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The primary source code repository for Macaulay2, a system for computing in commutative algebra, algebraic geometry and related fields.
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Macaulay2 Macaulay2 is a system for computing in commutative algebra, algebraic geometry and related fields. The system was originally written by Dan Grayson and Mike Stillman. David Eisenbud joined the project a number of years ago, and many users are writing packages for the system, and some are contributing source code. See our web page https://macaulay2.com/ for more details and for downloading binary releases. The source code is available at https://github.com/Macaulay2/M2. One uses the program "git" to access it. For brief instructions about how to use git, see https://github.com/Macaulay2/M2/wiki/Git-for-Macaulay2-Contributors . Report bugs via the github issue tracker at https://github.com/Macaulay2/M2/. The directory containing this file is the top level directory of the directory tree that contains the following subdirectories: M2 The subdirectory "M2" contains everything needed by a user to build Macaulay2, and the file "M2/INSTALL" gives instructions for doing so. bugs The subdirectory "bugs" is where we keep track of older bug reports. ----------------------------------------------------------------------------- Contributions to the code of Macaulay2 are welcome. To make a contribution, submit a "pull request" on github. If the contribution involves changing an existing package in a non-trivial way, we will normally contact the authors to get their approval of the change. If a new package with mathematical content is submitted, it will normally be accepted if it can be installed with "installPackage" and the tests pass as determined by "check", in the latest version of Macaulay2. To start working on an existing github "issue", volunteer to work on it, so you can get "assigned" to the issue, thereby preventing duplication of effort. To report a bug, submit an "issue" on github.
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The primary source code repository for Macaulay2, a system for computing in commutative algebra, algebraic geometry and related fields.
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