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Perfect set property

  • Regularity Properties and Determinacy

    Regularity Properties and Determinacy

  • Dropping Polishness

    Dropping Polishness

  • Effective Descriptive Set Theory

    Effective Descriptive Set Theory

  • NONMEASURABLE ALGEBRAIC SUMS of SETS of REALS Sierpinski Showed in [14] That There Exist Two Sets X, Y ⊆ R of Lebesgue Measure

    NONMEASURABLE ALGEBRAIC SUMS of SETS of REALS Sierpinski Showed in [14] That There Exist Two Sets X, Y ⊆ R of Lebesgue Measure

  • The Continuum Hypothesis, the Axiom of Choice, and Lebesgue Measurability

    The Continuum Hypothesis, the Axiom of Choice, and Lebesgue Measurability

  • Paul B. Larson a BRIEF HISTORY of DETERMINACY §1. Introduction

    Paul B. Larson a BRIEF HISTORY of DETERMINACY §1. Introduction

  • Generalized Descriptive Set Theory Under I0

    Generalized Descriptive Set Theory Under I0

  • The Cantor Game: Winning Strategies and Determinacy

    The Cantor Game: Winning Strategies and Determinacy

  • The Axiom of Determinacy

    The Axiom of Determinacy

  • INFINITE DIMENSIONAL PERFECT SET THEOREMS 1. Introduction the Perfect Set Theorem Says That an Analytic Subset of a Polish Space

    INFINITE DIMENSIONAL PERFECT SET THEOREMS 1. Introduction the Perfect Set Theorem Says That an Analytic Subset of a Polish Space

  • Distinguishing Perfect Set Properties in Separable Metrizable Spaces

    Distinguishing Perfect Set Properties in Separable Metrizable Spaces

  • Perfect Set Property

    Perfect Set Property

  • The Axiom of Choice in Topology Ruoxuan Jia Union College - Schenectady, NY

    The Axiom of Choice in Topology Ruoxuan Jia Union College - Schenectady, NY

  • From the Beginning of Set Theory to Lebesgue's Measure Problem

    From the Beginning of Set Theory to Lebesgue's Measure Problem

  • Descriptive Set Theory Second Edition

    Descriptive Set Theory Second Edition

  • A BRIEF HISTORY of DETERMINACY §1. Introduction

    A BRIEF HISTORY of DETERMINACY §1. Introduction

  • Distinct Volume Subsets Via Indiscernibles

    Distinct Volume Subsets Via Indiscernibles

  • Arxiv:1708.09513V2 [Math.LO] 17 Oct 2017 from Ω Spoetv and Projective Is Eto .W Hwdta Suiglrecrias If Cardinals, Large Assuming That Showed We 3

    Arxiv:1708.09513V2 [Math.LO] 17 Oct 2017 from Ω Spoetv and Projective Is Eto .W Hwdta Suiglrecrias If Cardinals, Large Assuming That Showed We 3

Top View
  • Colorings, Perfect Sets and Games on Generalized Baire Spaces
  • INTRODUCTION to DESCRIPTIVE SET THEORY Mathematicians In
  • Handbook of Set Theory
  • The Journal of Symbolic Logic AXIOM I 0 and HIGHER DEGREE
  • Perfect Sets, Partitions and Chromatic Numbers
  • A Coanalytic Menger Group That Is Not Σ-Compact
  • Null Additivity in the Theory of Algorithmic Randomness
  • Regularity Properties and Determinacy
  • Large Cardinals from Determinacy Peter Koellner and W
  • Turing Invariant Sets and the Perfect Set Property
  • Thin Collections of Sets of Projective Ordinals and Analogs of L
  • Axiom of Determinacy
  • WHAT MAKES the CONTINUUM ℵ2 1. Introduction the Question of How
  • Proofs of Uncountability of the Reals
  • Large Cardinals and Determinacy
  • Acta Universitatis Carolinae. Mathematica Et Physica
  • Modern Descriptive Set Theory
  • Set Theory from Cantor to Cohen


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