\(\(fun = 
        7/2 + \((7*ff[1])\)/2 + 4*ff[2] + 4*ff[3] + \((9*ff[4])\)/2 + 
          3*ff[5] + \((7*ff[6])\)/2 + \((7*ff[7])\)/2 + 4*ff[8] + 
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          3*ff[893] + \((7*ff[894])\)/2 + \((7*ff[895])\)/2 + 4*ff[896] + 
          4*ff[897] + \((9*ff[898])\)/2 + ff[900]/2 + ff[901]/2 + ff[902] + 
          ff[903] + \((3*ff[904])\)/2 + \((3*ff[905])\)/2 + 2*ff[906] + 
          2*ff[907] + \((5*ff[908])\)/2 + \((5*ff[909])\)/2 + 3*ff[910] + 
          3*ff[911] + \((7*ff[912])\)/2 + \((7*ff[913])\)/2 + 4*ff[914] + 
          4*ff[915] + \((9*ff[916])\)/2 + ff[918]/2 + ff[919]/2 + ff[920] + 
          ff[921] + \((3*ff[922])\)/2 + \((3*ff[923])\)/2 + 2*ff[924] + 
          2*ff[925] + \((5*ff[926])\)/2 + \((5*ff[927])\)/2 + 3*ff[928] + 
          3*ff[929] + \((7*ff[930])\)/2 + \((7*ff[931])\)/2 + 4*ff[932] + 
          4*ff[933] + \((9*ff[934])\)/2 + ff[936]/2 + ff[937]/2 + ff[938] + 
          ff[939] + \((3*ff[940])\)/2 + \((3*ff[941])\)/2 + 2*ff[942] + 
          2*ff[943] + \((5*ff[944])\)/2 + \((5*ff[945])\)/2 + 3*ff[946] + 
          3*ff[947] + \((7*ff[948])\)/2 + \((7*ff[949])\)/2 + 4*ff[950] + 
          4*ff[951] + \((9*ff[952])\)/2 + ff[954]/2 + ff[955]/2 + ff[956] + 
          ff[957] + \((3*ff[958])\)/2 + \((3*ff[959])\)/2 + 2*ff[960] + 
          2*ff[961] + \((5*ff[962])\)/2 + \((5*ff[963])\)/2 + 3*ff[964] + 
          3*ff[965] + \((7*ff[966])\)/2 + \((7*ff[967])\)/2 + 4*ff[968] + 
          4*ff[969] + \((9*ff[970])\)/2 + ff[972]/2 + ff[973]/2 + ff[974] + 
          ff[975] + \((3*ff[976])\)/2 + \((3*ff[977])\)/2 + 2*ff[978] + 
          2*ff[979] + \((5*ff[980])\)/2 + \((5*ff[981])\)/2 + 3*ff[982] + 
          3*ff[983] + \((7*ff[984])\)/2 + \((7*ff[985])\)/2 + 4*ff[986] + 
          4*ff[987] + \((9*ff[988])\)/2 + ff[990]/2 + ff[991]/2 + ff[992] + 
          ff[993] + \((3*ff[994])\)/2 + \((3*ff[995])\)/2 + 2*ff[996] + 
          2*ff[997] + \((5*ff[998])\)/2 + \((5*ff[999])\)/2 + 3*ff[1000] + 
          3*ff[1001] + \((7*ff[1002])\)/2 + \((7*ff[1003])\)/2 + 4*ff[1004] + 
          4*ff[1005] + \((9*ff[1006])\)/2 + ff[1008]/2 + ff[1009]/2 + 
          ff[1010] + ff[1011] + \((3*ff[1012])\)/2 + \((3*ff[1013])\)/2 + 
          2*ff[1014] + 2*ff[1015] + \((5*ff[1016])\)/2 + \((5*ff[1017])\)/2 + 
          3*ff[1018] + 3*ff[1019] + \((7*ff[1020])\)/2 + \((7*ff[1021])\)/2 + 
          4*ff[1022] + 4*ff[1023] + \((9*ff[1024])\)/2 + ff[1026]/2 + 
          ff[1027]/2 + ff[1028] + 
          ff[1029] + \((3*ff[1030])\)/2 + \((3*ff[1031])\)/2 + 2*ff[1032] + 
          2*ff[1033] + \((5*ff[1034])\)/2 + \((5*ff[1035])\)/2 + 3*ff[1036] + 
          3*ff[1037] + \((7*ff[1038])\)/2 + \((7*ff[1039])\)/2 + 4*ff[1040] + 
          4*ff[1041] + \((9*ff[1042])\)/2 + ff[1044]/2 + ff[1045]/2 + 
          ff[1046] + ff[1047] + \((3*ff[1048])\)/2 + \((3*ff[1049])\)/2 + 
          2*ff[1050] + 2*ff[1051] + \((5*ff[1052])\)/2 + \((5*ff[1053])\)/2 + 
          3*ff[1054] + 3*ff[1055] + \((7*ff[1056])\)/2 + \((7*ff[1057])\)/2 + 
          4*ff[1058] + 4*ff[1059] + \((9*ff[1060])\)/2 + ff[1062]/2 + 
          ff[1063]/2 + ff[1064] + 
          ff[1065] + \((3*ff[1066])\)/2 + \((3*ff[1067])\)/2 + 2*ff[1068] + 
          2*ff[1069] + \((5*ff[1070])\)/2 + \((5*ff[1071])\)/2 + 3*ff[1072] + 
          3*ff[1073] + \((7*ff[1074])\)/2 + \((7*ff[1075])\)/2 + 4*ff[1076] + 
          4*ff[1077] + \((9*ff[1078])\)/2 + ff[1080]/2 + ff[1081]/2 + 
          ff[1082] + ff[1083] + \((3*ff[1084])\)/2 + \((3*ff[1085])\)/2 + 
          2*ff[1086] + 2*ff[1087] + \((5*ff[1088])\)/2 + \((5*ff[1089])\)/2 + 
          3*ff[1090] + 3*ff[1091] + \((7*ff[1092])\)/2 + \((7*ff[1093])\)/2 + 
          4*ff[1094] + 4*ff[1095] + \((9*ff[1096])\)/2 + ff[1098]/2 + 
          ff[1099]/2 + ff[1100] + 
          ff[1101] + \((3*ff[1102])\)/2 + \((3*ff[1103])\)/2 + 2*ff[1104] + 
          2*ff[1105] + \((5*ff[1106])\)/2 + \((5*ff[1107])\)/2 + 3*ff[1108] + 
          3*ff[1109] + \((7*ff[1110])\)/2 + \((7*ff[1111])\)/2 + 4*ff[1112] + 
          4*ff[1113] + \((9*ff[1114])\)/2 + ff[1116]/2 + ff[1117]/2 + 
          ff[1118] + ff[1119] + \((3*ff[1120])\)/2 + \((3*ff[1121])\)/2 + 
          2*ff[1122] + 2*ff[1123] + \((5*ff[1124])\)/2 + \((5*ff[1125])\)/2 + 
          3*ff[1126] + 3*ff[1127] + \((7*ff[1128])\)/2 + \((7*ff[1129])\)/2 + 
          4*ff[1130] + 4*ff[1131] + \((9*ff[1132])\)/2 + ff[1134]/2 + 
          ff[1135]/2 + ff[1136] + 
          ff[1137] + \((3*ff[1138])\)/2 + \((3*ff[1139])\)/2 + 2*ff[1140] + 
          2*ff[1141] + \((5*ff[1142])\)/2 + \((5*ff[1143])\)/2 + 3*ff[1144] + 
          3*ff[1145] + \((7*ff[1146])\)/2 + \((7*ff[1147])\)/2 + 4*ff[1148] + 
          4*ff[1149] + \((9*ff[1150])\)/2 + ff[1152]/2 + ff[1153]/2 + 
          ff[1154] + ff[1155] + \((3*ff[1156])\)/2 + \((3*ff[1157])\)/2 + 
          2*ff[1158] + 2*ff[1159] + \((5*ff[1160])\)/2 + \((5*ff[1161])\)/2 + 
          3*ff[1162] + 3*ff[1163] + \((7*ff[1164])\)/2 + \((7*ff[1165])\)/2 + 
          4*ff[1166] + 4*ff[1167] + \((9*ff[1168])\)/2 + ff[1170]/2 + 
          ff[1171]/2 + ff[1172] + 
          ff[1173] + \((3*ff[1174])\)/2 + \((3*ff[1175])\)/2 + 2*ff[1176] + 
          2*ff[1177] + \((5*ff[1178])\)/2 + \((5*ff[1179])\)/2 + 3*ff[1180] + 
          3*ff[1181] + \((7*ff[1182])\)/2 + \((7*ff[1183])\)/2 + 4*ff[1184] + 
          4*ff[1185] + \((9*ff[1186])\)/2 + ff[1187]/2 + ff[1188] + 
          ff[1189] + \((3*ff[1190])\)/2 + \((3*ff[1191])\)/2 + 2*ff[1192] + 
          2*ff[1193] + \((5*ff[1194])\)/2 + \((5*ff[1195])\)/2 + 3*ff[1196] + 
          3*ff[1197] + \((7*ff[1198])\)/2 + \((7*ff[1199])\)/2 + 4*ff[1200] + 
          4*ff[1201] + \((9*ff[1202])\)/2 + 
          ff[1203] + \((3*ff[1204])\)/2 + \((3*ff[1205])\)/2 + 2*ff[1206] + 
          2*ff[1207] + \((5*ff[1208])\)/2 + \((5*ff[1209])\)/2 + 3*ff[1210] + 
          3*ff[1211] + \((7*ff[1212])\)/2 + \((7*ff[1213])\)/2 + 4*ff[1214] + 
          4*ff[1215] + \((9*ff[1216])\)/2 + \((3*ff[1217])\)/2 + 2*ff[1218] + 
          2*ff[1219] + \((5*ff[1220])\)/2 + \((5*ff[1221])\)/2 + 3*ff[1222] + 
          3*ff[1223] + \((7*ff[1224])\)/2 + \((7*ff[1225])\)/2 + 4*ff[1226] + 
          4*ff[1227] + \((9*ff[1228])\)/2 + 
          2*ff[1229] + \((5*ff[1230])\)/2 + \((5*ff[1231])\)/2 + 3*ff[1232] + 
          3*ff[1233] + \((7*ff[1234])\)/2 + \((7*ff[1235])\)/2 + 4*ff[1236] + 
          4*ff[1237] + \((9*ff[1238])\)/2 + \((5*ff[1239])\)/2 + 3*ff[1240] + 
          3*ff[1241] + \((7*ff[1242])\)/2 + \((7*ff[1243])\)/2 + 4*ff[1244] + 
          4*ff[1245] + \((9*ff[1246])\)/2 + 
          3*ff[1247] + \((7*ff[1248])\)/2 + \((7*ff[1249])\)/2 + 4*ff[1250] + 
          4*ff[1251] + \((9*ff[1252])\)/2 + \((7*ff[1253])\)/2 + 4*ff[1254] + 
          4*ff[1255] + \((9*ff[1256])\)/2 + 4*ff[1257] + \((9*ff[1258])\)/2 + 
          4*ff[1259] + \((9*ff[1260])\)/2\ ;\)
\)
\(\(equ = {ff[1] + ff[2] + ff[3] + ff[4] - ff[1259] - ff[1260] == 
            0, \(-ff[1]\) - ff[2] + ff[5] + ff[6] + ff[7] + ff[8] == 
            0, \(-ff[3]\) - ff[4] + ff[9] + ff[10] == 
            0, \(-ff[5]\) - ff[6] + ff[11] + ff[12] + ff[13] + 
              ff[14] == 
            0, \(-ff[7]\) - ff[8] - ff[9] - ff[10] + ff[15] + ff[16] + 
              ff[17] + ff[18] == 
            0, \(-ff[11]\) - ff[12] + ff[19] + ff[20] + ff[21] + 
              ff[22] == 
            0, \(-ff[13]\) - ff[14] - ff[15] - ff[16] + ff[23] + ff[24] + 
              ff[25] + ff[26] == 
            0, \(-ff[17]\) - ff[18] + ff[27] + ff[28] == 
            0, \(-ff[19]\) - ff[20] + ff[29] + ff[30] + ff[31] + 
              ff[32] == 
            0, \(-ff[21]\) - ff[22] - ff[23] - ff[24] + ff[33] + ff[34] + 
              ff[35] + ff[36] == 
            0, \(-ff[25]\) - ff[26] - ff[27] - ff[28] + ff[37] + ff[38] + 
              ff[39] + ff[40] == 
            0, \(-ff[29]\) - ff[30] + ff[41] + ff[42] + ff[43] + 
              ff[44] == 
            0, \(-ff[31]\) - ff[32] - ff[33] - ff[34] + ff[45] + ff[46] + 
              ff[47] + ff[48] == 
            0, \(-ff[35]\) - ff[36] - ff[37] - ff[38] + ff[49] + ff[50] + 
              ff[51] + ff[52] == 
            0, \(-ff[39]\) - ff[40] + ff[53] + ff[54] == 
            0, \(-ff[41]\) - ff[42] + ff[55] + ff[56] + ff[57] + 
              ff[58] == 
            0, \(-ff[43]\) - ff[44] - ff[45] - ff[46] + ff[59] + ff[60] + 
              ff[61] + ff[62] == 
            0, \(-ff[47]\) - ff[48] - ff[49] - ff[50] + ff[63] + ff[64] + 
              ff[65] + ff[66] == 
            0, \(-ff[51]\) - ff[52] - ff[53] - ff[54] + ff[67] + ff[68] + 
              ff[69] + ff[70] == 
            0, \(-ff[55]\) - ff[56] + ff[71] + ff[72] + ff[73] + 
              ff[74] == 
            0, \(-ff[57]\) - ff[58] - ff[59] - ff[60] + ff[75] + ff[76] + 
              ff[77] + ff[78] == 
            0, \(-ff[61]\) - ff[62] - ff[63] - ff[64] + ff[79] + ff[80] + 
              ff[81] + ff[82] == 
            0, \(-ff[65]\) - ff[66] - ff[67] - ff[68] + ff[83] + ff[84] + 
              ff[85] + ff[86] == 
            0, \(-ff[69]\) - ff[70] + ff[87] + ff[88] == 
            0, \(-ff[71]\) - ff[72] + ff[89] + ff[90] == 
            0, \(-ff[73]\) - ff[74] - ff[75] - ff[76] + ff[91] + ff[92] + 
              ff[93] + ff[94] == 
            0, \(-ff[77]\) - ff[78] - ff[79] - ff[80] + ff[95] + ff[96] + 
              ff[97] + ff[98] == 
            0, \(-ff[81]\) - ff[82] - ff[83] - ff[84] + ff[99] + ff[100] + 
              ff[101] + ff[102] == 
            0, \(-ff[85]\) - ff[86] - ff[87] - ff[88] + ff[103] + ff[104] + 
              ff[105] + ff[106] == 
            0, \(-ff[89]\) - ff[90] - ff[91] - ff[92] + ff[107] + ff[108] + 
              ff[109] + ff[110] == 
            0, \(-ff[93]\) - ff[94] - ff[95] - ff[96] + ff[111] + ff[112] + 
              ff[113] + ff[114] == 
            0, \(-ff[97]\) - ff[98] - ff[99] - ff[100] + ff[115] + ff[116] + 
              ff[117] + ff[118] == 
            0, \(-ff[101]\) - ff[102] - ff[103] - ff[104] + ff[119] + 
              ff[120] + ff[121] + ff[122] == 
            0, \(-ff[105]\) - ff[106] + ff[123] + ff[124] == 
            0, \(-ff[107]\) - ff[108] + ff[125] + ff[126] == 
            0, \(-ff[109]\) - ff[110] - ff[111] - ff[112] + ff[127] + 
              ff[128] + ff[129] + ff[130] == 
            0, \(-ff[113]\) - ff[114] - ff[115] - ff[116] + ff[131] + 
              ff[132] + ff[133] + ff[134] == 
            0, \(-ff[117]\) - ff[118] - ff[119] - ff[120] + ff[135] + 
              ff[136] + ff[137] + ff[138] == 
            0, \(-ff[121]\) - ff[122] - ff[123] - ff[124] + ff[139] + 
              ff[140] + ff[141] + ff[142] == 
            0, \(-ff[125]\) - ff[126] - ff[127] - ff[128] + ff[143] + 
              ff[144] + ff[145] + ff[146] == 
            0, \(-ff[129]\) - ff[130] - ff[131] - ff[132] + ff[147] + 
              ff[148] + ff[149] + ff[150] == 
            0, \(-ff[133]\) - ff[134] - ff[135] - ff[136] + ff[151] + 
              ff[152] + ff[153] + ff[154] == 
            0, \(-ff[137]\) - ff[138] - ff[139] - ff[140] + ff[155] + 
              ff[156] + ff[157] + ff[158] == 
            0, \(-ff[141]\) - ff[142] + ff[159] + ff[160] == 
            0, \(-ff[143]\) - ff[144] + ff[161] + ff[162] == 
            0, \(-ff[145]\) - ff[146] - ff[147] - ff[148] + ff[163] + 
              ff[164] + ff[165] + ff[166] == 
            0, \(-ff[149]\) - ff[150] - ff[151] - ff[152] + ff[167] + 
              ff[168] + ff[169] + ff[170] == 
            0, \(-ff[153]\) - ff[154] - ff[155] - ff[156] + ff[171] + 
              ff[172] + ff[173] + ff[174] == 
            0, \(-ff[157]\) - ff[158] - ff[159] - ff[160] + ff[175] + 
              ff[176] + ff[177] + ff[178] == 
            0, \(-ff[161]\) - ff[162] - ff[163] - ff[164] + ff[179] + 
              ff[180] + ff[181] + ff[182] == 
            0, \(-ff[165]\) - ff[166] - ff[167] - ff[168] + ff[183] + 
              ff[184] + ff[185] + ff[186] == 
            0, \(-ff[169]\) - ff[170] - ff[171] - ff[172] + ff[187] + 
              ff[188] + ff[189] + ff[190] == 
            0, \(-ff[173]\) - ff[174] - ff[175] - ff[176] + ff[191] + 
              ff[192] + ff[193] + ff[194] == 
            0, \(-ff[177]\) - ff[178] + ff[195] + ff[196] == 
            0, \(-ff[179]\) - ff[180] + ff[197] + ff[198] == 
            0, \(-ff[181]\) - ff[182] - ff[183] - ff[184] + ff[199] + 
              ff[200] + ff[201] + ff[202] == 
            0, \(-ff[185]\) - ff[186] - ff[187] - ff[188] + ff[203] + 
              ff[204] + ff[205] + ff[206] == 
            0, \(-ff[189]\) - ff[190] - ff[191] - ff[192] + ff[207] + 
              ff[208] + ff[209] + ff[210] == 
            0, \(-ff[193]\) - ff[194] - ff[195] - ff[196] + ff[211] + 
              ff[212] + ff[213] + ff[214] == 
            0, \(-ff[197]\) - ff[198] - ff[199] - ff[200] + ff[215] + 
              ff[216] + ff[217] + ff[218] == 
            0, \(-ff[201]\) - ff[202] - ff[203] - ff[204] + ff[219] + 
              ff[220] + ff[221] + ff[222] == 
            0, \(-ff[205]\) - ff[206] - ff[207] - ff[208] + ff[223] + 
              ff[224] + ff[225] + ff[226] == 
            0, \(-ff[209]\) - ff[210] - ff[211] - ff[212] + ff[227] + 
              ff[228] + ff[229] + ff[230] == 
            0, \(-ff[213]\) - ff[214] + ff[231] + ff[232] == 
            0, \(-ff[215]\) - ff[216] + ff[233] + ff[234] == 
            0, \(-ff[217]\) - ff[218] - ff[219] - ff[220] + ff[235] + 
              ff[236] + ff[237] + ff[238] == 
            0, \(-ff[221]\) - ff[222] - ff[223] - ff[224] + ff[239] + 
              ff[240] + ff[241] + ff[242] == 
            0, \(-ff[225]\) - ff[226] - ff[227] - ff[228] + ff[243] + 
              ff[244] + ff[245] + ff[246] == 
            0, \(-ff[229]\) - ff[230] - ff[231] - ff[232] + ff[247] + 
              ff[248] + ff[249] + ff[250] == 
            0, \(-ff[233]\) - ff[234] - ff[235] - ff[236] + ff[251] + 
              ff[252] + ff[253] + ff[254] == 
            0, \(-ff[237]\) - ff[238] - ff[239] - ff[240] + ff[255] + 
              ff[256] + ff[257] + ff[258] == 
            0, \(-ff[241]\) - ff[242] - ff[243] - ff[244] + ff[259] + 
              ff[260] + ff[261] + ff[262] == 
            0, \(-ff[245]\) - ff[246] - ff[247] - ff[248] + ff[263] + 
              ff[264] + ff[265] + ff[266] == 
            0, \(-ff[249]\) - ff[250] + ff[267] + ff[268] == 
            0, \(-ff[251]\) - ff[252] + ff[269] + ff[270] == 
            0, \(-ff[253]\) - ff[254] - ff[255] - ff[256] + ff[271] + 
              ff[272] + ff[273] + ff[274] == 
            0, \(-ff[257]\) - ff[258] - ff[259] - ff[260] + ff[275] + 
              ff[276] + ff[277] + ff[278] == 
            0, \(-ff[261]\) - ff[262] - ff[263] - ff[264] + ff[279] + 
              ff[280] + ff[281] + ff[282] == 
            0, \(-ff[265]\) - ff[266] - ff[267] - ff[268] + ff[283] + 
              ff[284] + ff[285] + ff[286] == 
            0, \(-ff[269]\) - ff[270] - ff[271] - ff[272] + ff[287] + 
              ff[288] + ff[289] + ff[290] == 
