The Zhu-Liang Prime Mover Theorem: A Unified Meta-Definition of All Disciplines

Based on the axiomatic foundation of the three Zhu-Liang Truth Theorems (Functor Theorem, Metabolism Theorem, Prime Mover Theorem), this paper proposes and systematically elaborates the unified meta-definition of all disciplines grounded in the Zhu-Liang Prime Mover Theorem. Starting from the undeniable meta-facts \(F_1\) (existence of differences) and \(F_2\) (determinacy of correlations), with the Prime Mover \(F = (T_0, M)\) as the sole meta-source, meta-dynamics, and meta-law, this definition unifies all disciplines—including physics, chemistry, biology, cognitive science, mathematics, computer science, social science, and philosophy—as necessary projections of the truth metabolic system at different recursive levels \(n\). We prove that the essence of any discipline is the study of \(F\) embodied at a specific recursive depth, with differences between disciplines arising solely from variations in recursive level \(n\), while their unity derives from the uniqueness of \(F\). This meta-definition terminates the ontological fragmentation of disciplines and establishes the meta-theoretical foundation for a unified science. The conclusion is absolute and immutable.