This paper presents a first-principles derivation of the fine structure constant from the self-consistency conditions of lattice gauge theory, obtaining α⁻¹ = 137.036 with 1.26 ppm accuracy. Rather than treating fundamental constants as empirical inputs, we demonstrate they emerge as structural properties of discrete spacetime geometry. The derivation raises foundational questions about assumptions embedded in contemporary physics: On the role of observers: Standard quantum mechanics assigns a privileged role to "measurement" and "observation" without rigorously defining these terms. We propose a computational ontology based on logic gate count: detection requires 1 gate (Boolean yes/no), while measurement and inference require ≥2 gates (comparison across time). Under this framework, the distinction between a Geiger counter, a computer, and a human observer becomes precise and quantifiable. The physics itself proceeds identically regardless of whether any observer exists. This invites reconsideration of interpretations that treat consciousness or observation as fundamental to quantum dynamics. On wave function ontology: The Copenhagen interpretation treats wave functions as complete descriptions of physical reality, yet wave functions require computational machinery to construct. A rock cannot build a wave function. A single photodiode cannot build a wave function. Only systems with memory and comparison (≥2 logic gates) can aggregate data into statistical distributions. If wave functions are constructed by measurers rather than by nature, what exactly "collapses" during measurement? We suggest nothing collapses. The wave function is a model that updates upon new information. This is Bayesian inference, not physics. On the nature of time: If two frames of a video are identical, no computation can distinguish them. Time, therefore, appears to be emergent rather than fundamental. The discrete "tick" of lattice evolution is primary; continuous time is a derivative concept constructed by systems capable of comparing sequential states. This challenges frameworks that treat time as a background parameter rather than an emergent property of information-theoretic structure. On superposition: We question whether particles are ever "in multiple places at once" in any ontological sense. At each discrete tick, a particle either exists at a location or it does not. What we call superposition may simply be the statistical distribution of outcomes over many ticks, as recorded by systems with sufficient computational capacity to aggregate data. The measurement problem dissolves if there was never a wave to collapse, only a model to update. On fundamental constants: Why should α ≈ 1/137? Why three color charges? Standard physics offers no answer. We derive both from a single quadratic equation that emerges from the self-consistency of lattice gauge dynamics. The 16 degrees of freedom on the minimal 2³ cell, combined with the lemniscatic constant from complex multiplication theory, uniquely determine the master quadratic whose roots yield these values. This suggests that the "free parameters" of the Standard Model may not be free at all, but geometric necessities of discrete spacetime. This work does not claim to refute established physics. The Standard Model's predictions remain extraordinarily accurate. Rather, we ask whether its foundational assumptions, particularly regarding observers, wave functions, time, and fundamental constants, might admit simpler and more rigorous formulations. The computational ontology proposed here offers one such alternative: a framework where physics requires no observer, constants require no tuning, and the measurement problem requires no solution because it was never a problem of physics to begin with. The paper extends previous work on reflexive lattice dynamics and the geometric Standard Model, providing the explicit derivation of the master quadratic that was previously motivated but not proven.
William Steinmetz (Tue,) studied this question.