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This paper derives a wave equation for informational pressure from an information-based ontology, introducing the concept of informational pressure waves as an information-based analogy to gravitational waves. Building upon a model where distance is defined as an informational state, space as a path-length structure, and informational pressure as a universal dynamical quantity, we demonstrate that perturbations within the informational pressure field propagate as waves. The resulting wave equation possesses both a continuous form and a discrete version on graphs, opening up the possibility of connecting information-based dynamics with field-theoretic and cosmological concepts.
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Maurice Kley (2026) studied this question.
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