axiom of union
axiom stating that for any set x there is a set y whose elements are precisely the elements of the elements of x
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axiom of union
Summary
axiom of union is an axiom[1]. It draws 35 Wikipedia views per month (axiom category, ranking #11 of 21).[2]
Key Facts
- axiom of union is credited with the discovery of Ernst Zermelo[3].
- axiom of union's instance of is recorded as axiom[4].
- axiom of union's part of is recorded as list of axioms[5].
- axiom of union's Freebase ID is recorded as /m/0dtgx[6].
- axiom of union's Encyclopædia Britannica Online ID is recorded as topic/axiom-of-union[7].
- axiom of union's defining formula is recorded as \forall A\, \exists B\, \forall c\, (c \in B \iff \exists D\, (c \in D \and D \in A)\,)[8].
- axiom of union's studied by is recorded as Zermelo–Fraenkel set theory[9].
- axiom of union's MathWorld ID is recorded as AxiomoftheSumSet[10].
- axiom of union's nLab ID is recorded as axiom of union[11].
- axiom of union's maintained by WikiProject is recorded as WikiProject Mathematics[12].
- axiom of union's Microsoft Academic ID is recorded as 2779821532[13].
- axiom of union's ProofWiki ID is recorded as Axiom:Axiom_of_Unions[14].
- axiom of union's Metamath statement ID is recorded as ax-un[15].
Body
Works and Contributions
axiom of union is credited with the discovery of Ernst Zermelo[3].
Why It Matters
axiom of union draws 35 Wikipedia views per month (axiom category, ranking #11 of 21).[2] It has Wikipedia articles in 15 language editions, a strong signal of global cultural recognition.[16] It is known by 4 alternative names across languages and contexts.[17]