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passagemath-latte-4ti2 - Lattice points in polyhedra with LattE integrale and 4ti2 (Python interfaces) #241

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@mkoeppe

Description

@mkoeppe

Submitting Author: (@mkoeppe)
All current maintainers: (@mkoeppe)
Package Name: passagemath-latte-4ti2
One-Line Description of Package: Lattice points in polyhedra with LattE integrale and 4ti2 (Python interfaces)
Repository Link: https://github.com/passagemath/passagemath/tree/main/pkgs/sagemath-latte-4ti2
Version submitted: 10.5.30
EiC: @coatless
Editor: TBD
Reviewer 1: TBD
Reviewer 2: TBD
Archive: TBD
JOSS DOI: TBD
Version accepted: TBD
Date accepted (month/day/year): TBD


Code of Conduct & Commitment to Maintain Package

Description

  • Include a brief paragraph describing what your package does:

    Python interface to LattE integrale (for the problems of counting lattice points in and integration over convex polytopes) and 4ti2 (for algebraic, geometric and combinatorial problems on linear spaces). This package is one of the modularized distribution packages of the Sage library developed by the passagemath project.

Scope

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    Check out our package scope page to learn more about our
    scope. (If you are unsure of which category you fit, we suggest you make a pre-submission inquiry):

    • Data retrieval
    • Data extraction
    • Data processing/munging
    • Data deposition
    • Data validation and testing
    • Data visualization1
    • Workflow automation
    • Citation management and bibliometrics
    • Scientific software wrappers
    • Database interoperability

Domain Specific

  • Geospatial
  • Education

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existing community please check below:

  • For all submissions, explain how and why the package falls under the categories you indicated above. In your explanation, please address the following points (briefly, 1-2 sentences for each):

    • Who is the target audience and what are scientific applications of this package?

Mathematicians, scientists, and engineers who need to count or enumerate integer solutions to systems of linear equations and inequalities.

  • Are there other Python packages that accomplish the same thing? If so, how does yours differ?

https://github.com/alfsan/Py4ti2 is a Python interface to the 4ti2 library; I have no experience with this interface, and it is not in use in the Sage library. https://github.com/Normaliz/PyNormaliz is a Python interface to the Normaliz library, which I also help maintain, whose functionality overlaps with that of both 4ti2 and LattE integrale, and it is also in use in the Sage library.

  • If you made a pre-submission enquiry, please paste the link to the corresponding issue, forum post, or other discussion, or @tag the editor you contacted:

Technical checks

For details about the pyOpenSci packaging requirements, see our packaging guide. Confirm each of the following by checking the box. This package:

  • does not violate the Terms of Service of any service it interacts with.
  • uses an OSI approved license.
  • contains a README with instructions for installing the development version.
  • includes documentation with examples for all functions.
  • contains a tutorial with examples of its essential functions and uses.
  • has a test suite.
  • has continuous integration setup, such as GitHub Actions CircleCI, and/or others.

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JOSS Checks
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  • The package contains a paper.md matching JOSS's requirements with a high-level description in the package root or in inst/.
  • The package is deposited in a long-term repository with the DOI:

Note: JOSS accepts our review as theirs. You will NOT need to go through another full review. JOSS will only review your paper.md file. Be sure to link to this pyOpenSci issue when a JOSS issue is opened for your package. Also be sure to tell the JOSS editor that this is a pyOpenSci reviewed package once you reach this step.

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  • Yes I am OK with reviewers submitting requested changes as issues to my repo. Reviewers will then link to the issues in their submitted review.

Confirm each of the following by checking the box.

  • I have read the author guide.
  • I expect to maintain this package for at least 2 years and can help find a replacement for the maintainer (team) if needed.

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Footnotes

  1. Please fill out a pre-submission inquiry before submitting a data visualization package.

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