Analytical exploration reveals geometric behaviors in curvature at both extreme cases of projection limits, indicating theoretical implications.
central projection framework established in prior papers [1]–[3]. Both limits R → ∞ and R → 0 are geometrically regular. For R → 0, a structural tension arises between the geodesic deviation upper bound and local curvature. A nested structure of subjective spaces (Proposition 4.1) is shown to be constructible from existing geometric degrees of freedom, resolving this tension within the framework. No physical claims are made.
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Noriaki Kihara (2026) studied this question.
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