All Classes and Interfaces

Class
Description
Represents the aleph number aleph-zero, also called aleph-nought or aleph-null, and written as ℵ₀.
AlephNumbers represent the cardinalities of infinite sets.
AtLeast<N extends Integer>
An Integer that is at least some other Integer
An Integer no less than 8
An Integer no less than 18
An Integer no less than 11
An Integer no less than 15
An Integer no less than 5
An Integer no less than 4
An Integer no less than 14
An Integer no less than -1
An Integer no less than 9
An Integer no less than 19
An Integer no less than 1
An Integer no less than 7
An Integer no less than 17
An Integer no less than 6
An Integer no less than 16
An Integer no less than 10
An Integer no less than 13
An Integer no less than 3
An Integer no less than 12
An Integer no less than 20
An Integer no less than 2
An Integer no less than 0
AtMost<N extends Integer>
An Integer that is at most some other Integer
An Integer no greater than 8
An Integer no greater than 18
An Integer no greater than 11
An Integer no greater than 15
An Integer no greater than 5
An Integer no greater than 4
An Integer no greater than 14
An Integer no greater than -1
An Integer no greater than 9
An Integer no greater than 19
An Integer no greater than 1
An Integer no greater than 7
An Integer no greater than 17
An Integer no greater than 6
An Integer no greater than 16
An Integer no greater than 10
An Integer no greater than 13
An Integer no greater than 3
An Integer no greater than 12
An Integer no greater than 20
An Integer no greater than 2
An Integer no greater than 0
A CardinalNumber is what is commonly called the cardinality or number of elements of a set.
A ConcreteNumber is an Integer whose value is always the same specific integer and is identified by its type name.
A CountableNumber is a CardinalNumber that is either a NaturalNumber or Aleph0
The concrete number 8
The concrete number 18
The concrete number 11
The Euclidean Algorithm is an efficient method for computing the (GCD) greatest common divisor of a set of integers
The concrete number 15
The concrete number 5
A container for ThreadLocals that provide error thresholds for floating point calculations
The concrete number 4
The number Four or the number Eight
The concrete number 14
Represents a generic uncountable infinite cardinal
Any integer number such as -12, 14, 0, 1 google, etc.
A BinaryOperator that adds two Integers and returns the sum
A BinaryOperator that divides one Integers by another and returns their quotient
A BinaryOperator that divides one Integers by another and returns the remainder
A BinaryOperator that multiplies two Integers and returns their product
A BinaryOperator that subtracts one Integer from another and returns the difference
An IrrationalNumber is a RealNumber that is not a RationalNumber.
A Function that calculates the least common multiple of a set of Integers
The concrete number -1
A NaturalNumber is a non-negative Integer
Represents an actualized negative infinity, denoted as -∞, a RealNumber less than any other RealNumber
The concrete number 9
The concrete number 19
Represents an Integer that is 1 less than some other (integer) ConcreteNumber
Represents an Integer that is 1 more than some other (integer) ConcreteNumber
A number of some type, ie real number, integer, etc.
An RuntimeException that indicates a loss of numeric precision occurred.
The concrete number 1
Represents an actualized positive infinity, denoted as +∞, a RealNumber greater than any other RealNumber
A PositiveInteger is a NaturalNumber that isn't Zero.
A BinaryOperator that add two RationalNumbers and returns the sum
A BinaryOperator that multiplies two RealNumbers and returns the product
A RationalNumber, also called a fraction, is a RealNumber that can be defined as a ratio of two Integers.
A Function that calculates the absolute value of a RealNumber
A BinaryOperation that returns the sum of two RealNumbers
A BinaryOperator that divides two RealNumbers and returns the quotient
A BinaryOperator that computes the exponentiation of one RealNumber by another
A BinaryOperator that computes the modulo of one RealNumber by another
A BinaryOperator that multiplies two RealNumbers and returns their product
A RealNumber is an element of the set of RealNumbers
A BinaryOperator that subtracts one RealNumber from another and returns their difference
The concrete number 7
The concrete number 17
The concrete number 6
The concrete number 16
The concrete number 10
The concrete number 13
The concrete number 3
The concrete number 12
The concrete number 20
The concrete number 2
The concrete number 0