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    "info": {
        "author": "Philipp Nieting",
        "author_email": "developer@nieting.de",
        "bugtrack_url": null,
        "classifiers": [
            "Intended Audience :: Developers",
            "Intended Audience :: Education",
            "License :: OSI Approved :: MIT License",
            "Operating System :: OS Independent",
            "Programming Language :: Python :: 3",
            "Topic :: Security :: Cryptography"
        ],
        "description": "# PyECCArithmetic\n\nThis package provides basic arithmethic point operations on elliptic curves. The following operations for points are available:\n* Addition\n* Subtraction\n* Multiplication\n* Division\n* Order of point (for fair points)\n* Inversion of a point\n* Is the point on the curve?\n\nThe following curves are already implemented:\n* secp224r1\n* secp256r1\n* secp384r1\n* secp521r1\n* brainpoolP160r1\n* brainpoolP192r1\n* brainpoolP224r1\n* brainpoolP256r1\n* brainpoolP320r1\n* brainpoolP384r1\n* brainpoolP512r1\n\nIt is also possible to define your own curve.\n\n## Installation\n```\npip install PyECCArithmetic\n```\n\n## Addition\n```python\nfrom PyECCArithmetic import *\n\np = Point(x_1, y_1, curve=Curve.secp256r1())\nq = Point(x_2, y_2, curve=Curve.secp256r1())\n\nz = p + q # z is a new point\n```\n\n## Subtraction\n```python\nfrom PyECCArithmetic import *\n\np = Point(x_1, y_1) # curve defaults to Curve.secp256r1()\nq = Point(x_2, y_2)\n\nz = p - q # z = p + (-q), z is a new point\n```\n\n## Multiplication\nMultiplication is realised with the double and add algorithm.\n```python\nfrom PyECCArithmetic import *\n\np = Point(x_1, y_1) # curve defaults to Curve.secp256r1()\n\nz = p * 3 # z is a new point\n```\n\n## Division\n```python\nfrom PyECCArithmetic import *\n\np = Point(x_1, y_1) # curve defaults to Curve.secp256r1()\nq = Point(x_2, y_2)\n\nz = p / q # z is int, such that z * q == p\n```\n\n## Order calculation\n```python\nfrom PyECCArithmetic import *\n\np = Point(x_1, y_1) # curve defaults to Curve.secp256r1()\norder = p.calcOrder(timeout=5) # tries to calculate the order for maximal timeout seconds \n```\n\n## Custom curve definition\n```python\nfrom PyECCArithmetic import *\n\n# Only curves defined as Weierstrass equation are supported\n# y^2 = x^3 + a * x + b mod p\nc = Curve(a, b, p, name='optional')\n```\n\n## Is the point on the curve?\n```python\nfrom PyECCArithmetic import *\n\nonCurve = Point(1,1).isOnCurve # true or false \n```\n\n\n",
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