CAND 发表于 2025-3-26 22:23:57
,Herby: A Semantic—Tree Theorem Prover, closed canonical semantic trees is not a very effective procedure because often far too many atoms must be selected before a closed tree is obtained. However, as was also discussed in ., semantic trees need not be canonical and, when this is the case, a stronger theorem prover can be designed. HERBThrombolysis 发表于 2025-3-27 03:32:12
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,Theo:A Resolution—Refutation Theorem Prover,hase, Phase 0, attempts to simplify the given base clauses. In Phase 1, a search for a proof is carried out. This phase ends when some main line is found; that is, when THEO knows that it has a proof. If necessary, additional lines are found in the next phase, Phase 2. In Phase 3, the proof is checkDecibel 发表于 2025-3-27 11:08:43
Using Theo,mat of the TPTP Problem Library. This is described in Section 10.1. THEO saves the results in an output file, as described in Section 10.2. Options that the user can control are described in Section 10.3. User interaction during the search is described in Section 10.4. The printout produced by THEOanniversary 发表于 2025-3-27 14:08:21
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em proving and the two programs. This includes material on the language used to express theorems, predicate calculus, and the rules of inference. This also includes a description of a third program included with this package, called COMPILE. As described in Chapter 3, COMPILE transforms predicate calculus exp978-1-4612-6519-1978-1-4613-0089-2移动 发表于 2025-3-28 13:21:47
A Brief Introduction to Compile, Herby, and Theo,roving program. THEO is a resolution-refutation theorem-proving program. These three programs are written in ANSI C and compile using standard C compilers. They run under UNIX (and Linux, Solaris, FreeBSD, and AIX). IBM’s C compiler for AIX, Version 4.4, is included on the CD-ROM accompanying this text.