Use this interface for types such as complex numbers that satisfy the field axioms but do not have a natural order. complex numbers of course do support IHasRoot. More...
Source file:
Inheritance diagram for Loyc.Math.IComplexMath< T >:
Remarks
Use this interface for types such as complex numbers that satisfy the field axioms but do not have a natural order. complex numbers of course do support IHasRoot.
Public Member Functions | |
| T | ConvertFrom (double x) |
 Public Member Functions inherited from Loyc.Math.INumTraits< T > | |
| bool | IsInfinity (T value) |
| Returns true if the given value is infinite. More... | |
| bool | IsNaN (T value) |
| Returns true if the given value is not a number (can only be true for floats). More... | |
| T | Floor (T value) |
| Gets the closest integer equal to or lower than the specified number. More... | |
| T | Ceiling (T value) |
| Gets the closest integer equal to or higher than the specified number. More... | |
| Public Member Functions inherited from Loyc.Math.IConvertTo< T > | |
| T | From (uint t) |
| T | From (int t) |
| T | From (ulong t) |
| T | From (long t) |
| T | From (double t) |
| T | Clip (uint t) |
| T | Clip (int t) |
| T | Clip (ulong t) |
| T | Clip (long t) |
| T | Clip (double t) |
| Public Member Functions inherited from Loyc.Math.IAdditionGroup< T > | |
| T | Add (T a, T b) |
| T | Add (T a, T b, T c) |
| T | Sub (T a, T b) |
| Public Member Functions inherited from Loyc.Math.IMultiply< T > | |
| T | Mul (T a, T b) |
| Public Member Functions inherited from Loyc.Math.IMultiplicationGroup< T > | |
| T | Div (T a, T b) |
| T | Shl (T a, int amount) |
| T | Shr (T a, int amount) |
| T | MulDiv (T a, T mulBy, T divBy) |
| Public Member Functions inherited from Loyc.Math.IHasRoot< T > | |
| T | Sqrt (T a) |
| T | Square (T a) |
| Public Member Functions inherited from Loyc.Math.IExp< T > | |
| T | Exp (T a) |
| T | Pow (T @base, T exponent) |
| T | Ln (T a) |
| T | Log (T a, T @base) |
Additional Inherited Members | |
| Properties inherited from Loyc.Math.INumTraits< T > | |
| T | MinValue [get] |
| Minimum value of this type above negative infinity. More... | |
| T | MaxValue [get] |
| Maximum value of this type below infinity. More... | |
| T | Epsilon [get] |
| Smallest representable positive value of T (1 for integer types). More... | |
| T | PositiveInfinity [get] |
| Returns positive infinity, or MaxValue for types that cannot represent infinity. More... | |
| T | NegativeInfinity [get] |
| Returns negative infinity, or throws NotSupportedException if T is unsigned. More... | |
| T | NaN [get] |
| Not-a-number or null representation for this type. More... | |
| bool | IsSigned [get] |
| Returns true if T can represent negative values. More... | |
| bool | IsFloatingPoint [get] |
| Returns true if T is floating-point, meaning that it can represent very large and very small numbers, despite possibly limited precision. Returns false for fixed-point and integer-rational types. More... | |
| bool | IsInteger [get] |
| Returns true if the type represents only whole numbers. More... | |
| bool | IsOrdered [get] |
| Returns true for "normal" numbers, false for ones that aren't necessarily comparable (notably complex numbers). More... | |
| int | SignificantBits [get] |
| Returns the normal maximum number of significant (mantissa) bits for this type (not counting the sign bit), or int.MaxValue for unlimited-size types. More... | |
| int | MaxIntPowerOf2 [get] |
| Returns the maximum power-of-two-minus-one that can be represented by this type, e.g. for Int32 it's 31, and for UInt32 it's 32. More... | |
| ulong | MaxInt [get] |
| Returns the maximum integer that this type can represent. More... | |
| long | MinInt [get] |
| Returns the minimum integer that this type can represent. More... | |
| Properties inherited from Loyc.Math.IZeroProvider< T > | |
| T | Zero [get] |
| Returns the "zero" or additive identity of this type. More... | |
| Properties inherited from Loyc.Math.IOneProvider< T > | |
| T | One [get] |
| Returns the "one" or identity value of this type. More... | |
