operations and polar coordinates for */.
And then after each +- operation, recalculate the polar coordinates, and vice
versa.
Though now that I think about it more, that might be far more expensive, and
there might also be some issues with recalculating x,y for a complex infinity.
Thoughts?
Om
Along similar lines, you could also use the fact that Python does
lazy-evaluation to make a do-while which forward-references variables:
```
enter_dw = True
while enter_dw or (condition_with_vars_not_defined_the_first_time_through):
enter_dw = False
define_those_vars()
```
Sketch of a us
b.com/omajoshi/complex_math/blob/main/test.py
Here are my results vs his:
https://github.com/omajoshi/complex_math/blob/main/test.txt
The library may be useless, but as far as I can it is associative (at least on
Tim's tests).
Om
On Wed, 23 Feb 2022 22:36:52 -0600 om wrote
&g
How does `try/except` (with raise AppropriateException inside the block)
compare to a len-1 loop?Om On Tue, 01 Mar 2022 10:04:31 -0600
[email protected] wrote
I have use cases for "do exactly once".
Basically a sequence of actions which can be broken
ments
section.
@Tim I believe you are mentioned at the bottom of the post.
Om
On Sun, 20 Mar 2022 01:53:51 -0500 Ben Rudiak-Gould
wrote
> On Fri, Mar 18, 2022 at 8:30 PM MRAB wrote:
> > Wikipedia describes Euclidean division.
> >
> > Basically,
