{"text_format":"2","workbook":"xlsx","n_sheets":1,"sheets":["Mu"],"not_rendered":{"charts":0,"images":0,"macros":0,"external_links":0,"defined_names":1,"comments":0,"pivot_tables":0},"unopened":[],"bounds":{"document_bytes":16777216,"sheet_cells":100000,"run_cost":"one","rows_first":2000,"rows_last":500,"rows_between":2000,"halvings":0,"cell_chars":16384,"cell_head_chars":4096},"cells_cut":0,"cells_raw":0,"read":"whole","date_system":"1900"}

{"sheet":"Mu","index":0,"n_rows":5144,"n_cols":4,"rows_kept":5144,"cut":false,"hidden":false,"merged":[[5095,0,5095,3],[5120,0,5120,3]]}
["Particella CCT (vecchio)","Foglio NCT (nuovo)","Mappale NCT (nuovo)","Sub. NCT (nuovo)"]
[1,"61                                62","185                                       62"]
[2,62,20]
[3,62,19]
[4,61,293]
[5,59,"149p"]
[6,62,"409/410"]
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[22,59,"3/59/61p"]
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[24,59,166]
[25,60,"241p/242p"]
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[27,60,271]
[28,60,121]
[29,60,131]
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[31,60,287]
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[35,60,285]
[36,58,116]
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[38,60,135]
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[40,60,"296p","1,2,+D11533"]
[41,60,286]
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[51,60,294]
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[56,61,"1= 61 sub 1/62 sub 1                                          2= 61 sub 2/62 sub 2",1.2]
[57,60,244]
[58,60,305]
[59,60,308]
[60,60,237]
[61,60,303]
[62,60," 1 = 300 sub 1                                      2 = 300 sub 2",1.2]
[63,60,299]
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[66,60,136]
[67,60,142]
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[75,60,149]
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[77,60,152]
[78,60,151]
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[794,26,"167p"]
[795,26,168]
[796,26,"175p"]
[797,26,173]
[798,26,"170p"]
[799,60,"25p"]
[800,26,"165/170p"]
[801,26,"201/202"]
[802,26,203]
[803,60,29]
[804,60,30]
[805,60,24]
[806,60,23]
[807,60,20]
[808,60,103]
[809,60,392]
[810,60,"18p"]
[811,60,"18p"]
[812,60,"18p"]
[813,60,19]
[814,26,160]
[815,26,"159p"]
[816,60,"18p"]
[817,60,17]
[818,60,21]
[819,60,"22/378"]
[820,60,"25p"]
[821,60,26]
[822,60,27]
[823,60,28]
[824,26,"161p"]
[825,26,"161p"]
[826,26,162]
[827,26,"164p"]
[828,26,"164p"]
[829,26,"161p"]
[830,26,166]
[831,26,163]
[832,26,"110p"]
[833,26,"110p"]
[834,26,"155/156"]
[835,26,"228/229"]
[836,64,"39p/40p"]
[837,64,"56p"]
[838,26,"157/158p"]
[839,64,"40p/41p"]
[840,26,"159p"]
[841,60,14]
[842,60,"16p"]
[843,60,"15/16p"]
[844,26,"107p"]
[845,64,"58p"]
[846,60,"82p"]
[847,64,"44p/45p"]
[848,26,"158p"]
[849,26,199]
[850,26,"200/214"]
[851,26,106]
[852,26,"104p"]
[853,26,153]
[854,26,152]
[855,64,"39p"]
[856,26,"62/92p"]
[857,60,"74p"]
[858,60,"74p"]
[859,60,73]
[860,60,"65/223"]
[861,60,"63/221"]
[862,60,"62/220"]
[863,60,"214/216"]
[864,60,"209/331"]
[865,60,"208/330"]
[866,59,null,"1,2,3"]
[867,59,"164/165"]
[868,60,"66p/69p"]
[869,60,2]
[870,26,"107p"]
[871,26,"60p"]
[872,26,75]
[873,27,158]
