A graph is edge--colorable if for a given edge assignment L = {L(e) : e is an element of E(G)},, there exits a proper edge-coloring of such that for all e is an element of E(G). If is edge--colorable for every edge assignment with for e is an element of E(G), then is said to be edge--choosable. In this paper, we prove that if is a planar graph without non-induced -cycles, then is edge--choosable, where k = max{8, Delta (G) + 1}.