TY - JOUR
T1 - A tableau-based proof method for temporal logics of knowledge and belief
AU - Wooldridge, M.
AU - Dixon, C.
AU - Fisher, M.
PY - 1998
Y1 - 1998
N2 - In this paper we define two logics, KLn and BLn, and present tableau-based decision procedures for both. KLn is a temporal logic of knowledge. Thus, in addition to the usual connectives of linear discrete temporal logic, it contains a set of unary modal connectives for representing the knowledge possessed by agents. The logic BLn is somewhat similar; it is a temporal logic that contains connectives for representing the beliefs of agents. In addition to a complete formal definitio~ of the two logics and their decision procedures, the paper includes a brief review of their applications in AI and mainstream computer science, correctness proofs for the decision procedures, a number of worked examples illustrating the decision procedures, and some pointers to further work.
AB - In this paper we define two logics, KLn and BLn, and present tableau-based decision procedures for both. KLn is a temporal logic of knowledge. Thus, in addition to the usual connectives of linear discrete temporal logic, it contains a set of unary modal connectives for representing the knowledge possessed by agents. The logic BLn is somewhat similar; it is a temporal logic that contains connectives for representing the beliefs of agents. In addition to a complete formal definitio~ of the two logics and their decision procedures, the paper includes a brief review of their applications in AI and mainstream computer science, correctness proofs for the decision procedures, a number of worked examples illustrating the decision procedures, and some pointers to further work.
KW - Temporal Logic
KW - Model Checking
KW - Stit
UR - http://www.scopus.com/inward/record.url?eid=2-s2.0-0000640250&partnerID=MN8TOARS
U2 - 10.1080/11663081.1998.10510944
DO - 10.1080/11663081.1998.10510944
M3 - Article
SN - 1166-3081
VL - 8
SP - 225
EP - 258
JO - Journal of Applied Non-Classical Logics
JF - Journal of Applied Non-Classical Logics
IS - 3
ER -