0.21/0.29 c
0.21/0.29 c This is cosoco 2.00 --
0.21/0.29 c
0.21/0.29 c command line: cosoco -model -nbcores=8 HOME/instance-4409594-1569840421.xml
0.21/0.29 c intension eq(dist(f[174],f[60]),40) -> extension (support ? 1) - 282tuples
0.21/0.30 c intension -> extension : same as previous
0.21/0.30 c intension -> extension : same as previous
0.21/0.30 c intension -> extension : same as previous
0.21/0.30 c intension eq(dist(f[196],f[87]),40) -> extension (support ? 1) - 198tuples
0.21/0.31 c intension eq(dist(f[150],f[230]),40) -> extension (support ? 1) - 186tuples
0.31/0.32 c intension eq(dist(f[166],f[92]),40) -> extension (support ? 1) - 282tuples
0.31/0.32 c intension eq(dist(f[148],f[31]),40) -> extension (support ? 1) - 118tuples
0.31/0.32 c intension eq(dist(f[127],f[16]),40) -> extension (support ? 1) - 46tuples
0.31/0.33 c intension eq(dist(f[268],f[298]),40) -> extension (support ? 1) - 282tuples
0.31/0.34 c intension eq(dist(f[108],f[76]),40) -> extension (support ? 1) - 42tuples
0.31/0.34 c intension eq(dist(f[124],f[89]),40) -> extension (support ? 1) - 186tuples
0.31/0.34 c intension eq(dist(f[211],f[279]),40) -> extension (support ? 1) - 46tuples
0.31/0.35 c intension eq(dist(f[251],f[35]),40) -> extension (support ? 1) - 282tuples
0.31/0.36 c intension eq(dist(f[19],f[65]),40) -> extension (support ? 1) - 186tuples
0.31/0.37 c intension eq(dist(f[296],f[61]),40) -> extension (support ? 1) - 282tuples
0.31/0.38 c intension -> extension : same as previous
0.31/0.38 c intension eq(dist(f[160],f[53]),40) -> extension (support ? 1) - 58tuples
0.31/0.39 c intension eq(dist(f[154],f[67]),40) -> extension (support ? 1) - 282tuples
0.31/0.39 c intension eq(dist(f[63],f[74]),40) -> extension (support ? 1) - 218tuples
0.31/0.40 c intension eq(dist(f[202],f[64]),40) -> extension (support ? 1) - 58tuples
0.31/0.40 c intension eq(dist(f[130],f[153]),40) -> extension (support ? 1) - 42tuples
0.31/0.41 c intension eq(dist(f[138],f[51]),40) -> extension (support ? 1) - 282tuples
0.31/0.41 c intension -> extension : same as previous
0.31/0.41 c intension -> extension : same as previous
0.31/0.41 c intension -> extension : same as previous
0.31/0.41 c intension eq(dist(f[170],f[205]),40) -> extension (support ? 1) - 46tuples
0.31/0.41 c intension eq(dist(f[100],f[228]),40) -> extension (support ? 1) - 42tuples
0.40/0.42 c intension eq(dist(f[183],f[224]),40) -> extension (support ? 1) - 282tuples
0.40/0.43 c intension eq(dist(f[15],f[54]),40) -> extension (support ? 1) - 218tuples
0.40/0.43 c intension eq(dist(f[259],f[83]),40) -> extension (support ? 1) - 46tuples
0.40/0.44 c intension eq(dist(f[13],f[181]),40) -> extension (support ? 1) - 118tuples
0.40/0.45 c intension eq(dist(f[261],f[9]),40) -> extension (support ? 1) - 282tuples
0.40/0.45 c intension eq(dist(f[107],f[203]),40) -> extension (support ? 1) - 126tuples
0.40/0.45 c intension eq(dist(f[27],f[42]),40) -> extension (support ? 1) - 98tuples
0.40/0.45 c intension eq(dist(f[29],f[47]),40) -> extension (support ? 1) - 42tuples
0.40/0.46 c intension eq(dist(f[163],f[206]),40) -> extension (support ? 1) - 282tuples
0.40/0.46 c intension eq(dist(f[14],f[270]),40) -> extension (support ? 1) - 42tuples
0.40/0.47 c intension eq(dist(f[12],f[152]),40) -> extension (support ? 1) - 218tuples
0.40/0.48 c intension eq(dist(f[134],f[285]),40) -> extension (support ? 1) - 190tuples
0.40/0.49 c intension eq(dist(f[117],f[207]),40) -> extension (support ? 1) - 282tuples
0.40/0.49 c intension -> extension : same as previous
0.40/0.49 c intension -> extension : same as previous
0.40/0.49 c intension eq(dist(f[11],f[125]),40) -> extension (support ? 1) - 118tuples
0.40/0.51 c intension eq(dist(f[115],f[93]),40) -> extension (support ? 1) - 282tuples
0.40/0.51 c intension eq(dist(f[262],f[66]),40) -> extension (support ? 1) - 42tuples
0.40/0.51 c intension eq(dist(f[178],f[70]),40) -> extension (support ? 1) - 126tuples
0.50/0.52 c intension -> extension : same as previous
0.50/0.52 c intension eq(dist(f[137],f[225]),40) -> extension (support ? 1) - 282tuples
0.50/0.52 c intension eq(dist(f[165],f[97]),40) -> extension (support ? 1) - 46tuples
0.50/0.52 c intension eq(dist(f[237],f[283]),40) -> extension (support ? 1) - 42tuples
0.50/0.53 c intension eq(dist(f[113],f[38]),40) -> extension (support ? 1) - 282tuples
0.50/0.54 c intension -> extension : same as previous
0.50/0.54 c intension -> extension : same as previous
0.50/0.54 c intension -> extension : same as previous
0.50/0.54 c intension -> extension : same as previous
0.50/0.54 c intension -> extension : same as previous
0.50/0.54 c intension eq(dist(f[191],f[82]),40) -> extension (support ? 1) - 118tuples
0.50/0.55 c intension eq(dist(f[57],f[98]),40) -> extension (support ? 1) - 282tuples
0.50/0.56 c intension -> extension : same as previous
0.50/0.56 c intension eq(dist(f[246],f[254]),40) -> extension (support ? 1) - 218tuples
0.50/0.56 c intension eq(dist(f[171],f[245]),40) -> extension (support ? 1) - 126tuples
0.50/0.57 c intension eq(dist(f[133],f[186]),40) -> extension (support ? 1) - 282tuples
0.50/0.58 c intension eq(dist(f[147],f[182]),40) -> extension (support ? 1) - 118tuples
0.50/0.59 c intension eq(dist(f[121],f[131]),40) -> extension (support ? 1) - 282tuples
0.50/0.60 c intension -> extension : same as previous
0.50/0.60 c intension -> extension : same as previous
0.50/0.60 c intension eq(dist(f[146],f[209]),40) -> extension (support ? 1) - 218tuples
0.60/0.61 c intension eq(dist(f[22],f[297]),40) -> extension (support ? 1) - 282tuples
0.60/0.61 c intension eq(dist(f[168],f[62]),40) -> extension (support ? 1) - 46tuples
0.60/0.62 c intension eq(dist(f[157],f[278]),40) -> extension (support ? 1) - 186tuples
0.60/0.63 c intension eq(dist(f[290],f[291]),40) -> extension (support ? 1) - 282tuples
0.60/0.63 c intension eq(dist(f[122],f[71]),40) -> extension (support ? 1) - 186tuples
0.60/0.65 c intension eq(dist(f[236],f[250]),40) -> extension (support ? 1) - 282tuples
0.60/0.66 c intension eq(dist(f[143],f[6]),40) -> extension (support ? 1) - 218tuples
0.60/0.67 c intension eq(dist(f[244],f[274]),40) -> extension (support ? 1) - 282tuples
0.60/0.67 c intension eq(dist(f[294],f[8]),40) -> extension (support ? 1) - 58tuples
0.60/0.68 c intension eq(dist(f[159],f[39]),40) -> extension (support ? 1) - 282tuples
0.60/0.68 c intension eq(dist(f[135],f[84]),40) -> extension (support ? 1) - 46tuples
0.60/0.69 c intension eq(dist(f[105],f[55]),40) -> extension (support ? 1) - 282tuples
0.60/0.69 c intension -> extension : same as previous
0.60/0.69 c intension -> extension : same as previous
0.60/0.69 c intension eq(dist(f[194],f[204]),40) -> extension (support ? 1) - 58tuples
0.69/0.70 c intension eq(dist(f[187],f[50]),40) -> extension (support ? 1) - 198tuples
0.69/0.70 c intension eq(dist(f[233],f[80]),40) -> extension (support ? 1) - 126tuples
0.69/0.71 c intension eq(dist(f[222],f[231]),40) -> extension (support ? 1) - 282tuples
0.69/0.72 c intension eq(dist(f[229],f[2]),40) -> extension (support ? 1) - 190tuples
0.69/0.73 c intension eq(dist(f[175],f[197]),40) -> extension (support ? 1) - 218tuples
0.69/0.73 c intension eq(dist(f[199],f[249]),40) -> extension (support ? 1) - 46tuples
0.69/0.74 c intension eq(dist(f[195],f[232]),40) -> extension (support ? 1) - 198tuples
0.69/0.75 c intension eq(dist(f[226],f[282]),40) -> extension (support ? 1) - 282tuples
0.69/0.75 c intension eq(dist(f[193],f[85]),40) -> extension (support ? 1) - 46tuples
0.69/0.76 c intension eq(dist(f[0],f[41]),40) -> extension (support ? 1) - 282tuples
0.69/0.76 c intension -> extension : same as previous
0.69/0.76 c intension eq(dist(f[23],f[75]),40) -> extension (support ? 1) - 46tuples
0.69/0.77 c intension eq(dist(f[26],f[286]),40) -> extension (support ? 1) - 282tuples
0.69/0.77 c intension eq(dist(f[247],f[276]),40) -> extension (support ? 1) - 46tuples
0.69/0.78 c intension -> extension : same as previous
0.69/0.78 c intension eq(dist(f[119],f[25]),40) -> extension (support ? 1) - 58tuples
0.69/0.79 c intension eq(dist(f[120],f[68]),40) -> extension (support ? 1) - 282tuples
0.69/0.79 c intension -> extension : same as previous
0.69/0.79 c intension -> extension : same as previous
0.69/0.79 c intension -> extension : same as previous
0.69/0.79 c intension -> extension : same as previous
0.69/0.79 c intension eq(dist(f[164],f[255]),40) -> extension (support ? 1) - 46tuples
0.79/0.80 c intension eq(dist(f[1],f[260]),40) -> extension (support ? 1) - 282tuples
0.79/0.80 c intension -> extension : same as previous
0.79/0.80 c intension eq(dist(f[208],f[241]),40) -> extension (support ? 1) - 42tuples
0.79/0.81 c intension eq(dist(f[158],f[28]),40) -> extension (support ? 1) - 126tuples
0.79/0.82 c intension eq(dist(f[188],f[58]),40) -> extension (support ? 1) - 282tuples
0.79/0.82 c intension -> extension : same as previous
0.79/0.82 c intension eq(dist(f[10],f[126]),40) -> extension (support ? 1) - 186tuples
0.79/0.83 c intension eq(dist(f[116],f[48]),40) -> extension (support ? 1) - 126tuples
0.79/0.83 c intension eq(dist(f[172],f[212]),40) -> extension (support ? 1) - 118tuples
0.79/0.83 c intension eq(dist(f[235],f[44]),40) -> extension (support ? 1) - 42tuples
0.79/0.84 c intension eq(dist(f[239],f[257]),40) -> extension (support ? 1) - 282tuples
0.79/0.84 c intension eq(dist(f[142],f[156]),40) -> extension (support ? 1) - 46tuples
0.79/0.84 c intension eq(dist(f[102],f[189]),40) -> extension (support ? 1) - 58tuples
0.79/0.86 c intension eq(dist(f[128],f[45]),40) -> extension (support ? 1) - 282tuples
0.79/0.86 c intension -> extension : same as previous
0.79/0.86 c intension eq(dist(f[3],f[88]),40) -> extension (support ? 1) - 118tuples
0.79/0.87 c intension eq(dist(f[110],f[275]),40) -> extension (support ? 1) - 282tuples
0.79/0.88 c intension eq(dist(f[220],f[281]),40) -> extension (support ? 1) - 126tuples
