proper forcing axiom
set theory axiom that if π is a proper forcing and π·(πΌ) is a dense subset of π for each πΌ<Οβ, then there is a filter πΊβπ such that π·(πΌ)β©πΊ is nonempty for all πΌ<Οβ
Press Enter Β· cited answer in seconds
0 sources
proper forcing axiom
Summary
proper forcing axiom is an axiom of set theory[1]. It draws 15 Wikipedia views per month (axiom_of_set_theory category, ranking #13 of 17).[2]
Key Facts
- proper forcing axiom's instance of is recorded as axiom of set theory[3].
- proper forcing axiom's Freebase ID is recorded as /m/0fyy7q[4].
- proper forcing axiom's short name is recorded as {'lang': 'en', 'text': 'PFA'}[5].
- proper forcing axiom's maintained by WikiProject is recorded as WikiProject Mathematics[6].
- proper forcing axiom's Microsoft Academic ID is recorded as 2776548258[7].
- proper forcing axiom's logical consequence of is recorded as list of values as qualifiers[8].
Why It Matters
proper forcing axiom draws 15 Wikipedia views per month (axiom_of_set_theory category, ranking #13 of 17).[2]