[874,27,"157/159"]
[875,27,"167/236"]
[876,27,160]
[877,27,172]
[878,27,169]
[879,27,168]
[880,67,"46p"]
[881,67,45]
[882,67,"47p",1.2]
[883,67,"49p",1.2]
[884,67,"55 sub 1p/56"]
[885,67,57]
[886,67,"53p/54/55 sub 2p"]
[887,67,"46p"]
[888,67,"46p"]
[889,67,51]
[890,27,119]
[891,27,"124p"]
[892,27,"124p"]
[893,27,"124p"]
[894,27,123]
[895,27,"122p"]
[896,27,"122p"]
[897,27,121]
[898,27,"120p"]
[899,27,"120p"]
[900,64,"52p/53p"]
[901,26,105]
[902,27,207]
[903,27,170]
[904,26,"104p"]
[905,27,173]
[906,27,"129p"]
[907,27,"130p/131p"]
[908,61,"51/58"]
[909,29,"58p"]
[910,27,"130p/131p"]
[911,61,175]
[912,60,279]
[913,60,12]
[914,27,"132p/223p"]
[915,60,"11/398"]
[916,61,"50p"]
[917,26,"39p"]
[918,27,"132p/223p"]
[919,60,"64/222"]
[920,27,137]
[921,27,"175p/176"]
[922,27,"179p"]
[923,27,240]
[924,27,183]
[925,27,"189p"]
[926,27,"191p/192/193p/194p"]
[927,27,"187p/190/196p"]
[928,60,"218/219"]
[929,27,"196p"]
[930,27,197]
[931,27,198]
[932,27,241]
[933,27,147]
[934,32,"76p/79p/92p"]
[935,32,"79p"]
[936,27,144]
[937,32,"75p"]
[938,27,"145p"]
[939,27,146]
[940,60,"210/211"]
[941,27,185]
[942,27,181]
[943,27,182]
[944,27,140]
[945,27,142]
[946,27,141]
[947,27,"136p"]
[948,27,"143p"]
[949,60,"66p/69p"]
[950,32,"70p"]
[951,60,"59p/60p"]
[952,60,"59p"]
[953,60,"68/69p/389"]
[954,32,"71p"]
[955,60,"60p"]
[956,"27                                     32","136p                                                  69"]
[957,67,"50p"]
[958,32,68]
[959,67,52]
[960,32,66]
[961,32,67]
[962,32,65]
[963,27,127]
[964,27,138]
[965,27,"139p"]
[966,27,134]
[967,27,135]
[968,32,"98/50p"]
[969,27,"106/220"]
[970,32,47]
[971,27,"80p"]
[972,27,77]
[973,27,76]
[974,27,74]
[975,27,"81p"]
[976,27,"82p"]
[977,27,"82p"]
[978,27,"177p"]
[979,27,238]
[980,27,83]
[981,60,418]
[982,27,"103p"]
[983,27,"66p"]
[984,27,218]
[985,27,100]
[986,27,"175p"]
[987,27,"103p"]
[988,27,"95p"]
[989,27,102]
[990,27,98]
[991,27,97]
[992,27,96]
[993,27,"66p"]
[994,27,67]
[995,27,"66p"]
[996,27,"66p"]
[997,27,"66p"]
[998,60,"114p"]
[999,27,"66p"]
[1000,27,"95p"]
[1001,27,"95p"]
[1002,27,234]
[1003,27,"70p/72"]
[1004,95,"128/129p/130p"]
[1005,60,326]
[1006,27,"212p"]
[1007,236,148]
[1008,27,86]
[1009,27,"89p"]
[1010,27,"91p"]
[1011,27,"91p"]
[1012,27,115]
[1013,27,90]
[1014,27,"114p"]
[1015,27,"114p"]
[1016,27,"114p"]
[1017,27,113]
[1018,27,112]
[1019,27,111]
[1020,27,225]
[1021,26,181]
[1022,27,"118p"]
[1023,27,117]
[1024,27,239]
[1025,27]
[1026,27,188]
[1027,27,"116p"]
[1028,27,"116p"]
[1029,27,"242/202/203p/204p"]
[1030,27,"116p"]
[1031,27,109]
[1032,27,110]
[1033,27,237]
[1034,27,156]
[1035,27,"189p/191p"]
[1036,27,"154p/155p"]
[1037,27,213]
[1038,27,"154p/155p"]
[1039,27,153]
[1040,27,152]
[1041,27,"211/221"]
[1042,27,"151p"]
[1043,27,"151p"]
[1044,27,150]
[1045,27,149]
[1046,59,58]
[1047,59,"56p"]
[1048,27,107]
[1049,59,119]
[1050,61,"64p/65p"]
[1051,61,"68p"]
[1052,59,118]
[1053,61,182]
[1054,61,"68p/69p"]
[1055,61,70]
[1056,61,"69p/184/186 sub 2p"]
[1057,61,187]
[1058,61,73]
[1059,61,"1,4 = 74 sub 1p                                                                                          2 = 74 sub 2                                                                                              3 = 74 sub 3 ","1,2,3,4"]