            0, \(-ff[273]\) - ff[274] - ff[275] - ff[276] + ff[291] + 
              ff[292] + ff[293] + ff[294] == 
            0, \(-ff[277]\) - ff[278] - ff[279] - ff[280] + ff[295] + 
              ff[296] + ff[297] + ff[298] == 
            0, \(-ff[281]\) - ff[282] - ff[283] - ff[284] + ff[299] + 
              ff[300] + ff[301] + ff[302] == 
            0, \(-ff[285]\) - ff[286] + ff[303] + ff[304] == 
            0, \(-ff[287]\) - ff[288] + ff[305] + ff[306] == 
            0, \(-ff[289]\) - ff[290] - ff[291] - ff[292] + ff[307] + 
              ff[308] + ff[309] + ff[310] == 
            0, \(-ff[293]\) - ff[294] - ff[295] - ff[296] + ff[311] + 
              ff[312] + ff[313] + ff[314] == 
            0, \(-ff[297]\) - ff[298] - ff[299] - ff[300] + ff[315] + 
              ff[316] + ff[317] + ff[318] == 
            0, \(-ff[301]\) - ff[302] - ff[303] - ff[304] + ff[319] + 
              ff[320] + ff[321] + ff[322] == 
            0, \(-ff[305]\) - ff[306] - ff[307] - ff[308] + ff[323] + 
              ff[324] + ff[325] + ff[326] == 
            0, \(-ff[309]\) - ff[310] - ff[311] - ff[312] + ff[327] + 
              ff[328] + ff[329] + ff[330] == 
            0, \(-ff[313]\) - ff[314] - ff[315] - ff[316] + ff[331] + 
              ff[332] + ff[333] + ff[334] == 
            0, \(-ff[317]\) - ff[318] - ff[319] - ff[320] + ff[335] + 
              ff[336] + ff[337] + ff[338] == 
            0, \(-ff[321]\) - ff[322] + ff[339] + ff[340] == 
            0, \(-ff[323]\) - ff[324] + ff[341] + ff[342] == 
            0, \(-ff[325]\) - ff[326] - ff[327] - ff[328] + ff[343] + 
              ff[344] + ff[345] + ff[346] == 
            0, \(-ff[329]\) - ff[330] - ff[331] - ff[332] + ff[347] + 
              ff[348] + ff[349] + ff[350] == 
            0, \(-ff[333]\) - ff[334] - ff[335] - ff[336] + ff[351] + 
              ff[352] + ff[353] + ff[354] == 
            0, \(-ff[337]\) - ff[338] - ff[339] - ff[340] + ff[355] + 
              ff[356] + ff[357] + ff[358] == 
            0, \(-ff[341]\) - ff[342] - ff[343] - ff[344] + ff[359] + 
              ff[360] + ff[361] + ff[362] == 
            0, \(-ff[345]\) - ff[346] - ff[347] - ff[348] + ff[363] + 
              ff[364] + ff[365] + ff[366] == 
            0, \(-ff[349]\) - ff[350] - ff[351] - ff[352] + ff[367] + 
              ff[368] + ff[369] + ff[370] == 
            0, \(-ff[353]\) - ff[354] - ff[355] - ff[356] + ff[371] + 
              ff[372] + ff[373] + ff[374] == 
            0, \(-ff[357]\) - ff[358] + ff[375] + ff[376] == 
            0, \(-ff[359]\) - ff[360] + ff[377] + ff[378] == 
            0, \(-ff[361]\) - ff[362] - ff[363] - ff[364] + ff[379] + 
              ff[380] + ff[381] + ff[382] == 
            0, \(-ff[365]\) - ff[366] - ff[367] - ff[368] + ff[383] + 
              ff[384] + ff[385] + ff[386] == 
            0, \(-ff[369]\) - ff[370] - ff[371] - ff[372] + ff[387] + 
              ff[388] + ff[389] + ff[390] == 
            0, \(-ff[373]\) - ff[374] - ff[375] - ff[376] + ff[391] + 
              ff[392] + ff[393] + ff[394] == 
            0, \(-ff[377]\) - ff[378] - ff[379] - ff[380] + ff[395] + 
              ff[396] + ff[397] + ff[398] == 
            0, \(-ff[381]\) - ff[382] - ff[383] - ff[384] + ff[399] + 
              ff[400] + ff[401] + ff[402] == 
            0, \(-ff[385]\) - ff[386] - ff[387] - ff[388] + ff[403] + 
              ff[404] + ff[405] + ff[406] == 
            0, \(-ff[389]\) - ff[390] - ff[391] - ff[392] + ff[407] + 
              ff[408] + ff[409] + ff[410] == 
            0, \(-ff[393]\) - ff[394] + ff[411] + ff[412] == 
            0, \(-ff[395]\) - ff[396] + ff[413] + ff[414] == 
            0, \(-ff[397]\) - ff[398] - ff[399] - ff[400] + ff[415] + 
              ff[416] + ff[417] + ff[418] == 
            0, \(-ff[401]\) - ff[402] - ff[403] - ff[404] + ff[419] + 
              ff[420] + ff[421] + ff[422] == 
            0, \(-ff[405]\) - ff[406] - ff[407] - ff[408] + ff[423] + 
              ff[424] + ff[425] + ff[426] == 
            0, \(-ff[409]\) - ff[410] - ff[411] - ff[412] + ff[427] + 
              ff[428] + ff[429] + ff[430] == 
            0, \(-ff[413]\) - ff[414] - ff[415] - ff[416] + ff[431] + 
              ff[432] + ff[433] + ff[434] == 
            0, \(-ff[417]\) - ff[418] - ff[419] - ff[420] + ff[435] + 
              ff[436] + ff[437] + ff[438] == 
            0, \(-ff[421]\) - ff[422] - ff[423] - ff[424] + ff[439] + 
              ff[440] + ff[441] + ff[442] == 
            0, \(-ff[425]\) - ff[426] - ff[427] - ff[428] + ff[443] + 
              ff[444] + ff[445] + ff[446] == 
            0, \(-ff[429]\) - ff[430] + ff[447] + ff[448] == 
            0, \(-ff[431]\) - ff[432] + ff[449] + ff[450] == 
            0, \(-ff[433]\) - ff[434] - ff[435] - ff[436] + ff[451] + 
              ff[452] + ff[453] + ff[454] == 
            0, \(-ff[437]\) - ff[438] - ff[439] - ff[440] + ff[455] + 
              ff[456] + ff[457] + ff[458] == 
            0, \(-ff[441]\) - ff[442] - ff[443] - ff[444] + ff[459] + 
              ff[460] + ff[461] + ff[462] == 
            0, \(-ff[445]\) - ff[446] - ff[447] - ff[448] + ff[463] + 
              ff[464] + ff[465] + ff[466] == 
            0, \(-ff[449]\) - ff[450] - ff[451] - ff[452] + ff[467] + 
              ff[468] + ff[469] + ff[470] == 
            0, \(-ff[453]\) - ff[454] - ff[455] - ff[456] + ff[471] + 
              ff[472] + ff[473] + ff[474] == 
            0, \(-ff[457]\) - ff[458] - ff[459] - ff[460] + ff[475] + 
              ff[476] + ff[477] + ff[478] == 
            0, \(-ff[461]\) - ff[462] - ff[463] - ff[464] + ff[479] + 
              ff[480] + ff[481] + ff[482] == 
            0, \(-ff[465]\) - ff[466] + ff[483] + ff[484] == 
            0, \(-ff[467]\) - ff[468] + ff[485] + ff[486] == 
            0, \(-ff[469]\) - ff[470] - ff[471] - ff[472] + ff[487] + 
              ff[488] + ff[489] + ff[490] == 
            0, \(-ff[473]\) - ff[474] - ff[475] - ff[476] + ff[491] + 
              ff[492] + ff[493] + ff[494] == 
            0, \(-ff[477]\) - ff[478] - ff[479] - ff[480] + ff[495] + 
              ff[496] + ff[497] + ff[498] == 
            0, \(-ff[481]\) - ff[482] - ff[483] - ff[484] + ff[499] + 
              ff[500] + ff[501] + ff[502] == 
            0, \(-ff[485]\) - ff[486] - ff[487] - ff[488] + ff[503] + 
              ff[504] + ff[505] + ff[506] == 
            0, \(-ff[489]\) - ff[490] - ff[491] - ff[492] + ff[507] + 
              ff[508] + ff[509] + ff[510] == 
            0, \(-ff[493]\) - ff[494] - ff[495] - ff[496] + ff[511] + 
              ff[512] + ff[513] + ff[514] == 
            0, \(-ff[497]\) - ff[498] - ff[499] - ff[500] + ff[515] + 
              ff[516] + ff[517] + ff[518] == 
            0, \(-ff[501]\) - ff[502] + ff[519] + ff[520] == 
            0, \(-ff[503]\) - ff[504] + ff[521] + ff[522] == 
            0, \(-ff[505]\) - ff[506] - ff[507] - ff[508] + ff[523] + 
              ff[524] + ff[525] + ff[526] == 
            0, \(-ff[509]\) - ff[510] - ff[511] - ff[512] + ff[527] + 
              ff[528] + ff[529] + ff[530] == 
            0, \(-ff[513]\) - ff[514] - ff[515] - ff[516] + ff[531] + 
              ff[532] + ff[533] + ff[534] == 
            0, \(-ff[517]\) - ff[518] - ff[519] - ff[520] + ff[535] + 
              ff[536] + ff[537] + ff[538] == 
            0, \(-ff[521]\) - ff[522] - ff[523] - ff[524] + ff[539] + 
              ff[540] + ff[541] + ff[542] == 
            0, \(-ff[525]\) - ff[526] - ff[527] - ff[528] + ff[543] + 
              ff[544] + ff[545] + ff[546] == 
            0, \(-ff[529]\) - ff[530] - ff[531] - ff[532] + ff[547] + 
              ff[548] + ff[549] + ff[550] == 
            0, \(-ff[533]\) - ff[534] - ff[535] - ff[536] + ff[551] + 
              ff[552] + ff[553] + ff[554] == 
            0, \(-ff[537]\) - ff[538] + ff[555] + ff[556] == 
            0, \(-ff[539]\) - ff[540] + ff[557] + ff[558] == 
            0, \(-ff[541]\) - ff[542] - ff[543] - ff[544] + ff[559] + 
              ff[560] + ff[561] + ff[562] == 
            0, \(-ff[545]\) - ff[546] - ff[547] - ff[548] + ff[563] + 
              ff[564] + ff[565] + ff[566] == 
            0, \(-ff[549]\) - ff[550] - ff[551] - ff[552] + ff[567] + 
              ff[568] + ff[569] + ff[570] == 
            0, \(-ff[553]\) - ff[554] - ff[555] - ff[556] + ff[571] + 
              ff[572] + ff[573] + ff[574] == 
            0, \(-ff[557]\) - ff[558] - ff[559] - ff[560] + ff[575] + 
              ff[576] + ff[577] + ff[578] == 
            0, \(-ff[561]\) - ff[562] - ff[563] - ff[564] + ff[579] + 
              ff[580] + ff[581] + ff[582] == 
            0, \(-ff[565]\) - ff[566] - ff[567] - ff[568] + ff[583] + 
              ff[584] + ff[585] + ff[586] == 
            0, \(-ff[569]\) - ff[570] - ff[571] - ff[572] + ff[587] + 
              ff[588] + ff[589] + ff[590] == 
            0, \(-ff[573]\) - ff[574] + ff[591] + ff[592] == 
            0, \(-ff[575]\) - ff[576] + ff[593] + ff[594] == 
            0, \(-ff[577]\) - ff[578] - ff[579] - ff[580] + ff[595] + 
              ff[596] + ff[597] + ff[598] == 
            0, \(-ff[581]\) - ff[582] - ff[583] - ff[584] + ff[599] + 
              ff[600] + ff[601] + ff[602] == 
            0, \(-ff[585]\) - ff[586] - ff[587] - ff[588] + ff[603] + 
              ff[604] + ff[605] + ff[606] == 
            0, \(-ff[589]\) - ff[590] - ff[591] - ff[592] + ff[607] + 
              ff[608] + ff[609] + ff[610] == 
            0, \(-ff[593]\) - ff[594] - ff[595] - ff[596] + ff[611] + 
              ff[612] + ff[613] + ff[614] == 
            0, \(-ff[597]\) - ff[598] - ff[599] - ff[600] + ff[615] + 
              ff[616] + ff[617] + ff[618] == 
            0, \(-ff[601]\) - ff[602] - ff[603] - ff[604] + ff[619] + 
              ff[620] + ff[621] + ff[622] == 
            0, \(-ff[605]\) - ff[606] - ff[607] - ff[608] + ff[623] + 
              ff[624] + ff[625] + ff[626] == 
            0, \(-ff[609]\) - ff[610] + ff[627] + ff[628] == 
            0, \(-ff[611]\) - ff[612] + ff[629] + ff[630] == 
            0, \(-ff[613]\) - ff[614] - ff[615] - ff[616] + ff[631] + 
              ff[632] + ff[633] + ff[634] == 
            0, \(-ff[617]\) - ff[618] - ff[619] - ff[620] + ff[635] + 
              ff[636] + ff[637] + ff[638] == 
            0, \(-ff[621]\) - ff[622] - ff[623] - ff[624] + ff[639] + 
              ff[640] + ff[641] + ff[642] == 
            0, \(-ff[625]\) - ff[626] - ff[627] - ff[628] + ff[643] + 
              ff[644] + ff[645] + ff[646] == 
            0, \(-ff[629]\) - ff[630] - ff[631] - ff[632] + ff[647] + 
              ff[648] + ff[649] + ff[650] == 
            0, \(-ff[633]\) - ff[634] - ff[635] - ff[636] + ff[651] + 
              ff[652] + ff[653] + ff[654] == 
            0, \(-ff[637]\) - ff[638] - ff[639] - ff[640] + ff[655] + 
              ff[656] + ff[657] + ff[658] == 
            0, \(-ff[641]\) - ff[642] - ff[643] - ff[644] + ff[659] + 
              ff[660] + ff[661] + ff[662] == 
            0, \(-ff[645]\) - ff[646] + ff[663] + ff[664] == 
            0, \(-ff[647]\) - ff[648] + ff[665] + ff[666] == 
            0, \(-ff[649]\) - ff[650] - ff[651] - ff[652] + ff[667] + 
              ff[668] + ff[669] + ff[670] == 
            0, \(-ff[653]\) - ff[654] - ff[655] - ff[656] + ff[671] + 
              ff[672] + ff[673] + ff[674] == 
            0, \(-ff[657]\) - ff[658] - ff[659] - ff[660] + ff[675] + 
              ff[676] + ff[677] + ff[678] == 
            0, \(-ff[661]\) - ff[662] - ff[663] - ff[664] + ff[679] + 
              ff[680] + ff[681] + ff[682] == 
            0, \(-ff[665]\) - ff[666] - ff[667] - ff[668] + ff[683] + 
              ff[684] + ff[685] + ff[686] == 
            0, \(-ff[669]\) - ff[670] - ff[671] - ff[672] + ff[687] + 
              ff[688] + ff[689] + ff[690] == 
            0, \(-ff[673]\) - ff[674] - ff[675] - ff[676] + ff[691] + 
              ff[692] + ff[693] + ff[694] == 
            0, \(-ff[677]\) - ff[678] - ff[679] - ff[680] + ff[695] + 
              ff[696] + ff[697] + ff[698] == 
            0, \(-ff[681]\) - ff[682] + ff[699] + ff[700] == 
            0, \(-ff[683]\) - ff[684] + ff[701] + ff[702] == 
            0, \(-ff[685]\) - ff[686] - ff[687] - ff[688] + ff[703] + 
              ff[704] + ff[705] + ff[706] == 
            0, \(-ff[689]\) - ff[690] - ff[691] - ff[692] + ff[707] + 
              ff[708] + ff[709] + ff[710] == 
            0, \(-ff[693]\) - ff[694] - ff[695] - ff[696] + ff[711] + 
              ff[712] + ff[713] + ff[714] == 
            0, \(-ff[697]\) - ff[698] - ff[699] - ff[700] + ff[715] + 
              ff[716] + ff[717] + ff[718] == 
            0, \(-ff[701]\) - ff[702] - ff[703] - ff[704] + ff[719] + 
              ff[720] + ff[721] + ff[722] == 
            0, \(-ff[705]\) - ff[706] - ff[707] - ff[708] + ff[723] + 
              ff[724] + ff[725] + ff[726] == 
            0, \(-ff[709]\) - ff[710] - ff[711] - ff[712] + ff[727] + 
              ff[728] + ff[729] + ff[730] == 
            0, \(-ff[713]\) - ff[714] - ff[715] - ff[716] + ff[731] + 
              ff[732] + ff[733] + ff[734] == 
            0, \(-ff[717]\) - ff[718] + ff[735] + ff[736] == 
            0, \(-ff[719]\) - ff[720] + ff[737] + ff[738] == 
            0, \(-ff[721]\) - ff[722] - ff[723] - ff[724] + ff[739] + 
              ff[740] + ff[741] + ff[742] == 
            0, \(-ff[725]\) - ff[726] - ff[727] - ff[728] + ff[743] + 
              ff[744] + ff[745] + ff[746] == 
            0, \(-ff[729]\) - ff[730] - ff[731] - ff[732] + ff[747] + 
              ff[748] + ff[749] + ff[750] == 
            0, \(-ff[733]\) - ff[734] - ff[735] - ff[736] + ff[751] + 
              ff[752] + ff[753] + ff[754] == 
            0, \(-ff[737]\) - ff[738] - ff[739] - ff[740] + ff[755] + 
              ff[756] + ff[757] + ff[758] == 
            0, \(-ff[741]\) - ff[742] - ff[743] - ff[744] + ff[759] + 
              ff[760] + ff[761] + ff[762] == 
            0, \(-ff[745]\) - ff[746] - ff[747] - ff[748] + ff[763] + 
              ff[764] + ff[765] + ff[766] == 
            0, \(-ff[749]\) - ff[750] - ff[751] - ff[752] + ff[767] + 
              ff[768] + ff[769] + ff[770] == 
            0, \(-ff[753]\) - ff[754] + ff[771] + ff[772] == 
            0, \(-ff[755]\) - ff[756] + ff[773] + ff[774] == 
            0, \(-ff[757]\) - ff[758] - ff[759] - ff[760] + ff[775] + 
              ff[776] + ff[777] + ff[778] == 
            0, \(-ff[761]\) - ff[762] - ff[763] - ff[764] + ff[779] + 
              ff[780] + ff[781] + ff[782] == 
            0, \(-ff[765]\) - ff[766] - ff[767] - ff[768] + ff[783] + 
              ff[784] + ff[785] + ff[786] == 
            0, \(-ff[769]\) - ff[770] - ff[771] - ff[772] + ff[787] + 
              ff[788] + ff[789] + ff[790] == 
            0, \(-ff[773]\) - ff[774] - ff[775] - ff[776] + ff[791] + 
              ff[792] + ff[793] + ff[794] == 
            0, \(-ff[777]\) - ff[778] - ff[779] - ff[780] + ff[795] + 
              ff[796] + ff[797] + ff[798] == 
            0, \(-ff[781]\) - ff[782] - ff[783] - ff[784] + ff[799] + 
