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InvariantRing

Macaulay2 package for computing invariants of linear group actions on rings. For an overview, see The InvariantRing package for Macaulay2.

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Using InvariantRing

Getting started

  • The InvariantRing package is included in the official Macaulay2 distribution, so it can be used out of the box in a local installation or in a Macaulay2Web server.

  • Thanks to Al Ashir Intisar and Francesca Gandini, you can also run Macaulay2 + InvariantRing in a codespace, which is good for small computations or to start writing code directly from your browser without installation. To do so:

    1. fork this repository;
    2. switch to the desired branch from the top left dropdown menu;
    3. click the <> Code button at the top right;
    4. select Codespaces and click the Create codespace on ... button.

    For a more detailed how-to with pictures, please see fragandi/M2-codespace.

Documentation

To start using InvariantRing, issue the command

needsPackage "InvariantRing"

in a running session of Macaulay2, then issue

viewHelp "InvariantRing"

to view the documentation (also available on the M2 website). The examples folder in this repository contains examples of computations that can be performed using this package.

Contributing to InvariantRing

Feature requests and development

If you have suggestions for new features or if you would like to implement new features yourself, please open a new issue with the 'Feature request' template. Once the request is evaluated, a new feature branch will be created and any progress will be tracked in the discussions for that issue so that others are kept informed of current development status. To develop code for the new feature, please fork the repository and then issue a pull request against the feature branch when you are done.

Reporting a bug

If you encounter a bug with the code in the InvariantRing package, please open a new issue in this repository (not the Macaulay2 repository) using the 'Bug report' template.

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Macaulay2 package for computing invariants of group actions on polynomial rings

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