{
    "info": {
        "author": "Phillip M. Feldman",
        "author_email": "Phillip.M.Feldman@gmail.com",
        "bugtrack_url": null,
        "classifiers": [
            "Development Status :: 6 - Mature"
        ],
        "description": "OVERVIEW\r\n********\r\n\r\nThis module was created to supplement Python's itertools module, filling in gaps\r\nin the following areas of basic combinatorics:\r\n\r\n(A) ordered and unordered m-way combinations,\r\n\r\n(B) generalizations of the four basic occupancy problems ('balls in boxes'), and\r\n\r\n(C) constrained permutations, otherwise known as the 'off-by-m' problem.\r\n\r\nNOTE: The Python Package Index's documentation system is currently broken.  Pending fixes, I'm directing users to the documentation on my personal website:\r\n\r\nhttp://phillipmfeldman.org/Python/combinatorics.html",
        "description_content_type": null,
        "docs_url": null,
        "download_url": "http://phillipmfeldman.org/Python/Combinatorics-1.4.5.zip",
        "downloads": {
            "last_day": -1,
            "last_month": -1,
            "last_week": -1
        },
        "home_page": "http://phillipmfeldman.org",
        "keywords": "",
        "license": "MIT",
        "maintainer": "Phillip M. Feldman",
        "maintainer_email": "",
        "name": "Combinatorics",
        "package_url": "https://pypi.org/project/Combinatorics/",
        "platform": "",
        "project_url": "https://pypi.org/project/Combinatorics/",
        "project_urls": {
            "Download": "http://phillipmfeldman.org/Python/Combinatorics-1.4.5.zip",
            "Homepage": "http://phillipmfeldman.org"
        },
        "release_url": "https://pypi.org/project/Combinatorics/1.4.5/",
        "requires_dist": null,
        "requires_python": null,
        "summary": "This module was created to supplement Python's itertools module, filling in gaps in the following areas of basic combinatorics:  (A) ordered and unordered m-way combinations,  (B) generalizations of the four basic occupancy problems ('balls in boxes'), and  (C) constrained permutations, otherwise known as the 'off-by-m' problem.",
        "version": "1.4.5"
    },
    "last_serial": 1495376,
    "releases": {
        "1.4.5": []
    },
    "urls": []
}