gnu: fplll: Update to 5.2.1.
* gnu/packages/algebra.scm (fplll): Update to 5.2.1. [source]: Use Github tagged release: the original tarball no longer exists. [native-inputs]: Add Autoconf and al. [homepage]: Update it, the previous one no longer exists. [description]: Expound description.
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@ -145,23 +145,49 @@ line applications.")
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(define-public fplll
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(package
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(name "fplll")
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(version "4.0.4")
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(version "5.2.1")
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(source (origin
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(method url-fetch)
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(uri (string-append
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"http://perso.ens-lyon.fr/damien.stehle/fplll/libfplll-"
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version ".tar.gz"))
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(sha256 (base32
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"1cbiby7ykis4z84swclpysrljmqhfcllpkcbll1m08rzskgb1a6b"))))
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(method git-fetch)
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(uri (git-reference
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(url "https://github.com/fplll/fplll.git")
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(commit version)))
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(file-name (git-file-name name version))
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(sha256
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(base32
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"015qmrd7nfaysbv1hbwiprz9g6hnww1y1z1xw8f43ysb7k1b5nbg"))))
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(build-system gnu-build-system)
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(inputs `(("gmp" ,gmp)
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(native-inputs
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`(("autoconf" ,autoconf)
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("automake" ,automake)
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("libtool" ,libtool)))
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(inputs
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`(("gmp" ,gmp)
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("mpfr" ,mpfr)))
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(home-page "https://github.com/fplll/fplll")
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(synopsis "Library for LLL-reduction of euclidean lattices")
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(description
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"fplll LLL-reduces euclidean lattices. Since version 3, it can also
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solve the shortest vector problem.")
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(license license:lgpl2.1+)
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(home-page "http://perso.ens-lyon.fr/damien.stehle/fplll/")))
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"fplll contains implementations of several lattice algorithms.
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The implementation relies on floating-point orthogonalization, and LLL
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is central to the code, hence the name.
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It includes implementations of floating-point LLL reduction
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algorithms, offering different speed/guarantees ratios. It contains
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a @emph{wrapper} choosing the estimated best sequence of variants in
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order to provide a guaranteed output as fast as possible. In the case
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of the wrapper, the succession of variants is oblivious to the user.
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It includes an implementation of the BKZ reduction algorithm,
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including the BKZ-2.0 improvements (extreme enumeration
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pruning, pre-processing of blocks, early termination). Additionally,
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Slide reduction and self dual BKZ are supported.
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It also includes a floating-point implementation of the
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Kannan-Fincke-Pohst algorithm that finds a shortest non-zero lattice
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vector. For the same task, the GaussSieve algorithm is also available
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in fplll. Finally, it contains a variant of the enumeration algorithm
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that computes a lattice vector closest to a given vector belonging to
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the real span of the lattice.")
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(license license:lgpl2.1+)))
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(define-public pari-gp
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(package
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