TopologicalCharge inductive in IndisputableMonolith.Physics.TopologicalChargesFromConfigDim
(1) In plain English, the declaration is an inductive type that enumerates exactly five constructors representing canonical topological charge classes: winding (for π₁), vortex (for π₀ of broken symmetry), monopole (for π₂), instanton (for π₃), and skyrmion (for π₃/π₄). The module comment ties this to configDim D = 5.
(2) It matters in Recognition Science as a theorem-grade (0 sorry, 0 axiom) formalization of the five topological charges that arise at configDim = 5, supplying a discrete, computable basis for physics depth within the RS framework.
(3) Read the formal statement as: inductive TopologicalCharge where | winding | vortex | monopole | instanton | skyrmion (with derived instances for decidable equality, representation, boolean equality, and finite type). The supporting theorem topologicalCharge_count asserts Fintype.card TopologicalCharge = 5. The structure TopologicalChargesCert packages the count, and the definition topologicalChargesCert supplies the concrete witness.
(4) Visible dependencies in the supplied source are the imports of Mathlib and IndisputableMonolith.Constants; the only certificate is topologicalChargesCert which directly references the count theorem. No cross-module theorems appear in this slice.
(5) The declaration does not prove physical interpretations or derivations for each constructor, does not contain an explicit theorem equating the five charges to configDim D = 5, and does not link to other RS elements such as Alexander duality, forcing chains, or constant derivations.