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Regular cardinal
Axiomatic Set Teory P.D.Welch
Singular Cardinals: from Hausdorff's Gaps to Shelah's Pcf Theory
Universes for Category Theory
The Axiom of Choice. Cardinals and Cardinal Arithmetic
Elements of Set Theory
Set Theory
Notes on Set Theory, Part 2
Bounding 2D Functions by Products of 1D Functions 3
24. the Singular Cardinal Problem
Cardinal Arithmetic: the Silver and Galvin-Hajnal Theorems
Set-Theoretical Background 1.1 Ordinals and Cardinals
3. Cardinal Numbers
The Continuum Hypothesis and Forcing
An Introduction to Set Theory
The Strength of the Failure of the Singular Cardinal Hypothesis
SCALES at ℵω in This Paper We Analyze the PCF Structure of a Generic Extension by the Main Forcing from Our Previous Paper [1
Chapter 2 Constructible Sets
The Continuum Hypothesis, the Generic-Multiverse of Sets, and the Ω Conjecture
Top View
Logic/Set Theory II - Ordinals and Cardinals
The Proper Forcing Axiom and the Singular Cardinal Hypothesis
Universal Totally Ordered Sets
Dependent Choice, Properness, and Generic Absoluteness
Simplest Possible Locally Definable Well-Orders 1
Cardinal and Ordinal Numbers Math 6300
5. the Axiom of Choice and Cardinal Arithmetic
Regular Cardinals in Models of Zf 43
Singular Cardinal Combinatorics
EARLY HISTORY of the GENERALIZED CONTINUUM HYPOTHESIS: 1878-1938 Author(S): GREGORY H
SINGULAR CARDINALS and the PCF THEORY Thomas Jech 1
Notes on Set Theory
Even Ordinals and the Kunen Inconsistency
Cardinal Arithmetic for Skeptics
Disproof of the Continuum Hypothesis and Determination of the Cardinality of Continuum by Approximations of Sets
ZFC Set Theory and the Category of Sets Foundations for the Working Mathematician
Inner Models for Large Cardinals
Oberlin1279129907.Pdf (220.53
Classical Set Theory: Theory of Sets and Classes
Arxiv:Math/9201251V1 [Math.LO] 15 Jan 1992 H Hoe Antral Eudrto Ntefaeoko C of Framework the in Understood Be Really Cannot Theorem the Hoe A
THE FINE STRUCTURE of Tile CONSTRUCTIBLE HIERARCHY *
FORCING and the CONTINUUM HYPOTHESIS Contents 1
The First Measurable Cardinal Can Be the First Uncountable Regular Cardinal at Any Successor Height
Philosophical Status of the Continuum Hypothesis