By Jean-Christophe Filliâtre (auth.), Maria Paola Bonacina (eds.)
This publication constitutes the complaints of the twenty fourth foreign convention on computerized Deduction, CADE-24, held in Lake Placid, long island, united states, in June 2013. The 31 revised complete papers awarded including 2 invited papers have been rigorously reviewed and chosen from seventy one preliminary submissions. CADE is the most important discussion board for the presentation of analysis in all facets of automatic deduction, starting from theoretical and methodological concerns to the presentation of recent theorem provers, solvers and systems.
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Extra resources for Automated Deduction – CADE-24: 24th International Conference on Automated Deduction, Lake Placid, NY, USA, June 9-14, 2013. Proceedings
Example text
X1,n1 ) ... mk Pk (xk,1 , . . , xk,nk ) ::= | j=1 Rk, j (xk,1 , . . , xk,nk ) where P1 , . . , Pk are called predicates, xi,1 , . . , xi,ni are called parameters, and the formulae Ri, j are called the rules of Pi . Concretely, a rule Ri, j is of the form Ri, j (x) ≡ ∃z . Σ ∗ Pi1 (y1 ) ∗ . . ∗ Pim (ym ) ∧ Π, where Σ is a spatial SL formula over variables x ∪ z, called the head of Ri, j , Pi1 (y1 ), . . g. that x ∩ z = 0, for all k = 1, . . , m), Π is a pure formula over variables x ∪ z.
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