strongly_correlated_electrons_from_ledger
plain-language theorem explainer
Equates the ledger proposition for strongly correlated electrons to the glass transition ledger proposition. Condensed matter researchers cite it when chaining structural inputs from high-Tc superconductivity through glass transitions to topological phases. The definition is realized as a direct equality to the upstream glass transition definition.
Claim. The proposition for strongly correlated electrons from the ledger is defined to be identical to the glass transition from the ledger proposition.
background
This definition appears in the StronglyCorrelatedElectronsStructure module within CondensedMatter. The module imports GlassTransitionStructure, where glass_transition_from_ledger is itself defined as high_tc_superconductivity_from_ledger, forming a chain of structural propositions.
proof idea
It is a one-line definition that directly sets strongly_correlated_electrons_from_ledger equal to glass_transition_from_ledger. No lemmas or tactics are applied.
why it matters
It supplies the hypothesis for the strongly_correlated_electrons_structure theorem and the strongly_correlated_implies_glass implication theorem. The definition also feeds into topological_phases_from_ledger in the adjacent module. Within the Recognition framework it bridges condensed matter structures such as high-Tc superconductivity and topological phases via the glass transition link.
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