E Equational Theorem Prover
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High Quality Content by WIKIPEDIA articles! E is a modern, high performance theorem prover for full first-order logic with equality. It is based on the equational superposition calculus and uses a purely equational paradigm. It has been integrated into other theorem provers and it has been among the best-placed systems in several theorem proving competitions. E was developed by Stephan Schulz, originally in the Automated Reasoning Group at TU Munich. The system is based on the equational superposition calculus. In contrast to most other current provers, the implementation actually uses a purel...
High Quality Content by WIKIPEDIA articles! E is a modern, high performance theorem prover for full first-order logic with equality. It is based on the equational superposition calculus and uses a purely equational paradigm. It has been integrated into other theorem provers and it has been among the best-placed systems in several theorem proving competitions. E was developed by Stephan Schulz, originally in the Automated Reasoning Group at TU Munich. The system is based on the equational superposition calculus. In contrast to most other current provers, the implementation actually uses a purely equational paradigm, and simulates non-equational inferences via appropriate equality inferences. Significant innovations include shared term rewriting (where many possible equational simplifications are carried out in a single operation), several efficient term indexing data structures for speeding up inferences, advanced inference literal selection strategies, and various uses of machinelearning techniques to improve the search behaviour.
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