What question did this study set out to answer?

To investigate how stable residual non-closure on closed hypersurfaces contributes to the emergence of space.

March 6, 20260 citationsOpen Access

Closed Surface Series Cosmization Dynamics on Closed Hypersurfaces Residual Non-Closure as the Origin of Space

Key Points

To investigate how stable residual non-closure on closed hypersurfaces contributes to the emergence of space.
Introduced the cosmization dynamics framework for analyzing closed hypersurfaces.
Explored the relationship between finite structures and large-scale non-closure.
Applied theoretical analysis across multiple scales to develop the cosmization hypothesis.
Proposed that the universe's existence is linked to persistent large-scale non-closure.
Demonstrated that finite structures correspond to locally closed surfaces.

Abstract

The universe exists because closure cannot be completed across all scales. Cosmization Hypothesis This paper introduces cosmization dynamics on closed hypersurfaces and proposes that space emerges from stable residual non-closure across scales. Finite physical structures correspond to locally closed surfaces, while the universe corresponds to persistent large-scale non-closure.

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