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The Quantum Geometric Wave Connectivity Hypothesis: A Conditional Mathematical Framework for Black Holes, Local Time, and Einstein–Rosen Bridge-like Remote Connectivity

Chen, Ho Yiing · 2026-05-19 · Zenodo

doi:10.5281/zenodo.20282376 · PDF

Abstract

I propose in this paper a conditional hypothesis, the Quantum Geometric Wave Connectivity Hypothesis (QGWC), which can be formalized, derived, and rendered to yield observational predictions. The principal body of the hypothesis (H1–H6) asserts that under conditions of extreme gravity, black holes, solar-scale high-energy plasmas, and quantum observation, quantum states, the rate of time flow, the observed energy, and spatial connectivity should not be regarded as fixed objects sharing a universal synchronized time. If a black hole is not a purely classical body but a vast, complex, chao

Chen, Ho Yiing (norika) · Independent Researcher, Taiwan · ORCID 0009-0006-6816-9891