              ff[800] + ff[801] + ff[802] == 
            0, \(-ff[785]\) - ff[786] - ff[787] - ff[788] + ff[803] + 
              ff[804] + ff[805] + ff[806] == 
            0, \(-ff[789]\) - ff[790] + ff[807] + ff[808] == 
            0, \(-ff[791]\) - ff[792] + ff[809] + ff[810] == 
            0, \(-ff[793]\) - ff[794] - ff[795] - ff[796] + ff[811] + 
              ff[812] + ff[813] + ff[814] == 
            0, \(-ff[797]\) - ff[798] - ff[799] - ff[800] + ff[815] + 
              ff[816] + ff[817] + ff[818] == 
            0, \(-ff[801]\) - ff[802] - ff[803] - ff[804] + ff[819] + 
              ff[820] + ff[821] + ff[822] == 
            0, \(-ff[805]\) - ff[806] - ff[807] - ff[808] + ff[823] + 
              ff[824] + ff[825] + ff[826] == 
            0, \(-ff[809]\) - ff[810] - ff[811] - ff[812] + ff[827] + 
              ff[828] + ff[829] + ff[830] == 
            0, \(-ff[813]\) - ff[814] - ff[815] - ff[816] + ff[831] + 
              ff[832] + ff[833] + ff[834] == 
            0, \(-ff[817]\) - ff[818] - ff[819] - ff[820] + ff[835] + 
              ff[836] + ff[837] + ff[838] == 
            0, \(-ff[821]\) - ff[822] - ff[823] - ff[824] + ff[839] + 
              ff[840] + ff[841] + ff[842] == 
            0, \(-ff[825]\) - ff[826] + ff[843] + ff[844] == 
            0, \(-ff[827]\) - ff[828] + ff[845] + ff[846] == 
            0, \(-ff[829]\) - ff[830] - ff[831] - ff[832] + ff[847] + 
              ff[848] + ff[849] + ff[850] == 
            0, \(-ff[833]\) - ff[834] - ff[835] - ff[836] + ff[851] + 
              ff[852] + ff[853] + ff[854] == 
            0, \(-ff[837]\) - ff[838] - ff[839] - ff[840] + ff[855] + 
              ff[856] + ff[857] + ff[858] == 
            0, \(-ff[841]\) - ff[842] - ff[843] - ff[844] + ff[859] + 
              ff[860] + ff[861] + ff[862] == 
            0, \(-ff[845]\) - ff[846] - ff[847] - ff[848] + ff[863] + 
              ff[864] + ff[865] + ff[866] == 
            0, \(-ff[849]\) - ff[850] - ff[851] - ff[852] + ff[867] + 
              ff[868] + ff[869] + ff[870] == 
            0, \(-ff[853]\) - ff[854] - ff[855] - ff[856] + ff[871] + 
              ff[872] + ff[873] + ff[874] == 
            0, \(-ff[857]\) - ff[858] - ff[859] - ff[860] + ff[875] + 
              ff[876] + ff[877] + ff[878] == 
            0, \(-ff[861]\) - ff[862] + ff[879] + ff[880] == 
            0, \(-ff[863]\) - ff[864] + ff[881] + ff[882] == 
            0, \(-ff[865]\) - ff[866] - ff[867] - ff[868] + ff[883] + 
              ff[884] + ff[885] + ff[886] == 
            0, \(-ff[869]\) - ff[870] - ff[871] - ff[872] + ff[887] + 
              ff[888] + ff[889] + ff[890] == 
            0, \(-ff[873]\) - ff[874] - ff[875] - ff[876] + ff[891] + 
              ff[892] + ff[893] + ff[894] == 
            0, \(-ff[877]\) - ff[878] - ff[879] - ff[880] + ff[895] + 
              ff[896] + ff[897] + ff[898] == 
            0, \(-ff[881]\) - ff[882] - ff[883] - ff[884] + ff[899] + 
              ff[900] + ff[901] + ff[902] == 
            0, \(-ff[885]\) - ff[886] - ff[887] - ff[888] + ff[903] + 
              ff[904] + ff[905] + ff[906] == 
            0, \(-ff[889]\) - ff[890] - ff[891] - ff[892] + ff[907] + 
              ff[908] + ff[909] + ff[910] == 
            0, \(-ff[893]\) - ff[894] - ff[895] - ff[896] + ff[911] + 
              ff[912] + ff[913] + ff[914] == 
            0, \(-ff[897]\) - ff[898] + ff[915] + ff[916] == 
            0, \(-ff[899]\) - ff[900] + ff[917] + ff[918] == 
            0, \(-ff[901]\) - ff[902] - ff[903] - ff[904] + ff[919] + 
              ff[920] + ff[921] + ff[922] == 
            0, \(-ff[905]\) - ff[906] - ff[907] - ff[908] + ff[923] + 
              ff[924] + ff[925] + ff[926] == 
            0, \(-ff[909]\) - ff[910] - ff[911] - ff[912] + ff[927] + 
              ff[928] + ff[929] + ff[930] == 
            0, \(-ff[913]\) - ff[914] - ff[915] - ff[916] + ff[931] + 
              ff[932] + ff[933] + ff[934] == 
            0, \(-ff[917]\) - ff[918] - ff[919] - ff[920] + ff[935] + 
              ff[936] + ff[937] + ff[938] == 
            0, \(-ff[921]\) - ff[922] - ff[923] - ff[924] + ff[939] + 
              ff[940] + ff[941] + ff[942] == 
            0, \(-ff[925]\) - ff[926] - ff[927] - ff[928] + ff[943] + 
              ff[944] + ff[945] + ff[946] == 
            0, \(-ff[929]\) - ff[930] - ff[931] - ff[932] + ff[947] + 
              ff[948] + ff[949] + ff[950] == 
            0, \(-ff[933]\) - ff[934] + ff[951] + ff[952] == 
            0, \(-ff[935]\) - ff[936] + ff[953] + ff[954] == 
            0, \(-ff[937]\) - ff[938] - ff[939] - ff[940] + ff[955] + 
              ff[956] + ff[957] + ff[958] == 
            0, \(-ff[941]\) - ff[942] - ff[943] - ff[944] + ff[959] + 
              ff[960] + ff[961] + ff[962] == 
            0, \(-ff[945]\) - ff[946] - ff[947] - ff[948] + ff[963] + 
              ff[964] + ff[965] + ff[966] == 
            0, \(-ff[949]\) - ff[950] - ff[951] - ff[952] + ff[967] + 
              ff[968] + ff[969] + ff[970] == 
            0, \(-ff[953]\) - ff[954] - ff[955] - ff[956] + ff[971] + 
              ff[972] + ff[973] + ff[974] == 
            0, \(-ff[957]\) - ff[958] - ff[959] - ff[960] + ff[975] + 
              ff[976] + ff[977] + ff[978] == 
            0, \(-ff[961]\) - ff[962] - ff[963] - ff[964] + ff[979] + 
              ff[980] + ff[981] + ff[982] == 
            0, \(-ff[965]\) - ff[966] - ff[967] - ff[968] + ff[983] + 
              ff[984] + ff[985] + ff[986] == 
            0, \(-ff[969]\) - ff[970] + ff[987] + ff[988] == 
            0, \(-ff[971]\) - ff[972] + ff[989] + ff[990] == 
            0, \(-ff[973]\) - ff[974] - ff[975] - ff[976] + ff[991] + 
              ff[992] + ff[993] + ff[994] == 
            0, \(-ff[977]\) - ff[978] - ff[979] - ff[980] + ff[995] + 
              ff[996] + ff[997] + ff[998] == 
            0, \(-ff[981]\) - ff[982] - ff[983] - ff[984] + ff[999] + 
              ff[1000] + ff[1001] + ff[1002] == 
            0, \(-ff[985]\) - ff[986] - ff[987] - ff[988] + ff[1003] + 
              ff[1004] + ff[1005] + ff[1006] == 
            0, \(-ff[989]\) - ff[990] - ff[991] - ff[992] + ff[1007] + 
              ff[1008] + ff[1009] + ff[1010] == 
            0, \(-ff[993]\) - ff[994] - ff[995] - ff[996] + ff[1011] + 
              ff[1012] + ff[1013] + ff[1014] == 
            0, \(-ff[997]\) - ff[998] - ff[999] - ff[1000] + ff[1015] + 
              ff[1016] + ff[1017] + ff[1018] == 
            0, \(-ff[1001]\) - ff[1002] - ff[1003] - ff[1004] + ff[1019] + 
              ff[1020] + ff[1021] + ff[1022] == 
            0, \(-ff[1005]\) - ff[1006] + ff[1023] + ff[1024] == 
            0, \(-ff[1007]\) - ff[1008] + ff[1025] + ff[1026] == 
            0, \(-ff[1009]\) - ff[1010] - ff[1011] - ff[1012] + ff[1027] + 
              ff[1028] + ff[1029] + ff[1030] == 
            0, \(-ff[1013]\) - ff[1014] - ff[1015] - ff[1016] + ff[1031] + 
              ff[1032] + ff[1033] + ff[1034] == 
            0, \(-ff[1017]\) - ff[1018] - ff[1019] - ff[1020] + ff[1035] + 
              ff[1036] + ff[1037] + ff[1038] == 
            0, \(-ff[1021]\) - ff[1022] - ff[1023] - ff[1024] + ff[1039] + 
              ff[1040] + ff[1041] + ff[1042] == 
            0, \(-ff[1025]\) - ff[1026] - ff[1027] - ff[1028] + ff[1043] + 
              ff[1044] + ff[1045] + ff[1046] == 
            0, \(-ff[1029]\) - ff[1030] - ff[1031] - ff[1032] + ff[1047] + 
              ff[1048] + ff[1049] + ff[1050] == 
            0, \(-ff[1033]\) - ff[1034] - ff[1035] - ff[1036] + ff[1051] + 
              ff[1052] + ff[1053] + ff[1054] == 
            0, \(-ff[1037]\) - ff[1038] - ff[1039] - ff[1040] + ff[1055] + 
              ff[1056] + ff[1057] + ff[1058] == 
            0, \(-ff[1041]\) - ff[1042] + ff[1059] + ff[1060] == 
            0, \(-ff[1043]\) - ff[1044] + ff[1061] + ff[1062] == 
            0, \(-ff[1045]\) - ff[1046] - ff[1047] - ff[1048] + ff[1063] + 
              ff[1064] + ff[1065] + ff[1066] == 
            0, \(-ff[1049]\) - ff[1050] - ff[1051] - ff[1052] + ff[1067] + 
              ff[1068] + ff[1069] + ff[1070] == 
            0, \(-ff[1053]\) - ff[1054] - ff[1055] - ff[1056] + ff[1071] + 
              ff[1072] + ff[1073] + ff[1074] == 
            0, \(-ff[1057]\) - ff[1058] - ff[1059] - ff[1060] + ff[1075] + 
              ff[1076] + ff[1077] + ff[1078] == 
            0, \(-ff[1061]\) - ff[1062] - ff[1063] - ff[1064] + ff[1079] + 
              ff[1080] + ff[1081] + ff[1082] == 
            0, \(-ff[1065]\) - ff[1066] - ff[1067] - ff[1068] + ff[1083] + 
              ff[1084] + ff[1085] + ff[1086] == 
            0, \(-ff[1069]\) - ff[1070] - ff[1071] - ff[1072] + ff[1087] + 
              ff[1088] + ff[1089] + ff[1090] == 
            0, \(-ff[1073]\) - ff[1074] - ff[1075] - ff[1076] + ff[1091] + 
              ff[1092] + ff[1093] + ff[1094] == 
            0, \(-ff[1077]\) - ff[1078] + ff[1095] + ff[1096] == 
            0, \(-ff[1079]\) - ff[1080] + ff[1097] + ff[1098] == 
            0, \(-ff[1081]\) - ff[1082] - ff[1083] - ff[1084] + ff[1099] + 
              ff[1100] + ff[1101] + ff[1102] == 
            0, \(-ff[1085]\) - ff[1086] - ff[1087] - ff[1088] + ff[1103] + 
              ff[1104] + ff[1105] + ff[1106] == 
            0, \(-ff[1089]\) - ff[1090] - ff[1091] - ff[1092] + ff[1107] + 
              ff[1108] + ff[1109] + ff[1110] == 
            0, \(-ff[1093]\) - ff[1094] - ff[1095] - ff[1096] + ff[1111] + 
              ff[1112] + ff[1113] + ff[1114] == 
            0, \(-ff[1097]\) - ff[1098] - ff[1099] - ff[1100] + ff[1115] + 
              ff[1116] + ff[1117] + ff[1118] == 
            0, \(-ff[1101]\) - ff[1102] - ff[1103] - ff[1104] + ff[1119] + 
              ff[1120] + ff[1121] + ff[1122] == 
            0, \(-ff[1105]\) - ff[1106] - ff[1107] - ff[1108] + ff[1123] + 
              ff[1124] + ff[1125] + ff[1126] == 
            0, \(-ff[1109]\) - ff[1110] - ff[1111] - ff[1112] + ff[1127] + 
              ff[1128] + ff[1129] + ff[1130] == 
            0, \(-ff[1113]\) - ff[1114] + ff[1131] + ff[1132] == 
            0, \(-ff[1115]\) - ff[1116] + ff[1133] + ff[1134] == 
            0, \(-ff[1117]\) - ff[1118] - ff[1119] - ff[1120] + ff[1135] + 
              ff[1136] + ff[1137] + ff[1138] == 
            0, \(-ff[1121]\) - ff[1122] - ff[1123] - ff[1124] + ff[1139] + 
              ff[1140] + ff[1141] + ff[1142] == 
            0, \(-ff[1125]\) - ff[1126] - ff[1127] - ff[1128] + ff[1143] + 
              ff[1144] + ff[1145] + ff[1146] == 
            0, \(-ff[1129]\) - ff[1130] - ff[1131] - ff[1132] + ff[1147] + 
              ff[1148] + ff[1149] + ff[1150] == 
            0, \(-ff[1133]\) - ff[1134] - ff[1135] - ff[1136] + ff[1151] + 
              ff[1152] + ff[1153] + ff[1154] == 
            0, \(-ff[1137]\) - ff[1138] - ff[1139] - ff[1140] + ff[1155] + 
              ff[1156] + ff[1157] + ff[1158] == 
            0, \(-ff[1141]\) - ff[1142] - ff[1143] - ff[1144] + ff[1159] + 
              ff[1160] + ff[1161] + ff[1162] == 
            0, \(-ff[1145]\) - ff[1146] - ff[1147] - ff[1148] + ff[1163] + 
              ff[1164] + ff[1165] + ff[1166] == 
            0, \(-ff[1149]\) - ff[1150] + ff[1167] + ff[1168] == 
            0, \(-ff[1151]\) - ff[1152] + ff[1169] + ff[1170] == 
            0, \(-ff[1153]\) - ff[1154] - ff[1155] - ff[1156] + ff[1171] + 
              ff[1172] + ff[1173] + ff[1174] == 
            0, \(-ff[1157]\) - ff[1158] - ff[1159] - ff[1160] + ff[1175] + 
              ff[1176] + ff[1177] + ff[1178] == 
            0, \(-ff[1161]\) - ff[1162] - ff[1163] - ff[1164] + ff[1179] + 
              ff[1180] + ff[1181] + ff[1182] == 
            0, \(-ff[1165]\) - ff[1166] - ff[1167] - ff[1168] + ff[1183] + 
              ff[1184] + ff[1185] + ff[1186] == 
            0, \(-ff[1169]\) - ff[1170] - ff[1171] - ff[1172] + ff[1187] + 
              ff[1188] == 
            0, \(-ff[1173]\) - ff[1174] - ff[1175] - ff[1176] + ff[1189] + 
              ff[1190] + ff[1191] + ff[1192] == 
            0, \(-ff[1177]\) - ff[1178] - ff[1179] - ff[1180] + ff[1193] + 
              ff[1194] + ff[1195] + ff[1196] == 
            0, \(-ff[1181]\) - ff[1182] - ff[1183] - ff[1184] + ff[1197] + 
              ff[1198] + ff[1199] + ff[1200] == 
            0, \(-ff[1185]\) - ff[1186] + ff[1201] + ff[1202] == 
            0, \(-ff[1187]\) - ff[1188] - ff[1189] - ff[1190] + ff[1203] + 
              ff[1204] == 
            0, \(-ff[1191]\) - ff[1192] - ff[1193] - ff[1194] + ff[1205] + 
              ff[1206] + ff[1207] + ff[1208] == 
            0, \(-ff[1195]\) - ff[1196] - ff[1197] - ff[1198] + ff[1209] + 
              ff[1210] + ff[1211] + ff[1212] == 
            0, \(-ff[1199]\) - ff[1200] - ff[1201] - ff[1202] + ff[1213] + 
              ff[1214] + ff[1215] + ff[1216] == 
            0, \(-ff[1203]\) - ff[1204] - ff[1205] - ff[1206] + ff[1217] + 
              ff[1218] == 
            0, \(-ff[1207]\) - ff[1208] - ff[1209] - ff[1210] + ff[1219] + 
              ff[1220] + ff[1221] + ff[1222] == 
            0, \(-ff[1211]\) - ff[1212] - ff[1213] - ff[1214] + ff[1223] + 
              ff[1224] + ff[1225] + ff[1226] == 
            0, \(-ff[1215]\) - ff[1216] + ff[1227] + ff[1228] == 
            0, \(-ff[1217]\) - ff[1218] - ff[1219] - ff[1220] + ff[1229] + 
              ff[1230] == 
            0, \(-ff[1221]\) - ff[1222] - ff[1223] - ff[1224] + ff[1231] + 
              ff[1232] + ff[1233] + ff[1234] == 
            0, \(-ff[1225]\) - ff[1226] - ff[1227] - ff[1228] + ff[1235] + 
              ff[1236] + ff[1237] + ff[1238] == 
            0, \(-ff[1229]\) - ff[1230] - ff[1231] - ff[1232] + ff[1239] + 
              ff[1240] == 
            0, \(-ff[1233]\) - ff[1234] - ff[1235] - ff[1236] + ff[1241] + 
              ff[1242] + ff[1243] + ff[1244] == 
            0, \(-ff[1237]\) - ff[1238] + ff[1245] + ff[1246] == 
            0, \(-ff[1239]\) - ff[1240] - ff[1241] - ff[1242] + ff[1247] + 
              ff[1248] == 
            0, \(-ff[1243]\) - ff[1244] - ff[1245] - ff[1246] + ff[1249] + 
              ff[1250] + ff[1251] + ff[1252] == 0, 
          1 - ff[1247] - ff[1248] - ff[1249] - ff[1250] + ff[1253] + 
              ff[1254] == 
            0, \(-ff[1251]\) - ff[1252] + ff[1255] + ff[1256] == 
            0, \(-ff[1253]\) - ff[1254] - ff[1255] - ff[1256] + ff[1257] + 
              ff[1258] == 0, \(-ff[1257]\) - ff[1258] == 
            0, \((7*ff[1])\)/2 + 4*ff[2] + 4*ff[3] + \((9*ff[4])\)/2 - 
              4*ff[1259] - \((9*ff[1260])\)/2 == 
            0, \((\(-7\)*ff[1])\)/2 - 4*ff[2] + 
              3*ff[5] + \((7*ff[6])\)/2 + \((7*ff[7])\)/2 + 4*ff[8] == 
            0, \(-4\)*ff[3] - \((9*ff[4])\)/2 + 
              4*ff[9] + \((9*ff[10])\)/2 == 
            0, \(-3\)*ff[5] - \((7*ff[6])\)/2 + \((5*ff[11])\)/2 + 3*ff[12] + 
              3*ff[13] + \((7*ff[14])\)/2 == 
            0, \((\(-7\)*ff[7])\)/2 - 4*ff[8] - 
              4*ff[9] - \((9*ff[10])\)/2 + \((7*ff[15])\)/2 + 4*ff[16] + 
              4*ff[17] + \((9*ff[18])\)/2 == 
