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"In this paper we describe a sequent calculus-based theorem prover called \u22125. The underlying logic of & is that of Zermelo set theory. In addition to the usual rules of first-order sequent based systems, the logic contains inference rules to handle set abstraction terms, including the ability to unify formulae involving such terms, and the ability to introduce new abstraction terms as instantiations. & also has novel derived rules and heuristics for making choices in the course of the proof of a theorem." .
"usual rules" .
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