The Lovial Framework is a cross-domain conceptual framework built on one starting claim: that relationships are more fundamental than the things they relate. It proposes that stable identities — a number, a joint, a self, a unit of structure — emerge when patterns of relationship harmonize into closed loops, which the framework calls Lovials, and that the same four-stage cycle (string, fulcrum, node, closed loop) recurs across domains. This overview introduces the framework and summarizes its five companion papers: Lovial Mathematics, The Lattice, The Complexity Unified Theory of Everything (C.U.T.E.), Dynamically Bifurcating Tree Networks, and Relational Kinetic Chains. It is offered as a conceptual seed for public review and further testing, not as a validated theory; each companion paper states its own limitations and open questions.
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Wilder et al. (2026) studied this question.
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