ExtendedNumerics.BigDecimal 2023.213.1010

BigDecimal

BigDecimal is an arbitrary precision floating point number class.

Like other floating point number implementations, it stores a Mantissa and an Exponent. The difference is, these values are of type BigInteger, and so can be arbitrary precision.

NEW: Now supports logarithms and trigonometric functions: LogN, Ln, Log2, Log10, Exp, Sin, Cos, Tan, Cot, Sec, Csc, Sinh, Cosh, Tanh, Coth, Sech, Arcsin, Arccos, Arctan, Arccot, Arccsc

If you just want the compiled binaries, just include it in your project as a nuget package, or extract the assembly from the nuget package (a .nupkg file is just a .zip file renamed): https://www.nuget.org/packages/ExtendedNumerics.BigDecimal

Example usage:

Console.WriteLine(BigDecimal.Precision);
// 5000
BigDecimal.Precision = 200; // Tone down the precision for this demo.
Console.WriteLine(BigDecimal.Precision);
// 200

BigDecimal goldenRatio = BigDecimal.Divide(BigDecimal.Add(BigDecimal.One, BigDecimal.Pow(5d, 0.5d)), BigDecimal.Parse("2"));
BigDecimal almostInteger = BigDecimal.Pow(goldenRatio, 23);
Console.WriteLine(almostInteger);
// 64079.000015605783843835009599722600391518338454771405992063505171997949372951472701529422358634915404757740005027416333594519349348824890921372720968246769717009339797514969003242216358994087504831741

Console.WriteLine(almostInteger.Mantissa);
// 64079000015605783843835009599722600391518338454771405992063505171997949372951472701529422358634915404757740005027416333594519349348824890921372720968246769717009339797514969003242216358994087504831741
Console.WriteLine(almostInteger.Exponent);
// -193

BigDecimal X = BigDecimal.Parse("0.000551876379690949227373068432671081677704194260485651214128035320088300220750");
Console.WriteLine(X);
// 0.00055187637969094922737306843267108167770419426048565121412803532008830022075

BigDecimal result = BigDecimal.Divide(BigDecimal.One, X);
Console.WriteLine(result);
// 1812.000000000000000000000000000000000000000000000000000000000000000000000001

Other mathy projects & numeric types

I've written a number of other polynomial implementations and numeric types catering to various specific scenarios. Depending on what you're trying to do, another implementation of this same library might be more appropriate. All of my polynomial projects should have feature parity, where appropriate1.

  • GenericArithmetic - A core math library. Its a class of static methods that allows you to perform arithmetic on an arbitrary numeric type, represented by the generic type T, who's concrete type is decided by the caller. This is implemented using System.Linq.Expressions and reflection to resolve the type's static overloadable operator methods at runtime, so it works on all the .NET numeric types automagically, as well as any custom numeric type, provided it overloads the numeric operators and standard method names for other common functions (Min, Max, Abs, Sqrt, Parse, Sign, Log, Round, etc.). Every generic arithmetic class listed below takes a dependency on this class.

  • Polynomial - The original. A univariate polynomial that uses System.Numerics.BigInteger as the indeterminate type.

  • GenericPolynomial - A univariate polynomial library that allows the indeterminate to be of an arbitrary type, as long as said type implements operator overloading. This is implemented dynamically, at run time, calling the operator overload methods using Linq.Expressions and reflection.

  • CSharp11Preview.GenericMath.Polynomial - A univariate polynomial library that allows the indeterminate to be of an arbitrary type, but this version is implemented using C# 11's new Generic Math via static virtual members in interfaces.

  • MultivariatePolynomial - A multivariate polynomial (meaning more than one indeterminate, e.g. 2XY^2) which uses BigInteger as the type for the indeterminates.
  • GenericMultivariatePolynomial - A multivariate polynomial that allows the indeterminates to be of [the same] arbitrary type. GenericMultivariatePolynomial is to MultivariatePolynomial what GenericPolynomial is to Polynomial, and indeed is implemented using the same strategy as GenericPolynomial (i.e. dynamic calling of the operator overload methods at runtime using Linq.Expressions and reflection).
  • BigDecimal - An arbitrary precision, base-10 floating point number class.
  • BigRational - Encodes a numeric value as an Integer + Fraction
  • BigComplex - Essentially the same thing as System.Numerics.Complex but uses a System.Numerics.BigInteger type for the real and imaginary parts instead of a double.
  • IntervalArithmetic. Instead of representing a value as a single number, interval arithmetic represents each value as a mathematical interval, or range of possibilities, [a,b], and allows the standard arithmetic operations to be performed upon them too, adjusting or scaling the underlying interval range as appropriate. See Wikipedia's article on Interval Arithmetic for further information.
  • GNFS - A C# reference implementation of the General Number Field Sieve algorithm for the purpose of better understanding the General Number Field Sieve algorithm.

  1. For example, the ComplexPolynomial implementation may be missing certain operations (namely: Irreducibility), because such a notion does not make sense or is ill defined in the context of complex numbers).

Showing the top 20 packages that depend on ExtendedNumerics.BigDecimal.

Packages Downloads
NPOI
.NET port of Apache POI | Contact us on telegram: https://t.me/npoidevs
17
NPOI
.NET port of Apache POI | Contact us on telegram: https://t.me/npoidevs
13
NPOI
.NET port of Apache POI | Contact us on telegram: https://t.me/npoidevs
9

.NET Framework 4.5

  • No dependencies.

.NET Framework 4.6

  • No dependencies.

.NET Framework 4.8

  • No dependencies.

.NET Core 3.1

  • No dependencies.

.NET 5.0

  • No dependencies.

.NET 6.0

  • No dependencies.

.NET 7.0

  • No dependencies.

.NET Standard 2.1

  • No dependencies.

Version Downloads Last updated
3000.0.0.280 4 10/09/2024
2025.1005.0.264 2 09/29/2024
2025.1004.0.247 5 09/07/2024
2025.1003.0.225 7 08/18/2024
2025.1002.0.190 10 07/17/2024
2025.1001.2.129 13 05/11/2024
2025.1000.2.122 13 05/05/2024
2025.1000.1.121 13 05/09/2024
2025.1000.0.118 15 04/28/2024
2023.1000.4.35 16 03/13/2024
2023.1000.3.328 13 03/20/2024
2023.1000.1.258 13 03/13/2024
2023.1000.0.230 12 03/13/2024
2023.213.1010 12 03/13/2024
2023.208.330 14 03/13/2024
2023.207.1947 18 03/13/2024
2023.207.1303 12 03/21/2024
2023.206.2221 13 03/13/2024
2023.186.1012 16 03/13/2024
2023.121.1953 16 03/13/2024
2022.346.2122 11 03/13/2024
2022.187.2158 15 03/13/2024
2022.187.1650 15 03/13/2024
2022.108.525 16 03/13/2024
2022.73.321 16 03/13/2024
1.0.0.1 14 03/13/2024
1.0.0 18 03/13/2024