forked from kscience/kmath
Merge pull request #204 from mipt-npm/commandertvis/edit-descriptions-of-core-algebras
Fix my mistakes in descriptions of core algebraic structures
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3b38e5c29a
@ -95,8 +95,8 @@ public interface Algebra<T> {
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public inline operator fun <A : Algebra<*>, R> A.invoke(block: A.() -> R): R = run(block)
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public inline operator fun <A : Algebra<*>, R> A.invoke(block: A.() -> R): R = run(block)
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/**
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/**
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* Represents "semispace", i.e. algebraic structure with associative binary operation called "addition" as well as
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* Represents linear space without neutral element, i.e. algebraic structure with associative, binary operation [add]
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* multiplication by scalars.
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* and scalar multiplication [multiply].
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*
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*
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* @param T the type of element of this semispace.
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* @param T the type of element of this semispace.
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*/
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*/
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@ -208,10 +208,10 @@ public interface SpaceOperations<T> : Algebra<T> {
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}
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}
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/**
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/**
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* Represents linear space, i.e. algebraic structure with associative binary operation called "addition" and its neutral
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* Represents linear space with neutral element, i.e. algebraic structure with associative, binary operation [add] and
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* element as well as multiplication by scalars.
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* scalar multiplication [multiply].
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*
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*
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* @param T the type of element of this group.
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* @param T the type of element of this semispace.
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*/
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*/
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public interface Space<T> : SpaceOperations<T> {
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public interface Space<T> : SpaceOperations<T> {
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/**
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/**
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@ -221,8 +221,8 @@ public interface Space<T> : SpaceOperations<T> {
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}
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}
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/**
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/**
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* Represents semiring, i.e. algebraic structure with two associative binary operations called "addition" and
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* Represents rng, i.e. algebraic structure with associative, binary, commutative operation [add] and associative,
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* "multiplication".
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* operation [multiply] distributive over [add].
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*
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*
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* @param T the type of element of this semiring.
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* @param T the type of element of this semiring.
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*/
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*/
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@ -270,8 +270,8 @@ public interface Ring<T> : Space<T>, RingOperations<T> {
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}
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}
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/**
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/**
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* Represents semifield, i.e. algebraic structure with three operations: associative "addition" and "multiplication",
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* Represents field without identity elements, i.e. algebraic structure with associative, binary, commutative operations
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* and "division".
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* [add] and [multiply]; binary operation [divide] as multiplication of left operand by reciprocal of right one.
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*
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*
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* @param T the type of element of this semifield.
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* @param T the type of element of this semifield.
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*/
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*/
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