`cumsum` provides a sequence of partial sums, exactly as expected.
https://reference.wolfram.com/language/ref/Accumulate.html
https://www.mathworks.com/help/matlab/ref/cumsum.html
https://docs.julialang.org/en/v1/base/arrays/#Base.cumsum
https://hackage.haskell.org/package/base-4.12.0.0/docs/Data-
On 11/24/2020 2:06 PM, Charles R Harris wrote:
There are still ozone holes over the Antarctic, last time I looked they were
explained as due to an influx of cold air.
I believe industrial CFC usage, which has fallen since the Montreal Protocol,
is still considered the primary culprit in ozone
numpy 1.19.3 installs fine.
numpy 1.19.4 appears to install but does not work.
(Details below. The supplied tinyurl appears relevant.)
Alan Isaac
PS test> python38 -m pip install -U numpy
Collecting numpy
Using cached numpy-1.19.4-cp38-cp38-win_amd64.whl (13.0 MB)
Installing collected packages:
"current expectation is that this [fix] will be able to be released near the end of
January 2021"
!
On 12/2/2020 7:13 PM, Ilhan Polat wrote:
Yes this is known and we are waiting MS to roll out a solution for this. Here are more details
https://developercommunity2.visualstudio.com/t/fmod-after-
Yes.
On 2/22/2021 7:08 AM, Pearu Peterson wrote:
it is nobody's business, IMHO, and is likely very hard if not impossible to
verify
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1. Is there a technical reason for `choose` not accept a `dtype` argument?
2. Separately, mypy is unhappy with my 2nd argument to `choose`:
Argument 2 to "choose" has incompatible type "Tuple[int, Sequence[float]]";
expected "Union[Union[int, float, complex, str, bytes, generic], Sequence[Union[i
sequences are converted to arrays and in this case the conversion is not returning a 2 element object array but
expanding and then concatenation.
On Sat, Apr 17, 2021, 18:56 Alan G. Isaac mailto:alan.is...@gmail.com>> wrote:
2. Separately, mypy is unhappy with my 2nd argument to `
Is there any thought of allowing for other comparisons?
In which case `last_k` might be preferable.
Alan Isaac
On 5/30/2021 2:38 AM, Ilhan Polat wrote:
I think "max_k" is a good generalization of the regular "max".
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N
Mathematica and Julia both seem relevant here.
Mma has TakeLargest (and Wolfram tends to think hard about names).
https://reference.wolfram.com/language/ref/TakeLargest.html
Julia's closest comparable is perhaps partialsortperm:
https://docs.julialang.org/en/v1/base/sort/#Base.Sort.partialsortperm
