An odd chordless cycle is a chordless cycle of length >4. A graph is said to be perfect iff neither the graph G nor its graph complement G^_ has an odd chordless cycle. A graph with no 5-cycle and no larger odd chordless cycle is therefore automatically perfect. This is true since the presence of a chordless 5-cycle in G^_ corresponds to a 5-cycle in G and G^_ can have no chordless 7-cycle or larger since the diagonals of these cycles in G^_ would contain a 5-cycle in G.
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