normaliz-3.9.1-bp154.1.14 >  A bx!M@eee.Jrw8;?j1fIZܶ[:P~f t̤:#BTφwn*;ۨqkc2|&]V)$3.?3- giaP{Wˣ?_ cճGLXV:Hr LIx@y2jY,xf&*A'ϡc!~ \s>tOv $9; 'r]TqBSJ\NTv&ӭS~Sf0bdd20c84de6b2a4e13e8fabfcce37fb1f7d10bca9e07ad2724bb5b293ee01a3a6211cb83497e4c3ffa934809a1db6ddac883eabx!M@eee!ejȁ\;'hb?he,;wɘwb3776?WoA)գ5GWxaFGVp7kp̊ ;p-X7&Y&K=[kp^7:H2N=˃,4Ld[ĞO7c+f{S7"iGSߵ4m Eg҅]>؏i2n/~zʺ? ZuT;G z ad_jqAS\>p>'?'d   X5>O i    c ht,x(89$: +F$RG$hH$tI$X$Y$\$]$^$b%c%d&&e&+f&.l&0u&Dv&Pw'4x'@y'Lz'''''Cnormaliz3.9.1bp154.1.14Tools for computations in affine monoids and rational conesNormaliz is a tool for computations in affine monoids, vector configurations, lattice polytopes, and rational cones. It supports, * convex hulls and dual cones * conversion from generators to constraints and vice versa * triangulations, disjoint decompositions and Stanley decompositions * Hilbert basis of rational, not necessarily pointed cones * normalization of affine monoids * lattice points of rational polytopes and (unbounded) polyhedra * Hilbert (or Ehrhart) series and (quasi) polynomials under Z-gradings (for example, for rational polytopes) * generalized (or weighted) Ehrhart series and Lebesgue integrals of polynomials over rational polytopes via NmzIntegratebxpobs-arm-10:SUSE Linux Enterprise 15 SP4openSUSEGPL-3.0-or-laterhttps://bugs.opensuse.orgProductivity/Scientific/Mathhttps://www.normaliz.uni-osnabrueck.de/linuxaarch64A큤bxjbxo`Na7b7caa9054bfc10763c3c1eaa9340962c8a318a01cdb2c9305f1187015f3a5949409278b79b34de20fe0fd2f8bddb25d3a2d191145592215d30c3609157d1eerootrootrootrootrootrootnormaliz-3.9.1-bp154.1.14.src.rpmnormaliznormaliz(aarch-64)@@@@@@@@@@@@@@@@    ld-linux-aarch64.so.1()(64bit)ld-linux-aarch64.so.1(GLIBC_2.17)(64bit)libc.so.6()(64bit)libc.so.6(GLIBC_2.17)(64bit)libeanticxx.so.1()(64bit)libgcc_s.so.1()(64bit)libgcc_s.so.1(GCC_3.0)(64bit)libgmp.so.10()(64bit)libnormaliz.so.3()(64bit)libstdc++.so.6()(64bit)libstdc++.so.6(CXXABI_1.3)(64bit)libstdc++.so.6(CXXABI_1.3.9)(64bit)libstdc++.so.6(GLIBCXX_3.4)(64bit)libstdc++.so.6(GLIBCXX_3.4.11)(64bit)libstdc++.so.6(GLIBCXX_3.4.21)(64bit)libstdc++.so.6(GLIBCXX_3.4.9)(64bit)rpmlib(CompressedFileNames)rpmlib(FileDigests)rpmlib(PayloadFilesHavePrefix)rpmlib(PayloadIsXz)3.0.4-14.6.0-14.0-15.2-14.14.3a/k@``%@_w@_N7_JC@_$^3^F]]p]]w@]c]a&[ͻ[O+[@Z@ZTZ@@ZfY˒YYbYbXӸX+WXVJan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt badshah400@gmail.combadshah400@gmail.combadshah400@gmail.combadshah400@gmail.combadshah400@gmail.comjengelh@inai.debadshah400@gmail.comjengelh@inai.dejengelh@inai.debadshah400@gmail.combadshah400@gmail.comjengelh@inai.dejengelh@inai.dejengelh@inai.dejengelh@inai.de- Update to release 3.9.1 * This simplifies the handling of distributed computations in connection with volume by signed decomposition. There are a few other improvements.- Update to release 3.9.0 * Normaliz now uses e-antic for algebraic polyhedra. * Added the Lawrence algorithm for polytope volumes by signed decomposition into simplices. * The descent algorithm for volumes now has a variant exploiting isomorphisms of faces.- Update to release 3.8.10 * New data structure for the return of triangulations and other decompositions by libnormaliz.- Update to release 3.8.9 * New extensions: * Input types rational_lattice and rational_offset. They allow to choose an arbitrary sublattice of the rational space as the lattice of reference. * Computation goal IsEmptySemiOpen. It allows to check the emptyness of semiopen polyhedra defined by inequalities and strict inequalities. * Computation goals DualFaceLattice, DualFVector, DualIncidence computing the face lattice etc. for the dual cone. * Computation goal TriangulationGenerators: it replaces unstable Generators, and the name says explicitly for what it is meant.- Enable flint integration- Update to release 3.8.8 * No user-visible changes; a build fix for Debian packaging.- Update to release 3.8.7 * It is now possible to check the emptyness of semiopen polyhedra via the new computation goal IsEmptySemiopen. The '"open faces" are defined by excluded_faces and inhom_excluded_faces.- Update to release 3.8.5 * New feature: computation of refined triangulations using all input generators or all lattice points in a polytope or being unimodular.- Update to release 3.8.4 * Use of precomputed data newly designed. * New versions of CoCoALib and nauty integrated.- Update to release 3.8.3 * Technical realease that fixes an incompatibility between libnormaliz and PyNormaliz in version 3.8.2.- Update to release 3.8.2 * Some improvement in convex hull computation for algebraic polytopes. * Code cleaned up and formatted; also in the installation files.- Update to release 3.8.1 * This release fixes the codimension bug of 3.8.0.