mnmn-Complete Semantics

For integers m,n≥1m,n \geq 1, a set E⊆AE \subseteq A is an mnmn-complete extension iff E⊆E \subseteq nm(E)n_m(E) and E=E = dnm(E)d_n^m(E), i.e. EE is mm-conflict-free and a fixed point of graded defence.

Reference

Grossi, D. & Modgil, S. (2015). On the Graded Acceptability of Arguments. In: Proceedings of the 24th International Joint Conference on Artificial Intelligence (IJCAI 2015), pp. 868–874. AAAI Press.

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