MathNet.Numerics.FSharp 3.6.0

Math.NET Numerics for F#

Math.NET Numerics is the numerical foundation of the Math.NET project, aiming to provide methods and algorithms for numerical computations in science, engineering and every day use. Supports F# 3.0 on .Net 4.0, .Net 3.5 and Mono on Windows, Linux and Mac; Silverlight 5 and Windows 8 with PCL portable profile 47; Android/iOS with Xamarin.

There is a newer version of this package available.
See the version list below for details.
Install-Package MathNet.Numerics.FSharp -Version 3.6.0
dotnet add package MathNet.Numerics.FSharp --version 3.6.0
paket add MathNet.Numerics.FSharp --version 3.6.0
The NuGet Team does not provide support for this client. Please contact its maintainers for support.

Release Notes

Distributions: ChiSquare.CDF more robust for large numbers ~Baltazar Bieniek
Linear Algebra: MatrixStorage.Map2 equivalent to VectorStorage.Map2
Linear Algebra: Matrix and Vector Find/Find2, Exists/Exists2, ForAll/ForAll2
Linear Algebra: more consistent range checking in MatrixStorage.Clear and related
Linear Algebra: mixed-storage fall back implementations now leverage higher-order functions
BUG: Linear Algebra: fix loop range in MatrixStorage.ClearColumns (built-in storage not affected)
BUG: Linear Algebra: fix sparse matrix equality.
BUG: Linear Algebra: ArgumentException instead of index exception when trying to create an empty matrix.
Generate: Unfold, Fibonacci; Normal and Standard replacing Gaussian and Stable.
Native Providers: NativeProviderLoader to automatically load the provider for the matching processor architecture (x86, x64) ~Kuan Bartel
Native Providers: Control.NativeProviderPath allowing to explicitly declare where to load binaries from.
MKL Native Provider: support for native complex eigen-value decomposition ~Marcus Cuda
MKL Native Provider: non-convergence checks in singular-value and eigen-value decompositions ~Marcus Cuda

Version History

Version Downloads Last updated
4.7.0 4,337 11/11/2018
4.6.0 1,136 10/19/2018
4.5.1 15,420 5/22/2018
4.5.0 158 5/22/2018
4.4.1 420 5/6/2018
4.4.0 6,228 2/25/2018
4.3.0 194 2/24/2018
4.2.0 278 2/21/2018
4.1.0 319 2/19/2018
4.0.0 816 2/11/2018
4.0.0-beta07 156 2/10/2018
4.0.0-beta06 178 2/3/2018
4.0.0-beta05 184 1/22/2018
4.0.0-beta04 166 1/13/2018
4.0.0-beta03 158 1/9/2018
4.0.0-beta02 247 1/7/2018
4.0.0-beta01 154 1/7/2018
4.0.0-alpha04 152 1/5/2018
4.0.0-alpha03 167 12/26/2017
4.0.0-alpha02 197 11/30/2017
4.0.0-alpha01 162 11/26/2017
3.20.2 2,235 1/22/2018
3.20.1 373 1/13/2018
3.20.0 19,268 7/15/2017
3.20.0-beta01 207 5/31/2017
3.19.0 5,317 4/29/2017
3.18.0 1,225 4/9/2017
3.17.0 6,729 1/15/2017
3.16.0 666 1/3/2017
3.15.0 323 12/27/2016
3.14.0-beta03 232 11/20/2016
3.14.0-beta02 203 11/15/2016
3.14.0-beta01 250 10/30/2016
3.13.1 41,359 9/6/2016
3.13.0 535 8/18/2016
3.12.0 2,526 7/3/2016
3.11.1 2,245 4/24/2016
3.11.0 4,474 2/13/2016
3.10.0 3,407 12/30/2015
3.9.0 1,681 11/25/2015
3.8.0 16,022 9/26/2015
3.7.1 2,986 9/21/2015
3.7.0 7,119 5/9/2015
3.6.0 1,472 3/22/2015
3.5.0 2,113 1/10/2015
3.4.0 408 1/4/2015
3.3.0 1,398 11/26/2014
3.3.0-beta2 271 10/25/2014
3.3.0-beta1 288 9/28/2014
3.2.3 17,749 9/6/2014
3.2.2 309 9/5/2014
3.2.1 463 8/5/2014
3.2.0 285 8/5/2014
3.1.0 3,003 7/20/2014
3.0.2 700 6/26/2014
3.0.1 328 6/24/2014
3.0.0 806 6/21/2014
3.0.0-beta05 325 6/20/2014
3.0.0-beta04 296 6/15/2014
3.0.0-beta03 281 6/5/2014
3.0.0-beta02 302 5/29/2014
3.0.0-beta01 631 4/14/2014
3.0.0-alpha9 299 3/29/2014
3.0.0-alpha8 297 2/26/2014
3.0.0-alpha7 364 12/30/2013
3.0.0-alpha6 425 12/2/2013
3.0.0-alpha5 402 10/2/2013
3.0.0-alpha4 349 9/22/2013
3.0.0-alpha1 291 9/1/2013
2.6.0 6,139 7/26/2013
2.5.0 945 4/14/2013
2.4.0 625 2/3/2013
2.3.0 607 11/25/2012
2.2.1 625 8/29/2012
2.2.0 409 8/27/2012
2.1.2 1,375 10/9/2011
2.1.1 554 10/3/2011
2.1.0.19 522 10/3/2011
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