Universal Quantum Capacity Laws and Precision QED

Precision QED as a no-retune audit of finite capacity laws

Concept DOI: 10.5281/zenodo.20121952
Author: Ali Attar
Website: quantumtraction.org
Main book anchor: Quantum Traction Theory: Main Book v10.01

This paper collects the QTT capacity laws used to audit precision QED rows. The source packet is printed first; downstream windows may confirm or falsify it, but may not retune \(K_\lambda\), \(\alpha_\lambda\), or the source electron.

The strict same-device capacity identity is

\[ \left.\frac{\partial S_V(0)}{\partial T}\right|_{\mathrm{eq}} \frac{\kappa_{\mathrm{th}}}{T} =\frac{4\pi^2k_B^3}{3e^2}. \]

The finite capacity ledger is

\[ E_\ast=\frac{\hbar c}{\tilde\ell}, \qquad \int_0^\infty\frac{K_\lambda(\omega)}{\pi\omega}\,d\omega=\alpha_\lambda, \qquad U_{\mathrm{self}}(n)\le\frac{n^2\alpha_\lambda\hbar c}{2\tilde\ell}. \]

The no-retune condition is

\[ \frac{\partial K_\lambda}{\partial O_a^{\mathrm{exp}}} = \frac{\partial\alpha_\lambda}{\partial O_a^{\mathrm{exp}}} = \frac{\partial m_e^{\mathrm{source}}}{\partial O_a^{\mathrm{exp}}}=0. \]

Core labels: Σ-UNIVERSAL-QUANTUM-CAPACITY-LAWS, Σ-PRECISION-QED-NO-RETUNE, Σ-SAME-DEVICE-CAPACITY-IDENTITY.