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Technical Terms

The Intuition-Formalism Dialectic

Bessis's framework for mathematical cognition: intuition generates conjectures, formalism tests them, the gap between the two is where understanding lives. Removing either side collapses the system — into superstition (intuition without verification) or bureaucracy (verification without understanding) "The real product of mathematics is not the proof. It's the change in intuition that made the proof possible. We publish the byproduct and discard the product."

— defined in 160th Edition, May 10, 2026
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Defined 160th EditionW20 · May 10, 2026