By João Leite, Andrea Omicini, Paolo Torroni, Pinar Yolum

This e-book constitutes the completely refereed post-proceedings of the second one foreign Workshop on Declarative Agent Languages and applied sciences, DALT 2004, held in long island, manhattan, united states in July 2004.

The sixteen revised complete papers awarded have been rigorously chosen in the course of rounds of reviewing and development from firstly round forty submissions. The papers are prepared in topical sections on reasoning, modeling and engineering, verification, norms and protocols, and interplay and communication.

**Read Online or Download Declarative Agent Languages and Technologies II: Second International Workshop, DALT 2004, New York, NY, USA, July 19, 2004, Revised Selected Papers PDF**

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**Extra resources for Declarative Agent Languages and Technologies II: Second International Workshop, DALT 2004, New York, NY, USA, July 19, 2004, Revised Selected Papers **

**Example text**

Matskin Definition 12. A ⊗ B C RLl C where A is a literal, while B and C are multiplicative conjunctions. Definition 13. A ⊗ B C where A is a literal, while B and C are multiplicative conjunctions. Definition 14. A ⊗ B C where A is a literal, while B and C are multiplicative conjunctions. An = A ⊗ . . ⊗ A, n for n > 0. Considering the ﬁrst-order HLL we have to replace PD steps Rf (Li ) and Rb (Li ) with their respective ﬁrst-order variants Rf (Li (x)) and Rb (Li (x)). Other PD steps can remain the same.

Is an ordered def set of constants, x = x1 , x2 , . . is an ordered set of variables, [a/x] denotes substitution, and X = X [a/x]. When substitution is applied, elements in a and x are mapped to each other in the order they appear in the ordered sets. These sets must have the same number of elements. 3 41 Derivation and PD Definition 17 (Derivation of a resultant). Let R be any predeﬁned PD step. A derivation of a resultant R0 is a ﬁnite sequence of resultants: R0 ⇒R R1 ⇒R R2 ⇒R . . ⇒R Rn , where ⇒R denotes to an application of a PD step R.

Duna is the set of unique names axioms for actions. Dap is the set of action precondition axioms. 1). Dss is the set of successor state axioms. 1). DapB is the set of action precondition belief axioms. 3). DssgB is the set of successor generalised beliefs state axioms. 3). DssG is the set of successor goal state axioms. 4). DssI is the set of successor intention state axioms. 5). Theories of Intentions in the Framework of Situation Calculus 27 The basic action theories deﬁned in [11] consider only the ﬁrst ﬁve sets of axioms.