Re: how

Am 03.05.2024 16:33:47 Moebius drivels:

But IN and w are isomorphic - which is a fact, no matter whatever
"Cantor invented".

IN and ω are IDENTICAL in modern/axiomatic set theory (say ZF(C)) you
fucking asshole.

Here is some help for you raving mad (Tobsüchtiger) in citation:

In summary,

            The Isomorphiesatz von Dedekind

asserts that although we can obtain multiple Peano systems by changing
notation, they are essentially the same. Isomorphism provides a precise
notion of equivalence between these systems. The theorem ensures that
the natural numbers are uniquely characterized by the Peano axioms.

(For more information, you can refer to the original German article on the
Isomorphiesatz von Dedekind.)

The Isomorphiesatz von Dedekind is a fascinating result in the theory of
natural numbers and their foundational properties.