Develops a geometric framework explaining black hole behavior based on recursion dynamics, suggesting implications for our understanding of the universe.
General relativity’s Schwarzschild and Kerr solutions provide the quantitative description of black hole geometry confirmed by LIGO gravitational wave detections and EventHorizon Telescope imaging; this paper does not challenge those results within theirdomain of validity. Instead, it develops the geometric substrate from which black holebehaviour emerges in the Cohesion Unified Field Theory. Black holes arise from recursion collapse pressure wells — the deepest low-pressure zones in a pressurised universe.Collapse occurs when torsion density exceeds the coherence limit of n = 6 closure,triggering catastrophic slip and inward recursion. The event horizon corresponds toa structural-time boundary where recursion propagation is maximally slowed but nothalted: because the recursion resistance has a positive lower bound R0 = f(Ps+1) > 0,structural time approaches but does not reach zero, singularities are geometricallyexcluded, and information is preserved through recursion continuity. Spin, jets, accretion, and Hawking-type radiation arise from torsion density dynamics and slip phasebehaviour. This is the first geometric, mechanical, and scale-consistent account of blackholes within the Cohesion UFT framework.
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Dexter Gilbert (2026) studied this question.
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