Uses of Class
org.znerd.math.RealNumber

Uses of RealNumber in org.znerd.math

Subclasses of RealNumber in org.znerd.math

class	AbstractCompositeNumber Abstract base class for CompositeNumber implementations.
class	BasicDigitSet Basic implementation of a DigitSet.
class	BasicRationalNumber Basic implementation of a rational number, i.e.
class	BigIntegerNumber Basic implementation of an integer number.
class	CompositeNumber A composite real number.
class	DigitSet A set of digits, having a radix and an exponent.
class	IntegerNumber An immutable integer number.
class	Power A power, consisting of a base and an exponent.
class	Product A product of two real numbers.
class	RationalNumber Rational number.
class	SmallIntegerNumber Implementation of an IntegerNumber based on a int value.
class	Sum A sum of two real numbers.

Methods in org.znerd.math that return RealNumber

RealNumber	RealNumber.abs() Computes |this|.
RealNumber	RealNumber.negate() Computes -this.
RealNumber	RealNumber.invert() Computes 1/this.
RealNumber	RealNumber.add(RealNumber n) Computes this + n, where n is a real number.
RealNumber	RealNumber.subtract(RealNumber n) Computes this - n, where n is a real number.
RealNumber	RealNumber.multiply(RealNumber n) Computes this * n, where n is a real number.
RealNumber	RealNumber.divide(RealNumber n) Computes this/n, where n is a real number.
RealNumber	RealNumber.pow(RealNumber n) Computes thisn, where n is a real number.
abstract RealNumber[]	CompositeNumber.getElements() Returns the operands.
abstract RealNumber	CompositeNumber.getElement(int n) Returns the nth operand.
RealNumber[]	CanNotCompareException.getNumbers() Returns the numbers that could not be compared in a new array.
RealNumber[]	AbstractCompositeNumber.getElements()
RealNumber	AbstractCompositeNumber.getElement(int n)
RealNumber	Power.getBase() Returns the base of this power.
RealNumber	Power.getExponent() Returns the exponent of this power.
RealNumber	RationalNumber.negate()
RealNumber	RationalNumber.invert()
RealNumber	RationalNumber.add(RealNumber n)
RealNumber	RationalNumber.subtract(RealNumber n)
RealNumber	RationalNumber.multiply(RealNumber n)
RealNumber	RationalNumber.divide(RealNumber n)
RealNumber	RationalNumber.pow(RealNumber n)
RealNumber	IntegerNumber.abs()
RealNumber	IntegerNumber.negate()
RealNumber	IntegerNumber.invert()
RealNumber[]	Sum.getElements()
RealNumber	Sum.getElement(int n)
static RealNumber	NumberCentral.add(RealNumber a, RealNumber b) Computes the sum of 2 RealNumbers.
static RealNumber	NumberCentral.multiply(RealNumber a, RealNumber b) Computes the product of 2 RealNumbers.
static RealNumber	NumberCentral.pow(RealNumber base, RealNumber exponent) Computes the power of the given base and exponent.

Methods in org.znerd.math with parameters of type RealNumber

int	RealNumber.compareTo(RealNumber n) Compares this number with the specified number.
protected int	RealNumber.compareToImpl(RealNumber n) Compares this number with the specified number, second level.
RealNumber	RealNumber.add(RealNumber n) Computes this + n, where n is a real number.
RealNumber	RealNumber.subtract(RealNumber n) Computes this - n, where n is a real number.
RealNumber	RealNumber.multiply(RealNumber n) Computes this * n, where n is a real number.
RealNumber	RealNumber.divide(RealNumber n) Computes this/n, where n is a real number.
RealNumber	RealNumber.pow(RealNumber n) Computes thisn, where n is a real number.
boolean	RoundingMode.round(RealNumber number, int radix, int digit) Rounds the specified digit for a number in the specified base.
protected abstract boolean	RoundingMode.roundImpl(RealNumber number, int sign, int radix, int digit) Actually rounds the specified digit for a number in the specified base.
static Power	Power.createInstance(RealNumber a, RealNumber b) Returns a Power with the specified operands.
protected static int	Power.determineSign(RealNumber base, RealNumber exponent) Computes the sign of a power with the specified operands.
protected int	RationalNumber.compareToImpl(RealNumber n) Compares this number with the specified number, second level.
protected int	RationalNumber.compareToImpl2(RealNumber n) Compares this number with the specified number, third level.
RealNumber	RationalNumber.add(RealNumber n)
RealNumber	RationalNumber.subtract(RealNumber n)
RealNumber	RationalNumber.multiply(RealNumber n)
RealNumber	RationalNumber.divide(RealNumber n)
RealNumber	RationalNumber.pow(RealNumber n)
static Sum	Sum.createInstance(RealNumber a, RealNumber b) Returns a Sum with the specified operands.
protected int	Sum.compareToImpl(RealNumber n)
static Product	Product.createInstance(RealNumber a, RealNumber b) Returns a Product with the specified operands.
protected static int	Product.determineSign(RealNumber a, RealNumber b) Computes the sign of a product with the specified operands.
int	Product.retryCompare(RealNumber n) Returns -1, 0 or 1 as this number is less than, equal to, or greater than n, where n is a real number.
static RealNumber	NumberCentral.add(RealNumber a, RealNumber b) Computes the sum of 2 RealNumbers.
static RealNumber	NumberCentral.multiply(RealNumber a, RealNumber b) Computes the product of 2 RealNumbers.
static RealNumber	NumberCentral.pow(RealNumber base, RealNumber exponent) Computes the power of the given base and exponent.
static void	NumberCentral.checkDivideByZero(RealNumber n) Checks if dividing by the specified number would result in a division by zero.

Constructors in org.znerd.math with parameters of type RealNumber

CanNotCompareException.CanNotCompareException(RealNumber a, RealNumber b)
Constructs a new CanNotCompareException for a failed comparison between the specified numbers.

AbstractCompositeNumber.AbstractCompositeNumber(int sign, String asString, RealNumber[] elements)
Constructs a new AbstractCompositeNumber object.

Power.Power(RealNumber base, RealNumber exponent)
Constructs a Power with the specified base and exponent.

Sum.Sum(RealNumber a, RealNumber b)
Constructs a Sum based on the 2 specified operands.

Product.Product(RealNumber a, RealNumber b)
Constructs a Product based on the 2 specified operands.