modular-arithmetic: A type for integers modulo some constant.

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A convenient type for working with integers modulo some constant. It saves you from manually wrapping numeric operations all over the place and prevents a range of simple mistakes. Integer Mod 7 is the type of integers (mod 7) backed by Integer. We also have some cute syntax for these types like ℤ/7 for integers modulo 7.

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- Data.Modular

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modular-arithmetic-1.2.1.4.tar.gz [browse] (Cabal source package)
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TikhonJelvis

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1.2.1.0, 2.0.0.0, 2.0.0.1

Versions [RSS]	1.0.0.0, 1.0.0.1, 1.0.1.0, 1.0.1.1, 1.1.0.0, 1.2.0.0, 1.2.1.0, 1.2.1.1, 1.2.1.2, 1.2.1.3, 1.2.1.4, 1.2.1.5, 2.0.0.0, 2.0.0.1, 2.0.0.2, 2.0.0.3 (info)
Change log	CHANGELOG.md
Dependencies	base (<4.11) [details]
License	BSD-3-Clause
Author	Tikhon Jelvis <tikhon@jelv.is>
Maintainer	Tikhon Jelvis <tikhon@jelv.is>
Category	Math
Home page	https://github.com/TikhonJelvis/modular-arithmetic
Bug tracker	https://github.com/TikhonJelvis/modular-arithmetic/issues
Source repo	head: git clone git://github.com/TikhonJelvis/modular-arithmetic.git
Uploaded	by TikhonJelvis at 2018-12-15T04:17:44Z
Distributions	NixOS:2.0.0.3
Reverse Dependencies	5 direct, 14 indirect [details]
Downloads	10036 total (64 in the last 30 days)
Rating	2.25 (votes: 2) [estimated by Bayesian average]
Your Rating	λ λ λ
Status	Docs not available [build log] All reported builds failed as of 2018-12-15 [all 3 reports]

Readme for modular-arithmetic-1.2.1.4

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Modular Arithmetic

This package provides a type for integers modulo some constant, usually written as ℤ/n.

Here is a quick example:

>>> 10 * 11 :: ℤ/7
5

It also works correctly with negative numeric literals:

>>> (-10) * 11 :: ℤ/7
2

Modular division is an inverse of modular multiplication. It is defined when divisor is coprime to modulus:

>>> 7 `div` 3 :: ℤ/16
13
>>> 3 * 13 :: ℤ/16
7