least in part, more than 5 million different groups have been confirmed. There are two specialties related to classification: taxonomy including naming (naming) and construction of hierarchical system; and systematic on evolutionary relations.

The main research paradigm on philosophical basis and hypothetical learning method comes from two broad school ideas. Both represent a variety of strategies that can help people understand the real world around us. These unique research methods are usually divided into two categories: qualitative and quantitative. Early articles (Paisley University 1997) used these two simplest terms to define our own research methods that help to form excellent contrasts between different schools. Scientists, mathematicians, philosophers are trained to think from the original principle. Their work begins with observations and assumptions. Philosophers created propositions and assumptions that can not be deduced any further, obvious propositions and assumptions, and then reconstructed the knowledge system about the world using these components. In order to allow children to learn how to identify systems built by others and to understand the intent behind these human designs, we urgently emphasize this strict and critical thinking in all forms It must be applied to knowledge. Technological and scientific innovation not only brings extensive change to our recent world. Public trust in social infrastructure such as government and media has recorded the lowest ever and the structure of our civil society may need to be reinvented and reconsidered for the next generation. This course explores the basic principles and philosophical foundations of education and education and shows how teachers can play a role in various assumptions and beliefs about educational content, teaching methods, and educational purposes I will explore. Candidates will consider origins, tensions and discussions surrounding the characteristics of American education. They will also gain a critical understanding of the philosophical foundation through exploring their own assumptions and through dialogue with other people who deeply explore long-term human problems related to the conceptualization and practice of education. I also studied the current philosophy of education and the outstanding philosophy of education / educational practice I tried to determine the basis of the philosophical belief that contributes to the overall educational philosophy by studying the historical and philosophical basis of education from leading philosophers such as Plato, Jefferson, Elams, Calvin, Rousseau . Role Others "To fear the Lord is the beginning of knowledge" (Proverbs 1: 7). Knowledge is to understand the facts, it is wisdom to know how to use these facts. All knowledge and wisdom come from the higher people known as the Hebrew God and the father of Jesus Christ. Every talent and talent comes from God; everyone has different abilities to understand, accept and answer the knowledge God has made to him or her. "I know that the Son of God has come, and even in his Son Jesus Christ, we gave us knowledge to inform us that he is true. ( 1 John 5:20) I know who I believe

Various levels of reading material or materials, reading partners, group lessons, course compression, multilevel computer programs and network tasks, audio materials etc. Activity selection committee, phased activity, multi-level learning center task, similar preparation group, group work selection, various diary reminder, mixed preparation team, and student's goal role etc. Layered products, students select demo mode to demonstrate learning, independent learning, various rules, guidance, interest-based survey Options for content, theme or theme, options for tools needed for production, options for participation Identify background knowledge and gaps in learning, change direct teaching volume, practice, teaching speed, complexity of activities, topic exploration How do you distinguish teaching when introducing organization information to students? The Department of Education Ministry of Education, Special Education Program Office (OSEP), Grant No. H327G 090004-10, PowerUp What Works, developed by an American laboratory, by a team of education, technology, differentiated education / UDL and special education experts AIR will be awarded the Technical Implementation Center through a partnership agreement (AIR) is operated jointly with the Center for Educational Development (EDC) and Applied Specialized Technology Center (CAST). This document contains information about other public and private organizations that may be useful to readers; these materials are merely examples of available resources. The inclusion of this information does not guarantee the products or services offered or expressed opinions by the US Department of Education. This publication also includes hyperlinks and URLs that have been created and maintained by external organizations for the convenience of the reader. If this information is available, the department is not responsible for accuracy. In addition, CTI does not conduct an extensive evaluation of programs / models / resources on this website. This site was created and managed by the US Institute (AIR) through grant # H327G090004 of the US Department of Education. For more information please send an e-mail to PowerUp @ air.org. Mathematics education policies and programs in public schools in the United States were not controversial in the 1990s. The direct cause of the mathematical war of the 1990s was the introduction and dissemination of new mathematics textbooks, accompanied by a sharp decline in content and a lack of basic skills. This allowed mathematicians and other experts to rebel against and criticize organized parents for new mathematics courses. In some respects, the educational war of the 1990s did not distinguish them from the early stages. There are differences about the best way to educate elementary school children in the country. Periodic fluctuations in educational reform by the National Institute for Educational Research are more similar and different One of the contributions of the new mathematical movement was the introduction of a calculus course at high school. There are several important successes in the new mathematics, but some new mathematics courses are too formal to rarely focus on basic skills and mathematics applications. Programs that deal with digital bases other than Base 10 tend to confuse even the most compassionate parents of school-age children, as well as relatively important set theory and more exotic topics. In some cases, the abstraction itself is too emphasized to be absurd 37. Many teachers do not have enough abilities to deal with the tough contents of the new mathematics curriculum. As a result, criticism from the public is rising. As explained in Andrew Hacker's myths of mathematics, this is a controversial task, but the forefront is often introduced in this discussion. In order to combine this correlation with related mathematics belonging to various fields, there is no teacher in high school. I was just a former high school ma

