|
 |
"jr" <cre### [at] gmail com> wrote:
>
> fwiw, I like the term "clock arithmetic", can understand it :-), find it
> "illustrative".
> <en.wikipedia.org/wiki/Modular_arithmetic>
>
Yes, I saw that too, and it makes perfect sense-- I could 'see' the result! I
even made a note about it in my test scene, for future reference when I
eventually forget what 'modulo' means, ha.
When I was first querying Google about this topic and read the AI summary--
which changes by the minute, apparently-- it also suggested a particular
video...which I now can't find. The mathematician host quickly discussed some
typical (i.e. pure-integer) examples of using mod...but then began a rather
abstract discourse on how modulo should be thought of in other NON-math
contexts. I had real trouble following it, but my own takeaway would be
*something* like this (not his own original example, which I didn't understand):
mod(a collection of vegetables,vegetables that are red)
so the 'remainder' would be...vegetables that are not red(?)
Anyway, the video was certainly not a 'simple and easy' introduction to the
topic; it's a mystery as to how the AI engine picked it, out of so many others.
Post a reply to this message
|
 |