0.79/0.88 c intension eq(dist(f[114],f[267]),40) -> extension (support ? 1) - 218tuples
0.79/0.89 c intension eq(dist(f[200],f[256]),40) -> extension (support ? 1) - 282tuples
0.88/0.90 c intension -> extension : same as previous
0.88/0.90 c intension eq(dist(f[109],f[173]),40) -> extension (support ? 1) - 98tuples
0.88/0.91 c intension eq(dist(f[140],f[292]),40) -> extension (support ? 1) - 282tuples
0.88/0.91 c intension eq(dist(f[18],f[221]),40) -> extension (support ? 1) - 126tuples
0.88/0.92 c intension eq(dist(f[144],f[277]),40) -> extension (support ? 1) - 282tuples
0.88/0.93 c intension -> extension : same as previous
0.88/0.93 c intension eq(dist(f[210],f[299]),40) -> extension (support ? 1) - 58tuples
0.88/0.93 c intension eq(dist(f[101],f[106]),40) -> extension (support ? 1) - 126tuples
0.88/0.94 c intension eq(dist(f[104],f[73]),40) -> extension (support ? 1) - 218tuples
0.88/0.94 c intension eq(dist(f[273],f[43]),40) -> extension (support ? 1) - 186tuples
0.88/0.95 c intension eq(dist(f[280],f[5]),40) -> extension (support ? 1) - 282tuples
0.88/0.95 c intension -> extension : same as previous
0.88/0.95 c intension -> extension : same as previous
0.88/0.95 c intension eq(dist(f[248],f[49]),40) -> extension (support ? 1) - 46tuples
0.88/0.96 c intension eq(dist(f[240],f[284]),40) -> extension (support ? 1) - 42tuples
0.88/0.96 c intension eq(dist(f[145],f[81]),40) -> extension (support ? 1) - 126tuples
0.88/0.97 c intension eq(dist(f[227],f[253]),40) -> extension (support ? 1) - 282tuples
0.88/0.98 c intension eq(dist(f[269],f[32]),40) -> extension (support ? 1) - 190tuples
0.88/0.98 c intension eq(dist(f[103],f[216]),40) -> extension (support ? 1) - 42tuples
0.88/0.98 c intension eq(dist(f[132],f[7]),40) -> extension (support ? 1) - 98tuples
0.88/0.99 c intension eq(dist(f[34],f[69]),40) -> extension (support ? 1) - 282tuples
0.88/1.00 c intension -> extension : same as previous
0.88/1.00 c intension -> extension : same as previous
0.88/1.00 c intension eq(dist(f[33],f[4]),40) -> extension (support ? 1) - 186tuples
0.88/1.00 c intension -> extension : same as previous
0.88/1.00 c intension ne(dist(f[225],f[25]),2) -> extension (support ? 0) - 0tuples
1.00/1.01 c intension ne(dist(f[178],f[285]),465) -> extension (support ? 0) - 0tuples
1.00/1.01 c intension ne(dist(f[281],f[6]),18) -> extension (support ? 0) - 0tuples
1.00/1.02 c intension ne(dist(f[14],f[236]),86) -> extension (support ? 0) - 0tuples
1.00/1.02 c intension ne(dist(f[10],f[270]),112) -> extension (support ? 0) - 36tuples
1.00/1.03 c intension ne(dist(f[195],f[290]),202) -> extension (support ? 0) - 0tuples
1.00/1.04 c intension ne(dist(f[131],f[238]),91) -> extension (support ? 0) - 0tuples
1.00/1.04 c intension ne(dist(f[100],f[137]),105) -> extension (support ? 0) - 0tuples
1.00/1.04 c intension ne(dist(f[11],f[159]),11) -> extension (support ? 0) - 0tuples
1.00/1.06 c intension ne(dist(f[184],f[260]),119) -> extension (support ? 0) - 0tuples
1.00/1.07 c intension ne(dist(f[195],f[36]),99) -> extension (support ? 0) - 0tuples
1.00/1.07 c intension ne(dist(f[246],f[31]),127) -> extension (support ? 0) - 0tuples
1.00/1.08 c intension ne(dist(f[37],f[71]),167) -> extension (support ? 0) - 0tuples
1.00/1.09 c intension ne(dist(f[22],f[253]),59) -> extension (support ? 0) - 0tuples
1.00/1.09 c intension ne(dist(f[11],f[281]),18) -> extension (support ? 0) - 0tuples
1.00/1.10 c intension ne(dist(f[125],f[161]),95) -> extension (support ? 0) - 0tuples
1.00/1.10 c intension ne(dist(f[120],f[189]),76) -> extension (support ? 0) - 78tuples
1.00/1.10 c intension ne(dist(f[142],f[241]),25) -> extension (support ? 0) - 0tuples
1.00/1.10 c intension ne(dist(f[175],f[283]),7) -> extension (support ? 0) - 0tuples
1.10/1.11 c intension ne(dist(f[151],f[289]),164) -> extension (support ? 0) - 220tuples
1.10/1.12 c intension ne(dist(f[214],f[41]),89) -> extension (support ? 0) - 0tuples
1.10/1.12 c intension ne(dist(f[119],f[80]),65) -> extension (support ? 0) - 0tuples
1.10/1.13 c intension ne(dist(f[269],f[87]),104) -> extension (support ? 0) - 161tuples
1.10/1.14 c intension ne(dist(f[151],f[209]),52) -> extension (support ? 0) - 229tuples
1.10/1.15 c intension ne(dist(f[15],f[196]),413) -> extension (support ? 0) - 0tuples
1.10/1.16 c intension ne(dist(f[0],f[60]),22) -> extension (support ? 0) - 0tuples
1.10/1.17 c intension ne(dist(f[213],f[298]),18) -> extension (support ? 0) - 0tuples
1.10/1.17 c intension ne(dist(f[248],f[37]),66) -> extension (support ? 0) - 0tuples
1.10/1.18 c intension ne(dist(f[43],f[58]),247) -> extension (support ? 0) - 0tuples
1.10/1.18 c intension ne(dist(f[276],f[78]),160) -> extension (support ? 0) - 66tuples
1.10/1.19 c intension ne(dist(f[159],f[253]),132) -> extension (support ? 0) - 236tuples
1.10/1.19 c intension ne(dist(f[49],f[70]),112) -> extension (support ? 0) - 47tuples
1.19/1.20 c intension ne(dist(f[133],f[98]),68) -> extension (support ? 0) - 268tuples
1.19/1.21 c intension ne(dist(f[112],f[196]),21) -> extension (support ? 0) - 0tuples
1.19/1.22 c intension ne(dist(f[119],f[218]),37) -> extension (support ? 0) - 0tuples
1.19/1.23 c intension ne(dist(f[272],f[54]),460) -> extension (support ? 0) - 40tuples
1.19/1.24 c intension ne(dist(f[34],f[9]),503) -> extension (support ? 0) - 0tuples
1.19/1.24 c intension ne(dist(f[153],f[256]),8) -> extension (support ? 0) - 62tuples
1.19/1.24 c intension ne(dist(f[21],f[254]),28) -> extension (support ? 0) - 116tuples
1.19/1.25 c intension ne(dist(f[118],f[150]),245) -> extension (support ? 0) - 0tuples
1.19/1.25 c intension ne(dist(f[249],f[297]),91) -> extension (support ? 0) - 0tuples
1.19/1.26 c intension ne(dist(f[132],f[30]),61) -> extension (support ? 0) - 0tuples
1.19/1.27 c intension ne(dist(f[261],f[79]),53) -> extension (support ? 0) - 0tuples
1.19/1.28 c intension ne(dist(f[175],f[30]),6) -> extension (support ? 0) - 0tuples
1.19/1.28 c intension ne(dist(f[238],f[7]),180) -> extension (support ? 0) - 80tuples
1.19/1.30 c intension ne(dist(f[261],f[35]),346) -> extension (support ? 0) - 0tuples
1.29/1.30 c intension ne(dist(f[211],f[65]),148) -> extension (support ? 0) - 33tuples
1.29/1.30 c intension ne(dist(f[13],f[62]),16) -> extension (support ? 0) - 61tuples
1.29/1.30 c intension ne(dist(f[137],f[88]),17) -> extension (support ? 0) - 0tuples
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.31 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.29/1.32 c AllEqual constraint using 1 generic x=y constraints
1.38/1.48 c intension eq(dist(f[160],f[8]),d[113]) -> extension (support ? 1) - 1521tuples
1.48/1.53 c intension -> extension : same as previous
1.48/1.53 c intension eq(dist(f[14],f[66]),d[164]) -> extension (support ? 1) - 961tuples
1.48/1.56 c intension eq(dist(f[14],f[76]),d[166]) -> extension (support ? 1) - 961tuples
1.58/1.61 c intension eq(dist(f[14],f[194]),d[171]) -> extension (support ? 1) - 1209tuples
1.58/1.67 c intension eq(dist(f[14],f[299]),d[176]) -> extension (support ? 1) - 1209tuples
1.68/1.70 c intension eq(dist(f[16],f[49]),d[184]) -> extension (support ? 1) - 1089tuples
1.68/1.77 c intension eq(dist(f[16],f[204]),d[190]) -> extension (support ? 1) - 1287tuples
1.78/1.80 c intension eq(dist(f[16],f[211]),d[192]) -> extension (support ? 1) - 1089tuples
1.78/1.83 c intension -> extension : same as previous
1.78/1.83 c intension eq(dist(f[16],f[276]),d[195]) -> extension (support ? 1) - 1089tuples
1.88/1.96 c intension eq(dist(f[130],f[25]),d[304]) -> extension (support ? 1) - 1209tuples
1.88/2.00 c intension eq(dist(f[202],f[25]),d[306]) -> extension (support ? 1) - 1521tuples
1.99/2.07 c intension eq(dist(f[211],f[25]),d[307]) -> extension (support ? 1) - 1287tuples
2.09/2.12 c intension eq(dist(f[235],f[25]),d[309]) -> extension (support ? 1) - 1209tuples
2.09/2.17 c intension -> extension : same as previous
2.09/2.17 c intension eq(dist(f[25],f[299]),d[313]) -> extension (support ? 1) - 1521tuples
2.18/2.21 c intension eq(dist(f[100],f[29]),d[348]) -> extension (support ? 1) - 961tuples
2.28/2.39 c intension eq(dist(f[189],f[44]),d[519]) -> extension (support ? 1) - 1209tuples
2.38/2.41 c intension eq(dist(f[208],f[44]),d[520]) -> extension (support ? 1) - 961tuples
2.38/2.44 c intension -> extension : same as previous
2.38/2.44 c intension eq(dist(f[284],f[44]),d[523]) -> extension (support ? 1) - 961tuples
2.38/2.48 c intension eq(dist(f[130],f[47]),d[549]) -> extension (support ? 1) - 961tuples
2.48/2.50 c intension eq(dist(f[262],f[47]),d[552]) -> extension (support ? 1) - 961tuples
2.48/2.54 c intension -> extension : same as previous
2.48/2.54 c intension -> extension : same as previous
2.48/2.54 c intension eq(dist(f[49],f[62]),d[563]) -> extension (support ? 1) - 1089tuples
2.48/2.56 c intension eq(dist(f[49],f[75]),d[565]) -> extension (support ? 1) - 1089tuples
2.48/2.59 c intension eq(dist(f[211],f[49]),d[569]) -> extension (support ? 1) - 1089tuples
2.59/2.68 c intension eq(dist(f[53],f[76]),d[612]) -> extension (support ? 1) - 1209tuples
2.68/2.74 c intension eq(dist(f[53],f[84]),d[614]) -> extension (support ? 1) - 1287tuples
2.68/2.79 c intension eq(dist(f[202],f[53]),d[619]) -> extension (support ? 1) - 1521tuples
2.88/2.90 c intension -> extension : same as previous
2.88/2.90 c intension eq(dist(f[62],f[64]),d[696]) -> extension (support ? 1) - 1287tuples
3.78/3.82 c intension eq(dist(f[204],f[62]),d[702]) -> extension (support ? 1) - 1287tuples
3.78/3.82 c intension eq(dist(f[235],f[62]),d[703]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension eq(dist(f[102],f[64]),d[707]) -> extension (support ? 1) - 1521tuples
3.78/3.82 c intension eq(dist(f[249],f[64]),d[710]) -> extension (support ? 1) - 1287tuples
3.78/3.82 c intension eq(dist(f[129],f[66]),d[725]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension eq(dist(f[228],f[66]),d[728]) -> extension (support ? 1) - 961tuples
