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In this paper, we consider the complexity of the minimum feedback vertex set problem (MFBVS) for tournaments with forbidden subtournaments. The MFBVS problem in general tournaments is known to be NP-complete. We prove that the MFBVS problem for -free and -free tournaments is in P, and for -free tournaments it remains NP-complete. Moreover, we prove a necessary condition for all such that the MFBVS problem for -free tournaments is in P. We also show that the necessary condition is not sufficient.

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