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In combinatorics, is interpreted as the number of -element subsets (the -combinations) of an -element set, that is the number of ways that things can be "chosen" from a set of things. Hence, is often read as " choose " and is called the choose function of and . The notation was introduced by Andreas von Ettingshausen in 1826, although the numbers were already known centuries before that (see Pascal's triangle). Alternative notations include , in all of which the stands for combinations or choices.

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rdfs:label
  • Binomial coefficient
rdfs:comment
  • In combinatorics, is interpreted as the number of -element subsets (the -combinations) of an -element set, that is the number of ways that things can be "chosen" from a set of things. Hence, is often read as " choose " and is called the choose function of and . The notation was introduced by Andreas von Ettingshausen in 1826, although the numbers were already known centuries before that (see Pascal's triangle). Alternative notations include , in all of which the stands for combinations or choices.
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dcterms:subject
dbkwik:math/proper...iPageUsesTemplate
Title
  • Binomial Coefficient
  • Bounds for binomial coefficients
  • Generalized binomial coefficients
  • Proof that C is an integer
ID
  • 273(xsd:integer)
  • 4074(xsd:integer)
  • 6309(xsd:integer)
  • 6744(xsd:integer)
abstract
  • In combinatorics, is interpreted as the number of -element subsets (the -combinations) of an -element set, that is the number of ways that things can be "chosen" from a set of things. Hence, is often read as " choose " and is called the choose function of and . The notation was introduced by Andreas von Ettingshausen in 1826, although the numbers were already known centuries before that (see Pascal's triangle). Alternative notations include , in all of which the stands for combinations or choices.
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