            0, \((\(-5\)*ff[11])\)/2 - 3*ff[12] + 
              2*ff[19] + \((5*ff[20])\)/2 + \((5*ff[21])\)/2 + 
              3*ff[22] == 
            0, \(-3\)*ff[13] - \((7*ff[14])\)/2 - \((7*ff[15])\)/2 - 
              4*ff[16] + 3*ff[23] + \((7*ff[24])\)/2 + \((7*ff[25])\)/2 + 
              4*ff[26] == 
            0, \(-4\)*ff[17] - \((9*ff[18])\)/2 + 
              4*ff[27] + \((9*ff[28])\)/2 == 
            0, \(-2\)*ff[19] - \((5*ff[20])\)/2 + \((3*ff[29])\)/2 + 
              2*ff[30] + 2*ff[31] + \((5*ff[32])\)/2 == 
            0, \((\(-5\)*ff[21])\)/2 - 3*ff[22] - 
              3*ff[23] - \((7*ff[24])\)/2 + \((5*ff[33])\)/2 + 3*ff[34] + 
              3*ff[35] + \((7*ff[36])\)/2 == 
            0, \((\(-7\)*ff[25])\)/2 - 4*ff[26] - 
              4*ff[27] - \((9*ff[28])\)/2 + \((7*ff[37])\)/2 + 4*ff[38] + 
              4*ff[39] + \((9*ff[40])\)/2 == 
            0, \((\(-3\)*ff[29])\)/2 - 2*ff[30] + 
              ff[41] + \((3*ff[42])\)/2 + \((3*ff[43])\)/2 + 
              2*ff[44] == 
            0, \(-2\)*ff[31] - \((5*ff[32])\)/2 - \((5*ff[33])\)/2 - 
              3*ff[34] + 2*ff[45] + \((5*ff[46])\)/2 + \((5*ff[47])\)/2 + 
              3*ff[48] == 
            0, \(-3\)*ff[35] - \((7*ff[36])\)/2 - \((7*ff[37])\)/2 - 
              4*ff[38] + 3*ff[49] + \((7*ff[50])\)/2 + \((7*ff[51])\)/2 + 
              4*ff[52] == 
            0, \(-4\)*ff[39] - \((9*ff[40])\)/2 + 
              4*ff[53] + \((9*ff[54])\)/2 == 
            0, \(-ff[41]\) - \((3*ff[42])\)/2 + ff[55]/2 + ff[56] + 
              ff[57] + \((3*ff[58])\)/2 == 
            0, \((\(-3\)*ff[43])\)/2 - 2*ff[44] - 
              2*ff[45] - \((5*ff[46])\)/2 + \((3*ff[59])\)/2 + 2*ff[60] + 
              2*ff[61] + \((5*ff[62])\)/2 == 
            0, \((\(-5\)*ff[47])\)/2 - 3*ff[48] - 
              3*ff[49] - \((7*ff[50])\)/2 + \((5*ff[63])\)/2 + 3*ff[64] + 
              3*ff[65] + \((7*ff[66])\)/2 == 
            0, \((\(-7\)*ff[51])\)/2 - 4*ff[52] - 
              4*ff[53] - \((9*ff[54])\)/2 + \((7*ff[67])\)/2 + 4*ff[68] + 
              4*ff[69] + \((9*ff[70])\)/2 == 
            0, \(-ff[55]\)/2 - ff[56] + ff[72]/2 + ff[73]/2 + ff[74] == 
            0, \(-ff[57]\) - \((3*ff[58])\)/2 - \((3*ff[59])\)/2 - 2*ff[60] + 
              ff[75] + \((3*ff[76])\)/2 + \((3*ff[77])\)/2 + 
              2*ff[78] == 
            0, \(-2\)*ff[61] - \((5*ff[62])\)/2 - \((5*ff[63])\)/2 - 
              3*ff[64] + 2*ff[79] + \((5*ff[80])\)/2 + \((5*ff[81])\)/2 + 
              3*ff[82] == 
            0, \(-3\)*ff[65] - \((7*ff[66])\)/2 - \((7*ff[67])\)/2 - 
              4*ff[68] + 3*ff[83] + \((7*ff[84])\)/2 + \((7*ff[85])\)/2 + 
              4*ff[86] == 
            0, \(-4\)*ff[69] - \((9*ff[70])\)/2 + 
              4*ff[87] + \((9*ff[88])\)/2 == 
            0, \(-ff[73]\)/2 - ff[74] - ff[75] - \((3*ff[76])\)/2 + 
              ff[91]/2 + ff[92] + ff[93] + \((3*ff[94])\)/2 == 
            0, \((\(-3\)*ff[77])\)/2 - 2*ff[78] - 
              2*ff[79] - \((5*ff[80])\)/2 + \((3*ff[95])\)/2 + 2*ff[96] + 
              2*ff[97] + \((5*ff[98])\)/2 == 
            0, \((\(-5\)*ff[81])\)/2 - 3*ff[82] - 
              3*ff[83] - \((7*ff[84])\)/2 + \((5*ff[99])\)/2 + 3*ff[100] + 
              3*ff[101] + \((7*ff[102])\)/2 == 
            0, \((\(-7\)*ff[85])\)/2 - 4*ff[86] - 
              4*ff[87] - \((9*ff[88])\)/2 + \((7*ff[103])\)/2 + 4*ff[104] + 
              4*ff[105] + \((9*ff[106])\)/2 == 
            0, \(-ff[90]\)/2 - ff[91]/2 - ff[92] + ff[108]/2 + ff[109]/2 + 
              ff[110] == 
            0, \(-ff[93]\) - \((3*ff[94])\)/2 - \((3*ff[95])\)/2 - 2*ff[96] + 
              ff[111] + \((3*ff[112])\)/2 + \((3*ff[113])\)/2 + 
              2*ff[114] == 
            0, \(-2\)*ff[97] - \((5*ff[98])\)/2 - \((5*ff[99])\)/2 - 
              3*ff[100] + 2*ff[115] + \((5*ff[116])\)/2 + \((5*ff[117])\)/2 + 
              3*ff[118] == 
            0, \(-3\)*ff[101] - \((7*ff[102])\)/2 - \((7*ff[103])\)/2 - 
              4*ff[104] + 3*ff[119] + \((7*ff[120])\)/2 + \((7*ff[121])\)/2 + 
              4*ff[122] == 
            0, \(-4\)*ff[105] - \((9*ff[106])\)/2 + 
              4*ff[123] + \((9*ff[124])\)/2 == 
            0, \(-ff[109]\)/2 - ff[110] - ff[111] - \((3*ff[112])\)/2 + 
              ff[127]/2 + ff[128] + ff[129] + \((3*ff[130])\)/2 == 
            0, \((\(-3\)*ff[113])\)/2 - 2*ff[114] - 
              2*ff[115] - \((5*ff[116])\)/2 + \((3*ff[131])\)/2 + 2*ff[132] + 
              2*ff[133] + \((5*ff[134])\)/2 == 
            0, \((\(-5\)*ff[117])\)/2 - 3*ff[118] - 
              3*ff[119] - \((7*ff[120])\)/2 + \((5*ff[135])\)/2 + 3*ff[136] + 
              3*ff[137] + \((7*ff[138])\)/2 == 
            0, \((\(-7\)*ff[121])\)/2 - 4*ff[122] - 
              4*ff[123] - \((9*ff[124])\)/2 + \((7*ff[139])\)/2 + 4*ff[140] + 
              4*ff[141] + \((9*ff[142])\)/2 == 
            0, \(-ff[126]\)/2 - ff[127]/2 - ff[128] + ff[144]/2 + ff[145]/2 + 
              ff[146] == 
            0, \(-ff[129]\) - \((3*ff[130])\)/2 - \((3*ff[131])\)/2 - 
              2*ff[132] + ff[147] + \((3*ff[148])\)/2 + \((3*ff[149])\)/2 + 
              2*ff[150] == 
            0, \(-2\)*ff[133] - \((5*ff[134])\)/2 - \((5*ff[135])\)/2 - 
              3*ff[136] + 2*ff[151] + \((5*ff[152])\)/2 + \((5*ff[153])\)/2 + 
              3*ff[154] == 
            0, \(-3\)*ff[137] - \((7*ff[138])\)/2 - \((7*ff[139])\)/2 - 
              4*ff[140] + 3*ff[155] + \((7*ff[156])\)/2 + \((7*ff[157])\)/2 + 
              4*ff[158] == 
            0, \(-4\)*ff[141] - \((9*ff[142])\)/2 + 
              4*ff[159] + \((9*ff[160])\)/2 == 
            0, \(-ff[145]\)/2 - ff[146] - ff[147] - \((3*ff[148])\)/2 + 
              ff[163]/2 + ff[164] + ff[165] + \((3*ff[166])\)/2 == 
            0, \((\(-3\)*ff[149])\)/2 - 2*ff[150] - 
              2*ff[151] - \((5*ff[152])\)/2 + \((3*ff[167])\)/2 + 2*ff[168] + 
              2*ff[169] + \((5*ff[170])\)/2 == 
            0, \((\(-5\)*ff[153])\)/2 - 3*ff[154] - 
              3*ff[155] - \((7*ff[156])\)/2 + \((5*ff[171])\)/2 + 3*ff[172] + 
              3*ff[173] + \((7*ff[174])\)/2 == 
            0, \((\(-7\)*ff[157])\)/2 - 4*ff[158] - 
              4*ff[159] - \((9*ff[160])\)/2 + \((7*ff[175])\)/2 + 4*ff[176] + 
              4*ff[177] + \((9*ff[178])\)/2 == 
            0, \(-ff[162]\)/2 - ff[163]/2 - ff[164] + ff[180]/2 + ff[181]/2 + 
              ff[182] == 
            0, \(-ff[165]\) - \((3*ff[166])\)/2 - \((3*ff[167])\)/2 - 
              2*ff[168] + ff[183] + \((3*ff[184])\)/2 + \((3*ff[185])\)/2 + 
              2*ff[186] == 
            0, \(-2\)*ff[169] - \((5*ff[170])\)/2 - \((5*ff[171])\)/2 - 
              3*ff[172] + 2*ff[187] + \((5*ff[188])\)/2 + \((5*ff[189])\)/2 + 
              3*ff[190] == 
            0, \(-3\)*ff[173] - \((7*ff[174])\)/2 - \((7*ff[175])\)/2 - 
              4*ff[176] + 3*ff[191] + \((7*ff[192])\)/2 + \((7*ff[193])\)/2 + 
              4*ff[194] == 
            0, \(-4\)*ff[177] - \((9*ff[178])\)/2 + 
              4*ff[195] + \((9*ff[196])\)/2 == 
            0, \(-ff[181]\)/2 - ff[182] - ff[183] - \((3*ff[184])\)/2 + 
              ff[199]/2 + ff[200] + ff[201] + \((3*ff[202])\)/2 == 
            0, \((\(-3\)*ff[185])\)/2 - 2*ff[186] - 
              2*ff[187] - \((5*ff[188])\)/2 + \((3*ff[203])\)/2 + 2*ff[204] + 
              2*ff[205] + \((5*ff[206])\)/2 == 
            0, \((\(-5\)*ff[189])\)/2 - 3*ff[190] - 
              3*ff[191] - \((7*ff[192])\)/2 + \((5*ff[207])\)/2 + 3*ff[208] + 
              3*ff[209] + \((7*ff[210])\)/2 == 
            0, \((\(-7\)*ff[193])\)/2 - 4*ff[194] - 
              4*ff[195] - \((9*ff[196])\)/2 + \((7*ff[211])\)/2 + 4*ff[212] + 
              4*ff[213] + \((9*ff[214])\)/2 == 
            0, \(-ff[198]\)/2 - ff[199]/2 - ff[200] + ff[216]/2 + ff[217]/2 + 
              ff[218] == 
            0, \(-ff[201]\) - \((3*ff[202])\)/2 - \((3*ff[203])\)/2 - 
              2*ff[204] + ff[219] + \((3*ff[220])\)/2 + \((3*ff[221])\)/2 + 
              2*ff[222] == 
            0, \(-2\)*ff[205] - \((5*ff[206])\)/2 - \((5*ff[207])\)/2 - 
              3*ff[208] + 2*ff[223] + \((5*ff[224])\)/2 + \((5*ff[225])\)/2 + 
              3*ff[226] == 
            0, \(-3\)*ff[209] - \((7*ff[210])\)/2 - \((7*ff[211])\)/2 - 
              4*ff[212] + 3*ff[227] + \((7*ff[228])\)/2 + \((7*ff[229])\)/2 + 
              4*ff[230] == 
            0, \(-4\)*ff[213] - \((9*ff[214])\)/2 + 
              4*ff[231] + \((9*ff[232])\)/2 == 
            0, \(-ff[217]\)/2 - ff[218] - ff[219] - \((3*ff[220])\)/2 + 
              ff[235]/2 + ff[236] + ff[237] + \((3*ff[238])\)/2 == 
            0, \((\(-3\)*ff[221])\)/2 - 2*ff[222] - 
              2*ff[223] - \((5*ff[224])\)/2 + \((3*ff[239])\)/2 + 2*ff[240] + 
              2*ff[241] + \((5*ff[242])\)/2 == 
            0, \((\(-5\)*ff[225])\)/2 - 3*ff[226] - 
              3*ff[227] - \((7*ff[228])\)/2 + \((5*ff[243])\)/2 + 3*ff[244] + 
              3*ff[245] + \((7*ff[246])\)/2 == 
            0, \((\(-7\)*ff[229])\)/2 - 4*ff[230] - 
              4*ff[231] - \((9*ff[232])\)/2 + \((7*ff[247])\)/2 + 4*ff[248] + 
              4*ff[249] + \((9*ff[250])\)/2 == 
            0, \(-ff[234]\)/2 - ff[235]/2 - ff[236] + ff[252]/2 + ff[253]/2 + 
              ff[254] == 
            0, \(-ff[237]\) - \((3*ff[238])\)/2 - \((3*ff[239])\)/2 - 
              2*ff[240] + ff[255] + \((3*ff[256])\)/2 + \((3*ff[257])\)/2 + 
              2*ff[258] == 
            0, \(-2\)*ff[241] - \((5*ff[242])\)/2 - \((5*ff[243])\)/2 - 
              3*ff[244] + 2*ff[259] + \((5*ff[260])\)/2 + \((5*ff[261])\)/2 + 
              3*ff[262] == 
            0, \(-3\)*ff[245] - \((7*ff[246])\)/2 - \((7*ff[247])\)/2 - 
              4*ff[248] + 3*ff[263] + \((7*ff[264])\)/2 + \((7*ff[265])\)/2 + 
              4*ff[266] == 
            0, \(-4\)*ff[249] - \((9*ff[250])\)/2 + 
              4*ff[267] + \((9*ff[268])\)/2 == 
            0, \(-ff[253]\)/2 - ff[254] - ff[255] - \((3*ff[256])\)/2 + 
              ff[271]/2 + ff[272] + ff[273] + \((3*ff[274])\)/2 == 
            0, \((\(-3\)*ff[257])\)/2 - 2*ff[258] - 
              2*ff[259] - \((5*ff[260])\)/2 + \((3*ff[275])\)/2 + 2*ff[276] + 
              2*ff[277] + \((5*ff[278])\)/2 == 
            0, \((\(-5\)*ff[261])\)/2 - 3*ff[262] - 
              3*ff[263] - \((7*ff[264])\)/2 + \((5*ff[279])\)/2 + 3*ff[280] + 
              3*ff[281] + \((7*ff[282])\)/2 == 
            0, \((\(-7\)*ff[265])\)/2 - 4*ff[266] - 
              4*ff[267] - \((9*ff[268])\)/2 + \((7*ff[283])\)/2 + 4*ff[284] + 
              4*ff[285] + \((9*ff[286])\)/2 == 
            0, \(-ff[270]\)/2 - ff[271]/2 - ff[272] + ff[288]/2 + ff[289]/2 + 
              ff[290] == 
            0, \(-ff[273]\) - \((3*ff[274])\)/2 - \((3*ff[275])\)/2 - 
              2*ff[276] + ff[291] + \((3*ff[292])\)/2 + \((3*ff[293])\)/2 + 
              2*ff[294] == 
            0, \(-2\)*ff[277] - \((5*ff[278])\)/2 - \((5*ff[279])\)/2 - 
              3*ff[280] + 2*ff[295] + \((5*ff[296])\)/2 + \((5*ff[297])\)/2 + 
              3*ff[298] == 
            0, \(-3\)*ff[281] - \((7*ff[282])\)/2 - \((7*ff[283])\)/2 - 
              4*ff[284] + 3*ff[299] + \((7*ff[300])\)/2 + \((7*ff[301])\)/2 + 
              4*ff[302] == 
            0, \(-4\)*ff[285] - \((9*ff[286])\)/2 + 
              4*ff[303] + \((9*ff[304])\)/2 == 
            0, \(-ff[289]\)/2 - ff[290] - ff[291] - \((3*ff[292])\)/2 + 
              ff[307]/2 + ff[308] + ff[309] + \((3*ff[310])\)/2 == 
            0, \((\(-3\)*ff[293])\)/2 - 2*ff[294] - 
              2*ff[295] - \((5*ff[296])\)/2 + \((3*ff[311])\)/2 + 2*ff[312] + 
              2*ff[313] + \((5*ff[314])\)/2 == 
            0, \((\(-5\)*ff[297])\)/2 - 3*ff[298] - 
              3*ff[299] - \((7*ff[300])\)/2 + \((5*ff[315])\)/2 + 3*ff[316] + 
              3*ff[317] + \((7*ff[318])\)/2 == 
            0, \((\(-7\)*ff[301])\)/2 - 4*ff[302] - 
              4*ff[303] - \((9*ff[304])\)/2 + \((7*ff[319])\)/2 + 4*ff[320] + 
              4*ff[321] + \((9*ff[322])\)/2 == 
            0, \(-ff[306]\)/2 - ff[307]/2 - ff[308] + ff[324]/2 + ff[325]/2 + 
              ff[326] == 
            0, \(-ff[309]\) - \((3*ff[310])\)/2 - \((3*ff[311])\)/2 - 
              2*ff[312] + ff[327] + \((3*ff[328])\)/2 + \((3*ff[329])\)/2 + 
              2*ff[330] == 
            0, \(-2\)*ff[313] - \((5*ff[314])\)/2 - \((5*ff[315])\)/2 - 
              3*ff[316] + 2*ff[331] + \((5*ff[332])\)/2 + \((5*ff[333])\)/2 + 
              3*ff[334] == 
            0, \(-3\)*ff[317] - \((7*ff[318])\)/2 - \((7*ff[319])\)/2 - 
              4*ff[320] + 3*ff[335] + \((7*ff[336])\)/2 + \((7*ff[337])\)/2 + 
              4*ff[338] == 
            0, \(-4\)*ff[321] - \((9*ff[322])\)/2 + 
              4*ff[339] + \((9*ff[340])\)/2 == 
            0, \(-ff[325]\)/2 - ff[326] - ff[327] - \((3*ff[328])\)/2 + 
              ff[343]/2 + ff[344] + ff[345] + \((3*ff[346])\)/2 == 
            0, \((\(-3\)*ff[329])\)/2 - 2*ff[330] - 
              2*ff[331] - \((5*ff[332])\)/2 + \((3*ff[347])\)/2 + 2*ff[348] + 
              2*ff[349] + \((5*ff[350])\)/2 == 
            0, \((\(-5\)*ff[333])\)/2 - 3*ff[334] - 
              3*ff[335] - \((7*ff[336])\)/2 + \((5*ff[351])\)/2 + 3*ff[352] + 
              3*ff[353] + \((7*ff[354])\)/2 == 
            0, \((\(-7\)*ff[337])\)/2 - 4*ff[338] - 
              4*ff[339] - \((9*ff[340])\)/2 + \((7*ff[355])\)/2 + 4*ff[356] + 
              4*ff[357] + \((9*ff[358])\)/2 == 
            0, \(-ff[342]\)/2 - ff[343]/2 - ff[344] + ff[360]/2 + ff[361]/2 + 
              ff[362] == 
            0, \(-ff[345]\) - \((3*ff[346])\)/2 - \((3*ff[347])\)/2 - 
              2*ff[348] + ff[363] + \((3*ff[364])\)/2 + \((3*ff[365])\)/2 + 
              2*ff[366] == 
            0, \(-2\)*ff[349] - \((5*ff[350])\)/2 - \((5*ff[351])\)/2 - 
              3*ff[352] + 2*ff[367] + \((5*ff[368])\)/2 + \((5*ff[369])\)/2 + 
              3*ff[370] == 
            0, \(-3\)*ff[353] - \((7*ff[354])\)/2 - \((7*ff[355])\)/2 - 
              4*ff[356] + 3*ff[371] + \((7*ff[372])\)/2 + \((7*ff[373])\)/2 + 
              4*ff[374] == 
            0, \(-4\)*ff[357] - \((9*ff[358])\)/2 + 
              4*ff[375] + \((9*ff[376])\)/2 == 
            0, \(-ff[361]\)/2 - ff[362] - ff[363] - \((3*ff[364])\)/2 + 
              ff[379]/2 + ff[380] + ff[381] + \((3*ff[382])\)/2 == 
            0, \((\(-3\)*ff[365])\)/2 - 2*ff[366] - 
              2*ff[367] - \((5*ff[368])\)/2 + \((3*ff[383])\)/2 + 2*ff[384] + 
              2*ff[385] + \((5*ff[386])\)/2 == 
            0, \((\(-5\)*ff[369])\)/2 - 3*ff[370] - 
              3*ff[371] - \((7*ff[372])\)/2 + \((5*ff[387])\)/2 + 3*ff[388] + 
              3*ff[389] + \((7*ff[390])\)/2 == 
            0, \((\(-7\)*ff[373])\)/2 - 4*ff[374] - 
              4*ff[375] - \((9*ff[376])\)/2 + \((7*ff[391])\)/2 + 4*ff[392] + 
              4*ff[393] + \((9*ff[394])\)/2 == 
            0, \(-ff[378]\)/2 - ff[379]/2 - ff[380] + ff[396]/2 + ff[397]/2 + 
              ff[398] == 
            0, \(-ff[381]\) - \((3*ff[382])\)/2 - \((3*ff[383])\)/2 - 
