passagemath-ntl

passagemath: Computational Number Theory with NTL

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Project links

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 2005-2025 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:

providing modularized installation with pip,
establishing first-class membership in the scientific Python ecosystem,
giving clear attribution of upstream projects,
providing independently usable Python interfaces to upstream libraries,
offering platform portability and integration testing services to upstream projects,
inviting collaborations with upstream projects,
building a professional, respectful, inclusive community,
empowering Sage users to participate in the scientific Python ecosystem by publishing packages,
developing a port to Pyodide for serverless deployment with Javascript,
developing a native Windows port.

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) 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 10.6.x series are 3.10.x-3.14.x.

About this pip-installable distribution package

This pip-installable package passagemath-ntl is a small distribution that provides modules that depend on NTL, the library for doing number theory.

What is included

Computation of Bernoulli numbers modulo p:
- Cython wrapper for bernmm library
- Bernoulli numbers modulo p
Finite fields of characteristic 2
- Finite fields of characteristic 2
- Elements of finite fields of characteristic 2
p-adic extension elements:
Frobenius on Monsky-Washnitzer cohomology of a hyperelliptic curve
see MANIFEST

Project details

These details have not been verified by PyPI

Project links

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10.8.2

Mar 11, 2026

10.8.2rc4 pre-release

Mar 9, 2026

10.8.2rc3 pre-release

Mar 6, 2026

10.8.2rc2 pre-release

Mar 3, 2026

10.8.2rc1 pre-release

Mar 2, 2026

10.8.2rc0 pre-release

Mar 1, 2026

10.8.1

Feb 8, 2026

10.8.1rc3 pre-release

Feb 6, 2026

10.8.1rc2 pre-release

Feb 5, 2026

10.8.1rc1 pre-release

Feb 3, 2026

10.8.1rc0 pre-release

Feb 1, 2026

10.8.1a4 pre-release

Jan 31, 2026

10.8.1a3 pre-release

Jan 28, 2026

This version

10.6.48

Feb 2, 2026

10.6.47

Jan 15, 2026

10.6.42

Dec 14, 2025

10.6.28

Sep 24, 2025

10.5.49

Nov 1, 2025

10.5.29

May 2, 2025

10.5.22

Jan 21, 2025

10.4.68

Dec 2, 2024

10.4.36

Oct 30, 2024

10.4.7

Oct 17, 2024

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Algorithm	Hash digest
SHA256	`12ee85938ae0cf52d624888ab3aa6a9c9a358a5fa3d9390a56ea4abe6ff9bea5`
MD5	`56bc82b91691385aa890243d0bda7be8`
BLAKE2b-256	`e592b9b7a2e5c931eec53f560e3bae0ee85213d938e7dfc872e2f9ce92427b9c`

Algorithm	Hash digest
SHA256	`58789484ad49546dc262d7cdd5a512361fb2e940ebb1ef77e4d2acec3854fe26`
MD5	`69f34c8f1ef6fb57072511ba333333da`
BLAKE2b-256	`7657bd13af229fdac9db2e40343232afd83e5a9be375f7b1c7fda9407debb329`