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Supercompact cardinal
Set-Theoretic Geology, the Ultimate Inner Model, and New Axioms
The Ultrapower Axiom and the Equivalence Between Strong Compactness and Supercompactness
Arxiv:2009.07164V1 [Math.LO] 15 Sep 2020 Ai—U Nta Eeyb Etoigfaue Htuiul Char Uniquely That Isomorphism
Large Cardinals and the Iterative Conception of Set
Compactness and Comparison
Strongly Compact Cardinals and Ordinal Definability
ULTRAFILTERS and LARGE CARDINALS 3 Even Be the first Inaccessible Cardinal: Κ Is Inaccessible Both in V and in M
What Are Strong Axioms of Infinity and Why Are They Useful in Mathematics?
Hierarchies of Forcing Axioms, the Continuum Hypothesis and Square Principles
Chapter 1 the Realm of the Infinite
Some Intuition Behind Large Cardinal Axioms, Their Characterization, and Related Results
[Math.LO] 13 Jun 2012 Descriptive Inner Model Theory
Large Cardinals and Their Effect on the Continuum
ON the FIRST N STRONGLY COMPACT CARDINALS
Normal Measures and Strongly Compact Cardinals ∗†
ON HOD-SUPERCOMPACTNESS 1. Introduction the Following
The Uniqueness of Elementary Embeddings (Above 0) from Other Hypotheses
The Transfinite Universe
Top View
$ C^{(N)} $-Cardinals
Arxiv:Math/9903010V1 [Math.LO] 1 Mar 1999 Ae N O Aighlflcmet N Ugsin Which Refere Suggestions the and Herein
Notes on Set Theory
Arxiv:1806.04077V2 [Math.LO] 25 Mar 2020 Ainlapcso H Ihrifiie HF Uddb EPSR by Word
Patterns of Compact Cardinals
Inner Models for Large Cardinals
Large Cardinals with Forcing
Some Combinatorial Properties of Ultimate L and V
Large Cardinals Beyond Choice
20. Very Large Cardinals
Strong Compactness and the Ultrapower Axiom I: the Least Strongly Compact Cardinal
§1. Introduction. the Inner Model Program Began with Gödel's Discov- Ery of L Which in the Modern View Is the First Inner Mo
Descriptive Inner Model Theory, Large Cardinals, and Combinatorics Research Statement
New York Journal of Mathematics on Strengthenings of Superstrong
Arxiv:1905.12289V1 [Math.LO]