Construct · 1 fields · 2 citations
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In mathematics a combination is a selection of items from a set in which order does not matter, counted by the binomial coefficient “n choose k.” It is the order-free counterpart of a permutation and is one of the founding objects of combinatorics, underpinning probability, the binomial theorem, and counting arguments throughout discrete mathematics. Riordan's Introduction to combinatorial analysis (1958) and Brualdi's Introductory combinatorics develop the systematic theory. The referent is a counting construct (how many distinct unordered subsets of a given size exist), and it has nothing in common, beyond the word, with a forcing sequence of chess moves.[1][2]
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