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A 4-cycle system is said to be diagonally switchable if each 4-cycle can be replaced by another 4-cycle obtained by replacing one pair of nonadjacent edges of the original 4-cycle by its diagonals so that the transformed set of 4-cycles forms another 4-cycle system. The existence of diagonally switchable 4-cycle system of K v has already been solved [Adams, Bryant, Grannell and Griggs, Australas. J. Combin. 34 (2006), 145-152.] In this paper we give an alternative proof of this result and usedblp:journals/ajc/DinavahiR09 fatcat:famqh634dbf2nikror723a6tdq