
This paper derives the foundational structures of modern field theories from a principled minimalist framework. We begin with two postulates: (1) a substrate consisting of a single, real-valued field on an infinite-clique graph representing a geometrically unstructured ``single substance''; and (2) a simple, volume-normalized free-energy functional governing node interactions. From these minimal assumptions, we derive the key elements of physical continuum field behavior: light-cone structure, metric universality, a Newtonian $1/r$ limit, and an effective action scale $\hbar_{\mathrm{eff}}$. Our central contribution is a complete, bottom-up derivation path, showing how the core apparatus of modern physics, from the complex nature of the wavefunction to the structure of spacetime, emerges as a collective phenomenon from a pre-geometric substrate.Draft — preliminary version for feedback; content may change.
analytic signal, Lorentz invariance, Newtonian limit, volume normalization, vacuum relaxation, infinite clique graph, coarse graining, emergent spacetime, graph Laplacian, effective Planck constant, spectral dimension, measurement hysteresis, entanglement, phase coupling
analytic signal, Lorentz invariance, Newtonian limit, volume normalization, vacuum relaxation, infinite clique graph, coarse graining, emergent spacetime, graph Laplacian, effective Planck constant, spectral dimension, measurement hysteresis, entanglement, phase coupling
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