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See:
Description
Interface Summary | |
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BinaryFunction | This interface encapsulates a binary function "r = f(x,y)". |
BinaryFunction.Composite | A composite function. |
Function | This interface encapsulates a mathematical unary function "r = f(x)". |
Function.Composite | A composite function. |
MathFunctor | MathFunctor interface tags all mathematical functors. |
MathFunctor.Composite | A composed mathematical functors. |
Operations | Provides central arithmetic operations for algebraic types. |
Class Summary | |
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Functionals | Provides important compositional functionals for mathematical functions. |
Functions | Common function implementations. |
Contains mathematical functors and extended functional operations.
This package is dual to orbital.logic.functor, it provides mathematical
extensions that inherit from logic functors (that are in turn derived
from orbital.logic.functor.Functor)
in a conform way. Mathematical functors extend their logic counterpart
and additionally implement orbital.math.functional.MathFunctor.
So for instance there's an interface orbital.math.functional.BinaryFunction
that extends both, orbital.logic.functor.BinaryFunction and orbital.math.functional.MathFunctor.
Though this might see a little subtile it has the advantage that methods written
for general logical functors will work for mathematical functors as well. So
both types of functors are rather compatible.
The class orbital.math.functional.Functionals defines High-Order-Functions for functional style evaluation. With Functionals one can apply Functions to collections and arrays of values as well as compose functions. Mathematical operations for major mathematical functions are pre-defined in the class orbital.math.functional.Operations. Usual mathematical functions are provided in orbital.math.functional.Functions
The inheritance hierarchy of common mathematical functor interfaces:
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Orbital library 1.3.0: 11 Apr 2009 |
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