this post was submitted on 17 May 2026
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It's more that all the interesting things that come from prime numbers don't really work if you include 1 as a prime. So every time you talked about primes you would have to say "something something prime number, other than 1, yadda yadda".
For example: The Fundamental Theorem of Arithmetic states that every natural number can be expressed as a finite product of primes, and that prime factorization is unique.
So
is the only way to express 12 as a product of primes. But if we include 1 as a prime, then
etc. There are infinite prime factorization of every natural number, and the most interesting part of the Fundamental Theorem of Arithmetic no longer holds.
That... helped! :-)
TYVM for explaining that!