New Paper Uses Krohn-Rhodes Algebra to Explain 'More is Different' in Neural Circuits

Nima Dehghani's new arXiv paper and accompanying blog use Krohn-Rhodes algebra to formalize how combinations of classic circuit motifs like divisive normalization and winner-take-all give rise to emergent computation.

2026-09-04 ~ 2026-09-04 · 2 related posts

• 'More Is Different' in neural circuits: algebraic emergence of effective theories in recurrent motifs — neurovium · 2026-09-04
• Connectomes, dynamics, and the algebra of computation: a companion deep-dive to 'More Is Different' — neurovium · 2026-09-04