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Preprint establishes spatial measure conservation in identity-bearing spaces through monoidal category theory, implying mathematical rigor.
Short Description This preprint establishes the Spatial Measure Conservation Principle (SMCP) as a rigorous mathematical consequence of identity primacy through monoidal category theory. As the spatial branch of the Formal Theory of Manifestation (FTM), this work defines a symmetric monoidal category of identity-bearing measured spaces and proves that spatial measure conservation emerges necessarily from the strong monoidal structure of the measure functor.
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Saeed Hasibi (2026) studied this question.
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