A Relational Constraint Framework for Physics from Finite Measurement Structure

This revised manuscript develops a relational constraint framework for physics grounded in finite measurement structure. It argues that physical descriptions should be formulated in terms of finite measurement contexts, admissible relational assignments, overlap consistency, and refinement closure rather than by assuming exact global states, mathematical points, or background continuum structure as primitive. The framework introduces a sequence of axioms in which physically realized structures are those that remain stable under contextual refinement and coherent extension. This version clarifies the distinction between refinement-based selection, uniqueness, and finite-domain sufficiency. Refinement closure is…