Re: how

On 4/24/2024 7:55 PM, Ross Finlayson wrote:

On 04/24/2024 06:16 PM, Moebius wrote:

Am 25.04.2024 um 02:49 schrieb Chris M. Thomasson:
>

Deeper down the rabbit hole. There is an infinity between 1 and 1.25...

>
Yeah. The real numbers (and hence the complex numbers too) ARE quite
"deep".
>
Indeed, the Mandelbrot fractal is a nice "depiction" of that fact.
>

 https://www.youtube.com/watch?v=ZjZr7F_kJmw&list=PLb7rLSBiE7F5_h5sSsWDQmbNGsmm97Fy5&index=34
-
 You know if you read a derivation of the complex numbers,
where it gets to defining division, there's more than
one branch than the usual principal branch, so it sort
makes complex numbers a bit more complex.
 Yet, the roots of unity can also be considered a variety of ways,
other than complex analysis or the usual Eulerian-Gaussian analysis,
and, "roots of zero" is quite a deal, and the identity-dimension
is even a thing (in mathematics).
 

Fwiw, check this out... We can store data in the n-ary roots of complex numbers:
https://groups.google.com/g/comp.lang.c++/c/bB1wA4wvoFc/m/GdzmMd41AQAJ
:^)