An Introduction to Normal Multimodal Logics Interaction Axioms, Prefixed Tableau Calculus,s.pdf
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An Introduction to Normal Multimodal Logics Interaction Axioms, Prefixed Tableau Calculus,s
1An Introduction to Normal Multimodal Logics:
Interaction Axioms, Prefixed Tableau Calculus,
some [un]Decidability Results, and Applications
Matteo Baldoni
Dipartimento di Informatica - Universita` degli Studi di Torino
C.so Svizzera, 185 - I-10149 Torino (Italy)
e-mail: baldoni@di.unito.it
URL: http://www.di.unito.it/~baldoni
Genova, 3 maggio 2000 An Introduction to
Normal Multimodal Logics
2
In the presentation ...
? an introduction to Modal and Multimodal Logics
? a tableau calculus for a wide class of normal multimodal logics
(inclusion [Fari?as del Cerro and Penttonen, 1988] and incestual
[Catach, 1988] multimodal logics) modular w.r.t. the axiom
systems;
? some (un)decidability results for the class of inclusion and
incestual multimodal logics;
? an application of inclusion modal logics to logic programming: the
logic programming languages NemoLOG and DyLOG.
2Genova, 3 maggio 2000 An Introduction to
Normal Multimodal Logics
3
(Mono)Modal Logic
Genova, 3 maggio 2000 An Introduction to
Normal Multimodal Logics
4
Modal Logics
Knowledge Beliefs
Actions Dynamic changes Time
Modal logics are suitable to deal with reasoning about
distributed knowledge
3Genova, 3 maggio 2000 An Introduction to
Normal Multimodal Logics
5
The Modal Operator “ “
?
no truth-functional
This means that the
meaning of this
formula does not
depend only on the
truth-value of its
subformulae.
This means that ? is
not only true but
necessarily true, it is
true independently
from the scenario
(or state, world, etc.)
It qualifies the truth value of ?
Genova, 3 maggio 2000 An Introduction to
Normal Multimodal Logics
6
The Modal Operator “ “
?
? is believed
? is known
? is necessarily
true
? is true in any
possible scenario
? is always true
4Genova, 3 maggio 2000 An Introduction to
Normal Multimodal Logics
7
The Modal Operator “ “: Kripke semantics
w
?
1w
kw
jw
nw
?
?
?
??
?wM ,
?iwM ,
ii wRww :?
if and only if
?1, wM ?nwM ,
?kwM ,
M
accessibility
relation
Genova, 3 maggio 2000 An Intro
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