Hunter, A; (2000) Reasoning with contradictory information using quasi-classical logic. J LOGIC COMPUT , 10 (5) 677 - 703.
Full text not available from this repository.
The proof theory of quasi-classical logic (QC logic) allows the derivation of non-trivializable classical inferences from inconsistent information. A non-trivializable, or paraconsistent, logic is, by necessity, a compromise, or weakening, of classical logic. The compromises on QC logic seem to be more appropriate than other paraconsistent logics for applications in computing. In particular, the connectives behave in a classical manner. Here we motivate the need for QC logic, present a proof theory, and semantics for the logic, and compare it to other paraconsistent logics.
|Title:||Reasoning with contradictory information using quasi-classical logic|
|Keywords:||paraconsistent logics, contradictory information, inconsistency, INCONSISTENT INFORMATION|
|UCL classification:||UCL > School of BEAMS > Faculty of Engineering Science > Computer Science|
Archive Staff Only: edit this record