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The finite-information framework of~{FoundationPaper} supplies a carrier, a balanced coin, three frames, Koide's ratio $Q=2/3$ and corrolaries (collectively "Retained Structure Dynamics"). Given that foundation, this paper derives the framework values that correspond to the electron mass, the fine structure constant, Newton's constant, and the lepton mass ratios, with no free dimensionful input beyond the framework's own. The chain runs through framework-internal values---the screen's capture fraction $8/15$, the lock length L₀=log(15/8), the hop length =0.6358598660, the electron's closed loop action Aₑ=-23.3215823152, the primitive charged packet's UV recurrence modulus ηₑ=e^-AUV, and the lattice spacing a=ηₑλₑ---and at each measured quantity to a correspondence. The screen's positive-frequency Bose occupancy takes the value $137.03599917628$, corresponding to α⁻¹; the loop action takes the value that corresponds to mₑc²=0.510998950686~MeV; the structural chain chηₑ²/(4π²mₑ²) gives 6.674329×10⁻¹¹~SI, corresponding to Newton's constant; and the family weights take values corresponding to the lepton mass ratios m_μ/mₑ=206.7682825 and m_τ/mₑ=3477.4416. No measured mass is an input to any derivation; each correspondence is tested against CODATA~2022~{CODATA2022}, at or below 0.2σ except m_τ at +0.43σ. All results not derived here are cited to~{FoundationPaper}.
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Gustav Stieger (2026) studied this question.
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