The math API provides functions and function templates that act on simple types or generic container and vector concepts. More...
Modules | |
Basic Math Functors in the Math API | |
Basic math functors in the Math API. | |
Fast Approximations for float Math Functions | |
Fast approximations for math functions on limited precision floats. | |
Namespaces | |
namespace | mi::math::functor |
Namespace for basic math functors in the Math API. | |
namespace | mi::math::general |
Namespace for generic functions in the Math API. | |
Functions | |
Float32 | mi::math::exp (Float32 s) |
Returns the constant e to the power of s (exponential function). More... | |
Float64 | mi::math::exp (Float64 s) |
Returns the constant e to the power of s (exponential function). More... | |
Float32 | mi::math::log (Float32 s) |
Returns the natural logarithm of s . More... | |
Float64 | mi::math::log (Float64 s) |
Returns the natural logarithm of s . More... | |
The math API provides functions and function templates that act on simple types or generic container and vector concepts.
Examples are trigonometric functions or lexicographically_compare().
Functions exist typically as a family of overloaded functions for all applicable argument types, such as trigonometric functions, or as a single function template for a vector-like concept, such as lexicographically_compare().
Generic function templates on vector-like value require the vector-like type to have a compile-time constant SIZE
as local value, defining the number of elements in the value, and operator
[] style access to these elements.
Overloaded functions may have additional overloads for various non-simple types, such as mi::math::Vector or mi::math::Color.
Functions in this group are intended for unqualified naming, such that argument-dependent name lookup (ADL, a.k.a. extended Koenig lookup) can be used with them.
The basic function templates for min()
and max()
, as well as the overloaded abs
() functions are taken from the mi::base namespace.
#include <mi/math/function.h>
Returns the constant e
to the power of s
(exponential function).
Returns the constant e
to the power of s
(exponential function).