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If a nonnegative quantity was so small that it is smaller than any given one, then it certainly could not be anything but zero. To those who ask what the infinitely small quantity in mathematics is, we answer that it is actually zero. Hence there are not so many mysteries hidden in this concept as they are usually believed to be. These supposed mysteries have rendered the calculus of the infinitely small quite suspect to many people. Those doubts that remain we shall thoroughly remove in the following pages, where we shall explain this calculus. Leonhard Paul Euler		Monday Apr 28, 2025
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In any non-trivial axiomatic system, there are true theorems which cannot be proven. Kurt Gödel

Quote Author: Kurt Gödel

	Kurt Gödel
	Ed Regis, Who Got Einstein's Office? Addison Wesley, 1987 - mathematician.

Other Kurt Gödel Quotes
Said to physicist John Bahcall. I don't believe in natural science. In any non-trivial axiomatic system, there are true theorems which cannot be proven.