Homogeneous (large cardinal property)
http://dbpedia.org/resource/Homogeneous_(large_cardinal_property) an entity of type: WikicatLargeCardinals
In set theory and in the context of a large cardinal property, a subset, S, of D is homogeneous for a function f if f is constant in finite subsets of S. More precisely, given a set D, let be the set of all finite subsets of D (see Powerset#Subsets of limited cardinality) and let be a function defined in this set. On these conditions, S is homogeneous for f if, for every natural number n, f is constant in the set . That is, f is constant on the unordered n-tuples of elements of S.
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Homogeneous (large cardinal property)
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In set theory and in the context of a large cardinal property, a subset, S, of D is homogeneous for a function f if f is constant in finite subsets of S. More precisely, given a set D, let be the set of all finite subsets of D (see Powerset#Subsets of limited cardinality) and let be a function defined in this set. On these conditions, S is homogeneous for f if, for every natural number n, f is constant in the set . That is, f is constant on the unordered n-tuples of elements of S.
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