- Update to release 3.8.0 * This release adds the computation of automorphism groups to Normaliz. Various types of automorphism groups can be computed: combinatorial, rational/algebraic, integral and euclidean. It is not yet possible to use the automorphism groups in the computation of other invariants, which is the main reason for their introduction. - Remove 0001-Fix-a-bunch-of-compiler-warnings-and-two-actual-bugs.patch, headerfile.patch- Add headerfile.patch to provide normaliz/output.h.- Update to new upstream release 3.7.4 * Algebraic polyhedra: these can now be computed directly in Normaliz so that QNormaliz has become obsolete. * Face lattice and f-vector can now be computed by Normaliz. * NumberLatticePoints is a new computation goal that lets Normaliz count lattice points in polytopes without storing them. * Added the computation goals Dynamic and Static and the libnormaliz function modifyCone. - Add 0001-Fix-a-bunch-of-compiler-warnings-and-two-actual-bugs.patch- Update to version 3.6.3: * Fix configure.ac that caused building issues. - Update to version 3.6.2: * Fix problems with certain borderline input, like empty polytopes or polytopes of embedding dimension 0.- Update to version 3.6.1: * Introduction of NoGradingDenom and better treatment of polytopes. * Refinements in the computation of volumes.- Update to version 3.6.0: * Includes QNormaliz as a tool for algebraic polyhedra and its Python interface PyQNormaliz. * The install scripts have been revised thoroughly.- Update to version 3.5.4: * Make computations that so far required homogeneous input available to all polytopes, regardless of the input type: Ehrhart series, triangulations, cone decomposition, Stanley decomposition. - Changes from version 3.5.3: * Performance improvements. * Bug fixes. - Changes from version 3.5.2: * Introduce a new algorithm for volume computations by descent in the face lattice. * Bug fixes. - Use %%license to package COPYING file, instead of %%doc.- Update to version 3.5.1: * Uniqueness in output of not uniqely determined results (bases of sublattices, equations), necessary to make all tests yield the same results on all. systems - Drop 0001-Fix-compiler-warnings-in-matrix.cpp.patch: incorporated upstream.- Update to new upstream release 3.5.0 * Euclidean volume of polytopes * Expansion of series * Projection of cones and polyhedra * LLL reduced coordinates for project-and-lift - Add 0001-Fix-compiler-warnings-in-matrix.cpp.patch- Update to version 3.4.1: * Miscellaneous bug fixes.- Let normaliz-devel require boost-devel because its header files do.- Drop unusual Require on gap-core (copy&paste error?)- Update to version 3.4.0: * New project-and-lift algorithm, also in a floating point variant. * Improved subdivision of large simplicial cones, equivalent own replacement of Scip. * Floating point input (and, partly, output). * Fast Gorenstein test. * Restriction of number of significant coefficients of quasipolynomial.- Update to new upstream release 3.3.0: * Inclusion of NmzIntegrate in libnormaliz * Rational numbers in input * Improvement of polynomial arithmetic * Controlled interruption- Update to new upstream release 3.2.1 * Automatic choice of symmetrization * better use of HSOP option via libnormaliz- Update to new upstream release 3.2.0 * Constriants in symbolic format * A better implementation of Approximate and its use in the inhomogeneous case * Option for Symmetrize that produces symmetrized input for and runs nmzIntegrate and runs on it * QNormaliz, a version of Normaliz using coordinates in an extension of the rational numbers (estricted to convex hull computations and triangulation) * Further automatic choices of algorithmic variants- Update to new upstream release 3.1.1 * support for nonpointed cones / input of subspace * new computation goals: IsIntegrallyClosed and WitnessNotIntegrallyClosed * new computation goal: IntegerHull * new computation goal: ConeDecomposition- Initial package (version 3.1.0) for build.opensuse.orgobs-arm-10 16520948323.9.1-bp154.1.143.9.1-bp154.1.14normaliznormalizCOPYING/usr/bin//usr/share/licenses//usr/share/licenses/normaliz/-fmessage-length=0 -grecord-gcc-switches -O2 -Wall -D_FORTIFY_SOURCE=2 -fstack-protector-strong -funwind-tables -fasynchronous-unwind-tables -fstack-clash-protection -gobs://build.opensuse.org/openSUSE:Backports:SLE-15-SP4/standard/07f18d5a4509217c3080e4659ce61445-normalizcpioxz5aarch64-suse-linuxELF 64-bit LSB shared object, ARM aarch64, version 1 (SYSV), dynamically linked, interpreter /lib/ld-linux-aarch64.so.1, BuildID[sha1]=a539a4bcd39e1b72f1b327b6cc4cb2d09ab2265f, for GNU/Linux 3.7.0, strippeddirectoryASCII textRRRRRR R R R RRRR RRR^ٽqwY2;Аutf-81a7ce8257ff6d07acf6f5176e11d9a88d16721d49f6aebce6446f04502b5bd53? 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