It has evolved. In the past few years, big change personal computers, tablets and mobile phones have occurred. Over the years, computers can not be made for personal use. Computer was not displayed until 1940's and 1950's. The problem of ownership of the first programmable computer is still controversial. Each country seems to want to win praise for this achievement. Computer enthusiasts believe that in 1944 the British colossus Mark 1 computer was the first programmable computer, thanks to other computers to the American ENIAC computer in 1946. It is actually a German engineer named Conrad-Toze's first launch, he creates the world's first programmable computer and is often referred to as the latest computer inventor. First Toeze BFS Graph Traversal Algorithm Theory, as a data structure to find solutions for components connected in 1945 or two vertices to connect. He wrote an article on the BFS algorithm in a public doctoral dissertation by 1972. The twist of the plot of this story is that when Zuse first wrote BFS in his thesis, in fact, his idea was rejected! Conrad-to-Ze Z1 is the first fully functional digital computer developed in 1936. In 1939, he created the first electronic Z2 as a mechanical computer in the world. While Charles Babbage is thought of as "the father of a computer", it can be regarded as the inventor of the "modern computer". Ada Lovelace (of course, a wonderful woman!), British mathematicians and writers are considered the first computer programmers. Her work "analysis engine" (Charles Babbage's early mechanical general purpose computer) is famous. She is the first machine to run algorithms for comments to engines The computer architecture of the correspondence relationship between Charles Babbage and Ada · Lovelace Records records analysis engines. When building computer Z 1 in 1936, in two patent applications Conrad Zuse explains his future project, machine instructions store in memory for the same data, ie the stored program concept can do. The other two important early important examples are: language, "architecture", computer literature dates back to 1959, mainly IBM research center Lyle R. Johnson Frederick P. Brooks Jr. member. Johnson had the opportunity to write about communication stretch of its own research, a stretch supercomputer, IBM (later known as the Los Alamos Science Laboratory) was developed by Los Alamos National Laboratory

David Hume, together with Hobbes and Rock, is considered to be one of the three major British Empires and lives at the end of enlightenment. The Catholic Church is losing control of science, politics and philosophy, Aristotle's view of the world is swallowed by a more mechanical perspective. Galileo found that the theory provided by Copernicus is correct, that is, our earth is not the center of everything, but the celestial body, including the earth, is hovering under the sun. There are many mathematicians. Philosopher David Hume is a pioneer of this view. Hume does not regard morality as a rational company. He thinks the reason is dominated by emotion. Of course, our moral decisions are summarized and presented for reasons, but for Hume these reasons are objective, but they are not only guided by specific emotions, they are sometimes brought about by them. If morality is how we deal with each other, why so many ancient texts put too much space in the rules of menstruation? Explain that these laws are neither rational nor health related. (Why are you Kosher, are not most Grasshoppers?) It seems to me that disgust is the principle of more promising interpretation. Like Hartley and Smith, David Hume (1711-1776) combines moral emotional explanations with utilitarian virtues. The third part of Hum's "humanity theory", more generally, the argument of morality in the investigation of moral principles attempts to answer the inner questions about the meaning of good, righteousness, justice, and virtue It is. People and behavior, men psychologically praise and nurture morality at the expense of their own interests, rules that can be used to judge moral disputes and to support judgment on others. Hume has a clear and good meaning on these topics but his argument shifts carelessly from one problem to another, especially from semantic problems to motivational problems, and to the transformation of moral semantic theory did. Nursing ethics was originally developed as an alternative to Kant's morality and utilitarian moral theory, but it is thought to relate to many other moral theories such as African ethics, David Hume's sentimentism, Asia, etc. I will. Richmond 's Virtue Ethics, Merlot - Ponty' s Phenomenology. , Levinas Ethics and Confucianism. The most important of these comparisons is the relationship between nursing ethics and virtue ethics, but nursing ethics is sometimes classified as a kind of virtue ethics, care is central virtue. Identification of virtues promotes a tendency to classify nursing ethics as virtue ethics, but this classification system is universally accepted.

