Usually means: Product of sets' all combinations.
Definitions Related words Mentions
We found 21 dictionaries that define the word Cartesian product:

General (14 matching dictionaries)
  1. Cartesian product: Merriam-Webster
  2. Cartesian product: Oxford Learner's Dictionaries
  3. Cartesian product: American Heritage Dictionary of the English Language
  4. Cartesian product: Collins English Dictionary
  5. Cartesian product: Vocabulary.com
  6. Cartesian product: Wiktionary
  7. Cartesian product: Infoplease Dictionary
  8. cartesian product: Dictionary.com
  9. Cartesian Product, Cartesian product: Wikipedia, the Free Encyclopedia
  10. cartesian product: Rhymezone
  11. cartesian product: FreeDictionary.org
  12. cartesian product: Mnemonic Dictionary
  13. Cartesian product: TheFreeDictionary.com
  14. Cartesian product: Merriam-Webster

Computing (3 matching dictionaries)
  1. Cartesian product: Free On-line Dictionary of Computing
  2. Cartesian Product: Cybernetics and Systems
  3. cartesian product: Encyclopedia

Medicine (1 matching dictionary)
  1. online medical dictionary (No longer online)

Science (3 matching dictionaries)
  1. Cartesian Product: Eric Weisstein's World of Mathematics
  2. Cartesian product: PlanetMath Encyclopedia
  3. FOLDOP - Free On Line Dictionary Of Philosophy (No longer online)

(Note: See cartesian_products as well.)

Definitions from Wiktionary (Cartesian product)

noun:  (set theory, of two sets X and Y) The set of all possible ordered pairs of elements, the being first from X, the second from Y, written X×Y. Formally, the set (x,y);|;x∈X;and;y∈Y.
noun:  (databases) All possible combinations of rows between all of the tables listed.
noun:  (geometry, of an m-dimensional space X and an n-dimensional space Y) An (m+n)-dimensional space, formally composed of all possible ordered pairs of points from X and Y, but thought of as an independent (m+n)-dimensional space (in the sense that if, e.g. X and Y are vector spaces, the elements of X×Y are thought of as (m+n)-tuples instead of ordered pairs) and written X×Y.
noun:  (mathematics) Any of several generalizations of the set-theoretic sense, especially one which shares the geometrical intuition outlined above, i.e. one such that the product can be thought of as an object in its own right and not just as a set of pairs.

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