              2*ff[384] + ff[399] + \((3*ff[400])\)/2 + \((3*ff[401])\)/2 + 
              2*ff[402] == 
            0, \(-2\)*ff[385] - \((5*ff[386])\)/2 - \((5*ff[387])\)/2 - 
              3*ff[388] + 2*ff[403] + \((5*ff[404])\)/2 + \((5*ff[405])\)/2 + 
              3*ff[406] == 
            0, \(-3\)*ff[389] - \((7*ff[390])\)/2 - \((7*ff[391])\)/2 - 
              4*ff[392] + 3*ff[407] + \((7*ff[408])\)/2 + \((7*ff[409])\)/2 + 
              4*ff[410] == 
            0, \(-4\)*ff[393] - \((9*ff[394])\)/2 + 
              4*ff[411] + \((9*ff[412])\)/2 == 
            0, \(-ff[397]\)/2 - ff[398] - ff[399] - \((3*ff[400])\)/2 + 
              ff[415]/2 + ff[416] + ff[417] + \((3*ff[418])\)/2 == 
            0, \((\(-3\)*ff[401])\)/2 - 2*ff[402] - 
              2*ff[403] - \((5*ff[404])\)/2 + \((3*ff[419])\)/2 + 2*ff[420] + 
              2*ff[421] + \((5*ff[422])\)/2 == 
            0, \((\(-5\)*ff[405])\)/2 - 3*ff[406] - 
              3*ff[407] - \((7*ff[408])\)/2 + \((5*ff[423])\)/2 + 3*ff[424] + 
              3*ff[425] + \((7*ff[426])\)/2 == 
            0, \((\(-7\)*ff[409])\)/2 - 4*ff[410] - 
              4*ff[411] - \((9*ff[412])\)/2 + \((7*ff[427])\)/2 + 4*ff[428] + 
              4*ff[429] + \((9*ff[430])\)/2 == 
            0, \(-ff[414]\)/2 - ff[415]/2 - ff[416] + ff[432]/2 + ff[433]/2 + 
              ff[434] == 
            0, \(-ff[417]\) - \((3*ff[418])\)/2 - \((3*ff[419])\)/2 - 
              2*ff[420] + ff[435] + \((3*ff[436])\)/2 + \((3*ff[437])\)/2 + 
              2*ff[438] == 
            0, \(-2\)*ff[421] - \((5*ff[422])\)/2 - \((5*ff[423])\)/2 - 
              3*ff[424] + 2*ff[439] + \((5*ff[440])\)/2 + \((5*ff[441])\)/2 + 
              3*ff[442] == 
            0, \(-3\)*ff[425] - \((7*ff[426])\)/2 - \((7*ff[427])\)/2 - 
              4*ff[428] + 3*ff[443] + \((7*ff[444])\)/2 + \((7*ff[445])\)/2 + 
              4*ff[446] == 
            0, \(-4\)*ff[429] - \((9*ff[430])\)/2 + 
              4*ff[447] + \((9*ff[448])\)/2 == 
            0, \(-ff[433]\)/2 - ff[434] - ff[435] - \((3*ff[436])\)/2 + 
              ff[451]/2 + ff[452] + ff[453] + \((3*ff[454])\)/2 == 
            0, \((\(-3\)*ff[437])\)/2 - 2*ff[438] - 
              2*ff[439] - \((5*ff[440])\)/2 + \((3*ff[455])\)/2 + 2*ff[456] + 
              2*ff[457] + \((5*ff[458])\)/2 == 
            0, \((\(-5\)*ff[441])\)/2 - 3*ff[442] - 
              3*ff[443] - \((7*ff[444])\)/2 + \((5*ff[459])\)/2 + 3*ff[460] + 
              3*ff[461] + \((7*ff[462])\)/2 == 
            0, \((\(-7\)*ff[445])\)/2 - 4*ff[446] - 
              4*ff[447] - \((9*ff[448])\)/2 + \((7*ff[463])\)/2 + 4*ff[464] + 
              4*ff[465] + \((9*ff[466])\)/2 == 
            0, \(-ff[450]\)/2 - ff[451]/2 - ff[452] + ff[468]/2 + ff[469]/2 + 
              ff[470] == 
            0, \(-ff[453]\) - \((3*ff[454])\)/2 - \((3*ff[455])\)/2 - 
              2*ff[456] + ff[471] + \((3*ff[472])\)/2 + \((3*ff[473])\)/2 + 
              2*ff[474] == 
            0, \(-2\)*ff[457] - \((5*ff[458])\)/2 - \((5*ff[459])\)/2 - 
              3*ff[460] + 2*ff[475] + \((5*ff[476])\)/2 + \((5*ff[477])\)/2 + 
              3*ff[478] == 
            0, \(-3\)*ff[461] - \((7*ff[462])\)/2 - \((7*ff[463])\)/2 - 
              4*ff[464] + 3*ff[479] + \((7*ff[480])\)/2 + \((7*ff[481])\)/2 + 
              4*ff[482] == 
            0, \(-4\)*ff[465] - \((9*ff[466])\)/2 + 
              4*ff[483] + \((9*ff[484])\)/2 == 
            0, \(-ff[469]\)/2 - ff[470] - ff[471] - \((3*ff[472])\)/2 + 
              ff[487]/2 + ff[488] + ff[489] + \((3*ff[490])\)/2 == 
            0, \((\(-3\)*ff[473])\)/2 - 2*ff[474] - 
              2*ff[475] - \((5*ff[476])\)/2 + \((3*ff[491])\)/2 + 2*ff[492] + 
              2*ff[493] + \((5*ff[494])\)/2 == 
            0, \((\(-5\)*ff[477])\)/2 - 3*ff[478] - 
              3*ff[479] - \((7*ff[480])\)/2 + \((5*ff[495])\)/2 + 3*ff[496] + 
              3*ff[497] + \((7*ff[498])\)/2 == 
            0, \((\(-7\)*ff[481])\)/2 - 4*ff[482] - 
              4*ff[483] - \((9*ff[484])\)/2 + \((7*ff[499])\)/2 + 4*ff[500] + 
              4*ff[501] + \((9*ff[502])\)/2 == 
            0, \(-ff[486]\)/2 - ff[487]/2 - ff[488] + ff[504]/2 + ff[505]/2 + 
              ff[506] == 
            0, \(-ff[489]\) - \((3*ff[490])\)/2 - \((3*ff[491])\)/2 - 
              2*ff[492] + ff[507] + \((3*ff[508])\)/2 + \((3*ff[509])\)/2 + 
              2*ff[510] == 
            0, \(-2\)*ff[493] - \((5*ff[494])\)/2 - \((5*ff[495])\)/2 - 
              3*ff[496] + 2*ff[511] + \((5*ff[512])\)/2 + \((5*ff[513])\)/2 + 
              3*ff[514] == 
            0, \(-3\)*ff[497] - \((7*ff[498])\)/2 - \((7*ff[499])\)/2 - 
              4*ff[500] + 3*ff[515] + \((7*ff[516])\)/2 + \((7*ff[517])\)/2 + 
              4*ff[518] == 
            0, \(-4\)*ff[501] - \((9*ff[502])\)/2 + 
              4*ff[519] + \((9*ff[520])\)/2 == 
            0, \(-ff[505]\)/2 - ff[506] - ff[507] - \((3*ff[508])\)/2 + 
              ff[523]/2 + ff[524] + ff[525] + \((3*ff[526])\)/2 == 
            0, \((\(-3\)*ff[509])\)/2 - 2*ff[510] - 
              2*ff[511] - \((5*ff[512])\)/2 + \((3*ff[527])\)/2 + 2*ff[528] + 
              2*ff[529] + \((5*ff[530])\)/2 == 
            0, \((\(-5\)*ff[513])\)/2 - 3*ff[514] - 
              3*ff[515] - \((7*ff[516])\)/2 + \((5*ff[531])\)/2 + 3*ff[532] + 
              3*ff[533] + \((7*ff[534])\)/2 == 
            0, \((\(-7\)*ff[517])\)/2 - 4*ff[518] - 
              4*ff[519] - \((9*ff[520])\)/2 + \((7*ff[535])\)/2 + 4*ff[536] + 
              4*ff[537] + \((9*ff[538])\)/2 == 
            0, \(-ff[522]\)/2 - ff[523]/2 - ff[524] + ff[540]/2 + ff[541]/2 + 
              ff[542] == 
            0, \(-ff[525]\) - \((3*ff[526])\)/2 - \((3*ff[527])\)/2 - 
              2*ff[528] + ff[543] + \((3*ff[544])\)/2 + \((3*ff[545])\)/2 + 
              2*ff[546] == 
            0, \(-2\)*ff[529] - \((5*ff[530])\)/2 - \((5*ff[531])\)/2 - 
              3*ff[532] + 2*ff[547] + \((5*ff[548])\)/2 + \((5*ff[549])\)/2 + 
              3*ff[550] == 
            0, \(-3\)*ff[533] - \((7*ff[534])\)/2 - \((7*ff[535])\)/2 - 
              4*ff[536] + 3*ff[551] + \((7*ff[552])\)/2 + \((7*ff[553])\)/2 + 
              4*ff[554] == 
            0, \(-4\)*ff[537] - \((9*ff[538])\)/2 + 
              4*ff[555] + \((9*ff[556])\)/2 == 
            0, \(-ff[541]\)/2 - ff[542] - ff[543] - \((3*ff[544])\)/2 + 
              ff[559]/2 + ff[560] + ff[561] + \((3*ff[562])\)/2 == 
            0, \((\(-3\)*ff[545])\)/2 - 2*ff[546] - 
              2*ff[547] - \((5*ff[548])\)/2 + \((3*ff[563])\)/2 + 2*ff[564] + 
              2*ff[565] + \((5*ff[566])\)/2 == 
            0, \((\(-5\)*ff[549])\)/2 - 3*ff[550] - 
              3*ff[551] - \((7*ff[552])\)/2 + \((5*ff[567])\)/2 + 3*ff[568] + 
              3*ff[569] + \((7*ff[570])\)/2 == 
            0, \((\(-7\)*ff[553])\)/2 - 4*ff[554] - 
              4*ff[555] - \((9*ff[556])\)/2 + \((7*ff[571])\)/2 + 4*ff[572] + 
              4*ff[573] + \((9*ff[574])\)/2 == 
            0, \(-ff[558]\)/2 - ff[559]/2 - ff[560] + ff[576]/2 + ff[577]/2 + 
              ff[578] == 
            0, \(-ff[561]\) - \((3*ff[562])\)/2 - \((3*ff[563])\)/2 - 
              2*ff[564] + ff[579] + \((3*ff[580])\)/2 + \((3*ff[581])\)/2 + 
              2*ff[582] == 
            0, \(-2\)*ff[565] - \((5*ff[566])\)/2 - \((5*ff[567])\)/2 - 
              3*ff[568] + 2*ff[583] + \((5*ff[584])\)/2 + \((5*ff[585])\)/2 + 
              3*ff[586] == 
            0, \(-3\)*ff[569] - \((7*ff[570])\)/2 - \((7*ff[571])\)/2 - 
              4*ff[572] + 3*ff[587] + \((7*ff[588])\)/2 + \((7*ff[589])\)/2 + 
              4*ff[590] == 
            0, \(-4\)*ff[573] - \((9*ff[574])\)/2 + 
              4*ff[591] + \((9*ff[592])\)/2 == 
            0, \(-ff[577]\)/2 - ff[578] - ff[579] - \((3*ff[580])\)/2 + 
              ff[595]/2 + ff[596] + ff[597] + \((3*ff[598])\)/2 == 
            0, \((\(-3\)*ff[581])\)/2 - 2*ff[582] - 
              2*ff[583] - \((5*ff[584])\)/2 + \((3*ff[599])\)/2 + 2*ff[600] + 
              2*ff[601] + \((5*ff[602])\)/2 == 
            0, \((\(-5\)*ff[585])\)/2 - 3*ff[586] - 
              3*ff[587] - \((7*ff[588])\)/2 + \((5*ff[603])\)/2 + 3*ff[604] + 
              3*ff[605] + \((7*ff[606])\)/2 == 
            0, \((\(-7\)*ff[589])\)/2 - 4*ff[590] - 
              4*ff[591] - \((9*ff[592])\)/2 + \((7*ff[607])\)/2 + 4*ff[608] + 
              4*ff[609] + \((9*ff[610])\)/2 == 
            0, \(-ff[594]\)/2 - ff[595]/2 - ff[596] + ff[612]/2 + ff[613]/2 + 
              ff[614] == 
            0, \(-ff[597]\) - \((3*ff[598])\)/2 - \((3*ff[599])\)/2 - 
              2*ff[600] + ff[615] + \((3*ff[616])\)/2 + \((3*ff[617])\)/2 + 
              2*ff[618] == 
            0, \(-2\)*ff[601] - \((5*ff[602])\)/2 - \((5*ff[603])\)/2 - 
              3*ff[604] + 2*ff[619] + \((5*ff[620])\)/2 + \((5*ff[621])\)/2 + 
              3*ff[622] == 
            0, \(-3\)*ff[605] - \((7*ff[606])\)/2 - \((7*ff[607])\)/2 - 
              4*ff[608] + 3*ff[623] + \((7*ff[624])\)/2 + \((7*ff[625])\)/2 + 
              4*ff[626] == 
            0, \(-4\)*ff[609] - \((9*ff[610])\)/2 + 
              4*ff[627] + \((9*ff[628])\)/2 == 
            0, \(-ff[613]\)/2 - ff[614] - ff[615] - \((3*ff[616])\)/2 + 
              ff[631]/2 + ff[632] + ff[633] + \((3*ff[634])\)/2 == 
            0, \((\(-3\)*ff[617])\)/2 - 2*ff[618] - 
              2*ff[619] - \((5*ff[620])\)/2 + \((3*ff[635])\)/2 + 2*ff[636] + 
              2*ff[637] + \((5*ff[638])\)/2 == 
            0, \((\(-5\)*ff[621])\)/2 - 3*ff[622] - 
              3*ff[623] - \((7*ff[624])\)/2 + \((5*ff[639])\)/2 + 3*ff[640] + 
              3*ff[641] + \((7*ff[642])\)/2 == 
            0, \((\(-7\)*ff[625])\)/2 - 4*ff[626] - 
              4*ff[627] - \((9*ff[628])\)/2 + \((7*ff[643])\)/2 + 4*ff[644] + 
              4*ff[645] + \((9*ff[646])\)/2 == 
            0, \(-ff[630]\)/2 - ff[631]/2 - ff[632] + ff[648]/2 + ff[649]/2 + 
              ff[650] == 
            0, \(-ff[633]\) - \((3*ff[634])\)/2 - \((3*ff[635])\)/2 - 
              2*ff[636] + ff[651] + \((3*ff[652])\)/2 + \((3*ff[653])\)/2 + 
              2*ff[654] == 
            0, \(-2\)*ff[637] - \((5*ff[638])\)/2 - \((5*ff[639])\)/2 - 
              3*ff[640] + 2*ff[655] + \((5*ff[656])\)/2 + \((5*ff[657])\)/2 + 
              3*ff[658] == 
            0, \(-3\)*ff[641] - \((7*ff[642])\)/2 - \((7*ff[643])\)/2 - 
              4*ff[644] + 3*ff[659] + \((7*ff[660])\)/2 + \((7*ff[661])\)/2 + 
              4*ff[662] == 
            0, \(-4\)*ff[645] - \((9*ff[646])\)/2 + 
              4*ff[663] + \((9*ff[664])\)/2 == 
            0, \(-ff[649]\)/2 - ff[650] - ff[651] - \((3*ff[652])\)/2 + 
              ff[667]/2 + ff[668] + ff[669] + \((3*ff[670])\)/2 == 
            0, \((\(-3\)*ff[653])\)/2 - 2*ff[654] - 
              2*ff[655] - \((5*ff[656])\)/2 + \((3*ff[671])\)/2 + 2*ff[672] + 
              2*ff[673] + \((5*ff[674])\)/2 == 
            0, \((\(-5\)*ff[657])\)/2 - 3*ff[658] - 
              3*ff[659] - \((7*ff[660])\)/2 + \((5*ff[675])\)/2 + 3*ff[676] + 
              3*ff[677] + \((7*ff[678])\)/2 == 
            0, \((\(-7\)*ff[661])\)/2 - 4*ff[662] - 
              4*ff[663] - \((9*ff[664])\)/2 + \((7*ff[679])\)/2 + 4*ff[680] + 
              4*ff[681] + \((9*ff[682])\)/2 == 
            0, \(-ff[666]\)/2 - ff[667]/2 - ff[668] + ff[684]/2 + ff[685]/2 + 
              ff[686] == 
            0, \(-ff[669]\) - \((3*ff[670])\)/2 - \((3*ff[671])\)/2 - 
              2*ff[672] + ff[687] + \((3*ff[688])\)/2 + \((3*ff[689])\)/2 + 
              2*ff[690] == 
            0, \(-2\)*ff[673] - \((5*ff[674])\)/2 - \((5*ff[675])\)/2 - 
              3*ff[676] + 2*ff[691] + \((5*ff[692])\)/2 + \((5*ff[693])\)/2 + 
              3*ff[694] == 
            0, \(-3\)*ff[677] - \((7*ff[678])\)/2 - \((7*ff[679])\)/2 - 
              4*ff[680] + 3*ff[695] + \((7*ff[696])\)/2 + \((7*ff[697])\)/2 + 
              4*ff[698] == 
            0, \(-4\)*ff[681] - \((9*ff[682])\)/2 + 
              4*ff[699] + \((9*ff[700])\)/2 == 
            0, \(-ff[685]\)/2 - ff[686] - ff[687] - \((3*ff[688])\)/2 + 
              ff[703]/2 + ff[704] + ff[705] + \((3*ff[706])\)/2 == 
            0, \((\(-3\)*ff[689])\)/2 - 2*ff[690] - 
              2*ff[691] - \((5*ff[692])\)/2 + \((3*ff[707])\)/2 + 2*ff[708] + 
              2*ff[709] + \((5*ff[710])\)/2 == 
            0, \((\(-5\)*ff[693])\)/2 - 3*ff[694] - 
              3*ff[695] - \((7*ff[696])\)/2 + \((5*ff[711])\)/2 + 3*ff[712] + 
              3*ff[713] + \((7*ff[714])\)/2 == 
            0, \((\(-7\)*ff[697])\)/2 - 4*ff[698] - 
              4*ff[699] - \((9*ff[700])\)/2 + \((7*ff[715])\)/2 + 4*ff[716] + 
              4*ff[717] + \((9*ff[718])\)/2 == 
            0, \(-ff[702]\)/2 - ff[703]/2 - ff[704] + ff[720]/2 + ff[721]/2 + 
              ff[722] == 
            0, \(-ff[705]\) - \((3*ff[706])\)/2 - \((3*ff[707])\)/2 - 
              2*ff[708] + ff[723] + \((3*ff[724])\)/2 + \((3*ff[725])\)/2 + 
              2*ff[726] == 
            0, \(-2\)*ff[709] - \((5*ff[710])\)/2 - \((5*ff[711])\)/2 - 
              3*ff[712] + 2*ff[727] + \((5*ff[728])\)/2 + \((5*ff[729])\)/2 + 
              3*ff[730] == 
            0, \(-3\)*ff[713] - \((7*ff[714])\)/2 - \((7*ff[715])\)/2 - 
              4*ff[716] + 3*ff[731] + \((7*ff[732])\)/2 + \((7*ff[733])\)/2 + 
              4*ff[734] == 
            0, \(-4\)*ff[717] - \((9*ff[718])\)/2 + 
              4*ff[735] + \((9*ff[736])\)/2 == 
            0, \(-ff[721]\)/2 - ff[722] - ff[723] - \((3*ff[724])\)/2 + 
              ff[739]/2 + ff[740] + ff[741] + \((3*ff[742])\)/2 == 
            0, \((\(-3\)*ff[725])\)/2 - 2*ff[726] - 
              2*ff[727] - \((5*ff[728])\)/2 + \((3*ff[743])\)/2 + 2*ff[744] + 
              2*ff[745] + \((5*ff[746])\)/2 == 
            0, \((\(-5\)*ff[729])\)/2 - 3*ff[730] - 
              3*ff[731] - \((7*ff[732])\)/2 + \((5*ff[747])\)/2 + 3*ff[748] + 
              3*ff[749] + \((7*ff[750])\)/2 == 
            0, \((\(-7\)*ff[733])\)/2 - 4*ff[734] - 
              4*ff[735] - \((9*ff[736])\)/2 + \((7*ff[751])\)/2 + 4*ff[752] + 
              4*ff[753] + \((9*ff[754])\)/2 == 
            0, \(-ff[738]\)/2 - ff[739]/2 - ff[740] + ff[756]/2 + ff[757]/2 + 
              ff[758] == 
            0, \(-ff[741]\) - \((3*ff[742])\)/2 - \((3*ff[743])\)/2 - 
              2*ff[744] + ff[759] + \((3*ff[760])\)/2 + \((3*ff[761])\)/2 + 
              2*ff[762] == 
            0, \(-2\)*ff[745] - \((5*ff[746])\)/2 - \((5*ff[747])\)/2 - 
              3*ff[748] + 2*ff[763] + \((5*ff[764])\)/2 + \((5*ff[765])\)/2 + 
              3*ff[766] == 
            0, \(-3\)*ff[749] - \((7*ff[750])\)/2 - \((7*ff[751])\)/2 - 
              4*ff[752] + 3*ff[767] + \((7*ff[768])\)/2 + \((7*ff[769])\)/2 + 
              4*ff[770] == 
            0, \(-4\)*ff[753] - \((9*ff[754])\)/2 + 
              4*ff[771] + \((9*ff[772])\)/2 == 
            0, \(-ff[757]\)/2 - ff[758] - ff[759] - \((3*ff[760])\)/2 + 
              ff[775]/2 + ff[776] + ff[777] + \((3*ff[778])\)/2 == 
            0, \((\(-3\)*ff[761])\)/2 - 2*ff[762] - 
