BU67 Formalized Maze and Source-Level Closure Principle under B_U
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Abstract
BU67 defines the formalized maze as a recurring historical structure in which the most successful formal systems of an era are elevated from powerful projection-layer tools into allegedly necessary structures of reality itself. The paper begins with the historical case of Kant’s reliance on Euclidean geometry. In Kant’s time, Euclidean space appeared universal, necessary, and almost impossible to think otherwise. Non-Euclidean geometry and general relativity later revoked that exclusive status, showing that Euclidean geometry was a stable and highly successful readout within a limited resolution window, not an eternal a priori structure. BU67 then extends this diagnosis to the present. Relativity, quantum…
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Topics
Keywords
- Ontic
- Euclidean geometry
- Closure (psychology)
- A priori and a posteriori
- Completeness (order theory)
- Calculus (dental)
- Object (grammar)
- Differentiable function
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