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