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Statements

Subject Item
dbr:Superadditive_set_function
rdf:type
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Superadditive set function
rdfs:comment
In mathematics, a superadditive set function is a set function whose value when applied to the union of two disjoint sets is greater than or equal to the sum of values of the function applied to each of the sets separately. This definition is analogous to the notion of superadditivity for real-valued functions. It is contrasted to subadditive set function.
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dbc:Combinatorial_optimization
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47899922
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905532211
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dbr:Disjoint_sets dbr:Set_function dbr:Utility_functions_on_indivisible_goods dbr:Superadditivity dbr:Power_set dbc:Approximation_algorithms dbr:Union_(set_theory) dbc:Combinatorial_optimization dbr:Set_(mathematics) dbr:Subadditive_set_function
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In mathematics, a superadditive set function is a set function whose value when applied to the union of two disjoint sets is greater than or equal to the sum of values of the function applied to each of the sets separately. This definition is analogous to the notion of superadditivity for real-valued functions. It is contrasted to subadditive set function.
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wikipedia-en:Superadditive_set_function