Handbook of Theoretical Computer ScienceJan van Leeuwen, Jan Leeuwen Elsevier Science, 15 nov 2005 - 2269 pagina's Presents a choice of material on the theory of automata and rewriting systems, the foundations of modern programming languages, logics for program specification and verification, and some chapters on the theoretic modelling of advanced information processing. |
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Pagina 205
... denote the ith element of src . ) Note that we write 0 ( G ) and σ ( G ) , and not ( S , G ) and o ( x , G ) : we do ... denote by b the t ( b ) -hypergraph H consisting of one edge e , labelled by b and with src , = vertд ( e ) . We ...
... denote the ith element of src . ) Note that we write 0 ( G ) and σ ( G ) , and not ( S , G ) and o ( x , G ) : we do ... denote by b the t ( b ) -hypergraph H consisting of one edge e , labelled by b and with src , = vertд ( e ) . We ...
Pagina 593
... denote elements of some domain d . Then it denotes e2 if e1 denotes true ; it denotes e , if e , denotes false ; and it denotes L if e , denotes 1 . In practice we allow all the usual Boolean functions , extended strictly ( in all ...
... denote elements of some domain d . Then it denotes e2 if e1 denotes true ; it denotes e , if e , denotes false ; and it denotes L if e , denotes 1 . In practice we allow all the usual Boolean functions , extended strictly ( in all ...
Pagina 814
... denote the set of all functions " → . By convention , we take ( ° → A ) = A . Let * denote the set of all finite - length strings over ✓ . The structure determines a Kripke model , which we will also denote by A , as follows . A ...
... denote the set of all functions " → . By convention , we take ( ° → A ) = A . Let * denote the set of all finite - length strings over ✓ . The structure determines a Kripke model , which we will also denote by A , as follows . A ...
Inhoudsopgave
Dominique PERRIN | 3 |
PREFACE LIST OF CONTRIBUTORS TO VOLUME B CONTENTS CHAPTER 1 FINITE AUTOMATA D Perrin 1 Introduction | 4 |
Finite automata and recognizable sets | 10 |
Copyright | |
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A₁ abstraction algebraic algorithm alphabet applicative structure automaton axioms B₁ Berlin binary Büchi automata Cartesian closed categories Church-Rosser clause complete Computer Science congruence consider context-free grammar context-free languages Corollary Courcelle critical pairs defined definition denote derivation Dershowitz deterministic elements empty equations example exists expressions F-algebra first-order formula free variable function Functional Programming given graph Hence Henkin models Herbrand hypergraphs induction infinite trees integer interpretation lambda abstraction Lecture Notes Lemma logic programming logical relations mapping monadic monadic second-order monoid morphism multiset natural numbers nonempty normal form Notes in Computer notion operations ordering polymorphic predicate problem Proc program schemes programming languages proof properties Proposition prove recursive reduction regular result rewriting systems satisfying second-order logic Section semantics sequence Springer subset substitution subterm symbols Symp t₁ terminating Theorem theory tree automata tree automaton type inference typed lambda calculus U₁ w-languages w-words word