Attack (ABA)

A set S⊆AS \subseteq \mathcal{A} attacks a set T⊆AT \subseteq \mathcal{A} iff there are S′⊆SS' \subseteq S and a∈Ta \in T such that S′⊢a‾S' \vdash \overline{a} for the contrary a‾\overline{a} of aa.

Reference

Čyras, K., Fan, X., Schulz, C. & Toni, F. (2018). Assumption-Based Argumentation: Disputes, Explanations, Preferences. In: Baroni, P., Gabbay, D., Giacomin, M. & van der Torre, L. (eds.), Handbook of Formal Argumentation, Vol. 1, Chapter 7, pp. 365–408. College Publications.

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