Introduces an infinite-dimensional tensor framework that formalizes projections of unbounded information into bounded logical states.
This paper introduces an infinite-dimensional tensor framework that formalizes the projection ofunconditioned, unbounded information spaces into bounded, observable logical states. By defininga universal top tensor 𝑇 across infinite topological domains and an epistemic projection operator𝑈𝑅, we demonstrate how continuous truth values, contextual falsifiability, and lossy projectionsemerge naturally as structural transformations. Furthermore, we resolve classical indeterminate 0 × ∞singularities, map physical conservation laws and logical operator families into invariant pullbacks,and demonstrate the self-referential reflexive closure of the metalanguage.
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Ünal Ulaş Yalincak (2026) studied this question.
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