George Polya

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.