Fundamental critique of Riemannian geometry proposes a unified geometric interpretation, enhancing mathematical frameworks.
This paper provides a foundational critique and systemic positioning of Riemannian geometry within Pythagorean Frustum Unified System II (V11.4). It identifies limitations of the continuous manifold assumption, reinterprets Riemannian geometry as a local approximation of discrete coupling structure, and proposes a unified geometric reconstruction under five-element closure and the bicone model.
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Zhenmin Wang (2026) studied this question.
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