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passagemath: Symbolic calculus

Project description

passagemath is open source mathematical software in Python, released under the GNU General Public Licence GPLv2+.

It is a fork of SageMath, which has been developed 2005-2026 under the motto “Creating a Viable Open Source Alternative to Magma, Maple, Mathematica, and MATLAB”.

The passagemath fork uses the motto “Creating a Free Passage Between the Scientific Python Ecosystem and Mathematical Software Communities.” It was created in October 2024 with the following goals:

Moreover, the passagemath project:

  • provides a stable, frequently updated version of the Sage distribution,

  • integrates additional mathematical software, notably Macaulay2, a full set of GAP packages, and the Combinatorial Matrix Recognition library,

  • curates a library of Sage user packages.

Full documentation is available online.

passagemath attempts to support and provides binary wheels suitable for all major Linux distributions and recent versions of macOS.

Binary wheels for native Windows (x86_64, ARM) are are available for a subset of the passagemath distributions. Use of the full functionality of passagemath on Windows currently requires the use of Windows Subsystem for Linux (WSL) or virtualization.

The supported Python versions in the passagemath-10.8.x series are 3.11.x-3.14.x; the passagemath-10.6.x series (EOL 2026-10) still supports Python 3.10.x.

About this pip-installable distribution package

This pip-installable distribution passagemath-symbolics is a distribution of a part of the Sage Library. It provides a small subset of the modules of the Sage library (“sagelib”, passagemath-standard).

What is included

Examples

Using SageManifolds:

$ pipx run --spec "passagemath-symbolics[test]" ipython

In [1]: from passagemath_symbolics import *

In [2]: M = Manifold(4, 'M', structure='Lorentzian'); M
Out[2]: 4-dimensional Lorentzian manifold M

In [3]: X = M.chart(r"t r:(0,+oo) th:(0,pi):\theta ph:(0,2*pi):\phi")

In [4]: t,r,th,ph = X[:]; m = var('m'); assume(m>=0)

In [5]: g = M.metric(); g[0,0] = -(1-2*m/r); g[1,1] = 1/(1-2*m/r); g[2,2] = r**2; g[3,3] = (r*sin(th))**2; g.display()
Out[5]: g = (2*m/r - 1) dt⊗dt - 1/(2*m/r - 1) dr⊗dr + r^2 dth⊗dth + r^2*sin(th)^2 dph⊗dph

In [6]: g.christoffel_symbols_display()
Out[6]:
Gam^t_t,r = -m/(2*m*r - r^2)
Gam^r_t,t = -(2*m^2 - m*r)/r^3
Gam^r_r,r = m/(2*m*r - r^2)
Gam^r_th,th = 2*m - r
Gam^r_ph,ph = (2*m - r)*sin(th)^2
Gam^th_r,th = 1/r
Gam^th_ph,ph = -cos(th)*sin(th)
Gam^ph_r,ph = 1/r
Gam^ph_th,ph = cos(th)/sin(th)

Available as extras, from other distributions

pip install "passagemath-symbolics[fricas]"

Computer algebra system FriCAS, via passagemath-fricas

pip install "passagemath-symbolics[giac]"

Computer algebra system Giac, via passagemath-giac

pip install "passagemath-symbolics[mathics3]"

Computer algebra system Mathics3

pip install "passagemath-symbolics[primecount]"

Prime counting function implementation primecount, via primecountpy

pip install "passagemath-symbolics[sympy]"

Python library for symbolic mathematics / computer algebra system SymPy

pip install "passagemath-symbolics[plot]"

Plotting facilities

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SHA256 d68521c3666f4aa213db84a1c358ba464efdaab9102533418779d4cfc0d4b1cd
MD5 0195cde3578dbe31dc3d3ccd5e0fc54e
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SHA256 c947a8595d98e0165f98be572c00f78a69d1096f9559afe9ae807b255101354e
MD5 a44cdd7744b068c1b78c9a13132bd47a
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SHA256 74aaeaee8d5cb4d080f2a04b4a385d42a415e9ee94dff397787bb036ed09154b
MD5 11f2f9518cc95e51fa027d9c2329bb79
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SHA256 0cecf5c382bcc229d44c1f10e27a7dc2307196c6669ee985fa656afc396c3f55
MD5 e1ca309fdc30234905aebb4d362f94c9
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SHA256 947760270a3057eb11b9c8a5455b578cd63bbcda9ff4a424dc70313604b652d6
MD5 50eb2f56dfcd937c1f931547b729a15c
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SHA256 17f38229c7fec60f50aeb750aaf9b12eddb06f118c1a73f656c68175e7b1ef26
MD5 8499bd091d5cb65fa7f031a6ea1874a5
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SHA256 7a946447cd484cf5d9070fa1b71ed2c3af36bcff6cabeeae9db12555ccbb27c1
MD5 a26dfe67a0570a4a9aff277462b99009
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SHA256 d84666acbf53bd3475602aac6c47bce3595f3cbf978c7530923279a078973b99
MD5 b9033481bac89b9de780b00d9c7dc5fb
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SHA256 83a697b64a1692800945c8e2338606f8aac4176841032fd1d3a77dfa049919ed
MD5 2d636fe4df1ce9537f801ea10602febc
BLAKE2b-256 984ee99c2b38e5cc58fb3e6aab3826b3a21d32426c832c0d1bedef874f7b6e24

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SHA256 a90208ae0d01141940bd292de838338742d46ece8ab5ed68e69a88b3cf701f31
MD5 0623b78ba15c2c0bdac20443ef1d43ff
BLAKE2b-256 014a1ea2bcc7ee5c2c29debc4a2f6df27e6ddf58b388d44346ce843df551c85e

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