3.78/3.82 c intension eq(dist(f[168],f[75]),d[783]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension eq(dist(f[259],f[75]),d[785]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension eq(dist(f[279],f[75]),d[787]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension eq(dist(f[76],f[83]),d[788]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension eq(dist(f[130],f[76]),d[791]) -> extension (support ? 1) - 961tuples
3.78/3.82 c intension eq(dist(f[165],f[76]),d[794]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension -> extension : same as previous
3.78/3.82 c intension eq(dist(f[262],f[76]),d[797]) -> extension (support ? 1) - 961tuples
3.78/3.82 c intension eq(dist(f[228],f[83]),d[865]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension eq(dist(f[248],f[83]),d[866]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension eq(dist(f[262],f[83]),d[867]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension -> extension : same as previous
3.78/3.82 c intension eq(dist(f[84],f[85]),d[869]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension -> extension : same as previous
3.78/3.82 c intension eq(dist(f[255],f[84]),d[872]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension eq(dist(f[103],f[85]),d[873]) -> extension (support ? 1) - 1023tuples
3.78/3.82 c intension eq(dist(f[160],f[85]),d[875]) -> extension (support ? 1) - 1287tuples
3.78/3.82 c intension eq(dist(f[135],f[97]),d[987]) -> extension (support ? 1) - 1089tuples
3.78/3.82 c intension eq(dist(f[164],f[97]),d[989]) -> extension (support ? 1) - 1089tuples
3.78/3.83 c intension -> extension : same as previous
3.78/3.83 c intension -> extension : same as previous
3.78/3.83 c intension -> extension : same as previous
3.78/3.83 c intension eq(dist(f[100],f[127]),d[1011]) -> extension (support ? 1) - 1023tuples
3.78/3.85 c intension -> extension : same as previous
3.78/3.85 c intension eq(dist(f[100],f[199]),d[1014]) -> extension (support ? 1) - 1023tuples
3.88/3.90 c intension eq(dist(f[102],f[194]),d[1025]) -> extension (support ? 1) - 1521tuples
3.88/3.95 c intension eq(dist(f[102],f[204]),d[1028]) -> extension (support ? 1) - 1521tuples
3.99/4.01 c intension eq(dist(f[102],f[262]),d[1031]) -> extension (support ? 1) - 1209tuples
3.99/4.05 c intension -> extension : same as previous
3.99/4.05 c intension eq(dist(f[102],f[299]),d[1034]) -> extension (support ? 1) - 1521tuples
3.99/4.07 c intension eq(dist(f[103],f[130]),d[1036]) -> extension (support ? 1) - 961tuples
3.99/4.10 c intension eq(dist(f[103],f[205]),d[1039]) -> extension (support ? 1) - 1023tuples
4.09/4.13 c intension eq(dist(f[103],f[235]),d[1040]) -> extension (support ? 1) - 961tuples
4.09/4.15 c intension eq(dist(f[103],f[255]),d[1041]) -> extension (support ? 1) - 1023tuples
4.18/4.20 c intension eq(dist(f[108],f[135]),d[1073]) -> extension (support ? 1) - 1023tuples
4.28/4.31 c intension eq(dist(f[119],f[283]),d[1155]) -> extension (support ? 1) - 1209tuples
4.38/4.41 c intension eq(dist(f[127],f[160]),d[1211]) -> extension (support ? 1) - 1287tuples
4.38/4.44 c intension eq(dist(f[127],f[237]),d[1213]) -> extension (support ? 1) - 1023tuples
4.38/4.46 c intension eq(dist(f[127],f[247]),d[1214]) -> extension (support ? 1) - 1089tuples
4.49/4.53 c intension -> extension : same as previous
4.49/4.53 c intension eq(dist(f[129],f[294]),d[1230]) -> extension (support ? 1) - 1287tuples
4.49/4.59 c intension eq(dist(f[130],f[160]),d[1232]) -> extension (support ? 1) - 1209tuples
4.59/4.64 c intension eq(dist(f[135],f[164]),d[1263]) -> extension (support ? 1) - 1089tuples
4.68/4.70 c intension eq(dist(f[135],f[210]),d[1265]) -> extension (support ? 1) - 1287tuples
4.68/4.76 c intension eq(dist(f[135],f[294]),d[1269]) -> extension (support ? 1) - 1287tuples
4.78/4.88 c intension eq(dist(f[153],f[189]),d[1365]) -> extension (support ? 1) - 1209tuples
4.88/4.92 c intension eq(dist(f[156],f[247]),d[1384]) -> extension (support ? 1) - 1089tuples
4.88/5.00 c intension -> extension : same as previous
4.88/5.00 c intension eq(dist(f[160],f[170]),d[1405]) -> extension (support ? 1) - 1287tuples
4.99/5.04 c intension eq(dist(f[164],f[179]),d[1425]) -> extension (support ? 1) - 1089tuples
4.99/5.10 c intension eq(dist(f[164],f[202]),d[1428]) -> extension (support ? 1) - 1287tuples
5.09/5.13 c intension eq(dist(f[164],f[211]),d[1429]) -> extension (support ? 1) - 1089tuples
5.09/5.15 c intension eq(dist(f[164],f[228]),d[1431]) -> extension (support ? 1) - 1023tuples
5.18/5.20 c intension eq(dist(f[170],f[284]),d[1468]) -> extension (support ? 1) - 1023tuples
5.18/5.27 c intension eq(dist(f[170],f[294]),d[1470]) -> extension (support ? 1) - 1287tuples
5.28/5.32 c intension eq(dist(f[179],f[193]),d[1513]) -> extension (support ? 1) - 1089tuples
5.28/5.35 c intension eq(dist(f[179],f[237]),d[1514]) -> extension (support ? 1) - 1023tuples
5.28/5.37 c intension eq(dist(f[179],f[270]),d[1517]) -> extension (support ? 1) - 1023tuples
5.38/5.44 c intension eq(dist(f[179],f[294]),d[1518]) -> extension (support ? 1) - 1287tuples
5.48/5.50 c intension eq(dist(f[193],f[255]),d[1575]) -> extension (support ? 1) - 1089tuples
5.48/5.56 c intension eq(dist(f[194],f[237]),d[1578]) -> extension (support ? 1) - 1209tuples
5.58/5.60 c intension eq(dist(f[199],f[255]),d[1599]) -> extension (support ? 1) - 1089tuples
5.58/5.62 c intension eq(dist(f[199],f[262]),d[1600]) -> extension (support ? 1) - 1023tuples
5.58/5.68 c intension eq(dist(f[202],f[262]),d[1608]) -> extension (support ? 1) - 1209tuples
5.68/5.73 c intension eq(dist(f[204],f[294]),d[1618]) -> extension (support ? 1) - 1521tuples
5.68/5.76 c intension eq(dist(f[205],f[249]),d[1619]) -> extension (support ? 1) - 1089tuples
5.68/5.79 c intension eq(dist(f[205],f[259]),d[1621]) -> extension (support ? 1) - 1089tuples
5.78/5.86 c intension eq(dist(f[208],f[299]),d[1636]) -> extension (support ? 1) - 1209tuples
5.78/5.88 c intension eq(dist(f[211],f[240]),d[1643]) -> extension (support ? 1) - 1023tuples
5.88/5.92 c intension eq(dist(f[216],f[237]),d[1658]) -> extension (support ? 1) - 961tuples
5.88/5.94 c intension eq(dist(f[216],f[276]),d[1659]) -> extension (support ? 1) - 1023tuples
5.88/5.99 c intension eq(dist(f[228],f[241]),d[1699]) -> extension (support ? 1) - 961tuples
5.99/6.03 c intension eq(dist(f[237],f[241]),d[1721]) -> extension (support ? 1) - 961tuples
5.99/6.08 c intension eq(dist(f[247],f[279]),d[1750]) -> extension (support ? 1) - 1089tuples
5.99/6.10 c intension eq(dist(f[247],f[283]),d[1751]) -> extension (support ? 1) - 1023tuples
6.09/6.13 c intension eq(dist(f[248],f[249]),d[1752]) -> extension (support ? 1) - 1089tuples
6.18/6.20 c intension eq(dist(f[262],f[299]),d[1777]) -> extension (support ? 1) - 1209tuples
2324.51/342.15 c enable optimization
2324.51/342.15 c ========================================[ Problem Statistics ]===========================================
2324.51/342.15 c |
2324.51/342.15 c | Parse time : 56.11 s
2324.51/342.15 c |
2324.51/342.15 c | Variables: 6028
2324.51/342.15 c | Domain Sizes: 1..151
2324.51/342.15 c |
2324.51/342.15 c | Constraints: 3866
2324.51/342.15 c | Arity: 2..3619 -- Binary: 247 -- Ternary: 1809
2324.51/342.15 c |
2324.51/342.15 c | Types:
2324.51/342.15 c | (X != Y): 22
2324.51/342.15 c | (X = Y): 26
2324.51/342.15 c | Extension: 2125 (nb tuples: 0..7220) -- (shared: 424)
2324.51/342.15 c | Intension: 1692
2324.51/342.15 c | Sum: 1
2324.51/342.15 c |
2324.51/342.15 c | Objective: Minimize Sum
2324.51/342.15
2324.51/342.15 c =========================================================================================================
2324.51/342.15 c Parallel mode: Portfolio
2324.51/342.15 c [pFactory][Group N°0] created (threads:8).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:1).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:2).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:3).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:4).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:5).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:6).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:7).
2324.51/342.15 c [pFactory][Group N°0] new task added (threads:8 - tasks:8).
2324.51/342.15 c [pFactory][Group N°0] concurrent mode: enabled.
2324.51/342.15 c [pFactory][Group N°0] computations in progress (threads:8 - tasks:8).
2324.51/342.15 c [pFactory][Group N°0] task 7 launched on thread 0.
2324.51/342.15 c [pFactory][Group N°0] task 6 launched on thread 2.
2324.51/342.15 c [pFactory][Group N°0] task 5 launched on thread 6.
2324.51/342.15 c [pFactory][Group N°0] task 4 launched on thread 1.
2324.51/342.15 c [pFactory][Group N°0] task 3 launched on thread 7.
2324.51/342.15 c [pFactory][Group N°0] task 2 launched on thread 3.
2324.51/342.15 c [pFactory][Group N°0] task 1 launched on thread 4.
2324.51/342.15 c [pFactory][Group N°0] task 0 launched on thread 5.
2324.51/342.15 o 377982520
3277.60/461.51 o 376208767
3583.36/499.82 o 376208757
3841.30/532.16 o 376190667
4213.24/578.73 o 376190664
4284.30/587.68 o 376190661
4417.64/604.36 o 376190658
4485.49/612.86 o 376190651
4735.47/644.13 o 376190648
4866.31/660.52 o 376172561
4995.64/676.72 o 376172558
5128.17/693.39 o 376154477
5168.02/698.36 o 294523337
5219.88/704.82 o 163696456
5234.25/706.70 o 130971635
5250.98/708.79 o 130971634
5264.15/712.20 c [pFactory][Group N°0] concurent mode: thread 0 has won with the task 7.
5264.15/712.20 c [pFactory][Group N°0] Thread N°0 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°1 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°2 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°3 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°4 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°5 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°6 is joined.
5264.15/712.20 c [pFactory][Group N°0] Thread N°7 is joined.
