Incomplete docstring in `brenth`
See original GitHub issueThere is an incomplete sentence in the brenth
documentation:
Issue Analytics
- State:
- Created 2 years ago
- Comments:6 (4 by maintainers)
Top Results From Across the Web
[DOC/ENH] How to best handle repeating docstrings #9414
Issue In #9324 I refactored the docstrings for legend.Legend. ... All three had different and contradictory/incomplete docstrings.
Read more >Python Docstrings Tutorial : Examples & Format for Pydoc ...
Learn about the different types of docstrings & various docstring formats like ... It may be incomplete, incorrect or include features that are...
Read more >multiple linear regression in Python - python-list@python.org - narkive
http://scipy.org -- use the CVS code, the tarballs are incomplete. It comes with a reasonably complete set of optimization stuff (including, of
Read more >scipy.optimize.brenth — SciPy v1.9.3 Manual
A variation on the classic Brent routine to find a zero of the function f between the arguments a and b that uses...
Read more >Release Notes — Airflow Documentation
Allow setting TaskGroup tooltip via function docstring (#26028). Fix RecursionError on graph view of a DAG with many tasks (#26175).
Read more >
Top Related Medium Post
No results found
Top Related StackOverflow Question
No results found
Troubleshoot Live Code
Lightrun enables developers to add logs, metrics and snapshots to live code - no restarts or redeploys required.
Start Free
Top Related Reddit Thread
No results found
Top Related Hackernoon Post
No results found
Top Related Tweet
No results found
Top Related Dev.to Post
No results found
Top Related Hashnode Post
No results found
I am wondering if it would be interesting to include a citation for that paper? I tried searching for similar papers but didn’t find anything to match the description. There is a reference in a comment below the function definition but I didn’t really check it.
Can I work on this issue.? I found this after some research. Is this right?
In 1980 he and Nobel laureate Edwin McMillan found a new algorithm for high-precision computation of the Euler constant using Bessel functions, and showed that gamma can not have a simple rational form p/q (where p and q are integers) unless q is extremely large.