Unified regularity framework extends beyond Boolean computation
Researchers propose a unified framework for characterizing regularity across computational functions with arbitrary output domains, extending classical Nerode-style theory beyond Boolean settings. By relaxing computability constraints and modeling distributed computation between two parties, the work bridges formal language theory with communication complexity. The framework recovers known models for several domains and suggests a path toward characterizing regularity for previously uncharacterized domains. This theoretical advance matters for understanding the fundamental boundaries of what different computational architectures can express, with implications for how we reason about model capacity and learnability across diverse problem structures.42











.jpg)












