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Scaling theory predicts complete localization in d =2 in quantum systems belonging to the orthogonal class (i.e.,with timereversal symmetry and spin-rotation symmetry).The conductance g behaves as g ~ exp(-L/l) with system size L and localization length l in the strong disorder limit.However,classical systems can always have metallic states in which Ohm's law shows a constant g in d =2.We study a two-dimensional quantum percolation model by controlling dephasing effects.The numerical investigation of g aims at simulating a quantum-to-classical percolation evolution.An unexpected metallic phase,where g increases with L,generates immense interest before the system becomes completely classical.Furthermore,the analysis of the scaling plot of g indicates a metal-insulator crossover.