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Apr 24, 2018 - 30:05
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Erik Curiel explains the challenges in making assessments of probability by making assumptions about the space of universes--or cosmological models--that our theories allow. Erik Curiel (Munich Center for Mathematical Ph...
Erik Curiel: Measure, Topology, and Probability in Cosmology. is an episode from The Physics of Fine-Tuning by Oxford University. Erik Curiel explains the challenges in making assessments of probability by making assumptions about the space...
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Published Apr 24, 2018, 41:33 long, audio available.
Erik Curiel explains the challenges in making assessments of probability by making assumptions about the space of universes--or cosmological models--that our theories allow. Erik Curiel (Munich Center for Mathematical Philosophy) explains the difficulty of making various concepts of and relating to probability precise, rigorous and physically significant when attempting to apply them in reasoning about objects (e.g., spacetimes) living in infinite-dimensional spaces, working through several examples from cosmology. He concludes that most standard forms of argument used in cosmology to estimate the likelihood of the occurrence of various properties or behaviors of spacetimes have serious mathematical, physical and conceptual problems. This lecture was conducted at the Lindeman Lecture Theatre, Clarendon Laboratory, Oxford, on October 6, 2016.
You can listen to Erik Curiel: Measure, Topology, and Probability in Cosmology. online on Radio and Podcast. Open the player on this page to stream the available audio.
Erik Curiel: Measure, Topology, and Probability in Cosmology. is an episode from The Physics of Fine-Tuning by Oxford University.
This episode is 41:33 long.
This episode was published on Apr 24, 2018.
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You can listen to Erik Curiel: Measure, Topology, and Probability in Cosmology. on this page when the episode audio is available from the podcast feed.
Erik Curiel: Measure, Topology, and Probability in Cosmology. is from The Physics of Fine-Tuning by Oxford University.
Published Apr 24, 2018 and 41:33 long