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Combinatorial class
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In [[mathematics]], a '''combinatorial class''' is a [[countable set]] of mathematical objects, together with a size function mapping each object to a non-negative integer, such that there are finitely many objects of each size.<ref>{{citation | last1 = MartΓnez | first1 = Conrado | last2 = Molinero | first2 = Xavier | doi = 10.1002/rsa.10025 | issue = 3β4 | journal = Random Structures & Algorithms | mr = 1871563 | pages = 472β497 | title = A generic approach for the unranking of labeled combinatorial classes | volume = 19 | year = 2001| url = http://www.lsi.upc.edu/~conrado/research/papers/rsa-mm01.pdf }}.</ref><ref>{{citation | last1 = Duchon | first1 = Philippe | last2 = Flajolet | first2 = Philippe | authorlink = Philippe Flajolet | last3 = Louchard | first3 = Guy | last4 = Schaeffer | first4 = Gilles | doi = 10.1017/S0963548304006315 | issue = 4β5 | journal = [[Combinatorics, Probability and Computing]] | mr = 2095975 | pages = 577β625 | title = Boltzmann samplers for the random generation of combinatorial structures | volume = 13 | year = 2004}}.</ref>
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