Archives
Keywords
Singular Density Well-behaved magma specializable Souslin tree Antichain Weakly compact cardinal L-space xbox ZFC construction Absoluteness 54G20 Reflecting stationary set Diamond-sharp Lipschitz reduction Souslin Tree Selective Ultrafilter Nonspecial tree Cardinal Invariants Hedetniemi's conjecture Precaliber very good scale free Boolean algebra Jonsson cardinal positive partition relation middle diamond Singular cofinality Minimal Walks Strongly compact cardinal Filter reflection OCA Distributive tree Subnormal ideal incompactness Closed coloring Singular cardinals combinatorics Strongly Luzin set C-sequence Postprocessing function Slim tree Almost countably chromatic Luzin set Analytic sets Diamond for trees Kurepa Hypothesis indecomposable ultrafilter square principles Poset higher Baire space Sigma-Prikry Amenable C-sequence Constructible Universe diamond star super-Souslin tree Vanishing levels HOD stick Prevalent singular cardinals Diamond Ascent Path Fast club Erdos-Hajnal graphs Uniformization Large Cardinals Small forcing AIM forcing Subadditive Commutative projection system Successor of Singular Cardinal coloring number Uniformly homogeneous Commutative cancellative semigroups Universal Sequences Sakurai's Bell inequality countably metacompact Respecting tree approachability ideal Partition Relations Almost Souslin GMA Hindman's Theorem Subtle cardinal Sierpinski's onto mapping principle Uniformly coherent strongly bounded groups Generalized descriptive set theory Successor of Regular Cardinal O-space Open Access Parameterized proxy principle Axiom R Mandelbrot set P-Ideal Dichotomy Dowker space Intersection model Strong coloring Whitehead Problem stationary hitting Local Club Condensation. sap Square-Brackets Partition Relations Subtle tree property tensor product graph unbounded function transformations Foundations Fodor-type reflection Aronszajn tree weak diamond club_AD Greatly Mahlo Microscopic Approach Club Guessing PFA Reduced Power full tree polarized partition relation Generalized Clubs Ramsey theory over partitions PFA(S)[S] Rock n' Roll Iterated forcing Forcing Ulam matrix square Rainbow sets reflection principles Hereditarily Lindelöf space Almost-disjoint family Shelah's Strong Hypothesis Fat stationary set Rado's conjecture projective Boolean algebra Ostaszewski square free Souslin tree ccc Countryman line regressive Souslin tree nonmeager set Martin's Axiom Forcing Axioms b-scale Non-saturation Erdos Cardinal Coherent tree stationary reflection Prikry-type forcing Dushnik-Miller Knaster weak Kurepa tree Knaster and friends Ineffable cardinal Chang's conjecture SNR weak square S-Space Cardinal function Cohen real Was Ulam right? Chromatic number
Tag Archives: Foundations
Review: Is classical set theory compatible with quantum experiments?
Yesterday, I attended a talk at the Quantum Foundations seminar at the beautiful Perimeter Institute for Theoretical Physics (Waterloo, Ontario). The (somewhat provocative) title of the talk was “Is Classical Set Theory Compatible with Quantum Experiments?”, and the speaker was Radu … Continue reading