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  1. Partition of a set - Wikipedia

    • A partition of a set X is a set of non-empty subsets of X such that every element x in X is in exactly one of these subsets (i.e., the subsets are nonempty mutually disjoint sets). Equivalently… See more

    Partitions and Equivalence Relations

    For any equivalence relation on a set X, the set of its equivalence classes is a partition of X. Conversely, from any partition P of X, we can define an equivalence relation on X by setting … See more

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    Refinement of Partitions

    A partition α of a set X is a refinement of a partition ρ of X—and we say that α is finer than ρ and that … See more

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    Noncrossing Partitions

    A partition of the set N = {1, 2, ..., n} with corresponding equivalence relation ~ is noncrossing if it has the following property: If four elements a, b, c and d of N having a < b < c < d … See more

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    Counting Partitions

    The total number of partitions of an n-element set is the Bell number Bn. The first several Bell numbers are B0 = 1,B1 = 1, B2 = 2, B3 = 5, B4 = 15, B5 = 52, and B6 = 203 (sequence … See more

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  2. Grouping of its elements into non-empty subsets

    In mathematics, a partition of a set is a grouping of its elements into non-empty subsets, in such a way that every element is included in exactly one subset. Every equivalence relation on a set defines a partition of this set, and every partition defines an equivalence relation.
    en.wikipedia.org/wiki/Partition_of_a_set
    en.wikipedia.org/wiki/Partition_of_a_set
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  6. Mathwords: Partition of a Set

  7. WEBA relation R on a set A is an equivalence relation if it is reflexive, symmetric, and transitive. If R is an equivalence relation on the set A, its equivalence classes form a partition of A. In each equivalence class, all the …

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