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author | Magali Lemes <magalilemes00@gmail.com> | 2020-10-16 15:51:07 -0300 |
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committer | Ludovic Courtès <ludo@gnu.org> | 2020-10-17 22:40:18 +0200 |
commit | 633b0242d08279f493d4812ead7e4f6efcf9924d (patch) | |
tree | de37547d77218bbcbef1750f6c10ce197bb31d70 | |
parent | 62fc3e375ce5c8a35c488bc67a4dd38773f5b320 (diff) | |
download | guix-633b0242d08279f493d4812ead7e4f6efcf9924d.tar.gz |
gnu: Add r-calculus.
* gnu/packages/cran.scm (r-calculus): New variable. Signed-off-by: Ludovic Courtès <ludo@gnu.org>
-rw-r--r-- | gnu/packages/cran.scm | 30 |
1 files changed, 30 insertions, 0 deletions
diff --git a/gnu/packages/cran.scm b/gnu/packages/cran.scm index 252699c691..fea560f7a1 100644 --- a/gnu/packages/cran.scm +++ b/gnu/packages/cran.scm @@ -30,6 +30,7 @@ ;;; Copyright © 2020 Vinicius Monego <monego@posteo.net> ;;; Copyright © 2020 Antoine Côté <antoine.cote@posteo.net> ;;; Copyright © 2020 Arun Isaac <arunisaac@systemreboot.net> +;;; Copyright © 2020 Magali Lemes <magalilemes00@gmail.com> ;;; ;;; This file is part of GNU Guix. ;;; @@ -24598,3 +24599,32 @@ enrichment analysis (GSEA) calculation with or without the absolute filtering. Without filtering, users can perform (original) two-tailed or one-tailed absolute GSEA.") (license license:gpl2))) + +(define-public r-calculus + (package + (name "r-calculus") + (version "0.2.1") + (source + (origin + (method url-fetch) + (uri (cran-uri "calculus" version)) + (sha256 + (base32 + "0hs7hzjl6xjza20v9zx9a1piywxa6w3h2rskr52d1dcbc0vwhinp")))) + (properties `((upstream-name . "calculus"))) + (build-system r-build-system) + (propagated-inputs + `(("r-rcpp" ,r-rcpp))) + (home-page "https://github.com/guidotti/calculus") + (synopsis "High dimensional numerical and symbolic calculus") + (description + "Efficient C++ optimized functions for numerical and symbolic calculus. +It includes basic symbolic arithmetic, tensor calculus, Einstein summing +convention, fast computation of the Levi-Civita symbol and generalized +Kronecker delta, Taylor series expansion, multivariate Hermite polynomials, +accurate high-order derivatives, differential operators (Gradient, Jacobian, +Hessian, Divergence, Curl, Laplacian) and numerical integration in arbitrary +orthogonal coordinate systems: cartesian, polar, spherical, cylindrical, +parabolic or user defined by custom scale factors.") + (license license:gpl3))) + |