Uses of Package
dk.jonaslindstrom.ruffini.common.abstractions

Packages that use dk.jonaslindstrom.ruffini.common.abstractions

Package	Description
demo.poseidon
dk.jonaslindstrom.arithmeticparser
dk.jonaslindstrom.ruffini.common.abstractions
dk.jonaslindstrom.ruffini.common.algorithms
dk.jonaslindstrom.ruffini.common.helpers
dk.jonaslindstrom.ruffini.common.matrices.algorithms
dk.jonaslindstrom.ruffini.common.matrices.elements
dk.jonaslindstrom.ruffini.common.matrices.structures
dk.jonaslindstrom.ruffini.common.structures
dk.jonaslindstrom.ruffini.common.util
dk.jonaslindstrom.ruffini.elliptic.algorithms
dk.jonaslindstrom.ruffini.elliptic.elements
dk.jonaslindstrom.ruffini.elliptic.structures
dk.jonaslindstrom.ruffini.elliptic.structures.bls12381
dk.jonaslindstrom.ruffini.elliptic.structures.bn254
dk.jonaslindstrom.ruffini.finitefields
dk.jonaslindstrom.ruffini.integers.structures
dk.jonaslindstrom.ruffini.integers.structures.limbs
dk.jonaslindstrom.ruffini.permutations.structures
dk.jonaslindstrom.ruffini.polynomials.algorithms
dk.jonaslindstrom.ruffini.polynomials.elements
dk.jonaslindstrom.ruffini.polynomials.elements.recursive
dk.jonaslindstrom.ruffini.polynomials.structures
dk.jonaslindstrom.ruffini.quadraticform
dk.jonaslindstrom.ruffini.reals.algorithms
dk.jonaslindstrom.ruffini.reals.structures

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by demo.poseidon

Class	Description
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.arithmeticparser

Class	Description
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.abstractions

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
Module	A module over a ring R is an additive group V together with a scalar multiplication.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.
VectorSpace	A vector space is a module over a field.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.algorithms

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
InnerProductSpace	A group is a set with an associative addition operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
VectorSpace	A vector space is a module over a field.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.helpers

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.matrices.algorithms

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
InnerProductSpace	A group is a set with an associative addition operation and an inverse operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
VectorSpace	A vector space is a module over a field.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.matrices.elements

Class	Description
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.matrices.structures

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.structures

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
InnerProductSpace	A group is a set with an associative addition operation and an inverse operation.
Module	A module over a ring R is an additive group V together with a scalar multiplication.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.
VectorSpace	A vector space is a module over a field.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.common.util

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.elliptic.algorithms

Class	Description
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.elliptic.elements

Class	Description
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.elliptic.structures

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.elliptic.structures.bls12381

Class	Description
Group	A group is a set with an operation and an inverse operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.elliptic.structures.bn254

Class	Description
Group	A group is a set with an operation and an inverse operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.finitefields

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.integers.structures

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
OrderedSet	A set with an ordering.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.integers.structures.limbs

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.permutations.structures

Class	Description
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.polynomials.algorithms

Class	Description
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.polynomials.elements

Class	Description
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.polynomials.elements.recursive

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.polynomials.structures

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Monoid	A monoid is a set with an associative operation.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.quadraticform

Class	Description
EuclideanDomain	A Euclidean domain is a ring with Euclidean division.
Group	A group is a set with an operation and an inverse operation.
Monoid	A monoid is a set with an associative operation.
OrderedSet	A set with an ordering.
Semigroup	A semigroup is a set with an associative multiplication operation.
Set	A set is a collection of elements.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.reals.algorithms

Class	Description
VectorSpace	A vector space is a module over a field.

Classes in dk.jonaslindstrom.ruffini.common.abstractions used by dk.jonaslindstrom.ruffini.reals.structures

Class	Description
AdditiveGroup	An additive group is like a Group but where the operation is commutative and is called add.
CommutativeMonoid	A commutative monoid is a set with an associative and commutative addition operation.
Field	A field is a commutative ring where every non-zero element has a multiplicative inverse.
Group	A group is a set with an operation and an inverse operation.
InnerProductSpace	A group is a set with an associative addition operation and an inverse operation.
Module	A module over a ring R is an additive group V together with a scalar multiplication.
Monoid	A monoid is a set with an associative operation.
NormedVectorSpace	An inner product space is a vector space with an inner product.
Ring	A ring is a set with an associative and commutative addition operation and an associative multiplication operation.
Semigroup	A semigroup is a set with an associative multiplication operation.
SemiRing	A semiring is a set with an associative and commutative addition operation and an associative multiplication operation.
Set	A set is a collection of elements.
VectorSpace	A vector space is a module over a field.