5264.15/712.20 c [pFactory][Group N°0] Return Code of the winner:3 (Thread N°0)
5264.15/712.20 s OPTIMUM FOUND
5264.15/712.20 c call to solver : 3
5264.15/712.20 c
5264.15/712.20 c restarts : 508
5264.15/712.20 c conflicts : 3723 (1 /sec)
5264.15/712.20 c decisions : 273465 (52 /sec)
5264.15/712.20 c propagations : 19443675 (3710 /sec)
5264.15/712.20 c root propagations : 15112
5264.15/712.20 c filter calls : 4745432 (905 /sec)
5264.15/712.20 c useless filter calls : 3664192 (77 %)
5264.15/712.20 c Memory used : 6506.15 MB
5264.15/712.20 c Best bound time (wc) : 708.798 s
5264.15/712.20 c CPU time : 5241.24 s
5264.15/712.20 c real time : 712.198 s
5264.15/712.20
5264.15/712.20
5264.15/712.20 v <instantiation type='solution' cost='130971634'>
5264.15/712.20 v <list>d[0] d[1000] d[1001] d[1002] d[1003] d[1004] d[1005] d[1006] d[1007] d[1008] d[1009] d[100] d[1010] d[1011] d[1012] d[1013] d[1014] d[1015] d[1016] d[1017] d[1018] d[1019] d[101] d[1020] d[1021] d[1022] d[1023] d[1024] d[1025] d[1026] d[1027] d[1028] d[1029] d[102] d[1030] d[1031] d[1032] d[1033] d[1034] d[1035] d[1036] d[1037] d[1038] d[1039] d[103] d[1040] d[1041] d[1042] d[1043] d[1044] d[1045] d[1046] d[1047] d[1048] d[1049] d[104] d[1050] d[1051] d[1052] d[1053] d[1054] d[1055] d[1056] d[1057] d[1058] d[1059] d[105] d[1060] d[1061] d[1062] d[1063] d[1064] d[1065] d[1066] d[1067] d[1068] d[1069] d[106] d[1070] d[1071] d[1072] d[1073] d[1074] d[1075] d[1076] d[1077] d[1078] d[1079] d[107] d[1080] d[1081] d[1082] d[1083] d[1084] d[1085] d[1086] d[1087] d[1088] d[1089] d[108] d[1090] d[1091] d[1092] d[1093] d[1094] d[1095] d[1096] d[1097] d[1098] d[1099] d[109] d[10] d[1100] d[1101] d[1102] d[1103] d[1104] d[1105] d[1106] d[1107] d[1108] d[1109] d[110] d[1110] d[1111] d[1112] d[1113] d[1114] d[1115] d[1116] d[1117] d[1118] d[1119] d[111] d[1120] d[1121] d[1122] d[1123] d[1124] d[1125] d[1126] d[1127] d[1128] d[1129] d[112] d[1130] d[1131] d[1132] d[1133] d[1134] d[1135] d[1136] d[1137] d[1138] d[1139] d[113] d[1140] d[1141] d[1142] d[1143] d[1144] d[1145] d[1146] d[1147] d[1148] d[1149] d[114] d[1150] d[1151] d[1152] d[1153] d[1154] d[1155] d[1156] d[1157] d[1158] d[1159] d[115] d[1160] d[1161] d[1162] d[1163] d[1164] d[1165] d[1166] d[1167] d[1168] d[1169] d[116] d[1170] d[1171] d[1172] d[1173] d[1174] d[1175] d[1176] d[1177] d[1178] d[1179] d[117] d[1180] d[1181] d[1182] d[1183] d[1184] d[1185] d[1186] d[1187] d[1188] d[1189] d[118] d[1190] d[1191] d[1192] d[1193] d[1194] d[1195] d[1196] d[1197] d[1198] d[1199] d[119] d[11] d[1200] d[1201] d[1202] d[1203] d[1204] d[1205] d[1206] d[1207] d[1208] d[1209] d[120] d[1210] d[1211] d[1212] d[1213] d[1214] d[1215] d[1216] d[1217] d[1218] d[1219] d[121] d[1220] d[1221] d[1222] d[1223] d[1224] d[1225] d[1226] d[1227] d[1228] d[1229] d[122] d[1230] d[1231] d[1232] d[1233] d[1234] d[1235] d[1236] d[1237] d[1238] d[1239] d[123] d[1240] d[1241] d[1242] d[1243] d[1244] d[1245] d[1246] d[1247] d[1248] d[1249] d[124] d[1250] d[1251] d[1252] d[1253] d[1254] d[1255] d[1256] d[1257] d[1258] d[1259] d[125] d[1260] d[1261] d[1262] d[1263] d[1264] d[1265] d[1266] d[1267] d[1268] d[1269] d[126] d[1270] d[1271] d[1272] d[1273] d[1274] d[1275] d[1276] d[1277] d[1278] d[1279] d[127] d[1280] d[1281] d[1282] d[1283] d[1284] d[1285] d[1286] d[1287] d[1288] d[1289] d[128] d[1290] d[1291] d[1292] d[1293] d[1294] d[1295] d[1296] d[1297] d[1298] d[1299] d[129] d[12] d[1300] d[1301] d[1302] d[1303] d[1304] d[1305] d[1306] d[1307] d[1308] d[1309] d[130] d[1310] d[1311] d[1312] d[1313] d[1314] d[1315] d[1316] d[1317] d[1318] d[1319] d[131] d[1320] d[1321] d[1322] d[1323] d[1324] d[1325] d[1326] d[1327] d[1328] d[1329] d[132] d[1330] d[1331] d[1332] d[1333] d[1334] d[1335] d[1336] d[1337] d[1338] d[1339] d[133] d[1340] d[1341] d[1342] d[1343] d[1344] d[1345] d[1346] d[1347] d[1348] d[1349] d[134] d[1350] d[1351] d[1352] d[1353] d[1354] d[1355] d[1356] d[1357] d[1358] d[1359] d[135] d[1360] d[1361] d[1362] d[1363] d[1364] d[1365] d[1366] d[1367] d[1368] d[1369] d[136] d[1370] d[1371] d[1372] d[1373] d[1374] d[1375] d[1376] d[1377] d[1378] d[1379] d[137] d[1380] d[1381] d[1382] d[1383] d[1384] d[1385] d[1386] d[1387] d[1388] d[1389] d[138] d[1390] d[1391] d[1392] d[1393] d[1394] d[1395] d[1396] d[1397] d[1398] d[1399] d[139] d[13] d[1400] d[1401] d[1402] d[1403] d[1404] d[1405] d[1406] d[1407] d[1408] d[1409] d[140] d[1410] d[1411] d[1412] d[1413] d[1414] d[1415] d[1416] d[1417] d[1418] d[1419] d[141] d[1420] d[1421] d[1422] d[1423] d[1424] d[1425] d[1426] d[1427] d[1428] d[1429] d[142] d[1430] d[1431] d[1432] d[1433] d[1434] d[1435] d[1436] d[1437] d[1438] d[1439] d[143] d[1440] d[1441] d[1442] d[1443] d[1444] d[1445] d[1446] d[1447] d[1448] d[1449] d[144] d[1450] d[1451] d[1452] d[1453] d[1454] d[1455] d[1456] d[1457] d[1458] d[1459] d[145] d[1460] d[1461] d[1462] d[1463] d[1464] d[1465] d[1466] d[1467] d[1468] d[1469] d[146] d[1470] d[1471] d[1472] d[1473] d[1474] d[1475] d[1476] d[1477] d[1478] d[1479] d[147] d[1480] d[1481] d[1482] d[1483] d[1484] d[1485] d[1486] d[1487] d[1488] d[1489] d[148] d[1490] d[1491] d[1492] d[1493] d[1494] d[1495] d[1496] d[1497] d[1498] d[1499] d[149] d[14] d[1500] d[1501] d[1502] d[1503] d[1504] d[1505] d[1506] d[1507] d[1508] d[1509] d[150] d[1510] d[1511] d[1512] d[1513] d[1514] d[1515] d[1516] d[1517] d[1518] d[1519] d[151] d[1520] d[1521] d[1522] d[1523] d[1524] d[1525] d[1526] d[1527] d[1528] d[1529] d[152] d[1530] d[1531] d[1532] d[1533] d[1534] d[1535] d[1536] d[1537] d[1538] d[1539] d[153] d[1540] d[1541] d[1542] d[1543] d[1544] d[1545] d[1546] d[1547] d[1548] d[1549] d[154] d[1550] d[1551] d[1552] d[1553] d[1554] d[1555] d[1556] d[1557] d[1558] d[1559] d[155] d[1560] d[1561] d[1562] d[1563] d[1564] d[1565] d[1566] d[1567] d[1568] d[1569] d[156] d[1570] d[1571] d[1572] d[1573] d[1574] d[1575] d[1576] d[1577] d[1578] d[1579] d[157] d[1580] d[1581] d[1582] d[1583] d[1584] d[1585] d[1586] d[1587] d[1588] d[1589] d[158] d[1590] d[1591] d[1592] d[1593] d[1594] d[1595] d[1596] d[1597] d[1598] d[1599] d[159] d[15] d[1600] d[1601] d[1602] d[1603] d[1604] d[1605] d[1606] d[1607] d[1608] d[1609] d[160] d[1610] d[1611] d[1612] d[1613] d[1614] d[1615] d[1616] d[1617] d[1618] d[1619] d[161] d[1620] d[1621] d[1622] d[1623] d[1624] d[1625] d[1626] d[1627] d[1628] d[1629] d[162] d[1630] d[1631] d[1632] d[1633] d[1634] d[1635] d[1636] d[1637] d[1638] d[1639] d[163] d[1640] d[1641] d[1642] d[1643] d[1644] d[1645] d[1646] d[1647] d[1648] d[1649] d[164] d[1650] d[1651] d[1652] d[1653] d[1654] d[1655] d[1656] d[1657] d[1658] d[1659] d[165] d[1660] d[1661] d[1662] d[1663] d[1664] d[1665] d[1666] d[1667] d[1668] d[1669] d[166] d[1670] d[1671] d[1672] d[1673] d[1674] d[1675] d[1676] d[1677] d[1678] d[1679] d[167] d[1680] d[1681] d[1682] d[1683] d[1684] d[1685] d[1686] d[1687] d[1688] d[1689] d[168] d[1690] d[1691] d[1692] d[1693] d[1694] d[1695] d[1696] d[1697] d[1698] d[1699] d[169] d[16] d[1700] d[1701] d[1702] d[1703] d[1704] d[1705] d[1706] d[1707] d[1708] d[1709] d[170] d[1710] d[1711] d[1712] d[1713] d[1714] d[1715] d[1716] d[1717] d[1718] d[1719] d[171] d[1720] d[1721] d[1722] d[1723] d[1724] d[1725] d[1726] d[1727] d[1728] d[1729] d[172] d[1730] d[1731] d[1732] d[1733] d[1734] d[1735] d[1736] d[1737] d[1738] d[1739] d[173] d[1740] d[1741] d[1742] d[1743] d[1744] d[1745] d[1746] d[1747] d[1748] d[1749] d[174] d[1750] d[1751] d[1752] d[1753] d[1754] d[1755] d[1756] d[1757] d[1758] d[1759] d[175] d[1760] d[1761] d[1762] d[1763] d[1764] d[1765] d[1766] d[1767] d[1768] d[1769] d[176] d[1770] d[1771] d[1772] d[1773] d[1774] d[1775] d[1776] d[1777] d[1778] d[1779] d[177] d[1780] d[1781] d[1782] d[1783] d[1784] d[1785] d[1786] d[1787] d[1788] d[1789] d[178] d[1790] d[1791] d[1792] d[1793] d[1794] d[1795] d[1796] d[1797] d[1798] d[1799] d[179] d[17] d[1800] d[1801] d[1802] d[1803] d[1804] d[1805] d[1806] d[1807] d[1808] d[180] d[181] d[182] d[183] d[184] d[185] d[186] d[187] d[188] d[189] d[18] d[190] d[191] d[192] d[193] d[194] d[195] d[196] d[197] d[198] d[199] d[19] d[1] d[200] d[201] d[202] d[203] d[204] d[205] d[206] d[207] d[208] d[209] d[20] d[210] d[211] d[212] d[213] d[214] d[215] d[216] d[217] d[218] d[219] d[21] d[220] d[221] d[222] d[223] d[224] d[225] d[226] d[227] d[228] d[229] d[22] d[230] d[231] d[232] d[233] d[234] d[235] d[236] d[237] d[238] d[239] d[23] d[240] d[241] d[242] d[243] d[244] d[245] d[246] d[247] d[248] d[249] d[24] d[250] d[251] d[252] d[253] d[254] d[255] d[256] d[257] d[258] d[259] d[25] d[260] d[261] d[262] d[263] d[264] d[265] d[266] d[267] d[268] d[269] d[26] d[270] d[271] d[272] d[273] d[274] d[275] d[276] d[277] d[278] d[279] d[27] d[280] d[281] d[282] d[283] d[284] d[285] d[286] d[287] d[288] d[289] d[28] d[290] d[291] d[292] d[