Mathematics is the language of the universe and is one of the greatest research fields in the world today. The root of the math tree starts with simple mathematics. For example, one digit plus one digit, one digit minus one digit, and the mathematical tree are combined into a more complex algebraic body, forming a true computational infrastructure. Like a trunk. As we get higher, the branches begin to form more specialist forms of mathematical understanding and mathematical thinking. Some examples of these are chemistry, economics, and computer applications. Detailed explanation Mathematics is a language useful for solving problems. Mathematics education is to help students abstract from the real world into mathematical languages ​​and solve problems using patterns available in that language. The goal is not to make calculations without relying on calculators, but to solve real world problems and to abstract them into mathematical language. The problem lies in the way we teach. In order to solve real problems, we need to proceed in order of problem-> abstraction-> computing-> solution. The way we teach now is to ask us questions before digestion. We already have an abstract form of problem. "3 + 2 how much?" Is an abstract form. We expect to perform calculations on this chain, the third step will reach the fourth step and check the authenticity of the result to evaluate the completeness of the calculation. Indeed, mathematics is a structure. This is a language. Adding "2 + 2 = 4" is a computation, similar to spelling words correctly instead of writing sentences. However, the proof of "2 + 2 = 4" is mathematics. Proof is probably made up of a series of statements that mix mathematicians' mother tongues and mathematical symbols. These descriptions consist of a series of logical assumptions and facts indicating that 2 + 2 equals 4 and nothing else is equal. Proof is a poem of mathematics Sometimes people read mathematical evidence and I think they are reading foreign languages. This book describes the language used in mathematical proofs and the various kinds of proofs used in mathematics. This knowledge is important for the development of strict mathematics. Therefore, strict mathematical knowledge is not a prerequisite for reading this book. We use a large number of set theories as examples in this document, but these examples are chosen to be understood intuitively, or at least to be fully explained. However, this does not mean that mathematics is not used as some examples. However, unless otherwise stated mathematics is simple. Knowledge of algebra is necessary to solve it

"Today, what is accepted as knowledge may be abandoned tomorrow." Consider the problem of knowledge raised by this statement with knowledge of the two fields. The above basically shows that the knowledge information that everyone recognizes today will change for change due to tomorrow. By decomposing and defining important words such as "knowledge", "sometimes", "acceptance", "abandonment", it helps to clearly understand sentences. "Knowledge" is defined as "a theoretical or practical understanding of facts, information, skills, subjects acquired by one person through experience and education" (Merriam, 2014). Galileo Galilei Galileo Galilei was born in Pisa on February 18, 1564. His father, Vincenzo Galilei, belonged to a family of aristocrats, and received several awards as musicians and mathematicians. At a very young age Galileo showed his ability to learn mathematics and machine type, but his parents wanted to exclude him from research not promising substantial rewards, so he called him a medical professional . But this does not affect Galileo. - Galileo Galileo Galileo was probably the greatest astronomer, mathematician, and scientist in his era. Indeed, to this day his research is very important in many scientific progress. Galileo was born on February 15, 1564 in Pisa, Italy. His father, Vincenzo, is a music teacher and musician. After his family moved to Florence, Galilee was sent to the monastery for education. Galileo was born in Pisa, Tuscany on February 15, 1564, is the eldest son of Vincenzo Gallerie, a musician who makes an important contribution to music theory and practice. Several experiments were conducted at Galileo during the 89 period. Between pitch and chord pitch. In the busy life, he continued studying sports, and by 1609 he decided that the body was falling along the square of elapsed time (the law of falling) and the projectile's orbit. This is a parabola, and both these conclusions contradict Aristotle's physics. This document clarifies the present state of scientific knowledge before Galileo's astronomy was discovered, explains the contribution to Galileo's astronomy and discusses how subsequent discoveries will change the concept of the human universe . Galileo originally entered the monastery because he wanted to be a monk but eventually left the monastery and studied medicine at the University of Pisa as his father wanted. However, he had never completed a medical degree, and was interested in mathematics and philosophy. (Bellis, 2013; "Galileo Galilei," 2013)