              2*ff[763] - \((5*ff[764])\)/2 + \((3*ff[779])\)/2 + 2*ff[780] + 
              2*ff[781] + \((5*ff[782])\)/2 == 
            0, \((\(-5\)*ff[765])\)/2 - 3*ff[766] - 
              3*ff[767] - \((7*ff[768])\)/2 + \((5*ff[783])\)/2 + 3*ff[784] + 
              3*ff[785] + \((7*ff[786])\)/2 == 
            0, \((\(-7\)*ff[769])\)/2 - 4*ff[770] - 
              4*ff[771] - \((9*ff[772])\)/2 + \((7*ff[787])\)/2 + 4*ff[788] + 
              4*ff[789] + \((9*ff[790])\)/2 == 
            0, \(-ff[774]\)/2 - ff[775]/2 - ff[776] + ff[792]/2 + ff[793]/2 + 
              ff[794] == 
            0, \(-ff[777]\) - \((3*ff[778])\)/2 - \((3*ff[779])\)/2 - 
              2*ff[780] + ff[795] + \((3*ff[796])\)/2 + \((3*ff[797])\)/2 + 
              2*ff[798] == 
            0, \(-2\)*ff[781] - \((5*ff[782])\)/2 - \((5*ff[783])\)/2 - 
              3*ff[784] + 2*ff[799] + \((5*ff[800])\)/2 + \((5*ff[801])\)/2 + 
              3*ff[802] == 
            0, \(-3\)*ff[785] - \((7*ff[786])\)/2 - \((7*ff[787])\)/2 - 
              4*ff[788] + 3*ff[803] + \((7*ff[804])\)/2 + \((7*ff[805])\)/2 + 
              4*ff[806] == 
            0, \(-4\)*ff[789] - \((9*ff[790])\)/2 + 
              4*ff[807] + \((9*ff[808])\)/2 == 
            0, \(-ff[793]\)/2 - ff[794] - ff[795] - \((3*ff[796])\)/2 + 
              ff[811]/2 + ff[812] + ff[813] + \((3*ff[814])\)/2 == 
            0, \((\(-3\)*ff[797])\)/2 - 2*ff[798] - 
              2*ff[799] - \((5*ff[800])\)/2 + \((3*ff[815])\)/2 + 2*ff[816] + 
              2*ff[817] + \((5*ff[818])\)/2 == 
            0, \((\(-5\)*ff[801])\)/2 - 3*ff[802] - 
              3*ff[803] - \((7*ff[804])\)/2 + \((5*ff[819])\)/2 + 3*ff[820] + 
              3*ff[821] + \((7*ff[822])\)/2 == 
            0, \((\(-7\)*ff[805])\)/2 - 4*ff[806] - 
              4*ff[807] - \((9*ff[808])\)/2 + \((7*ff[823])\)/2 + 4*ff[824] + 
              4*ff[825] + \((9*ff[826])\)/2 == 
            0, \(-ff[810]\)/2 - ff[811]/2 - ff[812] + ff[828]/2 + ff[829]/2 + 
              ff[830] == 
            0, \(-ff[813]\) - \((3*ff[814])\)/2 - \((3*ff[815])\)/2 - 
              2*ff[816] + ff[831] + \((3*ff[832])\)/2 + \((3*ff[833])\)/2 + 
              2*ff[834] == 
            0, \(-2\)*ff[817] - \((5*ff[818])\)/2 - \((5*ff[819])\)/2 - 
              3*ff[820] + 2*ff[835] + \((5*ff[836])\)/2 + \((5*ff[837])\)/2 + 
              3*ff[838] == 
            0, \(-3\)*ff[821] - \((7*ff[822])\)/2 - \((7*ff[823])\)/2 - 
              4*ff[824] + 3*ff[839] + \((7*ff[840])\)/2 + \((7*ff[841])\)/2 + 
              4*ff[842] == 
            0, \(-4\)*ff[825] - \((9*ff[826])\)/2 + 
              4*ff[843] + \((9*ff[844])\)/2 == 
            0, \(-ff[829]\)/2 - ff[830] - ff[831] - \((3*ff[832])\)/2 + 
              ff[847]/2 + ff[848] + ff[849] + \((3*ff[850])\)/2 == 
            0, \((\(-3\)*ff[833])\)/2 - 2*ff[834] - 
              2*ff[835] - \((5*ff[836])\)/2 + \((3*ff[851])\)/2 + 2*ff[852] + 
              2*ff[853] + \((5*ff[854])\)/2 == 
            0, \((\(-5\)*ff[837])\)/2 - 3*ff[838] - 
              3*ff[839] - \((7*ff[840])\)/2 + \((5*ff[855])\)/2 + 3*ff[856] + 
              3*ff[857] + \((7*ff[858])\)/2 == 
            0, \((\(-7\)*ff[841])\)/2 - 4*ff[842] - 
              4*ff[843] - \((9*ff[844])\)/2 + \((7*ff[859])\)/2 + 4*ff[860] + 
              4*ff[861] + \((9*ff[862])\)/2 == 
            0, \(-ff[846]\)/2 - ff[847]/2 - ff[848] + ff[864]/2 + ff[865]/2 + 
              ff[866] == 
            0, \(-ff[849]\) - \((3*ff[850])\)/2 - \((3*ff[851])\)/2 - 
              2*ff[852] + ff[867] + \((3*ff[868])\)/2 + \((3*ff[869])\)/2 + 
              2*ff[870] == 
            0, \(-2\)*ff[853] - \((5*ff[854])\)/2 - \((5*ff[855])\)/2 - 
              3*ff[856] + 2*ff[871] + \((5*ff[872])\)/2 + \((5*ff[873])\)/2 + 
              3*ff[874] == 
            0, \(-3\)*ff[857] - \((7*ff[858])\)/2 - \((7*ff[859])\)/2 - 
              4*ff[860] + 3*ff[875] + \((7*ff[876])\)/2 + \((7*ff[877])\)/2 + 
              4*ff[878] == 
            0, \(-4\)*ff[861] - \((9*ff[862])\)/2 + 
              4*ff[879] + \((9*ff[880])\)/2 == 
            0, \(-ff[865]\)/2 - ff[866] - ff[867] - \((3*ff[868])\)/2 + 
              ff[883]/2 + ff[884] + ff[885] + \((3*ff[886])\)/2 == 
            0, \((\(-3\)*ff[869])\)/2 - 2*ff[870] - 
              2*ff[871] - \((5*ff[872])\)/2 + \((3*ff[887])\)/2 + 2*ff[888] + 
              2*ff[889] + \((5*ff[890])\)/2 == 
            0, \((\(-5\)*ff[873])\)/2 - 3*ff[874] - 
              3*ff[875] - \((7*ff[876])\)/2 + \((5*ff[891])\)/2 + 3*ff[892] + 
              3*ff[893] + \((7*ff[894])\)/2 == 
            0, \((\(-7\)*ff[877])\)/2 - 4*ff[878] - 
              4*ff[879] - \((9*ff[880])\)/2 + \((7*ff[895])\)/2 + 4*ff[896] + 
              4*ff[897] + \((9*ff[898])\)/2 == 
            0, \(-ff[882]\)/2 - ff[883]/2 - ff[884] + ff[900]/2 + ff[901]/2 + 
              ff[902] == 
            0, \(-ff[885]\) - \((3*ff[886])\)/2 - \((3*ff[887])\)/2 - 
              2*ff[888] + ff[903] + \((3*ff[904])\)/2 + \((3*ff[905])\)/2 + 
              2*ff[906] == 
            0, \(-2\)*ff[889] - \((5*ff[890])\)/2 - \((5*ff[891])\)/2 - 
              3*ff[892] + 2*ff[907] + \((5*ff[908])\)/2 + \((5*ff[909])\)/2 + 
              3*ff[910] == 
            0, \(-3\)*ff[893] - \((7*ff[894])\)/2 - \((7*ff[895])\)/2 - 
              4*ff[896] + 3*ff[911] + \((7*ff[912])\)/2 + \((7*ff[913])\)/2 + 
              4*ff[914] == 
            0, \(-4\)*ff[897] - \((9*ff[898])\)/2 + 
              4*ff[915] + \((9*ff[916])\)/2 == 
            0, \(-ff[901]\)/2 - ff[902] - ff[903] - \((3*ff[904])\)/2 + 
              ff[919]/2 + ff[920] + ff[921] + \((3*ff[922])\)/2 == 
            0, \((\(-3\)*ff[905])\)/2 - 2*ff[906] - 
              2*ff[907] - \((5*ff[908])\)/2 + \((3*ff[923])\)/2 + 2*ff[924] + 
              2*ff[925] + \((5*ff[926])\)/2 == 
            0, \((\(-5\)*ff[909])\)/2 - 3*ff[910] - 
              3*ff[911] - \((7*ff[912])\)/2 + \((5*ff[927])\)/2 + 3*ff[928] + 
              3*ff[929] + \((7*ff[930])\)/2 == 
            0, \((\(-7\)*ff[913])\)/2 - 4*ff[914] - 
              4*ff[915] - \((9*ff[916])\)/2 + \((7*ff[931])\)/2 + 4*ff[932] + 
              4*ff[933] + \((9*ff[934])\)/2 == 
            0, \(-ff[918]\)/2 - ff[919]/2 - ff[920] + ff[936]/2 + ff[937]/2 + 
              ff[938] == 
            0, \(-ff[921]\) - \((3*ff[922])\)/2 - \((3*ff[923])\)/2 - 
              2*ff[924] + ff[939] + \((3*ff[940])\)/2 + \((3*ff[941])\)/2 + 
              2*ff[942] == 
            0, \(-2\)*ff[925] - \((5*ff[926])\)/2 - \((5*ff[927])\)/2 - 
              3*ff[928] + 2*ff[943] + \((5*ff[944])\)/2 + \((5*ff[945])\)/2 + 
              3*ff[946] == 
            0, \(-3\)*ff[929] - \((7*ff[930])\)/2 - \((7*ff[931])\)/2 - 
              4*ff[932] + 3*ff[947] + \((7*ff[948])\)/2 + \((7*ff[949])\)/2 + 
              4*ff[950] == 
            0, \(-4\)*ff[933] - \((9*ff[934])\)/2 + 
              4*ff[951] + \((9*ff[952])\)/2 == 
            0, \(-ff[937]\)/2 - ff[938] - ff[939] - \((3*ff[940])\)/2 + 
              ff[955]/2 + ff[956] + ff[957] + \((3*ff[958])\)/2 == 
            0, \((\(-3\)*ff[941])\)/2 - 2*ff[942] - 
              2*ff[943] - \((5*ff[944])\)/2 + \((3*ff[959])\)/2 + 2*ff[960] + 
              2*ff[961] + \((5*ff[962])\)/2 == 
            0, \((\(-5\)*ff[945])\)/2 - 3*ff[946] - 
              3*ff[947] - \((7*ff[948])\)/2 + \((5*ff[963])\)/2 + 3*ff[964] + 
              3*ff[965] + \((7*ff[966])\)/2 == 
            0, \((\(-7\)*ff[949])\)/2 - 4*ff[950] - 
              4*ff[951] - \((9*ff[952])\)/2 + \((7*ff[967])\)/2 + 4*ff[968] + 
              4*ff[969] + \((9*ff[970])\)/2 == 
            0, \(-ff[954]\)/2 - ff[955]/2 - ff[956] + ff[972]/2 + ff[973]/2 + 
              ff[974] == 
            0, \(-ff[957]\) - \((3*ff[958])\)/2 - \((3*ff[959])\)/2 - 
              2*ff[960] + ff[975] + \((3*ff[976])\)/2 + \((3*ff[977])\)/2 + 
              2*ff[978] == 
            0, \(-2\)*ff[961] - \((5*ff[962])\)/2 - \((5*ff[963])\)/2 - 
              3*ff[964] + 2*ff[979] + \((5*ff[980])\)/2 + \((5*ff[981])\)/2 + 
              3*ff[982] == 
            0, \(-3\)*ff[965] - \((7*ff[966])\)/2 - \((7*ff[967])\)/2 - 
              4*ff[968] + 3*ff[983] + \((7*ff[984])\)/2 + \((7*ff[985])\)/2 + 
              4*ff[986] == 
            0, \(-4\)*ff[969] - \((9*ff[970])\)/2 + 
              4*ff[987] + \((9*ff[988])\)/2 == 
            0, \(-ff[973]\)/2 - ff[974] - ff[975] - \((3*ff[976])\)/2 + 
              ff[991]/2 + ff[992] + ff[993] + \((3*ff[994])\)/2 == 
            0, \((\(-3\)*ff[977])\)/2 - 2*ff[978] - 
              2*ff[979] - \((5*ff[980])\)/2 + \((3*ff[995])\)/2 + 2*ff[996] + 
              2*ff[997] + \((5*ff[998])\)/2 == 
            0, \((\(-5\)*ff[981])\)/2 - 3*ff[982] - 
              3*ff[983] - \((7*ff[984])\)/2 + \((5*ff[999])\)/2 + 
              3*ff[1000] + 3*ff[1001] + \((7*ff[1002])\)/2 == 
            0, \((\(-7\)*ff[985])\)/2 - 4*ff[986] - 
              4*ff[987] - \((9*ff[988])\)/2 + \((7*ff[1003])\)/2 + 
              4*ff[1004] + 4*ff[1005] + \((9*ff[1006])\)/2 == 
            0, \(-ff[990]\)/2 - ff[991]/2 - ff[992] + ff[1008]/2 + 
              ff[1009]/2 + ff[1010] == 
            0, \(-ff[993]\) - \((3*ff[994])\)/2 - \((3*ff[995])\)/2 - 
              2*ff[996] + 
              ff[1011] + \((3*ff[1012])\)/2 + \((3*ff[1013])\)/2 + 
              2*ff[1014] == 
            0, \(-2\)*ff[997] - \((5*ff[998])\)/2 - \((5*ff[999])\)/2 - 
              3*ff[1000] + 
              2*ff[1015] + \((5*ff[1016])\)/2 + \((5*ff[1017])\)/2 + 
              3*ff[1018] == 
            0, \(-3\)*ff[1001] - \((7*ff[1002])\)/2 - \((7*ff[1003])\)/2 - 
              4*ff[1004] + 
              3*ff[1019] + \((7*ff[1020])\)/2 + \((7*ff[1021])\)/2 + 
              4*ff[1022] == 
            0, \(-4\)*ff[1005] - \((9*ff[1006])\)/2 + 
              4*ff[1023] + \((9*ff[1024])\)/2 == 
            0, \(-ff[1009]\)/2 - ff[1010] - ff[1011] - \((3*ff[1012])\)/2 + 
              ff[1027]/2 + ff[1028] + ff[1029] + \((3*ff[1030])\)/2 == 
            0, \((\(-3\)*ff[1013])\)/2 - 2*ff[1014] - 
              2*ff[1015] - \((5*ff[1016])\)/2 + \((3*ff[1031])\)/2 + 
              2*ff[1032] + 2*ff[1033] + \((5*ff[1034])\)/2 == 
            0, \((\(-5\)*ff[1017])\)/2 - 3*ff[1018] - 
              3*ff[1019] - \((7*ff[1020])\)/2 + \((5*ff[1035])\)/2 + 
              3*ff[1036] + 3*ff[1037] + \((7*ff[1038])\)/2 == 
            0, \((\(-7\)*ff[1021])\)/2 - 4*ff[1022] - 
              4*ff[1023] - \((9*ff[1024])\)/2 + \((7*ff[1039])\)/2 + 
              4*ff[1040] + 4*ff[1041] + \((9*ff[1042])\)/2 == 
            0, \(-ff[1026]\)/2 - ff[1027]/2 - ff[1028] + ff[1044]/2 + 
              ff[1045]/2 + ff[1046] == 
            0, \(-ff[1029]\) - \((3*ff[1030])\)/2 - \((3*ff[1031])\)/2 - 
              2*ff[1032] + 
              ff[1047] + \((3*ff[1048])\)/2 + \((3*ff[1049])\)/2 + 
              2*ff[1050] == 
            0, \(-2\)*ff[1033] - \((5*ff[1034])\)/2 - \((5*ff[1035])\)/2 - 
              3*ff[1036] + 
              2*ff[1051] + \((5*ff[1052])\)/2 + \((5*ff[1053])\)/2 + 
              3*ff[1054] == 
            0, \(-3\)*ff[1037] - \((7*ff[1038])\)/2 - \((7*ff[1039])\)/2 - 
              4*ff[1040] + 
              3*ff[1055] + \((7*ff[1056])\)/2 + \((7*ff[1057])\)/2 + 
              4*ff[1058] == 
            0, \(-4\)*ff[1041] - \((9*ff[1042])\)/2 + 
              4*ff[1059] + \((9*ff[1060])\)/2 == 
            0, \(-ff[1045]\)/2 - ff[1046] - ff[1047] - \((3*ff[1048])\)/2 + 
              ff[1063]/2 + ff[1064] + ff[1065] + \((3*ff[1066])\)/2 == 
            0, \((\(-3\)*ff[1049])\)/2 - 2*ff[1050] - 
              2*ff[1051] - \((5*ff[1052])\)/2 + \((3*ff[1067])\)/2 + 
              2*ff[1068] + 2*ff[1069] + \((5*ff[1070])\)/2 == 
            0, \((\(-5\)*ff[1053])\)/2 - 3*ff[1054] - 
              3*ff[1055] - \((7*ff[1056])\)/2 + \((5*ff[1071])\)/2 + 
              3*ff[1072] + 3*ff[1073] + \((7*ff[1074])\)/2 == 
            0, \((\(-7\)*ff[1057])\)/2 - 4*ff[1058] - 
              4*ff[1059] - \((9*ff[1060])\)/2 + \((7*ff[1075])\)/2 + 
              4*ff[1076] + 4*ff[1077] + \((9*ff[1078])\)/2 == 
            0, \(-ff[1062]\)/2 - ff[1063]/2 - ff[1064] + ff[1080]/2 + 
              ff[1081]/2 + ff[1082] == 
            0, \(-ff[1065]\) - \((3*ff[1066])\)/2 - \((3*ff[1067])\)/2 - 
              2*ff[1068] + 
              ff[1083] + \((3*ff[1084])\)/2 + \((3*ff[1085])\)/2 + 
              2*ff[1086] == 
            0, \(-2\)*ff[1069] - \((5*ff[1070])\)/2 - \((5*ff[1071])\)/2 - 
              3*ff[1072] + 
              2*ff[1087] + \((5*ff[1088])\)/2 + \((5*ff[1089])\)/2 + 
              3*ff[1090] == 
            0, \(-3\)*ff[1073] - \((7*ff[1074])\)/2 - \((7*ff[1075])\)/2 - 
              4*ff[1076] + 
              3*ff[1091] + \((7*ff[1092])\)/2 + \((7*ff[1093])\)/2 + 
              4*ff[1094] == 
            0, \(-4\)*ff[1077] - \((9*ff[1078])\)/2 + 
              4*ff[1095] + \((9*ff[1096])\)/2 == 
            0, \(-ff[1081]\)/2 - ff[1082] - ff[1083] - \((3*ff[1084])\)/2 + 
              ff[1099]/2 + ff[1100] + ff[1101] + \((3*ff[1102])\)/2 == 
            0, \((\(-3\)*ff[1085])\)/2 - 2*ff[1086] - 
              2*ff[1087] - \((5*ff[1088])\)/2 + \((3*ff[1103])\)/2 + 
              2*ff[1104] + 2*ff[1105] + \((5*ff[1106])\)/2 == 
            0, \((\(-5\)*ff[1089])\)/2 - 3*ff[1090] - 
              3*ff[1091] - \((7*ff[1092])\)/2 + \((5*ff[1107])\)/2 + 
              3*ff[1108] + 3*ff[1109] + \((7*ff[1110])\)/2 == 
            0, \((\(-7\)*ff[1093])\)/2 - 4*ff[1094] - 
              4*ff[1095] - \((9*ff[1096])\)/2 + \((7*ff[1111])\)/2 + 
              4*ff[1112] + 4*ff[1113] + \((9*ff[1114])\)/2 == 
            0, \(-ff[1098]\)/2 - ff[1099]/2 - ff[1100] + ff[1116]/2 + 
              ff[1117]/2 + ff[1118] == 
            0, \(-ff[1101]\) - \((3*ff[1102])\)/2 - \((3*ff[1103])\)/2 - 
              2*ff[1104] + 
              ff[1119] + \((3*ff[1120])\)/2 + \((3*ff[1121])\)/2 + 
              2*ff[1122] == 
            0, \(-2\)*ff[1105] - \((5*ff[1106])\)/2 - \((5*ff[1107])\)/2 - 
              3*ff[1108] + 
              2*ff[1123] + \((5*ff[1124])\)/2 + \((5*ff[1125])\)/2 + 
              3*ff[1126] == 
            0, \(-3\)*ff[1109] - \((7*ff[1110])\)/2 - \((7*ff[1111])\)/2 - 
              4*ff[1112] + 
              3*ff[1127] + \((7*ff[1128])\)/2 + \((7*ff[1129])\)/2 + 
              4*ff[1130] == 
            0, \(-4\)*ff[1113] - \((9*ff[1114])\)/2 + 
              4*ff[1131] + \((9*ff[1132])\)/2 == 
            0, \(-ff[1117]\)/2 - ff[1118] - ff[1119] - \((3*ff[1120])\)/2 + 
              ff[1135]/2 + ff[1136] + ff[1137] + \((3*ff[1138])\)/2 == 
            0, \((\(-3\)*ff[1121])\)/2 - 2*ff[1122] - 
              2*ff[1123] - \((5*ff[1124])\)/2 + \((3*ff[1139])\)/2 + 
              2*ff[1140] + 2*ff[1141] + \((5*ff[1142])\)/2 == 
            0, \((\(-5\)*ff[1125])\)/2 - 3*ff[1126] - 
              3*ff[1127] - \((7*ff[1128])\)/2 + \((5*ff[1143])\)/2 + 
              3*ff[1144] + 3*ff[1145] + \((7*ff[1146])\)/2 == 
