This volume is dedicated to Leo Esakia's contributions to the
theory of modal and intuitionistic systems. Consisting of 10
chapters, written by leading experts, this volume discusses Esakia
s original contributions and consequent developments that have
helped to shape duality theory for modal and intuitionistic logics
and to utilize it to obtain some major results in the area.
Beginning with a chapter which explores Esakia duality for
S4-algebras, the volume goes on to explore Esakia duality for
Heyting algebras and its generalizations to weak Heyting algebras
and implicative semilattices. The book also dives into the
Blok-Esakia theorem and provides an outline of the intuitionistic
modal logic KM which is closely related to the Godel-Lob
provability logic GL. One chapter scrutinizes Esakia s work
interpreting modal diamond as the derivative of a topological space
within the setting of point-free topology. The final chapter in the
volume is dedicated to the derivational semantics of modal logic
and other related issues."
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