Quantum Foundations Podcast Solving nonlocality with fractals, chaos & counterfactuals | Prof. Tim Palmer
23 snips
Feb 5, 2026 Tim Palmer, Royal Society Research Professor at Oxford known for chaos theory and climate physics, proposes a fractal, discrete rethink of quantum theory. He links chaos and Cantor-like geometry to challenge counterfactual assumptions. He explains how fractal state spaces and rationalized Hilbert coefficients could block Bell-style nonlocality and suggests a gravity-linked limit to quantum advantage.
AI Snips
Chapters
Books
Transcript
Episode notes
From Relativity To Chaos
- Tim Palmer moved from general relativity to climate physics and spent decades building probabilistic weather prediction systems using chaos theory.
- That experience seeded his later ideas linking fractal dynamics to foundational quantum problems.
Two Linked Quantum Problems
- Quantum mechanics faces two linked problems: the measurement problem and the implications of Bell's theorem for entanglement.
- Palmer argues these are connected and require re-examining hidden assumptions like counterfactual definiteness.
Fractals Break Counterfactuals
- Chaotic systems produce fractal geometries like the Cantor set that forbid generic small perturbations from staying on the attractor.
- Palmer uses this to show counterfactual interventions may be inconsistent with underlying dynamics.