            0, \((\(-7\)*ff[1129])\)/2 - 4*ff[1130] - 
              4*ff[1131] - \((9*ff[1132])\)/2 + \((7*ff[1147])\)/2 + 
              4*ff[1148] + 4*ff[1149] + \((9*ff[1150])\)/2 == 
            0, \(-ff[1134]\)/2 - ff[1135]/2 - ff[1136] + ff[1152]/2 + 
              ff[1153]/2 + ff[1154] == 
            0, \(-ff[1137]\) - \((3*ff[1138])\)/2 - \((3*ff[1139])\)/2 - 
              2*ff[1140] + 
              ff[1155] + \((3*ff[1156])\)/2 + \((3*ff[1157])\)/2 + 
              2*ff[1158] == 
            0, \(-2\)*ff[1141] - \((5*ff[1142])\)/2 - \((5*ff[1143])\)/2 - 
              3*ff[1144] + 
              2*ff[1159] + \((5*ff[1160])\)/2 + \((5*ff[1161])\)/2 + 
              3*ff[1162] == 
            0, \(-3\)*ff[1145] - \((7*ff[1146])\)/2 - \((7*ff[1147])\)/2 - 
              4*ff[1148] + 
              3*ff[1163] + \((7*ff[1164])\)/2 + \((7*ff[1165])\)/2 + 
              4*ff[1166] == 
            0, \(-4\)*ff[1149] - \((9*ff[1150])\)/2 + 
              4*ff[1167] + \((9*ff[1168])\)/2 == 
            0, \(-ff[1153]\)/2 - ff[1154] - ff[1155] - \((3*ff[1156])\)/2 + 
              ff[1171]/2 + ff[1172] + ff[1173] + \((3*ff[1174])\)/2 == 
            0, \((\(-3\)*ff[1157])\)/2 - 2*ff[1158] - 
              2*ff[1159] - \((5*ff[1160])\)/2 + \((3*ff[1175])\)/2 + 
              2*ff[1176] + 2*ff[1177] + \((5*ff[1178])\)/2 == 
            0, \((\(-5\)*ff[1161])\)/2 - 3*ff[1162] - 
              3*ff[1163] - \((7*ff[1164])\)/2 + \((5*ff[1179])\)/2 + 
              3*ff[1180] + 3*ff[1181] + \((7*ff[1182])\)/2 == 
            0, \((\(-7\)*ff[1165])\)/2 - 4*ff[1166] - 
              4*ff[1167] - \((9*ff[1168])\)/2 + \((7*ff[1183])\)/2 + 
              4*ff[1184] + 4*ff[1185] + \((9*ff[1186])\)/2 == 
            0, \(-ff[1170]\)/2 - ff[1171]/2 - ff[1172] + ff[1187]/2 + 
              ff[1188] == 
            0, \(-ff[1173]\) - \((3*ff[1174])\)/2 - \((3*ff[1175])\)/2 - 
              2*ff[1176] + 
              ff[1189] + \((3*ff[1190])\)/2 + \((3*ff[1191])\)/2 + 
              2*ff[1192] == 
            0, \(-2\)*ff[1177] - \((5*ff[1178])\)/2 - \((5*ff[1179])\)/2 - 
              3*ff[1180] + 
              2*ff[1193] + \((5*ff[1194])\)/2 + \((5*ff[1195])\)/2 + 
              3*ff[1196] == 
            0, \(-3\)*ff[1181] - \((7*ff[1182])\)/2 - \((7*ff[1183])\)/2 - 
              4*ff[1184] + 
              3*ff[1197] + \((7*ff[1198])\)/2 + \((7*ff[1199])\)/2 + 
              4*ff[1200] == 
            0, \(-4\)*ff[1185] - \((9*ff[1186])\)/2 + 
              4*ff[1201] + \((9*ff[1202])\)/2 == 
            0, \(-ff[1187]\)/2 - ff[1188] - ff[1189] - \((3*ff[1190])\)/2 + 
              ff[1203] + \((3*ff[1204])\)/2 == 
            0, \((\(-3\)*ff[1191])\)/2 - 2*ff[1192] - 
              2*ff[1193] - \((5*ff[1194])\)/2 + \((3*ff[1205])\)/2 + 
              2*ff[1206] + 2*ff[1207] + \((5*ff[1208])\)/2 == 
            0, \((\(-5\)*ff[1195])\)/2 - 3*ff[1196] - 
              3*ff[1197] - \((7*ff[1198])\)/2 + \((5*ff[1209])\)/2 + 
              3*ff[1210] + 3*ff[1211] + \((7*ff[1212])\)/2 == 
            0, \((\(-7\)*ff[1199])\)/2 - 4*ff[1200] - 
              4*ff[1201] - \((9*ff[1202])\)/2 + \((7*ff[1213])\)/2 + 
              4*ff[1214] + 4*ff[1215] + \((9*ff[1216])\)/2 == 
            0, \(-ff[1203]\) - \((3*ff[1204])\)/2 - \((3*ff[1205])\)/2 - 
              2*ff[1206] + \((3*ff[1217])\)/2 + 2*ff[1218] == 
            0, \(-2\)*ff[1207] - \((5*ff[1208])\)/2 - \((5*ff[1209])\)/2 - 
              3*ff[1210] + 
              2*ff[1219] + \((5*ff[1220])\)/2 + \((5*ff[1221])\)/2 + 
              3*ff[1222] == 
            0, \(-3\)*ff[1211] - \((7*ff[1212])\)/2 - \((7*ff[1213])\)/2 - 
              4*ff[1214] + 
              3*ff[1223] + \((7*ff[1224])\)/2 + \((7*ff[1225])\)/2 + 
              4*ff[1226] == 
            0, \(-4\)*ff[1215] - \((9*ff[1216])\)/2 + 
              4*ff[1227] + \((9*ff[1228])\)/2 == 
            0, \((\(-3\)*ff[1217])\)/2 - 2*ff[1218] - 
              2*ff[1219] - \((5*ff[1220])\)/2 + 
              2*ff[1229] + \((5*ff[1230])\)/2 == 
            0, \((\(-5\)*ff[1221])\)/2 - 3*ff[1222] - 
              3*ff[1223] - \((7*ff[1224])\)/2 + \((5*ff[1231])\)/2 + 
              3*ff[1232] + 3*ff[1233] + \((7*ff[1234])\)/2 == 
            0, \((\(-7\)*ff[1225])\)/2 - 4*ff[1226] - 
              4*ff[1227] - \((9*ff[1228])\)/2 + \((7*ff[1235])\)/2 + 
              4*ff[1236] + 4*ff[1237] + \((9*ff[1238])\)/2 == 
            0, \(-2\)*ff[1229] - \((5*ff[1230])\)/2 - \((5*ff[1231])\)/2 - 
              3*ff[1232] + \((5*ff[1239])\)/2 + 3*ff[1240] == 
            0, \(-3\)*ff[1233] - \((7*ff[1234])\)/2 - \((7*ff[1235])\)/2 - 
              4*ff[1236] + 
              3*ff[1241] + \((7*ff[1242])\)/2 + \((7*ff[1243])\)/2 + 
              4*ff[1244] == 
            0, \(-4\)*ff[1237] - \((9*ff[1238])\)/2 + 
              4*ff[1245] + \((9*ff[1246])\)/2 == 
            0, \((\(-5\)*ff[1239])\)/2 - 3*ff[1240] - 
              3*ff[1241] - \((7*ff[1242])\)/2 + 
              3*ff[1247] + \((7*ff[1248])\)/2 == 
            0, \((\(-7\)*ff[1243])\)/2 - 4*ff[1244] - 
              4*ff[1245] - \((9*ff[1246])\)/2 + \((7*ff[1249])\)/2 + 
              4*ff[1250] + 4*ff[1251] + \((9*ff[1252])\)/2 == 0, 
          7/2 - 3*ff[1247] - \((7*ff[1248])\)/2 - \((7*ff[1249])\)/2 - 
              4*ff[1250] + \((7*ff[1253])\)/2 + 4*ff[1254] == 
            0, \(-4\)*ff[1251] - \((9*ff[1252])\)/2 + 
              4*ff[1255] + \((9*ff[1256])\)/2 == 
            0, \((\(-7\)*ff[1253])\)/2 - 4*ff[1254] - 
              4*ff[1255] - \((9*ff[1256])\)/2 + 
              4*ff[1257] + \((9*ff[1258])\)/2 == 
            0, \(-4\)*ff[1257] - \((9*ff[1258])\)/2 == 
            0}\ ;\)
\)
var =  
        Array[ff, 1260] ;

sol = {32982452033034296515812725837737578638810213249557624587856226769843587913485255200777790497464897878807307425950962686248428050620861912160073749406414888985413975494250850077477934505287114124709100769494667467704159089757442243460986677891763716860360400033217616543971087/
            113428601784718019271324241177488010668521444070419225120942869762819365124544712398592940948829460978920746149358471062427727669604991894190145410998668891577677769895031152825731457858596979039350724926570903678975659701713186209298131140401783407517399237377657132810240, {ff[1] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/185034067370072745822928439032132858944805414513375719014800687943645293037058114246232231552323986716620480274258767396357073424003962926789008310, 
            ff[2] -> 0, ff[3] -> 0, 
            ff[4] -> 
              92743924119840740181753268209269293879046608523570822544113174542506945524275671902493137161770896740441855401495460335771430207398362887808312129/185034067370072745822928439032132858944805414513375719014800687943645293037058114246232231552323986716620480274258767396357073424003962926789008310, 
            ff[5] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/370068134740145491645856878064265717889610829026751438029601375887290586074116228492464463104647973433240960548517534792714146848007925853578016620, 
            ff[6] -> 0, ff[7] -> 0, 
            ff[8] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/370068134740145491645856878064265717889610829026751438029601375887290586074116228492464463104647973433240960548517534792714146848007925853578016620, 
            ff[9] -> 0, 
            ff[10] -> 
              92743924119840740181753268209269293879046608523570822544113174542506945524275671902493137161770896740441855401495460335771430207398362887808312129/185034067370072745822928439032132858944805414513375719014800687943645293037058114246232231552323986716620480274258767396357073424003962926789008310, 
            ff[11] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/740136269480290983291713756128531435779221658053502876059202751774581172148232456984928926209295946866481921097035069585428293696015851707156033240, 
            ff[12] -> 0, ff[13] -> 0, 
            ff[14] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/740136269480290983291713756128531435779221658053502876059202751774581172148232456984928926209295946866481921097035069585428293696015851707156033240, 
            ff[15] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/740136269480290983291713756128531435779221658053502876059202751774581172148232456984928926209295946866481921097035069585428293696015851707156033240, 
            ff[16] -> 0, ff[17] -> 0, 
            ff[18] -> 
              154421946576531655456062747886646913527315080028029395549046737190388709869961709984570547679212225645982015492915049467890454682066350530071314899/246712089826763661097237918709510478593073886017834292019734250591527057382744152328309642069765315622160640365678356528476097898671950569052011080, 
            ff[19] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/1480272538960581966583427512257062871558443316107005752118405503549162344296464913969857852418591893732963842194070139170856587392031703414312066480, 
            ff[20] -> 0, ff[21] -> 0, 
            ff[22] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/1480272538960581966583427512257062871558443316107005752118405503549162344296464913969857852418591893732963842194070139170856587392031703414312066480, 
            ff[23] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/740136269480290983291713756128531435779221658053502876059202751774581172148232456984928926209295946866481921097035069585428293696015851707156033240, 
            ff[24] -> 0, ff[25] -> 0, 
            ff[26] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/740136269480290983291713756128531435779221658053502876059202751774581172148232456984928926209295946866481921097035069585428293696015851707156033240, 
            ff[27] -> 0, 
            ff[28] -> 
              154421946576531655456062747886646913527315080028029395549046737190388709869961709984570547679212225645982015492915049467890454682066350530071314899/246712089826763661097237918709510478593073886017834292019734250591527057382744152328309642069765315622160640365678356528476097898671950569052011080, 
            ff[29] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/2960545077921163933166855024514125743116886632214011504236811007098324688592929827939715704837183787465927684388140278341713174784063406828624132960, 
            ff[30] -> 0, ff[31] -> 0, 
            ff[32] -> 
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              14676229853099756290274481295895245438528570015023910870421885733265039732247589351094458634619077194075752525165559746497395444858410288278786096362687239004310588522870970010133888104955732970816449908390382183762634547320341959096851236848649002243667/
                238052660029416374424915105391134096568366472742065984985217986461365466290831742742470388975681139949052594433369275030967289371664708870578326144207209066136613835438221780858604397692705889115360938487482072765701636740668048868879520585411033027665920, ff[1050] -> 0, 
            ff[1051] -> 0, 
            ff[1052] -> 
              14676229853099756290274481295895245438528570015023910870421885733265039732247589351094458634619077194075752525165559746497395444858410288278786096362687239004310588522870970010133888104955732970816449908390382183762634547320341959096851236848649002243667/
                238052660029416374424915105391134096568366472742065984985217986461365466290831742742470388975681139949052594433369275030967289371664708870578326144207209066136613835438221780858604397692705889115360938487482072765701636740668048868879520585411033027665920, 
            ff[1053] -> 
              148935642618234931996221819853628230907057979193269210884541431388202092324241184327910049281469141553613001611812637435985435865653816365301927136980343713585894529811725886996849904721184688812676179120812592914986824650977714032417081829996077812187223/
                2440039765301517837855379830259124489825756345606176346098484361228996029481025363110321487000731684477789092942035069067414716059563265923427842978123892927900291813241773253800695076350235363432449619496691245848441776591847500906015086000463088533575680, ff[1054] -> 0, 
            ff[1055] -> 0, 
            ff[1056] -> 
              148935642618234931996221819853628230907057979193269210884541431388202092324241184327910049281469141553613001611812637435985435865653816365301927136980343713585894529811725886996849904721184688812676179120812592914986824650977714032417081829996077812187223/
                2440039765301517837855379830259124489825756345606176346098484361228996029481025363110321487000731684477789092942035069067414716059563265923427842978123892927900291813241773253800695076350235363432449619496691245848441776591847500906015086000463088533575680, ff[1057] -> 429/16384, 
            ff[1058] -> 0, ff[1059] -> 0, 
            ff[1060] -> 9949/16384, 
            ff[1061] -> 
              329954104790618839851325635319576522359487408599350869117920453345523474397603878720351970611273391560536757927484086909762743523481000575797959971389760362522838323919628212480895765666460666842585078146910085534388843323983197165599888251158585158941471/
                9760159061206071351421519321036497959303025382424705384393937444915984117924101452441285948002926737911156371768140276269658864238253063693711371912495571711601167252967093015202780305400941453729798477986764983393767106367390003624060344001852354134302720, ff[1062] -> 0, 
            ff[1063] -> 0, 
            ff[1064] -> 
              329873865261034270457598730535920821821190797213240401871903345873343886410353618406195635352156618457636080500441393853885828879757215313914356468142667399957408325948831707460168619557081267288793172318709456452508394112460930200760078908198129784339231/
                9760159061206071351421519321036497959303025382424705384393937444915984117924101452441285948002926737911156371768140276269658864238253063693711371912495571711601167252967093015202780305400941453729798477986764983393767106367390003624060344001852354134302720, 
            ff[1065] -> 
              104617463600327216697011224766287442277221237813045155984286404453567766453293308790161003492100861825281413918984202584621302089299072648870116435946625276572835176330299122358003318515254589999283759752356859820527263907721939299262481689741957514337985/
                1952031812241214270284303864207299591860605076484941076878787488983196823584820290488257189600585347582231274353628055253931772847650612738742274382499114342320233450593418603040556061080188290745959695597352996678753421273478000724812068800370470826860544, ff[1066] -> 0, 
            ff[1067] -> 0, 
            ff[1068] -> 
              104617463600327216697011224766287442277221237813045155984286404453567766453293308790161003492100861825281413918984202584621302089299072648870116435946625276572835176330299122358003318515254589999283759752356859820527263907721939299262481689741957514337985/
