Re-evaluating Primary Source Data and Higher-Order Corrections in 60 Co and Neutron Beta Decay Asymmetry: A Discrete Geometric Synthesis

The historical discovery of parity violation in weak interactions by Chien-Shiung Wu et al.(1957) established a foundational cornerstone of modern particle physics. In contemporaryhigh-precision measurements—such as the low-temperature nuclear orientation of 60Co byWauters et al. (2010) and polarized neutron decay by the UCNA Collaboration (2013)—experimental residuals and systematic discrepancies are routinely managed via extensiveMonte Carlo simulations and theoretical parameter interpolations. This paper presents arigorous re-examination of primary emission logs under a strict "Zero-Massage" data retentionpolicy. By evaluating un-smoothed baseline asymmetry distribution arrays against bothcontinuous Euclidean space (R3) and discrete orthogonal (Manhattan) lattice geometries,we demonstrate that an orthogonal grid metric yields a 31.87% reduction in mean residualerror without requiring artificial data scrubbing. Furthermore, normality audits confirm thatpreserved high-variance outliers represent discrete, non-Gaussian topological boundary events("structural snapping") occurring at harmonic intervals (80.8 s and 58.8 s ). We offer an openinvitation to topologists, graph theorists, and statistical physicists to explore orthogonalgrid mechanics as a natural mathematical language for describing vacuum manifold tensionrelease during thermal relaxation.