293] d[294] d[295] d[296] d[297] d[298] d[299] d[29] d[2] d[300] d[301] d[302] d[303] d[304] d[305] d[306] d[307] d[308] d[309] d[30] d[310] d[311] d[312] d[313] d[314] d[315] d[316] d[317] d[318] d[319] d[31] d[320] d[321] d[322] d[323] d[324] d[325] d[326] d[327] d[328] d[329] d[32] d[330] d[331] d[332] d[333] d[334] d[335] d[336] d[337] d[338] d[339] d[33] d[340] d[341] d[342] d[343] d[344] d[345] d[346] d[347] d[348] d[349] d[34] d[350] d[351] d[352] d[353] d[354] d[355] d[356] d[357] d[358] d[359] d[35] d[360] d[361] d[362] d[363] d[364] d[365] d[366] d[367] d[368] d[369] d[36] d[370] d[371] d[372] d[373] d[374] d[375] d[376] d[377] d[378] d[379] d[37] d[380] d[381] d[382] d[383] d[384] d[385] d[386] d[387] d[388] d[389] d[38] d[390] d[391] d[392] d[393] d[394] d[395] d[396] d[397] d[398] d[399] d[39] d[3] d[400] d[401] d[402] d[403] d[404] d[405] d[406] d[407] d[408] d[409] d[40] d[410] d[411] d[412] d[413] d[414] d[415] d[416] d[417] d[418] d[419] d[41] d[420] d[421] d[422] d[423] d[424] d[425] d[426] d[427] d[428] d[429] d[42] d[430] d[431] d[432] d[433] d[434] d[435] d[436] d[437] d[438] d[439] d[43] d[440] d[441] d[442] d[443] d[444] d[445] d[446] d[447] d[448] d[449] d[44] d[450] d[451] d[452] d[453] d[454] d[455] d[456] d[457] d[458] d[459] d[45] d[460] d[461] d[462] d[463] d[464] d[465] d[466] d[467] d[468] d[469] d[46] d[470] d[471] d[472] d[473] d[474] d[475] d[476] d[477] d[478] d[479] d[47] d[480] d[481] d[482] d[483] d[484] d[485] d[486] d[487] d[488] d[489] d[48] d[490] d[491] d[492] d[493] d[494] d[495] d[496] d[497] d[498] d[499] d[49] d[4] d[500] d[501] d[502] d[503] d[504] d[505] d[506] d[507] d[508] d[509] d[50] d[510] d[511] d[512] d[513] d[514] d[515] d[516] d[517] d[518] d[519] d[51] d[520] d[521] d[522] d[523] d[524] d[525] d[526] d[527] d[528] d[529] d[52] d[530] d[531] d[532] d[533] d[534] d[535] d[536] d[537] d[538] d[539] d[53] d[540] d[541] d[542] d[543] d[544] d[545] d[546] d[547] d[548] d[549] d[54] d[550] d[551] d[552] d[553] d[554] d[555] d[556] d[557] d[558] d[559] d[55] d[560] d[561] d[562] d[563] d[564] d[565] d[566] d[567] d[568] d[569] d[56] d[570] d[571] d[572] d[573] d[574] d[575] d[576] d[577] d[578] d[579] d[57] d[580] d[581] d[582] d[583] d[584] d[585] d[586] d[587] d[588] d[589] d[58] d[590] d[591] d[592] d[593] d[594] d[595] d[596] d[597] d[598] d[599] d[59] d[5] d[600] d[601] d[602] d[603] d[604] d[605] d[606] d[607] d[608] d[609] d[60] d[610] d[611] d[612] d[613] d[614] d[615] d[616] d[617] d[618] d[619] d[61] d[620] d[621] d[622] d[623] d[624] d[625] d[626] d[627] d[628] d[629] d[62] d[630] d[631] d[632] d[633] d[634] d[635] d[636] d[637] d[638] d[639] d[63] d[640] d[641] d[642] d[643] d[644] d[645] d[646] d[647] d[648] d[649] d[64] d[650] d[651] d[652] d[653] d[654] d[655] d[656] d[657] d[658] d[659] d[65] d[660] d[661] d[662] d[663] d[664] d[665] d[666] d[667] d[668] d[669] d[66] d[670] d[671] d[672] d[673] d[674] d[675] d[676] d[677] d[678] d[679] d[67] d[680] d[681] d[682] d[683] d[684] d[685] d[686] d[687] d[688] d[689] d[68] d[690] d[691] d[692] d[693] d[694] d[695] d[696] d[697] d[698] d[699] d[69] d[6] d[700] d[701] d[702] d[703] d[704] d[705] d[706] d[707] d[708] d[709] d[70] d[710] d[711] d[712] d[713] d[714] d[715] d[716] d[717] d[718] d[719] d[71] d[720] d[721] d[722] d[723] d[724] d[725] d[726] d[727] d[728] d[729] d[72] d[730] d[731] d[732] d[733] d[734] d[735] d[736] d[737] d[738] d[739] d[73] d[740] d[741] d[742] d[743] d[744] d[745] d[746] d[747] d[748] d[749] d[74] d[750] d[751] d[752] d[753] d[754] d[755] d[756] d[757] d[758] d[759] d[75] d[760] d[761] d[762] d[763] d[764] d[765] d[766] d[767] d[768] d[769] d[76] d[770] d[771] d[772] d[773] d[774] d[775] d[776] d[777] d[778] d[779] d[77] d[780] d[781] d[782] d[783] d[784] d[785] d[786] d[787] d[788] d[789] d[78] d[790] d[791] d[792] d[793] d[794] d[795] d[796] d[797] d[798] d[799] d[79] d[7] d[800] d[801] d[802] d[803] d[804] d[805] d[806] d[807] d[808] d[809] d[80] d[810] d[811] d[812] d[813] d[814] d[815] d[816] d[817] d[818] d[819] d[81] d[820] d[821] d[822] d[823] d[824] d[825] d[826] d[827] d[828] d[829] d[82] d[830] d[831] d[832] d[833] d[834] d[835] d[836] d[837] d[838] d[839] d[83] d[840] d[841] d[842] d[843] d[844] d[845] d[846] d[847] d[848] d[849] d[84] d[850] d[851] d[852] d[853] d[854] d[855] d[856] d[857] d[858] d[859] d[85] d[860] d[861] d[862] d[863] d[864] d[865] d[866] d[867] d[868] d[869] d[86] d[870] d[871] d[872] d[873] d[874] d[875] d[876] d[877] d[878] d[879] d[87] d[880] d[881] d[882] d[883] d[884] d[885] d[886] d[887] d[888] d[889] d[88] d[890] d[891] d[892] d[893] d[894] d[895] d[896] d[897] d[898] d[899] d[89] d[8] d[900] d[901] d[902] d[903] d[904] d[905] d[906] d[907] d[908] d[909] d[90] d[910] d[911] d[912] d[913] d[914] d[915] d[916] d[917] d[918] d[919] d[91] d[920] d[921] d[922] d[923] d[924] d[925] d[926] d[927] d[928] d[929] d[92] d[930] d[931] d[932] d[933] d[934] d[935] d[936] d[937] d[938] d[939] d[93] d[940] d[941] d[942] d[943] d[944] d[945] d[946] d[947] d[948] d[949] d[94] d[950] d[951] d[952] d[953] d[954] d[955] d[956] d[957] d[958] d[959] d[95] d[960] d[961] d[962] d[963] d[964] d[965] d[966] d[967] d[968] d[969] d[96] d[970] d[971] d[972] d[973] d[974] d[975] d[976] d[977] d[978] d[979] d[97] d[980] d[981] d[982] d[983] d[984] d[985] d[986] d[987] d[988] d[989] d[98] d[990] d[991] d[992] d[993] d[994] d[995] d[996] d[997] d[998] d[999] d[99] d[9] f[0] f[100] f[101] f[102] f[103] f[104] f[105] f[106] f[107] f[108] f[109] f[10] f[110] f[111] f[112] f[113] f[114] f[115] f[116] f[117] f[118] f[119] f[11] f[120] f[121] f[122] f[123] f[124] f[125] f[126] f[127] f[128] f[129] f[12] f[130] f[131] f[132] f[133] f[134] f[135] f[136] f[137] f[138] f[139] f[13] f[140] f[141] f[142] f[143] f[144] f[145] f[146] f[147] f[148] f[149] f[14] f[150] f[151] f[152] f[153] f[154] f[155] f[156] f[157] f[158] f[159] f[15] f[160] f[161] f[162] f[163] f[164] f[165] f[166] f[167] f[168] f[169] f[16] f[170] f[171] f[172] f[173] f[174] f[175] f[176] f[177] f[178] f[179] f[17] f[180] f[181] f[182] f[183] f[184] f[185] f[186] f[187] f[188] f[189] f[18] f[190] f[191] f[192] f[193] f[194] f[195] f[196] f[197] f[198] f[199] f[19] f[1] f[200] f[201] f[202] f[203] f[204] f[205] f[206] f[207] f[208] f[209] f[20] f[210] f[211] f[212] f[213] f[214] f[215] f[216] f[217] f[218] f[219] f[21] f[220] f[221] f[222] f[223] f[224] f[225] f[226] f[227] f[228] f[229] f[22] f[230] f[231] f[232] f[233] f[234] f[235] f[236] f[237] f[238] f[239] f[23] f[240] f[241] f[242] f[243] f[244] f[245] f[246] f[247] f[248] f[249] f[24] f[250] f[251] f[252] f[253] f[254] f[255] f[256] f[257] f[258] f[259] f[25] f[260] f[261] f[262] f[263] f[264] f[265] f[266] f[267] f[268] f[269] f[26] f[270] f[271] f[272] f[273] f[274] f[275] f[276] f[277] f[278] f[279] f[27] f[280] f[281] f[282] f[283] f[284] f[285] f[286] f[287] f[288] f[289] f[28] f[290] f[291] f[292] f[293] f[294] f[295] f[296] f[297] f[298] f[299] f[29] f[2] f[30] f[31] f[32] f[33] f[34] f[35] f[36] f[37] f[38] f[39] f[3] f[40] f[41] f[42] f[43] f[44] f[45] f[46] f[47] f[48] f[49] f[4] f[50] f[51] f[52] f[53] f[54] f[55] f[56] f[57] f[58] f[59] f[5] f[60] f[61] f[62] f[63] f[64] f[65] f[66] f[67] f[68] f[69] f[6] f[70] f[71] f[72] f[73] f[74] f[75] f[76] f[77] f[78] f[79] f[7] f[80] f[81] f[82] f[83] f[84] f[85] f[86] f[87] f[88] f[89] f[8] f[90] f[91] f[92] f[93] f[94] f[95] f[96] f[97] f[98] f[99] f[9] k p[0] p[100] p[101] p[102] p[103] p[104] p[105] p[106] p[107] p[108] p[109] p[10] p[110] p[111] p[112] p[113] p[114] p[115] p[116] p[117] p[118] p[119] p[11] p[120] p[121] p[122] p[123] p[124] p[125] p[126] p[127] p[128] p[129] p[12] p[130] p[131] p[132] p[133] p[134] p[135] p[136] p[137] p[138] p[139] p[13] p[140] p[141] p[142] p[143] p[144] p[145] p[146] p[147] p[148] p[149] p[14] p[150] p[151] p[152] p[153] p[154] p[155] p[156] p[157] p[158] p[159] p[15] p[160] p[161] p[162] p[163] p[164] p[165] p[166] p[167] p[168] p[169] p[16] p[170] p[171] p[172] p[173] p[174] p[175] p[176] p[177] p[178] p[179] p[17] p[180] p[181] p[182] p[183] p[184] p[185] p[186] p[187] p[188] p[189] p[18] p[190] p[191] p[192] p[193] p[194] p[195] p[196] p[197] p[198] p[199] p[19] p[1] p[200] p[201] p[202] p[203] p[204] p[205] p[206] p[207] p[208] p[209] p[20] p[210] p[211] p[212] p[213] p[214] p[215] p[216] p[217] p[218] p[219] p[21] p[220] p[221] p[222] p[223] p[224] p[225] p[226] p[227] p[228] p[229] p[22] p[230] p[231] p[232] p[233] p[234] p[235] p[236] p[237] p[238] p[239] p[23] p[240] p[241] p[242] p[243] p[244] p[245] p[246] p[247] p[248] p[249] p[24] p[250] p[251] p[252] p[253] p[254] p[255] p[256] p[257] p[258] p[259] p[25] p[260] p[261] p[262] p[263] p[264] p[265] p[266] p[267] p[268] p[269] p[26] p[270] p[271] p[272