All Classes and Interfaces
Class
Description
Represents the aleph number aleph-zero, also called
aleph-nought or aleph-null, and written as ℵ₀.
AlephNumber
s represent the
cardinalities of infinite sets.An
Integer
that is at least some
other Integer
An
Integer
no less than 8An
Integer
no less than 18An
Integer
no less than 11An
Integer
no less than 15An
Integer
no less than 5An
Integer
no less than 4An
Integer
no less than 14An
Integer
no less than -1An
Integer
no less than 9An
Integer
no less than 19An
Integer
no less than 1An
Integer
no less than 7An
Integer
no less than 17An
Integer
no less than 6An
Integer
no less than 16An
Integer
no less than 10An
Integer
no less than 13An
Integer
no less than 3An
Integer
no less than 12An
Integer
no less than 20An
Integer
no less than 2An
Integer
no less than 0An
Integer
that is at most some
other Integer
An
Integer
no greater than 8An
Integer
no greater than 18An
Integer
no greater than 11An
Integer
no greater than 15An
Integer
no greater than 5An
Integer
no greater than 4An
Integer
no greater than 14An
Integer
no greater than -1An
Integer
no greater than 9An
Integer
no greater than 19An
Integer
no greater than 1An
Integer
no greater than 7An
Integer
no greater than 17An
Integer
no greater than 6An
Integer
no greater than 16An
Integer
no greater than 10An
Integer
no greater than 13An
Integer
no greater than 3An
Integer
no greater than 12An
Integer
no greater than 20An
Integer
no greater than 2An
Integer
no greater than 0A
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
ThreadLocal
s that provide error thresholds for
floating point calculationsThe 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 Integer
s and returns
the sumA
BinaryOperator
that divides one Integer
s by
another and returns their quotientA
BinaryOperator
that divides one Integer
s by
another and returns the remainderA
BinaryOperator
that multiplies two Integer
s and returns
their productA
BinaryOperator
that subtracts one Integer
from
another and returns the differenceAn
IrrationalNumber
is a RealNumber
that is not a
RationalNumber
.A
Function
that calculates the least common multiple of a set
of Integer
sThe 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 RationalNumber
s and
returns the sumA
BinaryOperator
that multiplies two RealNumber
s and returns
the productA
RationalNumber
, also called a fraction, is
a RealNumber
that can be defined as a ratio
of two Integer
s.A
Function
that calculates the absolute value of a RealNumber
A
BinaryOperation
that returns the sum of two RealNumber
sA
BinaryOperator
that divides two RealNumber
s
and returns the quotientA
BinaryOperator
that computes the exponentiation of one RealNumber
by anotherA
BinaryOperator
that computes the modulo of one RealNumber
by anotherA
BinaryOperator
that multiplies two RealNumber
s and returns
their productA
RealNumber
is an element of the set of
RealNumbers
ℝA
BinaryOperator
that subtracts one RealNumber
from another
and returns their differenceThe 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