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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 --pip-args="--prefer-binary" --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[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 dafd04f45a1671508a83347e4bd38e31b04db199621436c616958c21340562fe
MD5 f5179fffa4ca9598c75fab72c883f6cd
BLAKE2b-256 6b2787476f892379dbb5824ec6abd147d6fb2658ea026200fb078357a0050fba

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SHA256 ec41249d1868d4ed6862ddbd4dac395fbd982f91827f12b4057b1b0b38174816
MD5 783f608b02b68834454fc6bd4806667d
BLAKE2b-256 54c842bf480ca358dfb4372c8e3e9e48ca5f9fb692059669d82f58ad3d2a2186

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SHA256 921acc81bff7d2f9f1cda1379b3e936e0f3fa663a6642f5f5a2a1ece36696b79
MD5 72dcc32bf70e3c1c2757ca2f60c9fca3
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SHA256 28a460fe472f6d65451dc2a1038b80a2e8350634102b0e7d4f224ea3af20a938
MD5 79e291f5ce442e2afa8ddcbbbd7fe0cc
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SHA256 3cf580dbbf67a731fec024939827bc02f8e03d78cb751a844d029ef7ce31065d
MD5 2890e6bfb6d2779d469ef3f2b087c8cc
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SHA256 1dae0b80bb218f654018ae3e3234af5706f1f53f14259ff91202552499ab93fe
MD5 3eb46079f7cc3ac2f60c4345eaac1ac8
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SHA256 c1561f7488ccda26d6e18e9c596c6f2fb1382a3a23e60a4b8e3434b843118cf8
MD5 1a9c28c204c785dbc86f7acef41c8a3a
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SHA256 8d4d662d581d7b0f6b7c0156e0c4698b36c6abfcb7007f03a26b12bcaceaa210
MD5 a050bffd7931a8018184d4965d5b1b38
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SHA256 f029222f37d048546a07fb0e6eea9e84fa3a0c752020c6aebf7a0f96c42a777b
MD5 5cc41cee5f4da6c2ea93b1b10ba43cb8
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SHA256 03c814e9dc7a1c83dc0caa901b37c8f803dbe8c2a442baa14909f45f754e6663
MD5 dd1e48596cfa43c2e9b42ca9462df36a
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SHA256 3618cb79bbe04593a3d862fc989aa55649f419c914a76b81baa6e6e61bf3e4a7
MD5 38497fce8fb91cfe558d0e6b55989e40
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