Titlebook: Algebraic Methodology and Software Technology (AMAST’93); Proceedings of the T Maurice Nivat,Charles Rattray,Giuseppe Scollo Conference pro

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Applying Algebraic Logic to Logicapplied it to quantifier logics too). The number of applications grew ever since. (Though some of these remained unnoticed, e.g. the celebrated Kripke-Lemmon completeness theorem for modal logic w.r.t. Kripke models was first proved by Jónsson and Tarski in 1948 using algebraic logic.)

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Synchronous Observers and the Verification of Reactive Systemslevel) with determinism. They can be compiled into a very efficient sequential code, by means of a specific compiling technique: The control structure of the object code is a finite automaton which is synthesized by an exhaustive simulation of a finite abstraction of the program.

JAMB

A Coherent Type System for a Concurrent, Functional and Imperative Programming Languaged ML. The resulting specification language is thus highly expressive though it embodies a restricted number of concepts. More concisely our language can be viewed as a sugared version of typed λ-calculus that safely incorporates imperative an concurrent extensions.

并入

Conference proceedings 1994cal mathematical alternatives to the ad-hoc approaches commonly used in software engineering and development. The first two AMAST conferences, held in May 1989 and May 1991 at the University of Iowa, were well received and encouraged the regular organization of further AMAST conferences on a biennia

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CHAR

Cultivate

https://doi.org/10.1007/978-3-658-26333-1RLAA is a variety and is the smallest variety including FLAA... LAA’s constitute the widest class of LAA’s that can be represented as an algebra of functions and are known to have a natural intrinsic characterization. We prove that every dimension-complemented LAA is isomorphic to RLAA. This is the crucial step in showing that RLAA is a variety.

引起

https://doi.org/10.1007/978-3-319-90303-3uch a signature are then used as sorts of another signature now describing a language having the previously defined type system. This way of modeling is not restricted to two levels, and we will show useful applications of three-level algebras.

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On the value of commutative diagrams in information modellingt as yet untested techniques for information model partitioning and information system architecture. The methodologies described here have a firm theoretical basis using the recently isolated theory of lextensive categories and this basis is briefly outlined.

食草

Joining Abstract and Concrete Computations in Constraint Logic Programmingstandard) semantic definition. In constraint logic programming, this corresponds to a suitable definition of the constraint system supporting the semantic definition. Both top-down and a bottom-up semantics are considered.