32 Table 3: Identification regions of F$_{0}$ ( y ) when Z ∼ U nif ( z, − z ) Table 4: Identification regions of F$_{1}$ ( y ) when Z ∼ U nif ( z, − z ) Table 5: Identification regions of F$_{Δ}$ ( δ ) for different values of z Table 6: Identification regions of the DTE for different ρ δ T rue ρ = − 0 . 25 ρ = − 0 . 5 ρ = − 0 . 75 1 0 . 39 [ . 01 , . 83] [ . 01 , . 83] [0 , . 83] 3 0 . 78 [ . 38 , . 95] [ . 36 , . 96] [ . 33 , . 96] 5 0 . 92 [ . 61 , . 99] [ . 60 , . 99] [ . 58 , . 99] 7 0 . 97 [ . 74 , 1 . 00] [ . 74 , 1 . 00] [ . 73 , 1 . 00] 9 0 . 99 [ . 80 , 1 . 00] [ . 80 , 1 . 00] [ . 79 , 1 . 00] δ T rue z = 2 z = 1 . 5 z = 1 z = . 5 1 . 39 [ . 01 , . 78] [ . 01 , . 80] [0 , . 83] [0 , . 91] 3 . 78 [ . 44 , . 95] [ . 38 , . 95] [0 . 33 , . 96] [ . 25 , . 97] 5 . 92 [ . 67 , . 99] [ . 65 , . 99] [0 . 58 , . 99] [ . 47 , . 99] 7 . 97 [ . 84 , 1 . 00] [ . 80 , 1 . 00] [ . 73 , 1 . 00] [ . 60 , 1 . 00] 9 . 99 [ . 92 , 1 . 00] [ . 88 , 1 . 00] [ . 79 , 1 . 00] [ . 65 , 1 . 00] y T rue z = 2 z = 1 . 5 z = 1 z = 0 . 5 − 4 0 . 00 [0 , 0] [0 , 0] [0 , 0] [0 , 0] − 2 0 . 01 [ . 01 , . 02] [ . 01 , . 03] [0 , . 04] [ . 00 , . 05] 0 0 . 18 [ . 17 , . 19] [ . 16 , . 21] [ . 14 , . 25] [ . 12 , . 32] 2 0 . 57 [ . 57 , . 58] [ . 56 , . 59] [ . 55 , . 61] [ . 53 , . 66] 4 0 . 84 [ . 84 , . 84] [ . 83 , . 84] [ . 83 , . 85] [ . 82 , . 87] 6 0 . 94 [ . 94 , . 94] [ . 94 , . 94] [ . 94 , . 95] [ . 94 , . 95] 8 0 . 98 [ . 98 , . 98] [ . 98 , . 98] [ . 98 , . 98] [ . 98 , . 98] y T rue z = 2 z = 1 . 5 z = 1 z = 0 . 5 − 4 0 . 00 [0 , 0] [0 , 0] [0 , 0] [0 , 0] − 2 0 . 05 [ . 05 , 0 . 06] [ . 05 , . 06] [ . 05 , . 06] [ . 05 , . 06] 0 0 . 50 [ . 50 , . 51] [0 . 50 , 0 . 53] [0 . 48 , 0 . 56] [ . 45 , . 59] 2 0 . 95 [ . 94 , . 95] [0 . 92 , 0 . 96] [0 . 87 , 0 . 97] [ . 81 , 0 . 98] 4 1 . 00 [ . 99 , 1 . 00] [0 . 98 , 1 . 00] [0 . 96 , 1 . 00] [ . 93 , 1 . 00] 6 1 . 00 [1 . 00 , 1 . 00] [0 . 99 , 1 . 00] [0 . 98 , 1 . 00] [ . 97 , 1 . 00] 8 1 . 00 [1 . 00 , 1 . 00] [1 . 00 , 1 . 00] [0 . 99 , 1 . 00] [ . 99 , 1 . 00]