This IFIP state-of-the-art report presents a collection of fundamental high-quality contributions on the algebraic foundations of systems specification. The contributions cover and survey current topics and recent advances, and address such subjects as: the role of formal specif…
The main result of the paper is an intrinsic characterization of algebraizability in terms of the Leibniz operator [capital Greek]Omega, which associates with each theory [italic]T of a given deductive system [script]S a congruence relation [capital Greek]Omega[italic]T on the f…
The main result of the paper is an intrinsic characterization of algebraizability in terms of the Leibniz operator [capital Greek]Omega, which associates with each theory [italic]T of a given deductive system [script]S a congruence relation [capital Greek]Omega[italic]T on the f…
As will be seen in the four papers brought under this cover algebraic logic did not stop with the invention of polyadic and cylindric algebras and the development of their theory. These papers which were all written especially for this study present rather different facets of co…