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Cumulative hierarchy
The Iterative Conception of Set
How Gödel Transformed Set Theory, Volume 53, Number 4
On the Necessary Use of Abstract Set Theory
An Introduction to Set Theory
LONG BOREL GAMES 3 Large Cardinal Axioms, Or Strengthenings of the Axiom of Infinity, and Use Them to Prove the Determinacy of Games on the Natural Numbers
Logic/Set Theory II - Ordinals and Cardinals
Set Theory - John R
NOTES on DETERMINACY Fix a Set a ⊆ R. Consider a Game G a Where
How Gödel Transformed Set Theory Juliet Floyd and Akihiro Kanamori
Constructing the Constructible Universe Constructively
Hierarchies of Sets in Classical and Constructive Set Theories
John Von Neumann and Hilbert's School of Foundations of Mathematics∗
Cardinal and Ordinal Numbers Math 6300
Springer Monographs in Mathematics Thomas Jech Set Theory
Heinz-Dieter Ebbinghaus an Approach to His Life and Work
The Cumulative Hierarchy and the Constructible Universe of ZFA
Notes on Set Theory
Rieger, A. Paradox, ZF, and the Axiom of Foundation. in Clark, P. and Hallett, M
Top View
Separating Hierarchy and Replacement
The Axioms of Set Theory
An Introduction to Set Theory
The Standard ZFC Axioms for Set Theory Provide an Operative
Cumulative Hierarchies and Computability Over Universes of Sets
Large Sets in Constructive Set Theory
Gödel's Constructible Universe
Choice and Regularity
Strong Axioms of Infinity and the Search for V