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Robinson's Podcast· Folge 270

270 - Tim Maudlin & Jacob Barandes: The Indivisible Approach to Quantum Theory

Sonntag, 15. Februar 2026 · 3 h 10

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Tim Maudlin is Professor of Philosophy at NYU and Founder and Director of the John Bell Institute for the Foundations of Physics. Jacob Barandes is Senior Preceptor in Physics at Harvard University, where he works widely across the philosophy of physics, with focuses on the foundations of quantum mechanics, the philosophy of spacetime, and the metaphysics of laws. In this episode, Robinson, Tim, and Jacob discuss Jacob’s novel approach to quantum mechanics, which he calls the “Indivisible Approach”. More particularly, they discuss the problems at the core of quantum mechanics, the ontology of the theory, causality and quantum phenomena, probability, and more. If you’re interested in the foundations of physics, then please check out the JBI, which is devoted to providing a home for research and education in this important area. Any donations are immensely helpful at this early stage in the institute’s life.

Tim’s Website: tim-maudlin.site

The John Bell Institute: johnbellinstitute.org

Jacob’s Website: jacobbarandes.com

The Stochastic-Quantum Correspondence: urldefense.com/v3/__https://philosophyofphysic…

Historical Debates over the Physical Reality of the Wave Function: urldefense.com/v3/__https://arxiv.org/abs/2602…

Pilot-Wave Theories as Hidden Markov Models: urldefense.com/v3/__https://arxiv.org/abs/2602…

OUTLINE
The Problems at the Foundations of Quantum Mechanics
More on the Problems
Is the Wave Function a Real Thing?
Causation, Correlation, and Quantum Mechanics
Terminological Issues
Causal Models and the Markov Condition
Can Time Exist Without Change?
On Time and Change
Newtonian Mechanics and the Markov Condition
More on Newtonian Mechanics
More on the Markov Condition
Tim’s Response
Philosophy and Physics
More on Probability
Probability and the Double Slit Experiment
Why Tim Remains Puzzled

Robinson’s Website: robinsonerhardt.com

Robinson Erhardt researches symbolic logic and the foundations of mathematics at Stanford University, where he is also a JD candidate in the Law School.

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