Inspecting Maude Variants with GLINTS. This paper introduces GLINTS, a graphical tool for exploring variant narrowing computations in Maude. The most recent version of Maude, version 2.7.1, provides quite sophisticated unification features, including order-sorted equational unification for convergent theories modulo axioms such as associativity, commutativity, and identity (ACU). This novel equational unification relies on built-in generation of the set of ’variants’ of a term t, i.e., the canonical form of tσ for a computed substitution σ. Variant generation relies on a novel narrowing strategy called ’folding variant narrowing’ that opens up new applications in formal reasoning, theorem proving, testing, protocol analysis, and model checking, especially when the theory satisfies the ’finite variant property’, i.e., there is a finite number of most general variants for every term in the theory. However, variant narrowing computations can be extremely involved and are simply presented in text format by Maude, often being too heavy to be debugged or even understood. The GLINTS system provides support for (i) determining whether a given theory satisfies the finite variant property, (ii) thoroughly exploring variant narrowing computations, (iii) automatic checking of node ’embedding’ and ’closedness’ modulo axioms, and (iv) querying and inspecting selected parts of the variant trees. This paper is under consideration for acceptance in TPLP.
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References in zbMATH (referenced in 3 articles )
Showing results 1 to 3 of 3.
- Alpuente, M.; Ballis, D.; Escobar, S.; Sapiña, J.: Optimization of rewrite theories by equational partial evaluation (2022)
- Alpuente, M.; Cuenca-Ortega, A.; Escobar, S.; Meseguer, J.: A partial evaluation framework for order-sorted equational programs modulo axioms (2020)
- Alpuente, María; Escobar, Santiago; Sapina, Julia; Ballis, Demis: Symbolic analysis of Maude theories with Narval (2019)