Due to the cultural and political influence the Roman Empire gives to the West, Roman numerals have become standard in Europe for centuries. Interestingly, the modern use of the Roman numeral system is the correct Roman numeral correction developed in the Middle Ages. After the collapse of the Roman Empire, the widespread use of Roman numerals continued. This situation changed with the expansion of Islam since the 7th century. Through trade and expansion of territories, Islam spread the Arab-Hindu digital system originating from India throughout the Middle East and Africa, and thanks to Italian mathematician Fibonacci, he entered Europe around 1200. Arabia - The Indian digital system is rooted in numbers from 1 to 10 and came to Europe with Persian mathematicians, astronomers, and geographers in Latin translations, whose lifespan is about 780 to 850. . This work also introduced the decimal point and the concept of mathematics and science in the west Zero. Muslim was in its medieval golden age. Philosophers, scientists and engineers in the Islamic world have made a great contribution to knowledge, art, civilization and architecture. The spread of this religion is seen as a threat to Christianity. In the war between Christians and rulers of Hinduism, Muslims are expanding their territory. In 1095 Papal City II announced "jihad" against Islam, the Islamic Turks conquered Jerusalem. The church communicates the psychology of ordinary people very delicately and gives them confidence that if they fight for this "jihad", their sins will be forgiven. There are thousands of innocent lives under the name of religion. That difference alone is enough for Christianity. The church calls bad Christians as heathens and calls his religion a heretic. Pagans are usually baked West Europe has reached the age of darkness from 500 to 1400, the Middle East and Asia have become the center of the civilized world. The new "Christian" Roman Empire appeared in the east, based in Constantinople, founded by Roman Emperor Constantine. In the seventh century (600 's), a new religious Muslim was established by the Prophet Muhammad, challenging the Byzantine' s physical and mental control in parts of the Middle East and East Asia. The last 200 years of this era will be ruled by a fiery nomad group from Asia and Mongolia. Byzantine, Islamic empire, and Mongolia have had a sustained and widespread impact on Asia, the Middle East and Eastern Europe, but they can still be seen today. Medieval Islamic Middle East civilization investigation. The topics include the emergence of Arab Islam and the role of the Prophet Muhammad, the rapid rise of the Islamic empire and its influence on the society it controls, the emergence of Islamic civilization and the resulting religious, political and intellectual Discussions are included. Taxation and nomadic conquest are in contact with Europe and Asia; non Muslim, women, slave contributions. This course will introduce the major issues in the history of Vietnam, from the mythical and archaeological origins of the modern nation state to the conclusion of the Second Indochinese War of 1975. Particular emphasis is placed on "modern" development in the second half of the 18th century. In addition to historical text, it will also be read from novels, short stories, poetry and memoirs.

