Strong Completeness Outside Odd Cycles (SCOOC) Principle

A semantics σ\sigma satisfies SCOOC iff for every AF FF, every E∈σ(F)E \in \sigma(F), and every a∈Aa \in A: if neither aa nor any b∈b \in a−a^- lies on an odd attack cycle and E∩a−=∅E \cap a^- = \emptyset, then a∈Ea \in E.

Reference

Cramer, M. & van der Torre, L. (2019). SCF2 - an Argumentation Semantics for Rational Human Judgments on Argument Acceptability. In: Proceedings of the 8th Workshop on Dynamics of Knowledge and Belief (DKB-2019) and the 7th Workshop KI & Kognition (KIK-2019), CEUR-WS 2445, pp. 24–35.

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