Uses of Interface
orbital.math.Real

Packages that use Real

orbital.algorithm.template	A framework for general algorithmic evaluation schemes including search and planning algorithms.
orbital.math	Defines arithmetic objects and provides mathematical algorithms.
orbital.math.functional	Contains mathematical functors and extended functional operations.

Uses of Real in orbital.algorithm.template

Methods in orbital.algorithm.template that return Real

protected Real	GeneralBoundingSearch.getBound() Get the current bound.
Real	MarkovDecisionProblem.Transition.getCost() Get the cost of taking the action leading to this transition.
Real	MarkovDecisionProblem.DefaultTransition.getCost()
Real	GeneralSearchProblem.Transition.getCost()
Real	MarkovDecisionProcess.DynamicProgramming.getDiscount() Get the discount factor γ.
Real	BranchAndBound.getMaxBound() Get the maximum upper bound for a solution.
Real	WAStar.getWeight() Get the weighting argument W for the evaluation function.

Methods in orbital.algorithm.template with parameters of type Real

protected void	GeneralBoundingSearch.setBound(Real bound) Set the current bound.
void	MarkovDecisionProcess.DynamicProgramming.setDiscount(Real gamma) Set the discount factor γ.
void	BranchAndBound.setMaxBound(Real maximumUpperBound) Set the maximum upper bound for a solution.
void	WAStar.setWeight(Real W) Get the weighting argument W for the evaluation function.

Constructors in orbital.algorithm.template with parameters of type Real

BranchAndBound(Function heuristic, Real maximumUpperBound)
Create a new instance of Branch and Bound search.

GeneralSearchProblem.Transition(java.lang.Object action, Real cost)
Create a new option ⟨a,c⟩.

MarkovDecisionProblem.DefaultTransition(Scalar probability, Real cost)
Create a new option ⟨p,c⟩.

MarkovDecisionProcess.DynamicProgramming(Function heuristic, Real gamma)

WAStar(Real W, Function heuristic)
Create a new instance of WA^* search.

Uses of Real in orbital.math

Subinterfaces of Real in orbital.math

interface	Integer Representation of an integer number k∈Z.
interface	Rational Representation of a rational number a⁄s ∈ Q.

Methods in orbital.math that return Real

Real	Real.add(Real b)
Real	Complex.arg() Returns the principal angle (argument) component of a polar complex.
Real	Metric.distance(java.lang.Object x, java.lang.Object y) Returns the distance of two objects.
Real	Real.divide(Real b)
Real	ValueFactory.E() e = 2.71828...
Real	Complex.im() Get the imaginar component.
Real	Real.multiply(Real b)
Real	ValueFactory.NaN() not a number ⊥∈R∪{⊥}.
Real	ValueFactory.NEGATIVE_INFINITY() -∞∈R.
Real	Normed.norm() Returns a norm ||.|| of this arithmetic object.
Real	Matrix.norm() Returns a norm ||.|| of this arithmetic object. Returns the sub-multiplicative Frobenius norm of this matrix.
Real	Complex.norm() Returns the absolute |z|.
Real	Vector.norm(double p) Returns the norm || ||p of this vector.
Real	Matrix.norm(double p) Returns the norm || ||p of this matrix.
Real	ValueFactory.PI() π = 3.14159265...
Real	ValueFactory.POSITIVE_INFINITY() +∞∈R.
Real	Rational.power(Rational b) Return ab.
Real	Real.power(Real b) Return ab.
Real	Complex.re() Get the real component.
Real	Real.subtract(Real b)
Real	ValueFactory.valueOf(java.math.BigDecimal val) Returns a scalar whose value is equal to that of the specified big number.
Real	ValueFactory.valueOf(double val) Returns a scalar whose value is equal to that of the specified primitive type.
Real	ValueFactory.valueOf(java.lang.Double val)
Real	ValueFactory.valueOf(float val) Returns a scalar whose value is equal to that of the specified primitive type.
Real	ValueFactory.valueOf(java.lang.Float val)

Methods in orbital.math with parameters of type Real

Real	Real.add(Real b)
Complex	ValueFactory.cartesian(Real a, Real b) Creates a new complex from cartesian coordinates.
Complex	ValueFactory.complex(Real a) Returns a new (real) complex whose value is equal to a + i*0.
Complex	ValueFactory.complex(Real a, Real b) Returns a new complex whose value is equal to a + i*b.
Real	Real.divide(Real b)
static Function	NumericalAlgorithms.dSolve(BinaryFunction f, Real tau, Real eta, Real a, Real b, int steps, int order) Returns a numerical solution x of the one-dimensional differential equation x'(t) = f(t,x(t)), x(τ)=η on [a,b].
static Function	NumericalAlgorithms.dSolve(BinaryFunction f, Real tau, Real eta, Real min, Real max, int steps, Matrix butcher) Returns a numerical solution x of the one-dimensional differential equation x'(t) = f(t,x(t)), x(τ)=η on [a,b].
static Function	NumericalAlgorithms.dSolve(BinaryFunction f, Real tau, Vector eta, Real a, Real b, int steps, int order) Returns a numerical solution x of the differential equation x'(t) = f(t,x(t)), x(τ)=η on [a,b].
static Function	NumericalAlgorithms.dSolve(BinaryFunction f, Real tau, Vector eta, Real min, Real max, int steps, Matrix butcher) Returns a numerical solution x of the differential equation x'(t) = f(t,x(t)), x(τ)=η on [a,b].
static Function	AlgebraicAlgorithms.dSolve(Matrix A, Vector b, Real tau, Vector eta) Symbolically solves ordinary differential equation system.
boolean	Symbol.equals(java.lang.Object o, Real tolerance) Compares for tolerant equality.
boolean	Arithmetic.equals(java.lang.Object o, Real tolerance) Compares two arithmetic objects for tolerant equality.
java.lang.String	ArithmeticFormat.format(Real obj) Specialization of format.
java.lang.StringBuffer	ArithmeticFormat.format(Real v, java.lang.StringBuffer result, java.text.FieldPosition fieldPosition) Specialization of format.
static boolean	MathUtilities.isin(Real value, Real lower, Real higher) Whether a value is in a specified range.
Real	Real.multiply(Real b)
Complex	ValueFactory.polar(Real r, Real phi) Creates a new complex from polar coordinates with r*eiφ.
Real	Real.power(Real b) Return ab.
static Function	NumericalAlgorithms.splineInterpolation(int k, Matrix A, int interpolationType, Real fp_a, Real fp_b) Spline interpolation.
Real	Real.subtract(Real b)

Uses of Real in orbital.math.functional

Methods in orbital.math.functional with parameters of type Real

static Function

Functions.step(Real t) step ht: A→{0,1}; x ↦ 1 if x≥t, x ↦ 0 if x<t.