M. Hamilton Honorary Mathematics II, the second honor thesis Alex Grottan Diek As stated in the book, "Strange Wilderness" Alex Grotandic was born in Berlin, Germany on March 28, 1928. He is one of the famous mathematicians born in the 20th century. Alex started to love mathematics when studying at a junior high school in Chambon, France in 1942. When World War II ended, he continued to be interested in mathematics and went to the University of Montpellier, hoping to become a mathematical teacher. After a three-year scholarship in 1948, he moved to Nancy University, Paris, and engaged in functional analysis. Alex said that his mother thought his IQ was 180 - Alex. Alex. IQ depends on tests, not mothers. "My mother said that I graduated with honor." What is your transcript saying, Alex? Look at Thompson: "Young D is a spoiled and raised son who loves his mother, his life never existed." Alex goes to the Nazis. Black E. - First, there are two breaks, if they do not prove that the producer will definitely go to the Nazis. However, I will review it. Blake E. boasted of his "stunning" penis and he said that he can only have 30 minutes of sex every 24 hours. It is black. This is not surprising. "His body is full of energy, his idea is childish, his soul is almost completely ignored." I do not want to allow his body to be full of energy. I will go to Nazis. After a nightmare, 14-year-old Alex Gray woke up and found that it was 6 months. He - "Whatever makes his thoughts, thoughts, consciousness, Alex Alex" - lives in the body of a stranger, another boy, Philip Garamon. When Alex contacts his own parents, they call the police: Alex is a premise of the familiar comedy, Bee Martin Bedford Basics that takes over the transformation of the body and uses it as a realistic suspense novel. This is a wonderful, effective turn. The situation of Alex is horrible, and his efforts to understand what happened to him and try to return to his own body is convincing and even painful. The next speaker is Alex Vasquez. Maine! In my life, I can not forget Alex. He prevented me from dying at the event. Alex vazquez is one of co-founder of Codepen.io and is also such a big thing as Chris Coyier and Tim Sabat. Alex spent my day, because I could not do anything if he did not participate in a video chat that helped attendees. Maine! I felt a fuss, but he saved my ass. His appearance has made people believe that the purpose of this event is to help people grow. I love you Alex Vazquez (pure heart)

Topology topology is a modern area of ​​geometry. Topological geometers are not qualitative geometry because they take into account the features that can not be changed by stretching, twisting or shrinking the object, not the traditional features (angle, length, etc.) of the object. Even after the change, all the points in the connected object will remain connected, and all the points separated by the holes will remain isolated. In the topology, we also try to interpret objects that do not exist in three dimensions using mathematical expressions. This is because it is almost impossible to imagine such an object in the reference frame. The topology can be roughly divided into three branches: a point set topology, a combined topology, and an algebraic topology. Point set topology (often also simply referred to as general topology) treats the graph as a set of points with attributes such as open or closed, compact, connection etc. Compared to point-set topology, the composite topology treats the graph as a combination (complex) of simple graphics (simple shapes) connected together in a conventional manner. Algebraic methods are widely used in algebraic topology, especially group theory. There is also a topological part where these branches overlap Topological thinking exists in almost all fields of today's mathematics. The topology itself consists of several different branches with relatively few common points such as point set topology, algebraic topology, differential topology. It tracks the occurrence of topology concepts in various situations. Perhaps the first work worth considering as a topology start is by Euler. In 1736 Euler published a paper on Konigsberg Bridge problem solving method. This translates English into a solution to location geometry problems. The title itself shows that Euler knows that it deals with various types of geometry unrelated to distance. Poincaré has created an algebraic (coupled) topology theory. This is also called "the father of the topology" (also known as the title of Euler and Brouwer). He has also done excellent work in other areas of mathematics; he is one of the most creative mathematicians in history, the largest mathematician in the style of constructivism ("intuitionism"). He has published hundreds of articles on various topics and may have become the most abundant mathematician so far, but he died at the peak of his power. Poincaré was clumsy and unconscious; like Galois, he was almost denied access to the French university just because he was far from what he knew at the age of seventeen.

At school, we have to grow to succeed. Perhaps you are a star in the art world but fight science. Okay, I am worried that this is not enough, you should get good grades of science! The fact that science is not one of your strengths is irrelevant. Please bring the same premise to the workplace. When being evaluated, what is told to build? In most cases, we are told to resolve our "weakness" There are many companies looking for perfect employees, they call it a full-fledged employee. Comprehensive development means good in all possible areas. I will refuse. We have our own advantages, yes, we also have our own weak point, that is okay! Please do not let others say. But do not forget that you are a progressive work. So, we will do our best to maintain the best version. We all had hard work, I know. However, in any experience, I learned something worthwhile. Can I study in other ways? Probably. So, how should I go through this? Life is not fair. Things will happen. We need to learn to live with them, learn what we can and move forward. We are doing very well ... I am very happy to be overrated. That is actually a very good thing for us, for those who are attracting us and for the treatment we are doing. What we learned is that by collecting foolish things and believing that others are more important by giving people time to decide to work seriously with working with us They have no money or they are not "the right time". We are really very good ... the results are absolutely the same! Everyone will promise to sign up quickly and at least partly pay the promise of energy. In that case, they will carry out their arrogance and perfectly boast. Story ... This is what we got, repeated What are you doing when you are the Queen of the movie and the president muttered that you are overrated? Well, of course, you will receive a standing ovation - no matter how "inappropriate" it is. We really liked this special show, and at the top of the show, Meryl Streep got an exciting applause. I am very excited to see Catherine Johnson playing with "hidden character", one of NASA's mathematicians who got up tonight. Clapping Hidden figures are one of the most popular characters of the year and it is wonderful to see Johnson gets huge credit she deserves.

