Connectomes, dynamics, and the algebra of computation: a companion deep-dive to 'More Is Different'

neurovium · x · 2026-09-04

A companion blog post to Dehghani's arXiv paper, walking through the full research arc: why a connectome is not a program, how circuit motifs become finite transformation systems, a from-scratch intro to Krohn-Rhodes theory and holonomy decomposition, and an exhaustive analysis of 50,331,648 interface-schedule combinations showing coupling direction and timing matter more than coupling itself.

Related event: New Paper Uses Krohn-Rhodes Algebra to Explain 'More is Different' in Neural Circuits(2 posts)→

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