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Algebra and Special classes of semigroups

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Algebra and Special classes of semigroups

Algebra vs. Special classes of semigroups

Algebra (from Arabic "al-jabr", literally meaning "reunion of broken parts") is one of the broad parts of mathematics, together with number theory, geometry and analysis. In mathematics, a semigroup is a nonempty set together with an associative binary operation.

Similarities between Algebra and Special classes of semigroups

Algebra and Special classes of semigroups have 14 things in common (in Unionpedia): Algebraic structure, Associative property, Binary operation, Commutative property, Field (mathematics), Finite set, Group (mathematics), Mathematics, Matrix (mathematics), Monoid, Semigroup, Set (mathematics), Springer Science+Business Media, Vector space.

Algebraic structure

In mathematics, and more specifically in abstract algebra, an algebraic structure on a set A (called carrier set or underlying set) is a collection of finitary operations on A; the set A with this structure is also called an algebra.

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Associative property

In mathematics, the associative property is a property of some binary operations.

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Binary operation

In mathematics, a binary operation on a set is a calculation that combines two elements of the set (called operands) to produce another element of the set.

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Commutative property

In mathematics, a binary operation is commutative if changing the order of the operands does not change the result.

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Field (mathematics)

In mathematics, a field is a set on which addition, subtraction, multiplication, and division are defined, and behave as when they are applied to rational and real numbers.

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Finite set

In mathematics, a finite set is a set that has a finite number of elements.

Algebra and Finite set · Finite set and Special classes of semigroups · See more »

Group (mathematics)

In mathematics, a group is an algebraic structure consisting of a set of elements equipped with an operation that combines any two elements to form a third element and that satisfies four conditions called the group axioms, namely closure, associativity, identity and invertibility.

Algebra and Group (mathematics) · Group (mathematics) and Special classes of semigroups · See more »

Mathematics

Mathematics (from Greek μάθημα máthēma, "knowledge, study, learning") is the study of such topics as quantity, structure, space, and change.

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Matrix (mathematics)

In mathematics, a matrix (plural: matrices) is a rectangular array of numbers, symbols, or expressions, arranged in rows and columns.

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Monoid

In abstract algebra, a branch of mathematics, a monoid is an algebraic structure with a single associative binary operation and an identity element.

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Semigroup

In mathematics, a semigroup is an algebraic structure consisting of a set together with an associative binary operation.

Algebra and Semigroup · Semigroup and Special classes of semigroups · See more »

Set (mathematics)

In mathematics, a set is a collection of distinct objects, considered as an object in its own right.

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Springer Science+Business Media

Springer Science+Business Media or Springer, part of Springer Nature since 2015, is a global publishing company that publishes books, e-books and peer-reviewed journals in science, humanities, technical and medical (STM) publishing.

Algebra and Springer Science+Business Media · Special classes of semigroups and Springer Science+Business Media · See more »

Vector space

A vector space (also called a linear space) is a collection of objects called vectors, which may be added together and multiplied ("scaled") by numbers, called scalars.

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The list above answers the following questions

Algebra and Special classes of semigroups Comparison

Algebra has 189 relations, while Special classes of semigroups has 74. As they have in common 14, the Jaccard index is 5.32% = 14 / (189 + 74).

References

This article shows the relationship between Algebra and Special classes of semigroups. To access each article from which the information was extracted, please visit:

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