Login Preferences
About News Publications Statistics Downloads API Guide License How to use Preferences
bn:27268263n
Noun Concept
Categories: Axiom of choice, Operations on sets
EN
Cartesian product  Cartesian products  Cartesian power  Cartesian product algorithm  Cartesian product of sets
EN
In mathematics, specifically set theory, the Cartesian product of two sets A and B, denoted A × B, is the set of all ordered pairs where a is in A and b is in B. In terms of set-builder notation, that is A × B = { ∣ a ∈ A and b ∈ B }. Wikipedia
Definitions
Relations
Sources
EN
In mathematics, specifically set theory, the Cartesian product of two sets A and B, denoted A × B, is the set of all ordered pairs where a is in A and b is in B. In terms of set-builder notation, that is A × B = { ∣ a ∈ A and b ∈ B }. Wikipedia
A direct product of two sets Wikipedia Disambiguation
Set of the ordered pairs such that the first element of the pair is in the first element of the product and the second element of the pair is in the second element of the product Wikidata
IS A
set operation
finitary relation
HAS PART
binary relation
PART OF
power set
HAS KIND
cylinder set
fiber bundle
HAS INSTANCE
complex plane
DIFFERENT FROM
Cartesian product of graphs
HAS QUALITY
arity
NAMED AFTER
Descartes
NOTATION
multiplication sign
CA
producte
STUDIED BY
set theory
Wikipedia
EN
Cartesian product
Wikidata
EN
Cartesian product
Wikipedia Redirections
EN
Cartesian power, Cartesian Product, Cartesian product algorithm, Cartesian product of several sets, Cartesian products, Cartesian Products, Cartesian square, CartesianProduct, cylinder (algebra), Graphing the total product, Graphing total product, Product of sets, product set, Z notation cartesian product
Wikidata Alias
EN
Cartesian product of sets, direct product, direct product of sets, product of sets

Please note that, in order to improve your browsing experience on this website, BabelNet® uses various types of cookies, including: browsing functionality, performance and statistical cookies.

By continuing to browse the site you are agreeing to our use of cookies. OK

License