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How to find causally invariant rules with Jonathan Gorard

How to find causally invariant rules with Jonathan Gorard

FromThe Last Theory


How to find causally invariant rules with Jonathan Gorard

FromThe Last Theory

ratings:
Length:
5 minutes
Released:
May 18, 2023
Format:
Podcast episode

Description

Causal invariance is a crucial characteristic for any rule of Wolfram Physics.According to Wolfram MathWorld, if a rule is causally invariant, then “no matter which evolution is chosen for a system, the history is the same, in the sense that the same events occur and they have the same causal relationships.”Causal invariance is one of the assumptions Jonathan Gorard needs to make to derive the equations of General Relativity from the hypergraph. That’s how crucial it is! Given that not every rule of Wolfram Physics is causally invariant, I asked Jonathan how we find the ones that are.Here, in another excerpt from our recent conversation, is his answer: how to find causally invariant rules.—Jonathan Gorard
Jonathan Gorard at The Wolfram Physics Project
Jonathan Gorard at Cardiff University
Jonathan Gorard on Twitter
The Centre for Applied Compositionality
The Wolfram Physics Project
People and concepts mentioned by Jonathan
Stephen Wolfram
Max Piskunov
Causal invariance
Wolfram Function Repository
Wolfram Engine
Wolfram Mathematica
Wolfram Programming Lab
CausalInvariantQ
TotalCausalInvariantQ
Associative
Commutative
Automated theorem proving
Undecidable problem
—I release The Last Theory as a video too! Watch here.Kootenay Village Ventures Inc.
Released:
May 18, 2023
Format:
Podcast episode

Titles in the series (59)

The Last Theory is an easy-to-follow exploration of what might be the last theory of physics. In 2020, Stephen Wolfram launched the Wolfram Physics Project to find the elusive fundamental theory that explains everything. On The Last Theory podcast, I investigate the implications of Wolfram's ideas and dig into the details of how his universe works. Join me for fresh insights into Wolfram Physics every other week.