strongly_correlated_electrons_structure
plain-language theorem explainer
Strongly correlated electrons satisfy the glass transition ledger condition by direct substitution of the glass transition structure result. Condensed matter theorists working on high-Tc materials or topological phases cite this link to connect electron correlations with glass-like transitions in the Recognition Science ledger. The proof is a one-line term wrapper applying the glass transition structure theorem.
Claim. The ledger proposition for strongly correlated electrons, defined identically to the glass transition from ledger condition, holds via the glass transition structure theorem.
background
In the CondensedMatter module the glass transition from ledger is the core proposition encoding structural input from glass transitions. The strongly correlated electrons from ledger is defined as exactly this same proposition. The setting imports GlassTransitionStructure to chain these results, building on the upstream theorem whose doc-comment states 'Glass-transition structure implies High-Tc structural input.'
proof idea
This is a term-mode one-line wrapper that applies the glass_transition_structure lemma to discharge the target proposition.
why it matters
The result supplies the required input to the downstream topological phases structure theorem, whose doc-comment states 'Topological-phase structure implies strongly-correlated-electron input.' It continues the condensed-matter chain that begins with high-Tc superconductivity structure and glass transition structure, placing strong electron correlations inside the Recognition Science ledger framework.
Switch to Lean above to see the machine-checked source, dependencies, and usage graph.