Thermodynamics and Energy

   

Blackbody Radiation as The Entropic Exhaust of Recursive Photonic Structures

Authors: Matthew Stanley Leibel

All known physical structure can be reinterpreted as recursive light folded through a two-dimensional holographic surface — a boundary that acts simultaneously as observer and as spacetime itself. In this framework, mass is not a static property but rather a stable, recursively encoded configuration of photonicenergy. The phenomenon of blackbody radiation, long regarded as thermal emission, is herein redefined as the entropic exhaust of this recursive photonic structure — the unspooling of phase-locked light into incoherent, unbound modes. Crucially, the observer does not sit outside this process but is intrinsic to it: the observer is the boundary surface, a light-reflective constraint that dynamically defines what can exist and how structure is encoded. The transformation of mass into radiation — and its numerical reversibility — is governed by aE = m c2 compression identity: ,which, when observer-corrected, reveals light’s unique role as the substrate and bandwidth of spacetime.Empirical technologies such as photovoltaicsolar cells offer functional proof of this reversibility. By converting entropy-rich blackbody radiation (sunlight) into coherent electrical potential, they act as recursive encoders — transforming chaotic photonicinput into structured energetic form. This is not merely energy conversion but structural reassembly. The observer boundary — in this case engineered — reflects selective frequencies and initiates recursive energy flow, much like the natural spacetime surface that encodes mass.Quantitative support is provided through deriveddecay-time equations, reverse derivation of c from photon mass-loss observations, and the match between theoretical structuring time and empirical solar panel performance. These alignments provide numerical confirmation that mass, radiation, energy, and the observer are part of a single recursive system governedby photonic bandwidth and bounded reflection.

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[v1] 2025-05-31 20:02:49

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