CentralPotentialDerivationHypothesis
plain-language theorem explainer
This placeholder hypothesis stands in for the derivation of central potentials from recognition geometry axioms. Authors of Draft V1 cite it when bridging the Recognition Composition Law to Newtonian potentials. The implementation is a direct definition to the constant True, pending supply of Laplacian and Green's function arguments.
Claim. Let $H$ be the hypothesis that central potentials derive from the recognition geometry axioms via Laplacian operators and Green's functions.
background
The module Papers.DraftV1 mirrors theorem statements from Draft_v1.tex and supplies hypothesis interfaces for steps that rely on external mathematics such as Alexander duality. This interface specifically stands in for the RG derivation of central potentials, which requires formalizing Laplacian and Green's function machinery. No upstream lemmas are referenced, matching the zero depends_on count.
proof idea
The declaration is a one-line definition that sets the hypothesis proposition to True. No lemmas or tactics are invoked; it functions purely as a stub.
why it matters
It is invoked by rg_derivation_of_central_potentials, the theorem placeholder for the paper proposition on RG derivation of central potentials. This fills the corresponding step in the Recognition Science framework and touches the T8 forcing of D=3 spatial dimensions. The open question is the formalization of the required Laplacian and Green's function arguments.
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