Sympathetic dynamics new framework of general relativity

Sympathic Dynamics (SD) is a formal system built on three primitives—Resonance, Perspective, and Transformation—aimed at replacing numeric primacy with relational coherence. SD provides algebraic and categorical structures that encode how phenomena align (sympathize), oppose (antipathize), or remain orthogonal relative to observers and contexts. We introduce a lattice-valued coherence functional, perspective-indexed operators, a transformation calculus, and a paraconsistent logic of resonance. We show how standard mathematical objects (reals, vector spaces, groups, metrics) embed within SD as special cases, while SD extends to contexts where classical measurement or binary truth breaks down. Applications span physics (horizons, entanglement), computing (attunement circuits), and complex systems. We present worked examples, testable predictions, and an axiomatic basis designed for rigorous comparison and empirical engagemen