[1060,61,"1,4 = 188 sub 1 p                                                                                2,3 = 188 sub 2p","1,2,3,4"]
[1061,61,"1 = 189 sub 1                                                                                             2 = 189 sub 2",1.2]
[1062,61,"1,3 = 78 sub 1p                                                                                          2 = 78 sub 2","1,2,3"]
[1063,61,"75p","1,2,3"]
[1064,21,"83/153"]
[1065,61,88]
[1066,61,84]
[1067,61,"1 = 2 sub 1                                                                                                  2 = 2 sub 2                                                                                                    3 = 2 sub 3","1,2,3,4,5,6,7"]
[1068,"60                                          61","332                                                                                                               2 sub 4"]
[1069,60,333]
[1070,60,334]
[1071,61,"1 = 102 sub 1                                                                                           2 = 102 sub 2",1.2]
[1072,61,"1 = 103 sub 1                                                                                            2 = 103 sub 2",1.2]
[1073,61,104]
[1074,61,101]
[1075,61,100]
[1076,61,"99p"]
[1077,61,"94p/416"]
[1078,61,98]
[1079,61,"92/94p"]
[1080,61,"97p"]
[1081,65,27]
[1082,61,95]
[1083,61,"94p"]
[1084,61,93]
[1085,61,"1 = 91 sub 1                                                                                            2 = 91 sub 2                                                                                                3 = 91 sub 3                                                                                              4 = 91 sub 4                                                                                             5 = 91 sub 5                                                                                              6 = 91 sub 6","1,2,3,4,5,6"]
[1086,61,"221p/225p",1.2]
[1087,61,224]
[1088,61,"223p"]
[1089,61,"225p"]
[1090,61,"425/215"]
[1091,32,"48/49p"]
[1092,61,212]
[1093,61,211]
[1094,61,"1,2=226sub 1p/227 sub 1p                                                             3,4 =226 sub 2p/226 sub 2p","1,2,3,4"]
[1095,61,"alle strade"]
[1096,61,112]
[1097,61,111]
[1098,61,"3/105/107"]
[1099,61,"4p",1.2]
[1100,61,26]
[1101,61,"108 sub 1p/ 417"]
[1102,65,85]
[1103,61,"110p"]
[1104,27,"81p"]
[1105,61,109]
[1106,61,115]
[1107,27,"133p/222"]
[1108,61,125]
[1109,61]
[1110,61,"123/124"]
[1111,61,"120p/ 121 sub 2"]
[1112,61,"118/ 121 sub 1 "]
[1113,61,"28/30p/408"]
[1114,65,"92p"]
[1115,27,"191p"]
[1116,61,347]
[1117,61,"1 = 24 sub 1                                                                                            2 = 24 sub 2",1.2]
[1118,27,99]
[1119,61,20]
[1120,61,19]
[1121,61,"1 = 116 sub 1p /117 sub 1                                                                      2 = 116 sub 2 / 117 sub 2                                                                  3 = 116 sub 3p / 117 sub 3","1,2,3"]
[1122,61,"1 = 116 sub 1p                                                                                           2 = 116 sub 4                                                                                              3 = 116 sub 3p","1,2,3"]