] p[273] p[274] p[275] p[276] p[277] p[278] p[279] p[27] p[280] p[281] p[282] p[283] p[284] p[285] p[286] p[287] p[288] p[289] p[28] p[290] p[291] p[292] p[293] p[294] p[295] p[296] p[297] p[298] p[299] p[29] p[2] p[30] p[31] p[32] p[33] p[34] p[35] p[36] p[37] p[38] p[39] p[3] p[40] p[41] p[42] p[43] p[44] p[45] p[46] p[47] p[48] p[49] p[4] p[50] p[51] p[52] p[53] p[54] p[55] p[56] p[57] p[58] p[59] p[5] p[60] p[61] p[62] p[63] p[64] p[65] p[66] p[67] p[68] p[69] p[6] p[70] p[71] p[72] p[73] p[74] p[75] p[76] p[77] p[78] p[79] p[7] p[80] p[81] p[82] p[83] p[84] p[85] p[86] p[87] p[88] p[89] p[8] p[90] p[91] p[92] p[93] p[94] p[95] p[96] p[97] p[98] p[99] p[9] v1[0] v1[1000] v1[1001] v1[1002] v1[1003] v1[1004] v1[1005] v1[1006] v1[1007] v1[1008] v1[1009] v1[100] v1[1010] v1[1011] v1[1012] v1[1013] v1[1014] v1[1015] v1[1016] v1[1017] v1[1018] v1[1019] v1[101] v1[1020] v1[1021] v1[1022] v1[1023] v1[1024] v1[1025] v1[1026] v1[1027] v1[1028] v1[1029] v1[102] v1[1030] v1[1031] v1[1032] v1[1033] v1[1034] v1[1035] v1[1036] v1[1037] v1[1038] v1[1039] v1[103] v1[1040] v1[1041] v1[1042] v1[1043] v1[1044] v1[1045] v1[1046] v1[1047] v1[1048] v1[1049] v1[104] v1[1050] v1[1051] v1[1052] v1[1053] v1[1054] v1[1055] v1[1056] v1[1057] v1[1058] v1[1059] v1[105] v1[1060] v1[1061] v1[1062] v1[1063] v1[1064] v1[1065] v1[1066] v1[1067] v1[1068] v1[1069] v1[106] v1[1070] v1[1071] v1[1072] v1[1073] v1[1074] v1[1075] v1[1076] v1[1077] v1[1078] v1[1079] v1[107] v1[1080] v1[1081] v1[1082] v1[1083] v1[1084] v1[1085] v1[1086] v1[1087] v1[1088] v1[1089] v1[108] v1[1090] v1[1091] v1[1092] v1[1093] v1[1094] v1[1095] v1[1096] v1[1097] v1[1098] v1[1099] v1[109] v1[10] v1[1100] v1[1101] v1[1102] v1[1103] v1[1104] v1[1105] v1[1106] v1[1107] v1[1108] v1[1109] v1[110] v1[1110] v1[1111] v1[1112] v1[1113] v1[1114] v1[1115] v1[1116] v1[1117] v1[1118] v1[1119] v1[111] v1[1120] v1[1121] v1[1122] v1[1123] v1[1124] v1[1125] v1[1126] v1[1127] v1[1128] v1[1129] v1[112] v1[1130] v1[1131] v1[1132] v1[1133] v1[1134] v1[1135] v1[1136] v1[1137] v1[1138] v1[1139] v1[113] v1[1140] v1[1141] v1[1142] v1[1143] v1[1144] v1[1145] v1[1146] v1[1147] v1[1148] v1[1149] v1[114] v1[1150] v1[1151] v1[1152] v1[1153] v1[1154] v1[1155] v1[1156] v1[1157] v1[1158] v1[1159] v1[115] v1[1160] v1[1161] v1[1162] v1[1163] v1[1164] v1[1165] v1[1166] v1[1167] v1[1168] v1[1169] v1[116] v1[1170] v1[1171] v1[1172] v1[1173] v1[1174] v1[1175] v1[1176] v1[1177] v1[1178] v1[1179] v1[117] v1[1180] v1[1181] v1[1182] v1[1183] v1[1184] v1[1185] v1[1186] v1[1187] v1[1188] v1[1189] v1[118] v1[1190] v1[1191] v1[1192] v1[1193] v1[1194] v1[1195] v1[1196] v1[1197] v1[1198] v1[1199] v1[119] v1[11] v1[1200] v1[1201] v1[1202] v1[1203] v1[1204] v1[1205] v1[1206] v1[1207] v1[1208] v1[1209] v1[120] v1[1210] v1[1211] v1[1212] v1[1213] v1[1214] v1[1215] v1[1216] v1[1217] v1[1218] v1[1219] v1[121] v1[1220] v1[1221] v1[1222] v1[1223] v1[1224] v1[1225] v1[1226] v1[1227] v1[1228] v1[1229] v1[122] v1[1230] v1[1231] v1[1232] v1[1233] v1[1234] v1[1235] v1[1236] v1[1237] v1[1238] v1[1239] v1[123] v1[1240] v1[1241] v1[1242] v1[1243] v1[1244] v1[1245] v1[1246] v1[1247] v1[1248] v1[1249] v1[124] v1[1250] v1[1251] v1[1252] v1[1253] v1[1254] v1[1255] v1[1256] v1[1257] v1[1258] v1[1259] v1[125] v1[1260] v1[1261] v1[1262] v1[1263] v1[1264] v1[1265] v1[1266] v1[1267] v1[1268] v1[1269] v1[126] v1[1270] v1[1271] v1[1272] v1[1273] v1[1274] v1[1275] v1[1276] v1[1277] v1[1278] v1[1279] v1[127] v1[1280] v1[1281] v1[1282] v1[1283] v1[1284] v1[1285] v1[1286] v1[1287] v1[1288] v1[1289] v1[128] v1[1290] v1[1291] v1[1292] v1[1293] v1[1294] v1[1295] v1[1296] v1[1297] v1[1298] v1[1299] v1[129] v1[12] v1[1300] v1[1301] v1[1302] v1[1303] v1[1304] v1[1305] v1[1306] v1[1307] v1[1308] v1[1309] v1[130] v1[1310] v1[1311] v1[1312] v1[1313] v1[1314] v1[1315] v1[1316] v1[1317] v1[1318] v1[1319] v1[131] v1[1320] v1[1321] v1[1322] v1[1323] v1[1324] v1[1325] v1[1326] v1[1327] v1[1328] v1[1329] v1[132] v1[1330] v1[1331] v1[1332] v1[1333] v1[1334] v1[1335] v1[1336] v1[1337] v1[1338] v1[1339] v1[133] v1[1340] v1[1341] v1[1342] v1[1343] v1[1344] v1[1345] v1[1346] v1[1347] v1[1348] v1[1349] v1[134] v1[1350] v1[1351] v1[1352] v1[1353] v1[1354] v1[1355] v1[1356] v1[1357] v1[1358] v1[1359] v1[135] v1[1360] v1[1361] 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v2[1036] v2[1037] v2[1038] v2[1039] v2[103] v2[1040] v2[1041] v2[1042] v2[1043] v2[1044] v2[1045] v2[1046] v2[1047] v2[1048] v2[1049] v2[104] v2[1050] v2[1051] v2[1052] v2[1053] v2[1054] v2[1055] v2[1056] v2[1057] v2[1058] v2[1059] v2[105] v2[1060] v2[1061] v2[1062] v2[1063] v2[1064] v2[1065] v2[1066] v2[1067] v2[1068] v2[1069] v2[106] v2[1070] v2[1071] v2[1072] v2[1073] v2[1074] v2[1075] v2[1076] v2[1077] v2[1078] v2[1079] v2[107] v2[1080] v2[1081] v2[1082] v2[1083] v2[1084] v2[1085] v2[1086] v2[1087] v2[1088] v2[1089] v2[108] v2[1090] v2[1091] v2[1092] v2[1093] v2[1094] v2[1095] v2[1096] v2[1097] v2[1098] v2[1099] v2[109] v2[10] v2[1100] v2[1101] v2[1102] v2[1103] v2[1104] v2[1105] v2[1106] v2[1107] v2[1108] v2[1109] v2[110] v2[1110] v2[1111] v2[1112] v2[1113] v2[1114] v2[1115] v2[1116] v2[1117] v2[1118] v2[1119] v2[111] v2[1120] v2[1121] v2[1122] v2[1123] v2[1124] v2[1125] v2[1126] v2[1127] v2[1128] v2[1129] v2[112] v2[1130] v2[1131] v2[1132] v2[1133] v2[1134] v2[1135] v2[1136] v2[1137] v2[1138] v2[1139] v2[113] v2[1140] v2[1141] v2[1142] v2[1143] v2[1144] v2[1145] v2[1146] v2[1147] v2[1148] v2[1149] v2[114] v2[1150] v2[1151] v2[1152] v2[1153] v2[1154] v2[1155] v2[1156] v2[1157] v2[1158] v2[1159] v2[115] v2[1160] v2[1161] v2[1162] v2[1163] v2[1164] v2[1165] v2[1166] v2[1167] v2[1168] v2[1169] v2[116] v2[1170] v2[1171] v2[1172] v2[1173] v2[1174] v2[1175] v2[1176] v2[1177] v2[1178] v2[1179] v2[117] v2[1180] v2[1181] v2[1182] v2[1183] v2[1184] v2[1185] v2[1186] v2[1187] v2[1188] v2[1189] v2[118] v2[1190] v2[1191] v2[1192] v2[1193] v2[1194] v2[1195] v2[1196] v2[1197] v2[1198] v2[1199] v2[119] v2[11] v2[1200] v2[1201] v2[1202] v2[1203] v2[1204] v2[1205] v2[1206] v2[1207] v2[1208] v2[1209] v2[120] v2[1210] v2[1211] v2[1212] v2[1213] v2[1214] v2[1215] v2[1216] v2[1217] v2[1218] v2[1219] v2[121] v2[1220] v2[1221] v2[1222] v2[1223] v2[1224] v2[1225] v2[1226] v2[1227] v2[1228] v2[1229] v2[122] v2[1230] v2[1231] v2[1232] v2[1233] v2[1234] v2[1235] v2[1236] v2[1237] v2[1238] v2[1239] v2[123] v2[1240] v2[1241] v2[1242] v2[1243] v2[1244] v2[1245] v2[1246] v2[1247] v2[1248] v2[1249] v2[124] v2[1250] v2[1251] v2[1252] v2[1253] v2[1254] v2[1255] v2[1256] v2[1257] v2[1258] v2[1259] v2[125] v2[1260] v2[1261] v2[1262] v2[1263] v2[1264] v2[1265] v2[1266] v2[1267] v2[1268] v2[1269] v2[126] v2[1270] v2[1271] v2[1272] v2[1273] v2[1274] v2[1275] v2[1276] v2[1277] v2[1278] v2[1279] v2[127] v2[1280] v2[1281] v2[1282] v2[1283] v2[1284] v2[1285] v2[1286] v2[1287] v2[1288] v2[1289] v2[128] v2[1290] v2[1291] v2[1292] v2[1293] v2[1294] v2[1295] v2[1296] v2[1297] v2[1298] v2[1299] v2[129] v2[12] v2[1300] v2[1301] v2[1302] v2[1303] v2[1304] v2[1305] v2[1306] v2[1307] v2[1308] v2[1309] v2[130] v2[1310] v2[1311] v2[1312] v2[1313] v2[1314] v2[1315] v2[1316] v2[1317] v2[1318] v2[1319] v2[131] v2[1320] v2[1321] v2[1322] v2[1323] v2[1324] v2[1325] v2[1326] v2[1327] v2[1328] v2[1329] v2[132] v2[1330] v2[1331] v2[1332] v2[1333] v2[1334] v2[1335] v2[1336] v2[1337] v2[1338] v2[1339] v2[133] v2[1340] v2[1341] v2[1342] v2[1343] v2[1344] v2[1345] v2[1346] v2[1347] v2[1348] v2[1349] v2[134] v2[1350] v2[1351] v2[1352] v2[1353] v2[1354] v2[1355] v2[1356] v2[1357] v2[1358] v2[1359] v2[135] v2[1360] v2[1361] v2[1362] v2[1363] v2[1364] v2[1365] v2[1366] v2[1367] v2[1368] v2[1369] v2[136] v2[1370] v2[1371] v2[1372] v2[1373] v2[1374] v2[1375] v2[1376] v2[1377] v2[1378] v2[1379] v2[137] v2[1380] v2[1381] v2[1382] v2[1383] v2[1384] v2[1385] v2[1386] v2[1387] v2[1388] v2[1389] v2[138] v2[1390] v2[1391] v2[1392] v2[1393] v2[1394] v2[1395] v2[1396] v2[1397] v2[1398] v2[1399] v2[139] v2[13] v2[1400] v2[1401] v2[1402] v2[1403] v2[1404] v2[1405] v2[1406] v2[1407] v2[1408] v2[1409] v2[140] v2[1410] v2[1411] v2[1412] v2[1413] v2[1414] v2[1415] v2[1416] v2[1417] v2[1418] v2[1419] v2[141] v2[1420] v2[1421] v2[1422] v2[1423] v2[1424] v2[1425] v2[1426] v2[1427] v2[1428] v2[1429] v2[142] v2[1430] v2[1431] v2[1432] v2[1433] v2[1434] v2[1435] v2[1436] v2[1437] v2[1438] v2[1439] v2[143] v2[1440] v2[1441] v2[1442] v2[1443] v2[1444] v2[1445] v2[1446] v2[1447] v2[1448] v2[1449] v2[144] v2[1450] v2[1451] v2[1452] v2[1453] v2[1454] v2[1455] v2[1456] v2[1457] v2[1458] v2[1459] v2[145] v2[1460] v2[1461] v2[1462] v2[1463] v2[1464] v2[1465] v2[1466] v2[1467] v2[1468] v2[1469] v2[146] v2[1470] v2[1471] v2[1472] v2[1473] v2[1474] v2[1475] v2[1476] v2[1477] v2[1478] v2[1479] v2[147] v2[1480] v2[1481] v2[1482] v2[1483] v2[1484