combinatorial class
1Combinatorial class — In combinatorics, a combinatorial class (or simply class) is an equivalence class of sets that have the same counting sequence. Although the elements of these equivalent sets may have very different definitions and semantics, combinatorics is… …
2Combinatorial meta-analysis — (CMA) is the study of the behaviour of statistical properties of combinations of studies from a meta analytic dataset (typically in social science research). In an article that develops the notion of gravity in the context of meta analysis, Dr.… …
3Combinatorial species — In combinatorial mathematics, the theory of combinatorial species is an abstract, systematic method for analysing discrete structures in terms of generating functions. Examples of discrete structures are (finite) graphs, permutations, trees, and… …
4Combinatorial game theory — This article is about the theory of combinatorial games. For the theory that includes games of chance and games of imperfect knowledge, see Game theory. Mathematicians playing Konane at a Combinatorial game theory workshop (for technical content …
5Combinatorial explosion — For other uses, see Combinatorial explosion (communication). In mathematics a combinatorial explosion describes the effect of functions that grow very rapidly as a result of combinatorial considerations.[1] Examples of such functions include the… …
6Fundamental theorem of combinatorial enumeration — The fundamental theorem of combinatorial enumeration is a theorem in combinatorics that solves the enumeration problem of labelled and unlabelled combinatorial classes. The unlabelled case is based on the Pólya enumeration theorem.This theorem is …
7List of mathematics articles (C) — NOTOC C C closed subgroup C minimal theory C normal subgroup C number C semiring C space C symmetry C* algebra C0 semigroup CA group Cabal (set theory) Cabibbo Kobayashi Maskawa matrix Cabinet projection Cable knot Cabri Geometry Cabtaxi number… …
8Symbolic combinatorics — in mathematics is a technique of analytic combinatorics that uses symbolic representations of combinatorial classes to derive their generating functions. The underlying mathematics, including the Pólya enumeration theorem, are explained on the… …
9Stirling numbers and exponential generating functions — The use of exponential generating functions or EGFs to study the properties of Stirling numbers is a classical exercise in combinatorics and possibly the canonical example of how symbolic combinatorics, the method that encapsulates the… …
10Random permutation statistics — The statistics of random permutations, such as the cycle structure of a random permutation are of fundamental importance in the analysis of algorithms, especially of sorting algorithms, which operate on random permutations. Suppose, for example,… …
