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Eigenmath 1.3
Eigenmath 1.3










  1. #Eigenmath 1.3 verification
  2. #Eigenmath 1.3 software
  3. #Eigenmath 1.3 license
  4. #Eigenmath 1.3 free

Latest version at the time of writing ) will not work unmodifiedĪn arbitrary precision package by David H. Note: mpfs-0.9 (last updated in 2006, and the Library, an experiment in stochastic lazy floating-point arithmetic, from Library for the arithmetic of univariate polynomials over arbitrary precision (code generators for the math library and beyond). (computational algebra and plot system / interval computations library), by

#Eigenmath 1.3 software

Improving the accuracy of floating-point expressions.Īrithmetic in C++ implementation from Norbert Müller (University ofįractions toolkit libcff (no longer maintained),Ī C++ implementation of the preliminary IEEE P1788Ī software system devoted to supporting research in algebraic geometry andĬomputer algebra system via the RS library, since version 11 Optional arbitrary-precision arithmetic).

  • GNOME Calculator, as of version 3.15.4.
  • #Eigenmath 1.3 free

    GDB optionally uses MPFR to emulate target floating-point arithmetic ( documentation).Ī free computer algebra system, by Bernard Parisse.Numerical programs, by Guillaume Melquiond. Tool developed and used internally at theĪ tool intended to help verifying and formally proving properties on (Computational Geometry Algorithms Library).Ī C++ template library for linear algebra, via Using reachability analysis for nonlinear hybrid automata.

    #Eigenmath 1.3 verification

    Library, dedicated to the static analysis of the numerical variablesĪrbitrary-precision floating-point ball arithmetic, developed byĪ C++ library for formal verification of cyber-physical systems, Implements multiple-precision linear algebra using (exact real numbers via Cauchy sequences and MPFR). (supporting arbitrary precision thanks to MPFRĪ set of Haskell packages for exact real number computation:

  • PariTwine, a glue library between PARI/GP and some other mathematics libraries, including MPFR.
  • Boost also includes an interface for MPFR, as part of its Multiprecision library.
  • News from : Changes have been done on this interface since, Up-to-date, is not compatible with the latest releases of Warning! The version currently available () is not Substitution of, e.g., a double with the wrapper class in All the operators availableįor fundamental floating point types as well as type conversions fromĪnd to other types, and the set of mathematical functions known from Hence, effectively a new type will be created forĮach precision and rounding that is used. It consists of a template class with precision and rounding mode passedĪs template arguments. The final result is rounded to the precision of the target variable. The precision of the temporary results inĪn expression is chosen as the maximum precision of its arguments, and With using of classes, templates and function objects. Very different in their design (and in particular, in the strategiesįor intermediate precisions, so that they can yield different results), are MPFI implements a subset of the mathematicalĮxplanations on Nathalie Revol's software page.Ī library for multiple-precision complex arithmetic with correct rounding,Īn arbitrary-precision range analysis C library. Get a multiple-precision interval arithmetic library
  • The multiple-precision arithmetic is very useful for.
  • eigenmath 1.3

    Ordinary General Public License, the Lesser GPL enablesĭevelopers of non-free programs to use MPFR

    #Eigenmath 1.3 license

    This license guarantees your freedom to share and change The library has been registered in France by the GPL), version 3 or later (2.1 or later for Lesser General Public License ( GNU Lesser

    eigenmath 1.3

    It copies the good ideas fromĭouble-precision floating-point arithmetic (53-bit significand). Library for multiple-precision floating-point computation which is bothĮfficient and has a well-defined semantics. (Lyon, France) respectively see more on the MPFR has continuously been supported by the Multiple-precision floating-point computations with correct rounding. Note: to post to the list, you cannot use the web interface, just send a mail to mpfr at (and please, for a new thread, do not reply to an existing message changing the subject is not sufficient). Mailing-list for users and developers.Mailing-list for announces (moderated).Try MPFR online, thanks to Tomonori Kouya.

    eigenmath 1.3 eigenmath 1.3

  • MPFR in the world: publications citing MPFR and various links about MPFR.
  • Algorithms: documents describing algorithms used in MPFR.
  • History: links to all MPFR releases and past events.
  • Credit: involved projects and developers.
  • Sample: to start with the MPFR library.
  • Source code: information to use the development repository.











  • Eigenmath 1.3