1a (1) - Used as a question to ask questions about the identity, nature or value of an object or substance How is this related to the wealth of a friend? (2) - Used to request repeating a discourse or part of a discourse without correctly listening or understanding what you are talking about (2) - As a question, in order to express questions about personality, nature, occupation, status or role, what do you think I am, how ridicious this is, all our respects C - Used as an exclamation point for horror and excitement, often without question, no breakfast D - Used in expressions, let's pay attention to what the speaker is doing to inform you. e (1) - At the end of the question, it is rain, snow, or what makes a question about other possibilities. 3a: They: One or more terms or phrases used to refer to incomplete or incomplete things can also lead to a more valuable understanding. 1: For any purpose or reason: why - in addition to being used alone, usually any other question words are used and why 3 - Used to introduce the reasons of expression in prepositional phrases or parallel syntax, and usually have multiple purposes - mainly the increase in war related phrases with unemployment, relationships with sweat, and the gallows and the gallows Relationships like poverty, my habits shrink 1a - Questions about the identity, nature or value of an individual, substance, or substance of mineral that we export as a question b: Amazing wonder how worthy of quality and badness is worth - remember that what we are using for words of sighing and dependence - we are having fun advice. So what is the difference in definition? First of all, it is important to say that the definitions of these words are not agreed. I looked up a lot of online and text sources and found differences in their definitions. So what I share here is a few general definitions and a definition that my sad group found useful this week. There is no promise you agree! First guilt feeling: Many people think that if you do this, you usually know that mistakes can cause guilt, for moral, moral or legal reasons. On the other hand, unfortunately, we will experience this feeling when we look back on actions and feel we may or should do something different . And the difference between guilt and feeling was that I did not feel or did not know what we were doing at the time, or did not actually control the situation. Whether it is a new definition of marriage or sex, whatever the legal definition of "intent", "reasonable" or "privacy", any new definition must be dealt with. An experienced mathematician will soon notice that the government does not have a useful definition of "religion". To be able to think critically about the definition is the foundation of information based discourse. Typical math students begin thinking about definitions early in the undergraduate course and develop this skill more deeply through graduate school and research careers. Mathematicians often encounter new definitions every day, small or large, and the fluency of discussion definitions is beneficial for everyone. The definition is basically predictive, as the definition of thing indicates what it is. However, basically everything that is predicted is not necessarily a definition. "Horses", "mammals" and "animals" are the basic predicates of Bucephalus, as Bucephalus is a horse and its horse is a mammal and its mammal is an animal. In addition, because horses are mammals, "mammals" are basic predicates of horses. The predicate \ (X \) is the basic predicate of \ (Y \), it is also the basic predicate of others and \ (X \) is the genus of \ (Y \) (genos)

