A Rocq formalization defines simplicial Lagrange finite elements as records with geometric data, polynomial approximations, and unisolvence proofs for any dimension and polynomial degree.
Automatically Proving and Dispr oving Feasibility Conditions
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The Confluence Framework provides a modular strategy to automatically prove and disprove confluence for a broad class of generalized term rewriting systems.
Develops syntax and semantics for polymorphic DHOL, extends its translation to HOL, and implements the result in a logic-embedding tool for evaluation on TPTP problems.
Introduces Abduction Prover that constructs proof scripts in Isabelle/HOL by identifying useful conjectures via abductive reasoning.
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A Rocq Formalization of Simplicial Lagrange Finite Elements
A Rocq formalization defines simplicial Lagrange finite elements as records with geometric data, polynomial approximations, and unisolvence proofs for any dimension and polynomial degree.