] v2[1485] v2[1486] v2[1487] v2[1488] v2[1489] v2[148] v2[1490] v2[1491] v2[1492] v2[1493] v2[1494] v2[1495] v2[1496] v2[1497] v2[1498] v2[1499] v2[149] v2[14] v2[1500] v2[1501] v2[1502] v2[1503] v2[1504] v2[1505] v2[1506] v2[1507] v2[1508] v2[1509] v2[150] v2[1510] v2[1511] v2[1512] v2[1513] v2[1514] v2[1515] v2[1516] v2[1517] v2[1518] v2[1519] v2[151] v2[1520] v2[1521] v2[1522] v2[1523] v2[1524] v2[1525] v2[1526] v2[1527] v2[1528] v2[1529] v2[152] v2[1530] v2[1531] v2[1532] v2[1533] v2[1534] v2[1535] v2[1536] v2[1537] v2[1538] v2[1539] v2[153] v2[1540] v2[1541] v2[1542] v2[1543] v2[1544] v2[1545] v2[1546] v2[1547] v2[1548] v2[1549] v2[154] v2[1550] v2[1551] v2[1552] v2[1553] v2[1554] v2[1555] v2[1556] v2[1557] v2[1558] v2[1559] v2[155] v2[1560] v2[1561] v2[1562] v2[1563] v2[1564] v2[1565] v2[1566] v2[1567] v2[1568] v2[1569] v2[156] v2[1570] v2[1571] v2[1572] v2[1573] v2[1574] v2[1575] v2[1576] v2[1577] v2[1578] v2[1579] v2[157] v2[1580] v2[1581] v2[1582] v2[1583] v2[1584] v2[1585] v2[1586] v2[1587] v2[1588] v2[1589] v2[158] v2[1590] v2[1591] v2[1592] v2[1593] v2[1594] v2[1595] v2[1596] v2[1597] v2[1598] v2[1599] v2[159] v2[15] v2[1600] v2[1601] v2[1602] v2[1603] v2[1604] v2[1605] v2[1606] v2[1607] v2[1608] v2[1609] v2[160] v2[1610] v2[1611] v2[1612] v2[1613] v2[1614] v2[1615] v2[1616] v2[1617] v2[1618] v2[1619] v2[161] v2[1620] v2[1621] v2[1622] v2[1623] v2[1624] v2[1625] v2[1626] v2[1627] v2[1628] v2[1629] v2[162] v2[1630] v2[1631] v2[1632] v2[1633] v2[1634] v2[1635] v2[1636] v2[1637] v2[1638] v2[1639] v2[163] v2[1640] v2[1641] v2[1642] v2[1643] v2[1644] v2[1645] v2[1646] v2[1647] v2[1648] v2[1649] v2[164] v2[1650] v2[1651] v2[1652] v2[1653] v2[1654] v2[1655] v2[1656] v2[1657] v2[1658] v2[1659] v2[165] v2[1660] v2[1661] v2[1662] v2[1663] v2[1664] v2[1665] v2[1666] v2[1667] v2[1668] v2[1669] v2[166] v2[1670] v2[1671] v2[1672] v2[1673] v2[1674] v2[1675] v2[1676] v2[1677] v2[1678] v2[1679] v2[167] v2[1680] v2[1681] v2[1682] v2[1683] v2[1684] v2[1685] v2[1686] v2[1687] v2[1688] v2[1689] v2[168] v2[1690] v2[1691] v2[1692] v2[1693] v2[1694] v2[1695] v2[1696] v2[1697] v2[1698] v2[1699] v2[169] v2[16] v2[1700] v2[1701] v2[1702] v2[1703] v2[1704] v2[1705] v2[1706] v2[1707] v2[1708] v2[1709] v2[170] v2[1710] v2[1711] v2[1712] v2[1713] v2[1714] v2[1715] v2[1716] v2[1717] v2[1718] v2[1719] v2[171] v2[1720] v2[1721] v2[1722] v2[1723] v2[1724] v2[1725] v2[1726] v2[1727] v2[1728] v2[1729] v2[172] v2[1730] v2[1731] v2[1732] v2[1733] v2[1734] v2[1735] v2[1736] v2[1737] v2[1738] v2[1739] v2[173] v2[1740] v2[1741] v2[1742] v2[1743] v2[1744] v2[1745] v2[1746] v2[1747] v2[1748] v2[1749] v2[174] v2[1750] v2[1751] v2[1752] v2[1753] v2[1754] v2[1755] v2[1756] v2[1757] v2[1758] v2[1759] v2[175] v2[1760] v2[1761] v2[1762] v2[1763] v2[1764] v2[1765] v2[1766] v2[1767] v2[1768] v2[1769] v2[176] v2[1770] v2[1771] v2[1772] v2[1773] v2[1774] v2[1775] v2[1776] v2[1777] v2[1778] v2[1779] v2[177] v2[1780] v2[1781] v2[1782] v2[1783] v2[1784] v2[1785] v2[1786] v2[1787] v2[1788] v2[1789] v2[178] v2[1790] v2[1791] v2[1792] v2[1793] v2[1794] v2[1795] v2[1796] v2[1797] v2[1798] v2[1799] v2[179] v2[17] v2[1800] v2[1801] v2[1802] v2[1803] v2[1804] v2[1805] v2[1806] v2[1807] v2[1808] v2[180] v2[181] v2[182] v2[183] v2[184] v2[185] v2[186] v2[187] v2[188] v2[189] v2[18] v2[190] v2[191] v2[192] v2[193] v2[194] v2[195] v2[196] v2[197] v2[198] v2[199] v2[19] v2[1] v2[200] v2[201] v2[202] v2[203] v2[204] v2[205] v2[206] v2[207] v2[208] v2[209] v2[20] v2[210] v2[211] v2[212] v2[213] v2[214] v2[215] v2[216] v2[217] v2[218] v2[219] v2[21] v2[220] v2[221] v2[222] v2[223] v2[224] v2[225] v2[226] v2[227] v2[228] v2[229] v2[22] v2[230] v2[231] v2[232] v2[233] v2[234] v2[235] v2[236] v2[237] v2[238] v2[239] v2[23] v2[240] v2[241] v2[242] v2[243] v2[244] v2[245] v2[246] v2[247] v2[248] v2[249] v2[24] v2[250] v2[251] v2[252] v2[253] v2[254] v2[255] v2[256] v2[257] v2[258] v2[259] v2[25] v2[260] v2[261] v2[262] v2[263] v2[264] v2[265] v2[266] v2[267] v2[268] v2[269] v2[26] v2[270] v2[271] v2[272] v2[273] v2[274] v2[275] v2[276] v2[277] v2[278] v2[279] v2[27] v2[280] v2[281] v2[282] v2[283] v2[284] v2[285] v2[286] v2[287] v2[288] v2[289] v2[28] v2[290] v2[291] v2[292] v2[293] v2[294] v2[295] v2[296] v2[297] v2[298] v2[299] v2[29] v2[2] v2[300] v2[301] v2[302] v2[303] v2[304] v2[305] v2[306] v2[307] v2[308] v2[309] v2[30] v2[310] v2[311] v2[312] v2[313] v2[314] v2[315] v2[316] v2[317] v2[318] v2[319] v2[31] v2[320] v2[321] v2[322] v2[323] v2[324] v2[325] v2[326] v2[327] v2[328] v2[329] v2[32] v2[330] v2[331] v2[332] v2[333] v2[334] v2[335] v2[336] v2[337] v2[338] v2[339] v2[33] v2[340] v2[341] v2[342] v2[343] v2[344] v2[345] v2[346] v2[347] v2[348] v2[349] v2[34] v2[350] v2[351] v2[352] v2[353] v2[354] v2[355] v2[356] v2[357] v2[358] v2[359] v2[35] v2[360] v2[361] v2[362] v2[363] v2[364] v2[365] v2[366] v2[367] v2[368] v2[369] v2[36] v2[370] v2[371] v2[372] v2[373] v2[374] v2[375] v2[376] v2[377] v2[378] v2[379] v2[37] v2[380] v2[381] v2[382] v2[383] v2[384] v2[385] v2[386] v2[387] v2[388] v2[389] v2[38] v2[390] v2[391] v2[392] v2[393] v2[394] v2[395] v2[396] v2[397] v2[398] v2[399] v2[39] v2[3] v2[400] v2[401] v2[402] v2[403] v2[404] v2[405] v2[406] v2[407] v2[408] v2[409] v2[40] v2[410] v2[411] v2[412] v2[413] v2[414] v2[415] v2[416] v2[417] v2[418] v2[419] v2[41] v2[420] v2[421] v2[422] v2[423] v2[424] v2[425] v2[426] v2[427] v2[428] v2[429] v2[42] v2[430] v2[431] v2[432] v2[433] v2[434] v2[435] v2[436] v2[437] v2[438] v2[439] v2[43] v2[440] v2[441] v2[442] v2[443] v2[444] v2[445] v2[446] v2[447] v2[448] v2[449] v2[44] v2[450] v2[451] v2[452] v2[453] v2[454] v2[455] v2[456] v2[457] v2[458] v2[459] v2[45] v2[460] v2[461] v2[462] v2[463] v2[464] v2[465] v2[466] v2[467] v2[468] v2[469] v2[46] v2[470] v2[471] v2[472] v2[473] v2[474] v2[475] v2[476] v2[477] v2[478] v2[479] v2[47] v2[480] v2[481] v2[482] v2[483] v2[484] v2[485] v2[486] v2[487] v2[488] v2[489] v2[48] v2[490] v2[491] v2[492] v2[493] v2[494] v2[495] v2[496] v2[497] v2[498] v2[499] v2[49] v2[4] v2[500] v2[501] v2[502] v2[503] v2[504] v2[505] v2[506] v2[507] v2[508] v2[509] v2[50] v2[510] v2[511] v2[512] v2[513] v2[514] v2[515] v2[516] v2[517] v2[518] v2[519] v2[51] v2[520] v2[521] v2[522] v2[523] v2[524] v2[525] v2[526] v2[527] v2[528] v2[529] v2[52] v2[530] v2[531] v2[532] v2[533] v2[534] v2[535] v2[536] v2[537] v2[538] v2[539] v2[53] v2[540] v2[541] v2[542] v2[543] v2[544] v2[545] v2[546] v2[547] v2[548] v2[549] v2[54] v2[550] v2[551] v2[552] v2[553] v2[554] v2[555] v2[556] v2[557] v2[558] v2[559] v2[55] v2[560] v2[561] v2[562] v2[563] v2[564] v2[565] v2[566] v2[567] v2[568] v2[569] v2[56] v2[570] v2[571] v2[572] v2[573] v2[574] v2[575] v2[576] v2[577] v2[578] v2[579] v2[57] v2[580] v2[581] v2[582] v2[583] v2[584] v2[585] v2[586] v2[587] v2[588] v2[589] v2[58] v2[590] v2[591] v2[592] v2[593] v2[594] v2[595] v2[596] v2[597] v2[598] v2[599] v2[59] v2[5] v2[600] v2[601] v2[602] v2[603] v2[604] v2[605] v2[606] v2[607] v2[608] v2[609] v2[60] v2[610] v2[611] v2[612] v2[613] v2[614] v2[615] v2[616] v2[617] v2[618] v2[619] v2[61] v2[620] v2[621] v2[622] v2[623] v2[624] v2[625] v2[626] v2[627] v2[628] v2[629] v2[62] v2[630] v2[631] v2[632] v2[633] v2[634] v2[635] v2[636] v2[637] v2[638] v2[639] v2[63] v2[640] v2[641] v2[642] v2[643] v2[644] v2[645] v2[646] v2[647] v2[648] v2[649] v2[64] v2[650] v2[651] v2[652] v2[653] v2[654] v2[655] v2[656] v2[657] v2[658] v2[659] v2[65] v2[660] v2[661] v2[662] v2[663] v2[664] v2[665] v2[666] v2[667] v2[668] v2[669] v2[66] v2[670] v2[671] v2[672] v2[673] v2[674] v2[675] v2[676] v2[677] v2[678] v2[679] v2[67] v2[680] v2[681] v2[682] v2[683] v2[684] v2[685] v2[686] v2[687] v2[688] v2[689] v2[68] v2[690] v2[691] v2[692] v2[693] v2[694] v2[695] v2[696] v2[697] v2[698] v2[699] v2[69] v2[6] v2[700] v2[701] v2[702] v2[703] v2[704] v2[705] v2[706] v2[707] v2[708] v2[709] v2[70] v2[710] v2[711] v2[712] v2[713] v2[714] v2[715] v2[716] v2[717] v2[718] v2[719] v2[71] v2[720] v2[721] v2[722] v2[723] v2[724] v2[725] v2[726] v2[727] v2[728] v2[729] v2[72] v2[730] v2[731] v2[732] v2[733] v2[734] v2[735] v2[736] v2[737] v2[738] v2[739] v2[73] v2[740] v2[741] v2[742] v2[743] v2[744] v2[745] v2[746] v2[747] v2[748] v2[749] v2[74] v2[750] v2[751] v2[752] v2[753] v2[754] v2[755] v2[756] v2[757] v2[758] v2[759] v2[75] v2[760] v2[761] v2[762] v2[763] v2[764] v2[765] v2[766] v2[767] v2[768] v2[769] v2[76] v2[770] v2[771] v2[772] v2[773] v2[774] v2[775] v2[776] v2[777] v2[778] v2[779] v2[77] v2[780] v2[781] v2[782] v2[783] v2[784] v2[785] v2[786] v2[787] v2[788] v2[789] v2[78] v2[790] v2[791] v2[792] v2[793] v2[794] v2[795] v2[796] v2[797] v2[798] v2[799] v2[79] v2[7] v2[800] v2[801] v2[802] v2[803] v2[804] v2[805] v2[806] v2[807] v2[808] v2[809] v2[80] v2[810] v2[811] v2[812] v2[813] v2[814] v2[815] v2[816] v2[817] v2[818] v2[819] v2[81] v2[820] v2[821] v2[822] v2[823] v2[824] v2[825] v2[826] v2[827] v2[828] v2[829] v2[82] v2[830] v2[831] v2[832] v2[833] v2[834] v2[835] v2[836] v2[837] v2[838] v2[839] v2[83] v2[840] v2[841] v2[842] v2[843] v2[844] v2[845] v2[846] v2[847] v2[848] v2[849] v2[84] v2[850] v2[851] v2[852] v2[853] v2[854] v2[855] v2[856] v2[857] v2[858] v2[859] v2[85] v2[860] v2[861] v2[862] v2[863] v2[864] v2[865] v2[866] v2[867] v2[868] v2[869] v2[86] v2[870] v2[871] v2[872] v2[873] v2[874] v2[875] v2[876] v2[877] v2[878] v2[879] v2[87] v2[880] v2[881] v2[882] v2[883] v2[884] v2[885] v2[886] v2[887] v2[888] v2[889] v2[88] v2[890] v2[891] v2[892] v2[893] v2[894] v2[895] v2[896] v2[897] v2[898] v2[899] v2[89] v2[8] v2[900] v2[901] v2[902] v2[903] v2[904] v2[905] v2[906] v2[907] v2[908] v2[909] v2[90] v2[910] v2[911] v2[912] v2[913] v2[914] v2[915] v2[916] v2[917] v2[918] v2[919] v2[91] v2[920] v2[921] v2[922] v2[923] v2[924] v2[925] v2[926] v2[927] v2[928] v2[929] v2[92] v2[930] v2[931] v2[932] v2[933] v2[934] v2[935] v2[936] v2[937] v2[938] v2[939] v2[93] v2[940] v2[941] v2[942] v2[943] v2[944] v2[945] v2[946] v2[947] v2[948] v2[949] v2[94] v2[950] v2[951] v2[952] v2[953] v2[954] v2[955] v2[956] v2[957] v2[958] v2[959] v2[95] v2[960] v2[961] v2[962] v2[963] v2[964] v2[965] v2[966] v2[967] v2[968] v2[969] v2[96] v2[970] v2[971] v2[972] v2[973] v2[974] v2[975] v2[976] v2[977] v2[978] v2[979] v2[97] v2[980] v2[981] v2[982] v2[983] v2[984] v2[985] v2[986] v2[987] v2[988] v2[989] v2[98] v2[990] v2[991] v2[992] v2[993] v2[994] v2[995] v2[996] v2[997] v2[998] v2[999] v2[99] v2[9] </list>
5264.15/712.20 v <values>40 340 80 24 120 88 112 56 332 76 180 4 208 48 88 36 48 84 124 96 220 152 4 232 208 124 144 28 32 252 168 72 284 184 84 140 100 128 80 264 40 36 172 40 168 40 40 284 320 136 216 128 232 192 104 44 344 180 536 304 192 264 500 148 288 124 176 288 164 104 48 116 104 188 172 532 252 168 248 252 80 8 316 256 72 76 440 32 328 160 80 316 40 104 60 404 4 20 184 164 276 156 88 124 224 268 148 168 452 492 64 156 344 324 216 52 512 16 300 388 600 304 192 184 112 272 212 116 272 356 456 80 484 168 492 164 364 468 508 288 288 164 272 104 232 288 12 212 504 124 316 464 8 56 424 72 16 84 184 44 528 188 344 156 144 8 72 404 236 152 332 204 188 288 360 380 180 360 64 112 236 40 496 456 352 360 112 12 308 168 208 144 200 216 48 60 120 332 416 520 12 332 536 4 360 364 200 408 128 368 428 408 32 84 4 96 272 36 196 20 232 324 28 276 368 8 284 44 508 516 108 260 24 548 140 180 148 32 88 88 304 352 404 64 12 220 364 32 12 404 228 132 344 128 368 288 68 276 92 84 212 176 28 496 320 92 436 52 132 348 68 320 192 4 216 308 64 324 412 36 56 32 248 388 428 244 144 416 244 296 360 328 48 368 108 124 124 164 68 156 424 548 572 532 508 264 212 172 272 436 88 224 436 188 92 60 100 224 52 492 156 48 40 468 348 88 288 44 92 64 68 40 360 156 124 212 220 132 328 172 32 228 300 292 384 28 352 216 40 64 24 112 372 20 332 120 124 64 524 144 76 444 36 16 248 288 492 212 60 80 40 56 140 304 308 348 452 368 272 312 64 428 52 272 76 248 128 200 44 232 260 260 88 32 268 296 212 104 336 4 296 232 72 56 276 60 152 336 176 128 108 244 56 40 80 112 196 488 280 36 236 68 12 344 276 148 128 128 104 72 240 408 168 232 96 176 136 76 248 276 228 240 112 316 364 16 8 248 436 120 132 60 116 532 276 192 176 88 52 404 408 92 24 132 312 12 88 320 376 52 236 64 88 68 168 20 40 128 140 40 248 152 80 336 8 280 52 172 472 180 460 316 8 432 276 36 88 460 392 448 120 140 20 68 100 84 84 408 84 296 448 104 108 204 212 196 152 336 112 40 28 112 20 172 288 160 216 408 276 24 472 24 472 444 200 484 200 48 12 372 52 220 532 60 248 68 280 100 188 96 80 276 36 284 20 540 36 108 356 368 388 128 24 168 544 212 84 60 160 84 68 72 372 212 88 108 336 204 104 4 4 60 40 212 188 124 148 84 100 204 468 376 404 352 196 352 220 104 228 300 232 156 280 96 72 40 124 284 104 96 44 240 216 40 216 44 44 84 108 56 148 316 148 148 136 260 172 76 300 480 432 476 208 440 32 228 288 356 60 112 204 148 84 136 408 324 240 4 16 68 460 124 396 472 64 168 228 20 40 472 212 296 200 332 88 44 40 8 172 44 364 148 340 108 48 60 260 276 508 132 96 96 344 352 344 304 152 128 4 284 128 8 508 40 344 72 32 60 252 172 20 40 288 44 324 172 60 320 472 156 84 108 232 144 40 192 276 24 472 156 144 120 356 204 180 68 100 44 184 12 56 40 240 132 140 228 332 164 32 152 296 296 316 120 40 376 488 308 268 296 256 92 52 192 276 4 356 348 260 444 408 124 112 184 80 304 32 376 80 372 324 304 8 128 136 120 264 500 224 116 40 20 148 24 196 212 152 8 236 8 208 220 164 104 156 332 40 80 268 92 264 64 96 60 316 40 12 52 400 32 212 360 116 320 88 52 208 52 32 272 232 32 252 76 168 72 316 268 24 248 456 464 64 40 96 128 496 316 456 84 408 192 364 36 376 32 348 276 20 144 40 24 48 368 20 408 312 28 204 28 8 320 60 156 212 400 116 128 140 144 100 24 112 8 108 8 244 60 12 388 348 444 20 308 260 100 328 368 240 116 116 132 368 40 68 84 244 428 516 472 248 312 88 368 84 408 60 108 136 260 340 128 128 124 88 352 296 40 92 156 440 408 340 52 64 112 148 304 188 496 456 300 96 464 136 380 244 124 220 40 296 260 260 288 76 148 196 288 116 116 128 392 320 48 516 152 280 200 280 364 96 320 8 128 236 408 400 296 344 440 16 360 12 56 480 196 52 304 336 32 68 116 64 140 112 140 36 200 280 148 108 132 148 8 340 104 56 16 32 40 416 40 412 444 80 96 324 468 68 284 112 92 24 280 76 172 52 84 292 164 132 48 172 132 156 280 236 44 196 84 336 136 408 176 408 148 132 116 152 132 156 212 228 172 64 344 152 52 188 328 8 348 356 308 116 96 204 76 176 136 272 556 116 332 272 188 272 208 148 80 76 204 124 120 76 196 76 104 288 188 76 248 128 184 40 160 148 28 204 212 76 144 204 80 288 112 184 204 68 332 192 4 232 196 84 4 208 268 60 124 72 72 72 164 32 124 368 44 288 336 188 148 164 328 84 48 84 148 88 384 280 280 216 260 40 536 384 64 264 344 112 64 384 432 240 92 188 132 300 108 20 52 172 232 296 444 404 424 96 312 64 184 240 276 232 304 152 40 268 128 260 192 296 524 376 212 56 248 160 64 76 136 504 200 64 284 416 264 472 196 52 232 504 4 48 444 348 52 248 224 428 396 80 404 36 24 308 64 416 248 268 32 240 288 100 120 12 304 244 472 216 32 88 44 144 440 344 12 480 56 172 336 400 164 144 68 68 164 516 232 100 448 196 40 40 8 176 44 368 24 356 32 172 472 200 220 216 48 328 188 104 368 84 240 316 64 48 24 92 40 156 280 132 12 140 44 40 120 88 120 136 300 144 312 388 340 68 348 168 8 40 180 24 68 100 144 108 44 64 140 236 376 316 180 144 124 360 120 88 132 416 40 24 120 344 208 44 208 124 176 232 52 16 48 80 40 112 180 68 40 24 72 72 280 324 44 220 156 356 116 152 216 232 236 84 24 168 324 396 532 484 4 408 388 36 196 108 128 452 216 24 356 16 408 16 224 200 20 56 80 160 76 48 336 8 24 12 56 252 136 260 136 40 284 8 152 136 152 544 400 88 204 296 320 260 432 216 84 216 516 280 588 576 556 472 460 240 236 288 448 96 68 220 84 88 156 312 56 272 408 228 388 184 32 476 12 28 4 524 228 408 340 16 404 272 104 340 20 156 4 20 40 180 124 92 12 500 520 248 248 268 400 124 120 208 208 152 392 380 36 152 28 156 148 116 144 104 244 204 40 108 384 248 344 20 28 228 20 220 8 96 472 216 40 120 276 384 148 360 244 328 280 320 368 244 328 8 24 152 72 72 32 376 32 116 12 120 252 20 96 28 100 208 24 152 120 220 28 104 124 248 164 36 332 332 4 176 476 548 304 20 536 496 148 516 432 468 12 352 192 60 124 124 196 84 40 240 252 60 56 148 8 144 32 260 140 328 68 460 372 280 152 100 124 4 48 280 128 192 128 244 40 32 120 280 360 120 80 156 80 8 316 40 52 360 228 136 356 260 40 24 104 48 364 40 112 144 472 508 164 136 88 268 68 48 124 372 160 64 312 348 112 120 248 436 136 20 40 268 84 28 248 84 212 248 4 168 40 488 304 188 148 24 20 296 344 484 144 336 84 464 84 556 236 188 572 272 272 416 24 420 48 148 84 176 112 64 380 88 88 8 48 28 152 128 424 128 60 128 192 56 96 232 152 240 144 124 108 24 208 44 128 220 260 444 448 64 400 16 60 216 432 108 260 132 416 60 432 116 132 184 416 96 140 116 100 372 68 152 180 220 228 444 68 44 468 192 44 216 152 476 492 16 316 372 180 408 360 48 300 400 436 200 252 448 444 484 460 328 248 128 416 40 96 500 548 496 88 548 156 264 184 172 352 176 352 8 340 140 12 148 80 324 232 192 164 16 96 376 252 448 356 472 136 144 460 400 128 72 500 4 264 232 252 272 300 128 128 60 212 244 172 168 88 152 40 116 128 128 88 296 444 8 40 484 444 4 4 376 2640 2456 2420 2356 2456 2368 2680 2380 2668 2496 2576 2176 2184 2360 2160 2720 2176 2160 2380 2164 2140 2324 2460 2256 2656 2336 2656 2544 2420 2136 2504 2264 2504 2608 2416 2616 2500 2240 2152 2504 2120 2232 2612 2416 2460 2324 2316 2504 2568 2144 2668 2176 2692 2420 2368 2416 2544 2480 2568 2456 2528 2180 2544 2136 2420 2644 2136 2324 2120 2616 2184 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