The First K-ZFPD: The KnoWellian Length and the Absolute Geometric Foundation of the Event-Point

In the First KnoWellian Zero-Free-Parameter Derivation (K-ZFPD 1), the KnoWellian Universe Theory (KUT) addresses the epistemological loophole inherent in the orthodox Planck scale. While standard physics defines the Planck length (P) through the combination of three empirically measured constants (G, , c), it fails to provide a first-principles geometric explanation for why the "pixel" of reality possesses its specific dimensions. This paper resolves the discrepancy by deriving the KnoWellian Length (KW) entirely from the topological architecture of the (3,2) Torus Knot and the Cairo Q-Lattice, without the use of experimental inputs. By executing the "Ontological Grammar Shift," the derivation replaces empirical constants with topologically derived counterparts established in previous ZFPDs (the Eighth, Twelfth, and Thirteenth). The paper demonstrates "Complete Geometric Closure," proving that the spatial extent of the 1 × 1 × 1 Event-Point (the Knode) is a mandatory consequence of the Abraxian Engine's internal rendering friction—specifically the KnoWellian Offset (εKW). The resulting value of KW ≈ 1.6157 × 10⁻³⁵ m achieves a 99.96% geometric accord with the CODATA Planck length. The residual variance is identified not as an error, but as the "Celtic Knock" (the Fibonacci Rendering Gap), representing the irreducible delta between vacuum geometry and the measurements of a biological observer. Keywords KnoWellian Universe Theory, KUT, Zero-Free-Parameter Derivation, ZFPD, KnoWellian Length, Planck Length, Event-Point, (3,2) Torus Knot, Cairo Q-Lattice, Abraxian Engine, KnoWellian Offset, Geometric Closure, Foundational Physics, Cosmological Mechanics, Epistemology, Celtic Knock