[1123,61,"1 = 15 sub 1                                                                                               2 = 15 sub 2",1.2]
[1124,27,"191p/195/196p"]
[1125,61,14]
[1126,61,13]
[1127,61,11]
[1128,61,5]
[1129,61,"1 = 9 sub 1                                                                                                     2 = 9 sub 2                                                                                                3 = 9 sub 3","1,2,3"]
[1130,61,25]
[1131,61,"1 = 246 sub 3                                                                                           2 = 246 sub 4",1.2]
[1132,61,"1= 7 sub 1/8 sub 1/ 21 sub 1                                                             2 =7 sub 2/8 sub 2/ 21 sub 2                                                          3= 7 sub 3/8 sub 3/ 21 sub 3 ","1,2,3"]
[1133,61,"195 sub 2p/196p"]
[1134,61,"1,2 = 194 sub 1p/195 sub 1p                                3 = 194 sub 2/195 sub 2p","1,2,3"]
[1135,61,"1,2 = 193 sub 1p                                                                                 3,5 = 193 sub 2p                                            4,6 = 193 sub 3p","1,2,3,4,5,6"]
[1136,61,"1,2 =202 sub 1p/203 sub 1p                           3,5 = 202 sub 2p/203 sub 2p                                   4 = 202 sub 3/ 203 sub 3","1,2,3,4,5"]
[1137,61,200]
[1138,61,"197/424"]
[1139,65,"31p"]
[1140,27,235]
[1141,27,85]
[1142,61,"296p/298p","1,2,3"]
[1143,61,null,1.2]
[1144,61,"296p/298p",1.2]
[1145,61,438]
[1146,27,84]
[1147,61,308]
[1148,61,309]
[1149,61,310]
[1150,61,"1 = 204 sub 1                                                                                          2 = 204 sub 2                                                                                             3 = 204 sub 3","1,2,3"]
[1151,61,207]
[1152,61,"208/209"]
[1153,61,230]
[1154,61,238]
[1155,61,"113/233p/234"]
[1156,61,430]
[1157,61,"232p"]
[1158,61,"231p"]
[1159,null,"soppresso"]
[1160,61,"429/333"]
[1161,61,332]
[1162,61,"328/329"]
[1163,61,327]
[1164,61,324]
[1165,61,"1 = 386 sub 1/388 sub 1                                                              2,4,5 = 386 sub 2p/388 sub 2p                                                         3 = 386 sub 3/388 sub 3","1,2,3,4,5"]
[1166,61,"1 = 389 sub 1/390 sub 1                              2 = 389 sub 2/390 sub 2                                3 = 389 sub 3/390 sub 3","1,2,3"]
[1167,61,391]
[1168,61,"393p"]
[1169,61,"321p"]
[1170,27,"89p"]
[1171,27,92]
[1172,61,"345p/409"]
[1173,27,"114p"]
[1174,61,"321p"]
[1175,61,"1 = 378 sub1 /379 sub1                                                                  2 = 378 sub2 /379 sub2                                                                    3 = 378 sub3 /379 sub3                                                                    4 = 378 sub4 /379 sub4","1,2,3,4"]
[1176,61,"345p"]
[1177,62,"73p"]
[1178,62,"73p"]
[1179,27,"118p"]
[1180,61,"407p"]
[1181,61,"373/374/375"]
[1182,61,"376/450"]
[1183,61,"380/382"]
[1184,27,"193p/194p"]
[1185,61,"383/452"]
[1186,61,"64p/65p/414/415"]
[1187,61,381]
[1188,65,"148p"]
[1189,61,"322p","1,2,3,4"]
[1190,61,"66/67"]
[1191,61,"322p","1,2,3,4,5"]
[1192,61,440]
[1193,61,441]
[1194,61,439]
