Package rocks.palaiologos.maja.structure
Interface Ring<T>
- All Superinterfaces:
AdditiveAbelianGroup<T>
,AdditiveGroup<T>
,AdditiveGroupoid<T>
,AdditiveMonoid<T>
,AdditiveSemigroup<T>
,MultiplicativeGroupoid<T>
,MultiplicativeMonoid<T>
,MultiplicativeSemigroup<T>
A ring is a set R equipped with two binary operations + and ·, where (R, +) is an abelian group and (R, ·) is a monoid.
The multiplication distributes over addition (left and right distributivity).
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Method Summary
Static MethodsModifier and TypeMethodDescriptionstatic <T> Ring<T>
of
(AdditiveAbelianGroup<T> additiveAbelianGroup, MultiplicativeMonoid<T> multiplicativeMonoid) static <T> Ring<T>
of
(CommutativeRing<T> commutativeRing) static <T> Ring<T>
of
(DivisionRing<T> divisionRing) Methods inherited from interface rocks.palaiologos.maja.structure.AdditiveGroup
addInv
Methods inherited from interface rocks.palaiologos.maja.structure.AdditiveMonoid
zero
Methods inherited from interface rocks.palaiologos.maja.structure.AdditiveSemigroup
plus
Methods inherited from interface rocks.palaiologos.maja.structure.MultiplicativeMonoid
one
Methods inherited from interface rocks.palaiologos.maja.structure.MultiplicativeSemigroup
dot
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Method Details
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of
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of
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of
static <T> Ring<T> of(AdditiveAbelianGroup<T> additiveAbelianGroup, MultiplicativeMonoid<T> multiplicativeMonoid)
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