Declarative Agent Languages and Technologies II: Second by João Leite, Andrea Omicini, Paolo Torroni, Pinar Yolum

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

This ebook constitutes the completely refereed post-proceedings of the second one overseas Workshop on Declarative Agent Languages and applied sciences, DALT 2004, held in ny, manhattan, united states in July 2004.

The sixteen revised complete papers offered have been conscientiously chosen in the course of rounds of reviewing and development from at the start round forty submissions. The papers are geared up in topical sections on reasoning, modeling and engineering, verification, norms and protocols, and interplay and communication.

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

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Dynamics of Declarative Goals in Agent Programming. In: Proceedings of the Workshop on Declarative Agent Languages and Technologies (DALT’04), LNCS 3476, Springer-Verlag (2005). In this volume. se Abstract. Symbolic negotiation is regarded in the field of computer science as a process, where parties try to reach an agreement on the high-level means for achieving their goals by applying symbolic reasoning techniques. It has been proposed [1] that symbolic negotiation could be formalised as Partial Deduction (PD) in Linear Logic (LL).

An } i Definition 3. Consumption of formula Ai from a program stack S is a mapping A1 ⊗ . . ⊗ Ai−1 ⊗ Ai ⊗ Ai+1 ⊗ . . ⊗ An → S,Ai A1 ⊗ . . ⊗ Ai−1 ⊗ Ai+1 ⊗ . . ⊗ An , where Aj , j = 1 . . n could be any valid formula in LL. Definition 4. Generation of formula Ai to a program stack S is a mapping A1 ⊗ . . ⊗ Ai−1 ⊗ Ai+1 ⊗ . . ⊗ An → S,Ai A1 ⊗ . . ⊗ Ai−1 ⊗ Ai ⊗ Ai+1 ⊗ . . ⊗ An , where Aj , j = 1 . . n and Ai could be any valid formulae in LL. Definition 5. A Computation Specification Clause (CSC) is a LL sequent I O, f where I and O are multiplicative conjunctions of any valid LL formulae and f is a function, which implements the computation step.

Automated reasoning in the situation calculus is based on a regression mechanism that takes advantage of a regression operator. The operator is applied to a regressable formula. Definition 2. A formula W is regressable iff 1. Each situation used as argument in the atoms of W has syntactic form do([α1 , . . , αn ], S0 ), where α1 , . . , αn are terms of type action, for some n ≥ 0. 2. For each atom of the form P oss(α, σ) mentioned in W , α has the form A(t1 , . . , tn ) for some n-ary action function symbol A of LsitcalcBDI .

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