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Cartesian graph bundles is a class of graphs that is a generalization of the Cartesian graph products. Let G be a kG-connected graph and Dc(G) denote the diameter of G after deleting any of its c kG vertices. We prove that Da+b+1(G) ≤ Da(F) + Db(B) + 1 if G is a graph bundle with fibre F over base B, a F, and b B.