Prove that all positive integers are interesting?

Question

We define an interesting number to be a number that has at least one interesting property.

Prove that all natural numbers are interesting.

Answer 1

Let 'n' be the first positive integer that isnt interesting.

n is the first positiive integer that isnt interesting

Isnt that interesting?

∴ There is no first positive integer that isnt interesting.

Answer 2

Assume the numbers 1-9 are all interesting. The number 10 would be "not interesting". The fact that it's the first "non-interesting" number is pretty interesting.
Using this logic, any first non-interesting number would be "interesting".

Answer 3

You proved that there is not any greatest integer. You assumed the existence of the biggest integer and built a form greater advantageous than it.subsequently u proved there is not any greatest integer.for the reason that a greatest integer would not exist we can not tutor that a million is the biggest integer.

Answer 4

Each positive integer can be decomposed into only one set of primes.

This is true no matter how large the integer is.

It is the fundamental theorem of arithmetic