Artian's Completed-Event Four-Capacity Theorem

The finite source packet behind the fourth face of the energy-capacity identity Version: 1.0 Concept DOI: 10.5281/zenodo.22131828 Author: Ali Attar Website: quantumtraction.org \[ { Δ V_A⁽⁴⁾ =24(π/6_A^3)_A =4π_A^4, E_*=ρ_A⁽⁴⁾Δ V_A⁽⁴⁾. } \] One completed Artian event is assigned exact support before any laboratory Planck lock is used. A normalized spherical support member, the full 24-state proper-orientation fibre, and one completed source stride form one typed product-capacity object. \[ { μ_A⁽⁴⁾=μ_3⊗#O_3^+⊗μ_1, μ_A⁽⁴⁾\!(B^3_A/2× O_3^+× I_A) =4π_A^4. } \] This is not a claim that 24 ordinary balls overlap in space, nor an identification of the finite orientation fibre with the continuous Haar measure on \(SO(3)\). Standard geometry supplies \(π/6\); finite-group theory supplies the 24 proper frames. QTT supplies the new typed physical composition, its completion-stride ontology, and its role as the fourth face of the endpoint capacity identity. No member weight, repeat count, or stride coefficient is fitted to laboratory data. \[ { δ V_{{ pix},A}⁽⁴⁾=π/6_A^4 ≠Δ V_A⁽⁴⁾=4π_A^4, Q_Σ^2=16πΔ V_A⁽⁴⁾. } \] The type distinction is a falsifiable construction rule: substituting the one-member increment for the completed packet is an error. Identifying \(_A\) with an SI laboratory ruler is a separate, testable endpoint branch; it is not used to construct the source theorem. Public anchors Quantum Traction Theory: Main Book Completed-Event Four-Capacity Theorem QTT Lexicon QTT Derivation Atlas The release package exposes one PDF preview. Source, verification material, metadata, and a SHA-256 manifest are bundled in the reconstruction ZIP.