diagrams-solve: Pure Haskell solver routines used by diagrams
Pure Haskell solver routines used by the diagrams project. Currently includes finding real roots of low-degree (n < 5) polynomials, and solving tridiagonal and cyclic tridiagonal linear systems.
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- diagrams-solve-0.1.3.tar.gz [browse] (Cabal source package)
- Package description (revised from the package)
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| Versions [RSS] | 0.1, 0.1.0.1, 0.1.1, 0.1.2, 0.1.3 |
|---|---|
| Change log | CHANGES.markdown |
| Dependencies | base (>=4.5 && <5.0) [details] |
| Tested with | ghc ==7.6.3 || ==7.8.4 || ==7.10.3 || ==8.0.2 || ==8.2.2 || ==8.4.4 || ==8.6.5 || ==8.8.4 || ==8.10.7 || ==9.0.2 || ==9.2.4 || ==9.4.5 || ==9.6.2 |
| License | BSD-3-Clause |
| Author | various |
| Maintainer | diagrams-discuss@googlegroups.com |
| Revised | Revision 3 made by BrentYorgey at 2024-07-01T20:51:25Z |
| Category | Math |
| Home page | https://diagrams.github.io |
| Source repo | head: git clone http://github.com/diagrams/diagrams-solve.git |
| Uploaded | by BrentYorgey at 2021-02-13T12:55:46Z |
| Distributions | Debian:0.1.2, LTSHaskell:0.1.3, NixOS:0.1.3, Stackage:0.1.3 |
| Reverse Dependencies | 2 direct, 105 indirect [details] |
| Downloads | 18057 total (105 in the last 30 days) |
| Rating | (no votes yet) [estimated by Bayesian average] |
| Your Rating | |
| Status | Docs available [build log] Last success reported on 2021-02-13 [all 1 reports] |
Readme for diagrams-solve-0.1.3
[back to package description]
Miscellaneous pure-Haskell solver routines used in diagrams, a Haskell embedded domain-specific language for compositional, declarative drawing.
This is split out into a separate package with no dependencies on the rest of diagrams in case it is useful to others, but no particular guarantees are made as to the suitability or correctness of the code (though we are certainly open to bug reports).
Currently the package contains:
-
functions to find real roots of quadratic, cubic, and quartic polynomials, in
Diagrams.Solve.Polynomial -
functions to solve tridiagonal and cyclic tridiagonal systems of linear equations, in
Diagrams.Solve.Tridiagonal