Uses of Interface
rocks.palaiologos.maja.structure.MultiplicativeGroupoid
Packages that use MultiplicativeGroupoid
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Uses of MultiplicativeGroupoid in rocks.palaiologos.maja
Methods in rocks.palaiologos.maja with parameters of type MultiplicativeGroupoidModifier and TypeMethodDescriptionstatic <T> TMaja.mul(MultiplicativeGroupoid<T> groupoid, T x, T y) Multiplies two values through a multiplicative groupoid. -
Uses of MultiplicativeGroupoid in rocks.palaiologos.maja.structure
Subinterfaces of MultiplicativeGroupoid in rocks.palaiologos.maja.structureModifier and TypeInterfaceDescriptioninterfaceA division ring is a set R equipped with two binary operations + and ·, where (R, +) is an abelian group and (R, ·) is a commutative monoid.interfaceDivisionRing<T>A division ring is a set R equipped with two binary operations + and ·, where (R, +) is an abelian group and (R, ·) is a group.interfaceField<T>A a commutative division ring (i.e.interfaceGroup with a commutative binary operation.interfaceAn algebraic structure with an associative and commutative binary operation and an identity element.interfaceAn extension to the concept of monoid.interfaceAn algebraic structure with an associative binary operation (implied by semigroup properties) and an identity element.interfaceBasic algebraic structure with an associative binary operation.interfaceRing<T>A ring is a set R equipped with two binary operations + and ·, where (R, +) is an abelian group and (R, ·) is a monoid.interfaceSemiRing<T>A ring is a set R equipped with two binary operations + and ·, where (R, +) is a commutative monoid and (R, ·) is a monoid.Methods in rocks.palaiologos.maja.structure that return MultiplicativeGroupoidModifier and TypeMethodDescriptionstatic <T> MultiplicativeGroupoid<T>MultiplicativeGroupoid.of(AdditiveGroupoid<T> groupoid) Methods in rocks.palaiologos.maja.structure with parameters of type MultiplicativeGroupoidModifier and TypeMethodDescriptionstatic <T> AdditiveGroupoid<T>AdditiveGroupoid.of(MultiplicativeGroupoid<T> groupoid)