[1195,61,304]
[1196,61,302]
[1197,61,301]
[1198,61,315]
[1199,61,318]
[1200,61,317]
[1201,61,"313 sub 1"]
[1202,61,"1,2 = 313 sub 2p/314p",1.2]
[1203,61,"305p",1.2]
[1204,61,300]
[1205,61]
[1206,61,1]
[1207,61,342]
[1208,61,343]
[1209,61,"344p/346"]
[1210,61,"360 sub 1p"]
[1211,61,"361p","1,2,3"]
[1212,60,240]
[1213,61,349]
[1214,61,350]
[1215,61,351]
[1216,60,410]
[1217,60,239]
[1218,61,396]
[1219,61,397]
[1220,61,398]
[1221,61,"99p"]
[1222,62,"69p"]
[1223,61,"402/410"]
[1224,61,"1 = 400 sub  1                                                                                                2 = 400 sub 2                                                                                   3 = 400 sub 3","1,2,3"]
[1225,61,"400/403p"]
[1226,61,355]
[1227,65,"141p"]
[1228,65,"127p"]
[1229,65,138]
[1230,61,"354p"]
[1231,61,"1,3 = 356 sub 1p/357 sub 1p                                                              2 = 356 sub 2/357 sub 2                                                                    4 = 356 sub 3/357 sub 3                                ","1,2,3,4"]
[1232,61,"358p",1.2]
[1233,61,359]
[1234,61,362]
[1235,61,"363p",1.2]
[1236,61,"366p/368/372p"]
[1237,62,70]
[1238,61,"71/405"]
[1239,61,"1=  404 sub 1                                                                                  2= 404 sub 2",1.2]
[1240,62,"129/545p"]
[1241,62,"128/130"]
[1242,63]
[1243,63,340]
[1244,63,92]
[1245,63,87]
[1246,63,84]
[1247,93,95]
[1248]
[1249,63,97]
[1250,"61                                    63"]
[1251,63,98]
[1252,63,21]
[1253,61,"238 sub 3p"]
[1254,61,"334 sub 1p"]
[1255,61,"1= 238 sub 1p/334 sub 2                                                                     2= 238 sub 2p/334 sub 3                                                           3= 238 sub 3p/334 sub 1p                                                              4= 238 sub 4p/334 sub 4","1,2,3,4"]
[1256,61,445]
[1257,61,222]
[1258,61,447]
[1259,61,448]
[1260,61,"241/242/244p/447"]
[1261,61,240]
[1262,61,"217p"]
[1263,61,245]
[1264,61,251]
[1265,61,254]
[1266,61,"1= 253 sub 1                                                                                           2 = 253 sub 2                                                                                        3= 253 sub 3","1,2,3"]
[1267,61,250]
[1268,61,"1= 126 sub 1                                                                                      2 = 126 sub 2   ",1.2]
[1269]
[1270,61,134]
[1271,61,"130/135/136"]
[1272,61,"143p",1.2]
[1273,61,144]
[1274,61,"1= 145 sub 1                                                                                        2 = 145 sub 2   ",1.2]
[1275,61,259]
[1276,61,"1= 257 sub 1 -258 sub 1                                                                   2 = 257 sub 2 -258 sub 2  ",1.2]
[1277,61,"1= 257 sub 3                                                                                  2= 257 sub 4",1.2]
[1278,61,"1= 256 sub 1                                                                                    2= 256 sub 2                                   ",1.2]
[1279,65,139]
[1280,32,"76/92p/99"]
[1281,61,"260/264 sub 1"]
[1282,61,"261/262"]
[1283,94,15]
[1284,61,"1= 263 sub 1-264 sub 2p-265 sub 1p                                 2= 263 sub 2-264 sub 3p-265 sub 2",1.2]
