
Summary: Kleene's well-known strong three-valued logic is shown to be one of a family of logics with similar mathematical properties. These logics are produced by an intuitively natural construction. The resulting logics have direct relationships with bilattices. In additon they possess mathematical features that lend themselves well to semantical constructions based on fixpoint procedures, as in logic programming.
Kleene's strong three-valued logic, fixed point semantics, Many-valued logic, bilattices, Logic programming, family of multiple-valued logics, Logical aspects of lattices and related structures
Kleene's strong three-valued logic, fixed point semantics, Many-valued logic, bilattices, Logic programming, family of multiple-valued logics, Logical aspects of lattices and related structures
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