An efficient translation from a modal μ-calculus over finite trees with converse to tree automata

Sequent Calculi for the Modal µ-Calculus over S5 975 Part 1 of the following proposition is the correctness of KozS5 is a straightforward induction on the length of the derivation,

In this section we prove finite model theorems for the modal µ-calculus over the class of all reflexive and over the class of all transitive transition systems.. Let us first state

Si nous étudions indépendamment la gêne perçue pour chaque situation sonore, nous pouvons noter que les bruits de type impulsionnel bien que leur intensité soit faible, comme

Al- though P¯an.ini’s notation potentially exceeds a finite state grammar in power, individual rules do not rewrite their own output, and thus they may be automatically translated

As can be done also for the standard µ-calculus we define the semantics by way of games, in this case only over transitive and upward well-founded transition systems and, by

Ont été interrogés le spécialiste en procédés administratifs et responsable du logiciel de gestion des activités professionnelles (GAP, e-GAP), le chef du service social, celui

reasonable form of analyticity that can be demanded in Gilp ∗ : for any deriva- tion d, containing both cuts at the sequent and the TND-sequent level, there exists a cut-

In this paper, we present an extension of λµ-calculus called λµ ++ - calculus which has the following properties: subject reduction, strong normalization, unicity of the