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In mathematics, '''analytic combinatorics''' is one of the many techniques of [[enumerative combinatorics|counting combinatorial objects]]. It uses the internal structure of the objects to derive formulas for their [[generating function]]s and then complex analysis techniques to get asymptotics. This particular theory was mostly developed by [[Philippe Flajolet]]{{Citation needed|date=October 2015}},
and is detailed in his book with [[Robert Sedgewick (computer scientist)|Robert Sedgewick]], ''Analytic Combinatorics''.
Earlier contributors to the key ideas and techniques include [[Leonhard Euler]], [[Arthur Cayley]], [[Srinivasa Ramanujan]], [[George Pólya]], and [[Donald Knuth]]. After Flajolet's death, [[Wojciech Szpankowski]] is largely responsible for further developments.{{Citation needed|date=October 2015}} Together with Jacek Cichon and Pawel Hitczenko, he created the polish school of Analytic combinatorics.
== Classes of combinatorial structures ==
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