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Formal examination explores the emergence of avian structures through harmonic resonance in integer multiplication, implying new biological insights.
This paper introduces the Avian Multiplicative Collapse (AMC), a proposed mathematical‑physical phenomenon in which integer multiplication produces stable biological topologies under harmonic resonance conditions. Using the 6×6 identity as a primary case study, the analysis explores resonance fields, integer‑phase interactions, and emergent avian structures. The document provides theoretical background, mathematical formulations, observational signatures, and implications for arithmetic coherence and biological topology formation. harmonic resonance integer‑phase interaction multiplicative topology avian emergence arithmetic instability resonance field modelling biological topology formation multiplicative collapse nonlinear integer dynamics
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Matthew Arthur Carlo (2026) studied this question.
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