I wanted to be an engineer when I was young. Or mathematicians. One of the two is because mathematics is my only love (you may already know it) Four, five years ago, I found something about psychology. For about 2 - 3 years, I am an active learner and I have studied the discovery of my amazing human brain. I would like to do psychology - no doubt Unfortunately, I know that writing is not an option. Because no matter how good you are, it is unpredictable. There is no guarantee of success. However, Abdul knows this recently that someone has played an important role in my life and shows me what I really want. Please check him before proceeding. He is a great writer and his answer is wonderful and interesting. I fully encourage him to obey his witty British content. I feel like a fan of obsession, but Eliza becomes psychology and emphasizes the reason I want to be a knowledgeable person in these fields. She really proved to me why it works so wonderfully with it and how attractive it is. Psychology is still in my head, in fact, what I really care about is that I can learn someday. In the future of my dream, I took over my father's pharmacy and company, further studied it, and managed only the aspects of the business instead of actually selling drugs themselves or working as pharmacists. It is very difficult. It feels impossible, but I hope everything will work - I hope that everything will work. As writing is always an important part to me, I will keep writing aside. I would like to publish a book. So I want to make sure that three families raise them and they are also very happy. I would like to be a loving mother and wife and I want to be accepted by this society. The first dream dream can make you a happy life. Think about who you want to be and what you do. Please think about your future family, family and children. There is no need to set a due date at this stage of the plan. Our goal is motivating ourselves to act like dreaming of an ideal future. Then you make an annual goal American dreams can have a dream. Knowing that you can achieve your dreams and you know that you have complete control over your future. As long as you can choose your future and dreams, no one decides that all the actions and beliefs you have are privileges that not every country has. Whether your dreams are luxurious or simple, you can complete them. As long as you are determined to work hard, it does not matter if you are poor or rich. In the early 1950s, America became a place where dreams can happen, places where people can do and do something. In other eastern countries, freedom is often used in their vocabulary, but it is still unused. Some Eastern citizens emigrated to the United States to satisfy their hopes. Sometimes it is for education, or they dream of becoming famous As a teenager, you dream of the future. You know what kind of person you want to be. Imagining the success of the future is not difficult. But then life has happened. Obstacles and detours are often seen. You know that it is easier to give up dreams than to make reality a reality. When your dreams disappear, a small part of your life will die. No wonder your life is very bad. You messed up. I do not intend to hurt your friends and spouses. You did not try to destroy others' days. It is not your goal to make your life miserable, but this is what you do. You decided not to apologize. Too much pride and lack of common sense prevent you from repairing broken relationships. Now, as a result, your life is very bad

Ask how Morris Lurie's "Pride and Joy" character is presented and how this character causes serious problems in the story. Billy first appeared as a 16-year-old boy in his life in the footsteps of Morris Rely's "Pride and Joy", his abusive and irresponsible father Bohemian style father Ned Matthews. At the end of the story, Billy's personality experienced the change, became his own person; he left his father. This short story is spoken by an anonymous narrator in the first person story. Morris Lurie emphasized the prejudice and judgmental capacity of young adults. Rely cleverly uses humor to highlight some important issues in society. He distorts words and words and tells the readers the most interesting ways of his thoughts. Lurie uses techniques such as sarcasm, images, dialogue, typical teenage exaggeration, various perspectives, etc. to make his stories the most enjoyable. At the beginning of the story, Nu smiled and explained his companion. "They sat there, astronomer, nuclear physicist, commercial big (on the stock exchange), two mathematicians, three farmers, Earl chemist, one Xiaoyan old man 13 years old, everyone's head In the clouds Therefore it is ironical that the children whose Lurie's goals for traditional conservative occupation "do not do anything, are doing desperate romanticism" are ironic. In this short story, Morris Lurie made the most of its image. "... ... Always sit at the bottom of a tree, read those people who are wearing glasses, wearing eyes on the page with your fingers This is a terrible prospect!" He did not talk to read the painting I let the boy get bored. The explanation forms an ideal visual image for the reader's mind. Rurie also explained the silly clothes that took out the book from the library and took part in the conference and the struggle that led to the final decision. His explanation of "good suit" is a bit short with corn yellow, silk tie combined with ankle, Windsor, can prevent someone from seeing other places. This provides a vivid visual effect. Rely and Gordon 's conversation also provided an excellent auditorium image. Joey has a vision. She wants to earn money with an empire. Trudy has the money Joy wants to earn, but she has no foresight. She is cheating dead husband, Morris. She does not know anything about business. She invested in joy because she learned how to follow people. And her man is Rudy, Bob de Nierro, so she follows Rudy's statement, then he panicks that he is not a Morris, a businessman. Trudy has a double message saying to support Joy, then she stops supporting her. What kind of information does Joy get from everyone in the movie?