Sir Isaac Newton vs Gottfried Wilhelm Leibniz

Sir Isaac Newton and Gottfried William Leibniz were the two best intellectuals of the 17th century. They are all thought to be inventors of calculus. However, after a bad debate, Sir Isaac Newton gained a great deal of trust. Gottfried Wilhelm Leibniz (1646-1716) is a German philosopher, mathematician, politician born in Leipzig. He received education at Leipzig, Jena and Altdorf University. He received a doctorate in law. He spent most of his time studying the principles of mathematics, science, and philosophy.

I recently discovered the philosophy of biologist and philosopher Gottfried Wilhelm Leibniz. As a mathematician, some people think that he developed an independent calculation method from Lord Isaac Newton. In infinitesimal calculus, I have used Leibniz 's symbols. He also contributed to contemporary logic, binary systems, etc. we know today. It is the relationship between his calculus and its philosophy that makes me feel charm. In his mathematical work, especially in his calculations, he can see his view on the world.

Gottfried Wilhelm Leibniz and Sir Isaac Newton discovered calculus in the seventeenth century and released the destructive power of trauma in the world. Ballistics is the guesswork before infinity limit, derivative, integral and calculus. As Newton discovers gravity, this means that the military engineers can accurately predict the accuracy of Canon's shell fall. Of course, the combination of calculus with the German V-2 rocket shows accurate transmission of Cold War and mutually guaranteed atomic damage.

Modern calculus was developed by Isaac Newton and Gottfried Wilhelm Leibniz in the 17th century Europe, but its elements appeared in ancient Greece, then appeared in China and the Middle East, then reappeared. In medieval Europe and India. In the past I introduced some ideas that led to the calculation of integration, but it did not appear to develop these ideas in a rigorous and systematic way. Calculation of the volume and area which is the target of the integral calculation can be found in Egyptian Egyptian papyrus (1820 BC, 13 th century BC), but the formula is a simple instruction and there is no way to tell.