Definitions from Wikipedia (Sigma-additive set function)
▸ noun: In mathematics, an additive set function is a function mapping sets to numbers, with the property that its value on a union of two disjoint sets equals the sum of its values on these sets, namely, If this additivity property holds for any two sets, then it also holds for any finite number of sets, namely, the function value on the union of k disjoint sets (where k is a finite number) equals the sum of its values on the sets.
▸ Words similar to Sigma-additive set function
▸ Usage examples for Sigma-additive set function
▸ Idioms related to Sigma-additive set function
▸ Wikipedia articles (New!)
▸ Words that often appear near Sigma-additive set function
▸ Rhymes of Sigma-additive set function
▸ Invented words related to Sigma-additive set function
▸ noun: In mathematics, an additive set function is a function mapping sets to numbers, with the property that its value on a union of two disjoint sets equals the sum of its values on these sets, namely, If this additivity property holds for any two sets, then it also holds for any finite number of sets, namely, the function value on the union of k disjoint sets (where k is a finite number) equals the sum of its values on the sets.
▸ Words similar to Sigma-additive set function
▸ Usage examples for Sigma-additive set function
▸ Idioms related to Sigma-additive set function
▸ Wikipedia articles (New!)
▸ Words that often appear near Sigma-additive set function
▸ Rhymes of Sigma-additive set function
▸ Invented words related to Sigma-additive set function