A platonist/classical mathematician wants to quantify his...
A platonist/classical mathematician wants to quantify his variables over numbers that cannot be applied in practice with the probability 1, just because he wants to say ‘for all numbers’. Why not quantify only for all those numbers that can be applied in theory? This way, the mathematician would no loose anything, but he would get rid of paradoxes.
- A mathematician buries evident paradoxes into naming conventions such as ‘arbitrary’.
- I have hardly ever known a mathematician who was capable of reasoning. - Plato
- Math is a king of all sciences and all mathematicians are the kings of all...
- The things around us is math.. we are using numbers. luv it!!!!
- Round numbers are always false. - Samuel Johnson
- Math is not a problem to be solved but a number to be enjoyed!
- Maths rule …thou shall not divide a number by zero.