[1285,61,"1= 264 sub 3p                                                                                 2= 264 sub 2p                                                                                           3,6= 264 sub 4p                                                                       4= 264 sub 5                                                                                  5= 264 sub 6","1,2,3,4,5,6"]
[1286,61,"265 sub 1p/267p"]
[1287,61,432]
[1288,61,"267p"]
[1289,61,"330p"]
[1290,61,"330p"]
[1291,61,340]
[1292,61,"337/338/339"]
[1293,61,"1,3=218 sub 1p/219 sub 1p/220 sub 1p                      1=218 sub 2/219 sub 2/220 sub 2","1,2,3"]
[1294,61,336]
[1295,61,268]
[1296,63,"26/27p"]
[1297,61,273]
[1298,63,"28/29p"]
[1299,61,"278/279"]
[1300,61,277]
[1301,61,"1= 281 sub 1                                                                                           2,6= 281 sub 2p                                                                              3= 281 sub 3                                                                                         4= 281 sub 4                                                                                       5 = 281 sub 5                                                      ","1,2,3,4,5,6"]
[1302,61,283]
[1303,61,"282p",1.2]
[1304,61,284]
[1305,61,280]
[1306,61,"286p"]
[1307,61,285]
[1308,61,"225 sub 1"]
[1309,63,"29p"]
[1310,63,"27p"]
[1311,61,"225p"]
[1312,61,"290 sub 1/292"]
[1313,61,"1,2= 287 sub 2p/288 sub 1p/290 sub 2p291 sub 1p                  3= 287 sub 1p/288 sub 2/290 sub 3/291 sub 2                       ","1,2,3"]
[1314,61,"287 sub 1p"]
[1315,61,156]
[1316,61,"210p/213"]
[1317,61,158]
[1318,61,"1,3,4,6 = 164 sub 1p                                                                                       2= 164 sub 2p                                                                                       5= 164 sub 2                                                          ","1,2,3,4,5,6"]
[1319,63,"165p",1.2]
[1320,63,431]
[1321,61,171]
[1322,61,"181p",1.2]
[1323,61,"180p/181p"]
[1324,27,"143p"]
[1325,61,170]
[1326,61,169]
[1327,61,"168p"]
[1328,61,167]
[1329,61,289]
[1330,61,10]
[1331,61,"423/198"]
[1332,61,307]
[1333,61,"1,2 = 146 sub 1p                                                                                     3 = 146 sub 2                                                                                            4 = 146 sub 3","1,2,3,4"]
[1334,61,147]
[1335,61,"148p/149 sub 1p","1,2,3,4"]
[1336,61,"1= 149 sub 2                                                                                             2= 149 sub 3                                                                                               3= 149 sub 4    ","1,2,3"]
[1337,61,"1= 149 sub 5/150 sub 1                                                                          2= 149 sub 6/150 sub 2",1.2]
[1338,61,"1= 151 sub 1                                                                                             2= 151 sub 2",1.2]
[1339,61,"154p",1.2]
[1340,61,155]
[1341,61,159]
[1342,59,null,1.2]
[1343,61,"160p/161p"]
[1344,32,"70p"]
[1345,61,"161p"]
[1346,61,165]
[1347,63,30]
[1348,63,43]
[1349,63,42]
