Cartesian product and Operation (mathematics)

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

Difference between Cartesian product and Operation (mathematics)

Cartesian product vs. Operation (mathematics)

In set theory (and, usually, in other parts of mathematics), a Cartesian product is a mathematical operation that returns a set (or product set or simply product) from multiple sets. In mathematics, an operation is a calculation from zero or more input values (called operands) to an output value.

Similarities between Cartesian product and Operation (mathematics)

Cartesian product and Operation (mathematics) have 11 things in common (in Unionpedia): Associative property, Cardinal number, Codomain, Commutative property, Complement (set theory), Euclidean vector, Finitary relation, Function (mathematics), Mathematics, Set (mathematics), Union (set theory).

Associative property

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

Associative property and Cartesian product · Associative property and Operation (mathematics) · See more »

Cardinal number

In mathematics, cardinal numbers, or cardinals for short, are a generalization of the natural numbers used to measure the cardinality (size) of sets.

Cardinal number and Cartesian product · Cardinal number and Operation (mathematics) · See more »

Codomain

In mathematics, the codomain or target set of a function is the set into which all of the output of the function is constrained to fall.

Cartesian product and Codomain · Codomain and Operation (mathematics) · See more »

Commutative property

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

Cartesian product and Commutative property · Commutative property and Operation (mathematics) · See more »

Complement (set theory)

In set theory, the complement of a set refers to elements not in.

Cartesian product and Complement (set theory) · Complement (set theory) and Operation (mathematics) · See more »

Euclidean vector

In mathematics, physics, and engineering, a Euclidean vector (sometimes called a geometric or spatial vector, or—as here—simply a vector) is a geometric object that has magnitude (or length) and direction.

Cartesian product and Euclidean vector · Euclidean vector and Operation (mathematics) · See more »

Finitary relation

In mathematics, a finitary relation has a finite number of "places".

Cartesian product and Finitary relation · Finitary relation and Operation (mathematics) · See more »

Function (mathematics)

In mathematics, a function was originally the idealization of how a varying quantity depends on another quantity.

Cartesian product and Function (mathematics) · Function (mathematics) and Operation (mathematics) · See more »

Mathematics

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

Cartesian product and Mathematics · Mathematics and Operation (mathematics) · See more »

Set (mathematics)

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

Cartesian product and Set (mathematics) · Operation (mathematics) and Set (mathematics) · See more »

Union (set theory)

In set theory, the union (denoted by ∪) of a collection of sets is the set of all elements in the collection.

Cartesian product and Union (set theory) · Operation (mathematics) and Union (set theory) · See more »

The list above answers the following questions

What Cartesian product and Operation (mathematics) have in common
What are the similarities between Cartesian product and Operation (mathematics)

Cartesian product and Operation (mathematics) Comparison

Cartesian product has 61 relations, while Operation (mathematics) has 44. As they have in common 11, the Jaccard index is 10.48% = 11 / (61 + 44).

References

This article shows the relationship between Cartesian product and Operation (mathematics). To access each article from which the information was extracted, please visit:

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