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generating function

From Wiktionary, the free dictionary

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English

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Etymology

The concept was introduced by French mathematician Abraham de Moivre in 1730.

Noun

generating function (plural generating functions)

  1. (mathematics) A formal power series with one indeterminate, whose coefficients encode a sequence that can be studied by algebraic manipulation of the series; any one of several generalizations, such as to encode more than one sequence or use more than one indeterminate.

Usage notes

Despite the name, a generating function is not a function. As a formal power series, it is understood that its indeterminate (not a "variable") is never assigned a value and the series is never evaluated. In fact, the series is not even required to converge.

Hypernyms

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