arithmoi: Efficient basic number-theoretic functions.

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A library of basic functionality needed for number-theoretic calculations. The aim of this library is to provide efficient implementations of the functions. Primes and related things (totients, factorisation), powers (integer roots and tests, modular exponentiation).

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Math
- NumberTheory

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arithmoi-0.13.0.0.tar.gz [browse] (Cabal source package)
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Maintainer's Corner

Package maintainers

CarterSchonwald, DanielFischer, HerbertValerioRiedel, Bodigrim

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Versions [RSS]	0.1.0.0, 0.1.0.1, 0.1.0.2, 0.2.0.0, 0.2.0.1, 0.2.0.2, 0.2.0.3, 0.2.0.4, 0.2.0.5, 0.2.0.6, 0.3.0.0, 0.4.0.0, 0.4.0.1, 0.4.0.2, 0.4.0.3, 0.4.0.4, 0.4.1.0, 0.4.1.1, 0.4.1.2, 0.4.1.3, 0.4.2.0, 0.4.3.0, 0.5.0.0, 0.5.0.1, 0.6.0.0, 0.6.0.1, 0.7.0.0, 0.8.0.0, 0.9.0.0, 0.10.0.0, 0.11.0.0, 0.11.0.1, 0.12.0.0, 0.12.0.1, 0.12.0.2, 0.12.1.0, 0.13.0.0 (info)
Change log	changelog.md
Dependencies	array (>=0.5 && <0.6), base (>=4.15 && <5), chimera (>=0.3 && <0.5), constraints (<0.15), containers (>=0.5.11 && <0.8), deepseq (<1.6), exact-pi (>=0.5 && <0.6), ghc-bignum (<1.4), infinite-list (<0.2), integer-logarithms (>=1.0 && <1.1), integer-roots (>=1.0 && <1.1), mod (<0.3), random (>=1.0 && <1.3), semirings (>=0.5.2 && <0.8), transformers (>=0.4 && <0.7), vector (>=0.12 && <0.14) [details]
Tested with	ghc ==9.0.2, ghc ==9.2.8, ghc ==9.4.5, ghc ==9.6.2
License	MIT
Copyright	(c) 2016-2021 Andrew Lelechenko, 2016-2019 Carter Schonwald, 2011 Daniel Fischer
Author	Andrew Lelechenko, Daniel Fischer
Maintainer	Andrew Lelechenko <andrew.lelechenko@gmail.com>
Revised	Revision 4 made by Bodigrim at 2024-05-21T22:02:11Z
Category	Math, Algorithms, Number Theory
Home page	https://github.com/Bodigrim/arithmoi
Bug tracker	https://github.com/Bodigrim/arithmoi/issues
Source repo	head: git clone https://github.com/Bodigrim/arithmoi
Uploaded	by Bodigrim at 2023-07-29T18:32:19Z
Distributions	Arch:0.13.0.0, LTSHaskell:0.13.0.0, NixOS:0.13.0.0, Stackage:0.13.0.0
Reverse Dependencies	24 direct, 7877 indirect [details]
Downloads	42107 total (266 in the last 30 days)
Rating	2.25 (votes: 5) [estimated by Bayesian average]
Your Rating	λ λ λ
Status	Docs available [build log] Last success reported on 2023-07-29 [all 1 reports]