Eager Semantics

A set $E \subseteq A$ is the eager extension iff $E$ is the $\subseteq$ -maximal admissible set with $E \subseteq \bigcap$ $\mathsf{sst}(F)$ .

Signature

A set $\mathbb{S}$ of sets of arguments is in $\mathsf{sig}(\mathsf{ea})$ iff $\lvert\mathbb{S}\rvert = 1$ (Dunne et al., 2016).

Reference

Caminada, M. (2007). Comparing Two Unique Extension Semantics for Formal Argumentation: Ideal and Eager. In: Proceedings of the 19th Belgian-Dutch Conference on Artificial Intelligence (BNAIC 2007), pp. 81–87.

Referenced by

Extension-based Semantics
Signature