org.ojalgo.function

Interface BasicFunction

All Known Subinterfaces:

AggregatorFunction<N>, BasicFunction.Differentiable<N,F>, BasicFunction.Integratable<N,F>, BasicFunction.PlainUnary<T,R>, BigFunction.Binary, BigFunction.Consumer, BigFunction.Parameter, BigFunction.Predicate, BigFunction.Unary, BinaryFunction<N>, ComplexFunction.Binary, ComplexFunction.Consumer, ComplexFunction.Parameter, ComplexFunction.Predicate, ComplexFunction.Unary, MultiaryFunction<N>, MultiaryFunction.Constant<N,F>, MultiaryFunction.Convex<N>, MultiaryFunction.Linear<N>, MultiaryFunction.Quadratic<N>, MultiaryFunction.TwiceDifferentiable<N>, NullaryFunction<N>, ParameterFunction<N>, PolynomialFunction<N>, PredicateFunction<N>, PrimitiveFunction.Binary, PrimitiveFunction.Consumer, PrimitiveFunction.Parameter, PrimitiveFunction.Predicate, PrimitiveFunction.Unary, QuaternionFunction.Binary, QuaternionFunction.Consumer, QuaternionFunction.Parameter, QuaternionFunction.Predicate, QuaternionFunction.Unary, RationalFunction.Binary, RationalFunction.Consumer, RationalFunction.Parameter, RationalFunction.Predicate, RationalFunction.Unary, UnaryFunction<N>, VoidFunction<N>

All Known Implementing Classes:

ArtificialNeuralNetwork, ArtificialNeuralNetwork.Error, BigPolynomial, BinaryFunction.FixedFirst, BinaryFunction.FixedSecond, Binomial, Cauchy, ComplexPolynomial, CompoundFunction, ConstantFunction, Deterministic, Erlang, Exponential, FirstOrderApproximation, Gamma, Geometric, LinearFunction, LogNormal, Normal, ParameterFunction.FixedParameter, Poisson, PrimitivePolynomial, QuadraticFunction, RandomNumber, RationalPolynomial, SecondOrderApproximation, TDistribution, Uniform, Weibull

public interface BasicFunction

Nested Class Summary

Nested Classes

Modifier and Type	Interface and Description
static interface	BasicFunction.Differentiable<N extends Number,F extends BasicFunction>
static interface	BasicFunction.Integratable<N extends Number,F extends BasicFunction>
static interface	BasicFunction.PlainUnary<T,R> For when you want to emphasise that something is a (mathematical) function.