By Jörg H. Siekmann (auth.), R. E. Shostak (eds.)
The 7th foreign convention on computerized Deduction used to be held might 14-16, 19S4, in Napa, California. The convention is the first discussion board for reporting examine in all points of automatic deduction, together with the layout, implementation, and purposes of theorem-proving structures, wisdom illustration and retrieval, software verification, common sense programming, formal specification, software synthesis, and comparable parts. The provided papers contain 27 chosen by means of this system committee, an invited keynote tackle by way of Jorg Siekmann, and an invited dinner party deal with through Patrick Suppes. Contributions have been offered by means of authors from Canada, France, Spain, the uk , the U.S., and West Germany. the 1st convention during this sequence used to be held a decade previous in Argonne, Illinois. Following the Argonne convention have been conferences in Oberwolfach, West Germany (1976), Cambridge, Massachusetts (1977), Austin, Texas (1979), Les Arcs, France (19S0), and big apple, long island (19S2). application Committee P. Andrews (CMU) W.W. Bledsoe (U. Texas) earlier chairman L. Henschen (Northwestern) G. Huet (INRIA) D. Loveland (Duke) prior chairman R. Milner (Edinburgh) R. Overbeek (Argonne) T. Pietrzykowski (Acadia) D. Plaisted (U. Illinois) V. Pratt (Stanford) R. Shostak (SRI) chairman J. Siekmann (U. Kaiserslautern) R. Waldinger (SRI) neighborhood preparations R. Schwartz (SRI) iv CONTENTS Monday Morning common Unification (Keynote handle) Jorg H. Siekmann (FRG) .
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Additional resources for 7th International Conference on Automated Deduction: Napa, California, USA May 14–16, 1984 Proceedings
T For th is c lass we h a v e Proposition 2 : i . e . the permutative theories are admissible. e. ~ur T always exists for p ermu tative theori e s. Lemma 5 : i. e. pe rmu t a tive t h e o r i e s are always regu lar. At w1 i. e . p e rmuta t ive t heori es are r e gular and fini t el y ma t chin g . 26 f1l = d 11. e. the permutative theories are normal theories. Unification theory has results and hard open problems similar to the wellknown compactness theorems or the Ehrenfeucht Conjecture. e. G(T)/~.
Lankford: "Decision Procedures for simple equational theories', University of Texas at Austin, ATP-35, ATP-37, ATP-39, 1977 [BM77 J R. S. Moore: "A Fast String Searching Algorithm', CACM vol. 20, no. G. , 1968 [B077J H. Boley:"Directed Recursive Labelnode Hypergraphs: A New Representation Language', Journal of Artificial Intelligence, vol. 9, no. 1, 1977 [CA70J Caviness: "On Canonical Form and Simplification', JACM, vol. 17, no. Rep. , 1965 [CK71J C. Christensen, ~1. Lc Manipulation', Pr-oc , of the 2nd Symposium on Symbolic Manipulation, Los Angeles, 1971 [CL71J M.
Again there is a practical need for subunification algorithms. Higher Order Unification Although the unification of two terms of order w is outside of the scope of this survey article we like to suggest one interesting aspect related to the work recorded here. The undecidability results for second and higher order unification [ET73], [LC72], [G081] as well as the enormeous proliferation of unifiers even for small problems [HT76], [HE75] have cast some shadows on earlier hopes for higher order theorem proving [RN67].
7th International Conference on Automated Deduction: Napa, California, USA May 14–16, 1984 Proceedings by Jörg H. Siekmann (auth.), R. E. Shostak (eds.)