A Lean formalization of q-Pochhammer symbols, Bailey pairs and related primitives yields fully verified proofs of the Jacobi triple product and Rogers–Ramanujan identities over strongly non-archimedean rings.
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Formalized $q$-series: The Rogers-Ramanujan Identities and Beyond
A Lean formalization of q-Pochhammer symbols, Bailey pairs and related primitives yields fully verified proofs of the Jacobi triple product and Rogers–Ramanujan identities over strongly non-archimedean rings.