                1952031812241214270284303864207299591860605076484941076878787488983196823584820290488257189600585347582231274353628055253931772847650612738742274382499114342320233450593418603040556061080188290745959695597352996678753421273478000724812068800370470826860544, 
            ff[1069] -> 
              680363529952543932317451342431972914573236552166734911453162607859894425777835782838940590578260020787804637468654886289679916031894280394509877722007227215489292377223923929040962232030097153610530093726227039965899713341658344149629392972879430612290769/
                9760159061206071351421519321036497959303025382424705384393937444915984117924101452441285948002926737911156371768140276269658864238253063693711371912495571711601167252967093015202780305400941453729798477986764983393767106367390003624060344001852354134302720, ff[1070] -> 0, 
            ff[1071] -> 0, 
            ff[1072] -> 
              680363529952543932317451342431972914573236552166734911453162607859894425777835782838940590578260020787804637468654886289679916031894280394509877722007227215489292377223923929040962232030097153610530093726227039965899713341658344149629392972879430612290769/
                9760159061206071351421519321036497959303025382424705384393937444915984117924101452441285948002926737911156371768140276269658864238253063693711371912495571711601167252967093015202780305400941453729798477986764983393767106367390003624060344001852354134302720, ff[1073] -> 429/8192, 
            ff[1074] -> 0, ff[1075] -> 0, 
            ff[1076] -> 429/8192, ff[1077] -> 0, 
            ff[1078] -> 595/1024, 
            ff[1079] -> 
              1898409320776957873498186071640767366733262260581821460323709452502858932522512809984/
                230918314576242210632240127572840684818885340830021123102586742143709941995671552782361677, 
            ff[1080] -> 
              1666208177706949844133665760769671568229932261227860532344924538306435022728417229583891804853290660363022163491983226040517221160580257001738097856632965946915430700334069056576877226430142220884465405306264648960653161640532883765035066939402230535921/
                61000994132537945946384495756478112245643908640154408652462109030724900737025634077758037175018292111944727323550876726685367901489081648085696074453097323197507295331044331345017376908755884085811240487417281146211044414796187522650377150011577213339392, 
            ff[1081] -> 
              190499833640821921352148256677444124392446266742548083418932576354643250436241418832978689061/
                4729207082521440473748277812691777225090771780198832601140976479103179612071353400982767144960, ff[1082] -> 0, ff[1083] -> 0, 
            ff[1084] -> 
              190499833640821921352148256677444124392446266742548083418932576354643250436241418832978689061/
                4729207082521440473748277812691777225090771780198832601140976479103179612071353400982767144960, 
            ff[1085] -> 
              163255053478578900279075327078545057511654986375107110318561319729504873837193151955660363248305471748906381086919138576231029629792284245287636770060548129330001005864694714427999075566801530189191429433788007283490089178695698498377567447831918115112187/
                2440039765301517837855379830259124489825756345606176346098484361228996029481025363110321487000731684477789092942035069067414716059563265923427842978123892927900291813241773253800695076350235363432449619496691245848441776591847500906015086000463088533575680, ff[1086] -> 0, 
            ff[1087] -> 0, 
            ff[1088] -> 
              163255053478578900279075327078545057511654986375107110318561319729504873837193151955660363248305471748906381086919138576231029629792284245287636770060548129330001005864694714427999075566801530189191429433788007283490089178695698498377567447831918115112187/
                2440039765301517837855379830259124489825756345606176346098484361228996029481025363110321487000731684477789092942035069067414716059563265923427842978123892927900291813241773253800695076350235363432449619496691245848441776591847500906015086000463088533575680, ff[1089] -> 297/4096, 
            ff[1090] -> 0, ff[1091] -> 0, 
            ff[1092] -> 297/4096, ff[1093] -> 33/1024, 
            ff[1094] -> 0, ff[1095] -> 0, 
            ff[1096] -> 595/1024, 
            ff[1097] -> 
              1666709674766853402844458915667519696594286082391050952632531460007557447648731356547368900222770492256151397411000057639747937683853914888510619751927296962949368187651547212956421889613763468095664816732518580722405969212547052295283875332905076627185/
                61000994132537945946384495756478112245643908640154408652462109030724900737025634077758037175018292111944727323550876726685367901489081648085696074453097323197507295331044331345017376908755884085811240487417281146211044414796187522650377150011577213339392, ff[1098] -> 0, ff[1099] -> 0, 
            ff[1100] -> 
              8331542385594652779379121958746205969514015127302493082012229613233297538562400274882936119635933133708240051378932961801816822326174942895463011178459160750611090988987823439263930795334332351633526437957577176565018615774678587355424143090513998770869/
                305004970662689729731922478782390561228219543200772043262310545153624503685128170388790185875091460559723636617754383633426839507445408240428480372265486615987536476655221656725086884543779420429056202437086405731055222073980937613251885750057886066696960, 
            ff[1101] -> 
              129924871959721060691872494004377448606684095296591614628211545902962704283581037840420802006805900558928387010051272076229916608301395210611604550184356838199285142010203595419906995079995230804967728390547667123135992255020870800713880408321839351298599/
                2440039765301517837855379830259124489825756345606176346098484361228996029481025363110321487000731684477789092942035069067414716059563265923427842978123892927900291813241773253800695076350235363432449619496691245848441776591847500906015086000463088533575680, ff[1102] -> 0, 
            ff[1103] -> 0, 
            ff[1104] -> 
              129924871959721060691872494004377448606684095296591614628211545902962704283581037840420802006805900558928387010051272076229916608301395210611604550184356838199285142010203595419906995079995230804967728390547667123135992255020870800713880408321839351298599/
                2440039765301517837855379830259124489825756345606176346098484361228996029481025363110321487000731684477789092942035069067414716059563265923427842978123892927900291813241773253800695076350235363432449619496691245848441776591847500906015086000463088533575680, ff[1105] -> 165/2048, 
            ff[1106] -> 0, ff[1107] -> 0, 
            ff[1108] -> 165/2048, ff[1109] -> 33/512, 
            ff[1110] -> 0, ff[1111] -> 0, ff[1112] -> 33/512, 
            ff[1113] -> 0, ff[1114] -> 281/512, 
            ff[1115] -> 
              7593637283107831493992744286563069466933049042327285841294837810011435730090051239936/
                1154591572881211053161200637864203424094426704150105615512933710718549709978357763911808385, 
            ff[1116] -> 
              13042196061935521650279822685685341942128985009464757288695666764189802419460279013616780859187382923297033783168960599145068678627450638995065449152735364916601081523391730918941124744432402543462771210426554109202120631581580357255950569869771973735489/
                610009941325379459463844957564781122456439086401544086524621090307249007370256340777580371750182921119447273235508767266853679014890816480856960744530973231975072953310443313450173769087558840858112404874172811462110444147961875226503771500115772133393920, 
            ff[1117] -> 
              20283973480443089467236665149299481935927075499745215039353251688743387734789322085914963619356349611535926422346771248062198610677249132586786595561101278085843282432559562838114598436904926863071334541403754597057953831517133992165746002492284021347987/
                610009941325379459463844957564781122456439086401544086524621090307249007370256340777580371750182921119447273235508767266853679014890816480856960744530973231975072953310443313450173769087558840858112404874172811462110444147961875226503771500115772133393920, ff[1118] -> 0, 
            ff[1119] -> 0, 
            ff[1120] -> 
              20283973480443089467236665149299481935927075499745215039353251688743387734789322085914963619356349611535926422346771248062198610677249132586786595561101278085843282432559562838114598436904926863071334541403754597057953831517133992165746002492284021347987/
                610009941325379459463844957564781122456439086401544086524621090307249007370256340777580371750182921119447273235508767266853679014890816480856960744530973231975072953310443313450173769087558840858112404874172811462110444147961875226503771500115772133393920, ff[1121] -> 75/1024, 
            ff[1122] -> 0, ff[1123] -> 0, ff[1124] -> 75/1024, 
            ff[1125] -> 45/512, ff[1126] -> 0, ff[1127] -> 0, 
            ff[1128] -> 45/512, ff[1129] -> 21/512, 
            ff[1130] -> 0, ff[1131] -> 0, ff[1132] -> 281/512, 
            ff[1133] -> 
              13046208038414750119966167924868126969043815578770280650996522137798781818822792029324597622143221578442067654521095251938914410813639902089245624315090013044872581421931556169977482049901372521152366501836585563296143092157693705497941037017794742465601/
                610009941325379459463844957564781122456439086401544086524621090307249007370256340777580371750182921119447273235508767266853679014890816480856960744530973231975072953310443313450173769087558840858112404874172811462110444147961875226503771500115772133393920, ff[1134] -> 0, 
            ff[1135] -> 0, 
            ff[1136] -> 
              8399453961305621501809631364518709367315371052534003640884688068315441096537782451137212322199146742163500545164759847286410242053615364815881901859827014641751077092888716568505189519583117977765647732021052339668677209919090970433832179783150371599029/
                610009941325379459463844957564781122456439086401544086524621090307249007370256340777580371750182921119447273235508767266853679014890816480856960744530973231975072953310443313450173769087558840858112404874172811462110444147961875226503771500115772133393920, ff[1137] -> 27/512, 
            ff[1138] -> 0, ff[1139] -> 0, ff[1140] -> 27/512, 
            ff[1141] -> 3/32, ff[1142] -> 0, ff[1143] -> 0, 
            ff[1144] -> 3/32, ff[1145] -> 21/256, 
            ff[1146] -> 0, ff[1147] -> 0, ff[1148] -> 21/256, 
            ff[1149] -> 0, ff[1150] -> 65/128, 
            ff[1151] -> 
              1161688519277282154539134140087354400432111131559069252527958517370835180571252394546846324986018709069641777339083851163126042190006134318340930613815749600780376082260709900368073132579563635846679692453883305906866470559650683766027214308661092716643/
                152502485331344864865961239391195280614109771600386021631155272576812251842564085194395092937545730279861818308877191816713419753722704120214240186132743307993768238327610828362543442271889710214528101218543202865527611036990468806625942875028943033348480, 
            ff[1152] -> 
              232321463858200017392094083252802573168917648976144855198766012777426069912340008080979207723103974545145923429837577382402731530878840787756412815205527288444830309951169501674199298199802540658758580593636456875531177084666826451077846894550974464/
                1191425666651131756765322182743713129797732590628015793993400567006345717520031915581211663574576017811420455538103061068073591825958625939173751454162057093701314361934459596582370642749138361051000790769868772386934461226488037551765178711163617448035, ff[1153] -> 7/256, 
            ff[1154] -> 0, ff[1155] -> 0, ff[1156] -> 7/256, 
            ff[1157] -> 5/64, ff[1158] -> 0, ff[1159] -> 0, 
            ff[1160] -> 5/64, ff[1161] -> 7/64, ff[1162] -> 0, 
            ff[1163] -> 0, ff[1164] -> 7/64, 
            ff[1165] -> 7/128, ff[1166] -> 0, ff[1167] -> 0, 
            ff[1168] -> 65/128, ff[1169] -> 1/128, 
            ff[1170] -> 0, ff[1171] -> 0, ff[1172] -> 1/128, 
            ff[1173] -> 3/64, ff[1174] -> 0, ff[1175] -> 0, 
            ff[1176] -> 3/64, ff[1177] -> 7/64, ff[1178] -> 0, 
            ff[1179] -> 0, ff[1180] -> 7/64, ff[1181] -> 7/64, 
            ff[1182] -> 0, ff[1183] -> 0, ff[1184] -> 7/64, 
            ff[1185] -> 0, ff[1186] -> 29/64, 
            ff[1187] -> 1/64, ff[1188] -> 0, ff[1189] -> 0, 
            ff[1190] -> 1/64, ff[1191] -> 5/64, ff[1192] -> 0, 
            ff[1193] -> 0, ff[1194] -> 5/64, ff[1195] -> 9/64, 
            ff[1196] -> 0, ff[1197] -> 0, ff[1198] -> 9/64, 
            ff[1199] -> 5/64, ff[1200] -> 0, ff[1201] -> 0, 
            ff[1202] -> 29/64, ff[1203] -> 1/32, 
            ff[1204] -> 0, ff[1205] -> 0, ff[1206] -> 1/32, 
            ff[1207] -> 1/8, ff[1208] -> 0, ff[1209] -> 0, 
            ff[1210] -> 1/8, ff[1211] -> 5/32, ff[1212] -> 0, 
            ff[1213] -> 0, ff[1214] -> 5/32, ff[1215] -> 0, 
            ff[1216] -> 3/8, ff[1217] -> 1/16, ff[1218] -> 0, 
            ff[1219] -> 0, ff[1220] -> 1/16, ff[1221] -> 3/16, 
            ff[1222] -> 0, ff[1223] -> 0, ff[1224] -> 3/16, 
            ff[1225] -> 1/8, ff[1226] -> 0, ff[1227] -> 0, 
            ff[1228] -> 3/8, ff[1229] -> 1/8, ff[1230] -> 0, 
            ff[1231] -> 0, ff[1232] -> 1/8, ff[1233] -> 1/4, 
            ff[1234] -> 0, ff[1235] -> 0, ff[1236] -> 1/4, 
            ff[1237] -> 0, ff[1238] -> 1/4, ff[1239] -> 1/4, 
            ff[1240] -> 0, ff[1241] -> 0, ff[1242] -> 1/4, 
            ff[1243] -> 1/4, ff[1244] -> 0, ff[1245] -> 0, 
            ff[1246] -> 1/4, ff[1247] -> 1/2, ff[1248] -> 0, 
            ff[1249] -> 0, ff[1250] -> 1/2, ff[1251] -> 0, 
            ff[1252] -> 0, ff[1253] -> 0, ff[1254] -> 0, 
            ff[1255] -> 0, ff[1256] -> 0, ff[1257] -> 0, 
            ff[1258] -> 0, 
            ff[1259] -> 
              92290143250232005641175170822863565065758805989804896470687513401138347512782442343739094390553089976178624872763307060585643216605600038980696181/92517033685036372911464219516066429472402707256687859507400343971822646518529057123116115776161993358310240137129383698178536712001981463394504155, 
            ff[1260] -> 
              226890434804367270289048693202864406643901266882963036712830570684299005746614779377021385608903382131615264366076637592893495396381424413807974/92517033685036372911464219516066429472402707256687859507400343971822646518529057123116115776161993358310240137129383698178536712001981463394504155}} ;

Apply[And, equ /. sol[[2]]]

Min[var /. sol[[2]]]

sol1  =  ConstrainedMin[fun, equ, var];  // Timing

sol2  =  ConstrainedMin[fun, equ, var];  // Timing

sol3  =  ConstrainedMin[fun, equ, var];  // Timing

sol4  =  ConstrainedMin[fun, equ, var];  // Timing

sol5  =  ConstrainedMin[fun, equ, var];  // Timing