Student Work
Formal Verification of Boolean Unification Algorithms with Coq
PublicWe report on a verified implementation of two (well-known) algorithms for unification modulo the theory of Boolean rings: Lowenheim's method and the method of Successive Variable Elimination. The implementations and proofs of correctness were done in the Coq proof assistant; we view this contribution as an early step in a larger project of developing a suite of verified implementations of equational unification algorithms.
- This report represents the work of one or more WPI undergraduate students submitted to the faculty as evidence of completion of a degree requirement. WPI routinely publishes these reports on its website without editorial or peer review.
- Creator
- Publisher
- Identifier
- E-project-042419-212433
- Advisor
- Year
- 2019
- Date created
- 2019-04-24
- Resource type
- Major
- Rights statement
- License
Relations
- In Collection:
Items
Items
Thumbnail | Title | Visibility | Embargo Release Date | Actions |
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report_final.pdf | Public | Download | |
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coq_source.zip | Public | Download |
Permanent link to this page: https://digital.wpi.edu/show/wh246v71v