A Weak-Sector Mass Consistency Check in a Constrained 5D Dimensional-Wave Framework

A consistency check is presented for weak-boson mass scales within a constrained 5-dimensional dimensional-wave framework. The calculation applies the Geometric Monism dimensional-wave action to imported framework constraints: localized entities are finite torsional standing waves governed by \(\kT=c^4/G\), observable entities project into three spatial dimensions and one time dimension, and microscopic localization is restricted to a 40-degree torsional sector. The calculation gives \(L_{\rm bare}=\sqrt{12}\,l_P\), \(\Pi_{40}=(2\pi)^{20}\), \(\mathcal{V}_3=4\pi/3\), and an analytic spin-dilation factor \(1+7/432\). Together these factors map the Planck scale to the observed weak-boson mass scale, while a projection ansatz gives \(\cos^2\theta_W=7/9\).