MathNet.Numerics.FSharp.Signed
4.15.0
Prefix Reserved
See the version list below for details.
Install-Package MathNet.Numerics.FSharp.Signed -Version 4.15.0
dotnet add package MathNet.Numerics.FSharp.Signed --version 4.15.0
<PackageReference Include="MathNet.Numerics.FSharp.Signed" Version="4.15.0" />
paket add MathNet.Numerics.FSharp.Signed --version 4.15.0
#r "nuget: MathNet.Numerics.FSharp.Signed, 4.15.0"
// Install MathNet.Numerics.FSharp.Signed as a Cake Addin
#addin nuget:?package=MathNet.Numerics.FSharp.Signed&version=4.15.0
// Install MathNet.Numerics.FSharp.Signed as a Cake Tool
#tool nuget:?package=MathNet.Numerics.FSharp.Signed&version=4.15.0
F# Modules for Math.NET Numerics, 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 .Net Framework 4.5 or higher and .Net Standard 1.6 or higher, on Windows, Linux and Mac. This package contains strong-named assemblies for legacy use cases (not recommended).
Learn more about Target Frameworks and .NET Standard.
-
.NETFramework 4.5
- FSharp.Core (>= 4.3.3)
- MathNet.Numerics.Signed (>= 4.15.0)
-
.NETStandard 1.6
- FSharp.Core (>= 4.3.3)
- MathNet.Numerics.Signed (>= 4.15.0)
- NETStandard.Library (>= 2.0.3)
- System.Runtime (>= 4.3.0)
- System.Runtime.Numerics (>= 4.3.0)
- System.Runtime.Serialization.Formatters (>= 4.3.0)
- System.Runtime.Serialization.Primitives (>= 4.3.0)
- System.Runtime.Serialization.Xml (>= 4.3.0)
- System.Security.Cryptography.Algorithms (>= 4.3.1)
-
.NETStandard 2.0
- FSharp.Core (>= 4.3.3)
- MathNet.Numerics.Signed (>= 4.15.0)
NuGet packages
This package is not used by any NuGet packages.
GitHub repositories
This package is not used by any popular GitHub repositories.
| Version | Downloads | Last updated |
|---|---|---|
| 5.0.0-alpha08 | 33 | 12/23/2021 |
| 5.0.0-alpha07 | 28 | 12/19/2021 |
| 5.0.0-alpha06 | 38 | 12/19/2021 |
| 5.0.0-alpha05 | 31 | 12/19/2021 |
| 5.0.0-alpha04 | 31 | 12/19/2021 |
| 5.0.0-alpha03 | 41 | 12/5/2021 |
| 5.0.0-alpha02 | 107 | 7/11/2021 |
| 5.0.0-alpha01 | 161 | 6/27/2021 |
| 4.15.0 | 341 | 1/7/2021 |
| 4.14.0 | 277 | 1/1/2021 |
| 4.13.0 | 157 | 12/30/2020 |
| 4.12.0 | 358 | 8/2/2020 |
| 4.11.0 | 341 | 5/24/2020 |
| 4.10.0 | 317 | 5/24/2020 |
| 4.9.1 | 340 | 4/12/2020 |
| 4.9.0 | 368 | 10/13/2019 |
| 4.8.1 | 400 | 6/11/2019 |
| 4.8.0 | 389 | 6/2/2019 |
| 4.8.0-beta02 | 344 | 5/30/2019 |
| 4.8.0-beta01 | 357 | 4/28/2019 |
| 4.7.0 | 605 | 11/11/2018 |
| 4.6.0 | 537 | 10/19/2018 |
| 4.5.0 | 692 | 5/22/2018 |
| 4.4.1 | 678 | 5/6/2018 |
| 3.20.2 | 860 | 1/22/2018 |
| 3.20.1 | 677 | 1/13/2018 |
| 3.20.0 | 808 | 7/15/2017 |
| 3.20.0-beta01 | 599 | 5/31/2017 |
| 3.19.0 | 712 | 4/29/2017 |
| 3.18.0 | 690 | 4/9/2017 |
| 3.17.0 | 750 | 1/15/2017 |
| 3.16.0 | 693 | 1/3/2017 |
| 3.15.0 | 698 | 12/27/2016 |
| 3.14.0-beta03 | 661 | 11/20/2016 |
| 3.14.0-beta02 | 632 | 11/15/2016 |
| 3.14.0-beta01 | 640 | 10/30/2016 |
| 3.13.1 | 745 | 9/6/2016 |
| 3.13.0 | 703 | 8/18/2016 |
| 3.12.0 | 764 | 7/3/2016 |
| 3.11.1 | 1,034 | 4/24/2016 |
| 3.11.0 | 925 | 2/13/2016 |
| 3.10.0 | 848 | 12/30/2015 |
| 3.9.0 | 907 | 11/25/2015 |
| 3.8.0 | 881 | 9/26/2015 |
| 3.7.1 | 857 | 9/21/2015 |
| 3.7.0 | 973 | 5/9/2015 |
| 3.6.0 | 1,038 | 3/22/2015 |
| 3.5.0 | 953 | 1/10/2015 |
| 3.4.0 | 784 | 1/4/2015 |
| 3.3.0 | 947 | 11/26/2014 |
| 3.3.0-beta2 | 847 | 10/25/2014 |
| 3.3.0-beta1 | 762 | 9/28/2014 |
| 3.2.3 | 990 | 9/6/2014 |
| 3.2.2 | 807 | 9/5/2014 |
| 3.2.1 | 859 | 8/5/2014 |
| 3.2.0 | 844 | 8/5/2014 |
| 3.1.0 | 843 | 7/20/2014 |
| 3.0.2 | 852 | 6/26/2014 |
| 3.0.1 | 843 | 6/24/2014 |
| 3.0.0 | 826 | 6/21/2014 |
| 3.0.0-beta05 | 743 | 6/20/2014 |
| 3.0.0-beta04 | 764 | 6/15/2014 |
| 3.0.0-beta03 | 764 | 6/5/2014 |
| 3.0.0-beta02 | 772 | 5/29/2014 |
| 3.0.0-beta01 | 967 | 4/14/2014 |
| 3.0.0-alpha9 | 845 | 3/29/2014 |
| 3.0.0-alpha8 | 806 | 2/26/2014 |
| 3.0.0-alpha7 | 721 | 12/30/2013 |
| 3.0.0-alpha6 | 788 | 12/2/2013 |
| 3.0.0-alpha5 | 840 | 10/2/2013 |
Precision: Round (with integer part rounding) ~Jon Larborn
Precision: RoundToMultiple, RoundToPower
F#: BigRational.FromDecimal ~Brian Berns