The Fourteenth Law of Inward Physics: Resonant Boundary Selection in Completed Systems

This self-published theoretical preprint proposes a resonance-selective boundary model within Inward Physics. It defines a scalar memory-density field μ(x,t), a coherence parameter R, a carrier frequency Ω*, a Gaussian passband f_R, transmission T(ω) = Gρ f_R(ω − Ω*), and an effective spectral flux Φ_eff = ∫ T(ω) S_E(ω) dω. The model posits that compatible environmental signals couple to a completed system while other frequencies are attenuated. Scope and reproducibility clarification (20 October 2026): The four-page paper supplies definitions and qualitative argument, without measurements, simulations, fitted parameters, or a derivation that resonance filtering conserves an identity invariant. G and ρ require operational definitions and units; σ_R ∝ (1 − R) needs a proportionality constant and a treatment of the R = 1 limit, where the written Gaussian denominator vanishes. The statement dI/dτ = 0 is an assumed condition, not a consequence shown from the passband. Frequency selection by a Gaussian filter is mathematically familiar; its interpretation as a physical memory-field boundary remains a hypothesis requiring discriminating predictions and controls. Copyright © 2026 Daniel Jacob Read IV. This record and PDF are licensed CC BY 4.0. The Inward Physics and ĀRU Intelligence trademark notice in the original record concerns the names; it does not establish independent validation of the proposed law.