[1350,63,"41p",1.2]
[1351,63,38]
[1352,63,"39/40"]
[1353,63,36]
[1354,61,428]
[1355,63,25]
[1356,63,"24p"]
[1357,63,"107/108"]
[1358,61,229]
[1359,61,"392p"]
[1360,61,"394p"]
[1361,61,"394p"]
[1362,63,"110p"]
[1363,63,111]
[1364,63,113]
[1365,63,112]
[1366,63,"103p /106"]
[1367,63,"103p"]
[1368,63,"119p"]
[1369,63,"118/119p"]
[1370,63,33]
[1371,63,34]
[1372,63,"35p"]
[1373,63,125]
[1374,61,320]
[1375,63,"126p"]
[1376,63,127]
[1377,63,116]
[1378,63,128]
[1379,63,180]
[1380,63,"181p"]
[1381,63,"181p"]
[1382,63,182]
[1383,61,306]
[1384,63,184]
[1385,63,183]
[1386,63,168]
[1387,63,169]
[1388,63,170]
[1389,61,295]
[1390,63,178]
[1391,61,399]
[1392,61,369]
[1393,63,336]
[1394,63,"147p/148p"]
[1395,63,115]
[1396,63,"177p"]
[1397,63,"177p"]
[1398,63,176]
[1399,63,"157p/160p"]
[1400,63,"159/160p/161"]
[1401,63,"157p/160p"]
[1402,63,159]
[1403,63,101]
[1404,63,100]
[1405,63,"91/94/99/147p/148p"]
[1406,63,156]
[1407,63,"147p/149/155"]
[1408,61,"265 sub 1p"]
[1409,63,"162/164p"]
[1410,63,152]
[1411,63,"150/151p"]
[1412,63,"151p"]
[1413,63,"154p"]
[1414,63,163]
[1415,63,"165p"]
[1416,63,"166p"]
[1417,63,173]
[1418,63,"167/185p"]
[1419,63,"166p/208"]
[1420,63,"206/207p"]
[1421,63,209]
[1422,61,"267p"]
[1423,63,"211p"]
[1424,63,"212p"]
[1425,63,"212p/213"]
[1426,63,186]
[1427,63,214]
[1428,63,210]
[1429,63,216]
[1430,63,203]
[1431,63,"204p/205p"]
[1432,63,202]
[1433,63,"201/324"]
[1434,63,"215p"]
[1435,63,"240/241"]
[1436,63,"245/330"]
[1437,"63                                           64","267p-3                                                                                                        129"]
[1438,61,434]
[1439,64,130]
[1440,61,"270p/274 sub 1"]
[1441,61,421]
[1442,64,"140/141"]
[1443,64,"179p/202"]
[1444,61,"168p"]
[1445,64,"138p"]
[1446,64,"138p"]
[1447,67,"50p"]
[1448,64,"177p/178p"]
[1449,64,"177p/178p"]
[1450,61,"160p"]
[1451,64,171]
[1452,64,175]
[1453,64,171]
[1454,64,"169p/170p"]
[1455,64,"169p/172"]
[1456,64,"167p/168"]
[1457,64,"167p"]
[1458,64,"166p"]
[1459,64,"166p/170p"]
[1460,63,"24p"]
[1461,63,"104p/105"]
[1462,63,"104p"]
[1463,64,"137p/138p"]
[1464,63,"35p"]
[1465,63,"271p"]
[1466,63,"271p/290"]
[1467,63,289]
[1468,63,"287/288"]
[1469,59,"56p"]
[1470,63,"284/285"]
[1471,63,274]
[1472,63,"273/334"]
[1473,63,286]
[1474,63,"260p"]
[1475,63,"269p"]
[1476,63,"268/269/331"]
[1477,63,"260p/261p"]
[1478,63,262]
[1479,63,"261p/266"]
[1480,63,114]
[1481,63,175]
[1482,63,174]
[1483,63,172]
[1484,63,264]
[1485,63,"263p"]
[1486,63,"185p"]
[1487,63,"232/233"]
[1488]
[1489,63,"236/237"]
[1490,63,"230p"]
[1491,63,"230p"]
[1492,63,"230p"]
[1493,63,"207p"]
[1494,63,"211p"]
[1495,63,"250p"]
[1496,63,"238/239/258"]
[1497,63,257]
[1498,63,259]
[1499,61,"344p"]
[1500,63,"272 sub 1                                                                                              272","1,2,3"]
[1501,63,"254/255"]
[1502,61,"1 =360 sub 2                                                                                              2 =360 sub 3",1.2]
[1503,63,"252p"]
[1504,63,"251p"]
[1505,63,249]
[1506,63,"250p"]
[1507,63,"230p"]
[1508,63,"230p/246p"]
[1509,63,"229/247p"]
[1510,63,"248p",1.2]
[1511,65,"109p/110"]
[1512,63,227]
[1513,61,"354p"]
[1514,63,226]
[1515,62,250]
[1516,62,"246p"]
[1517,62,185]
[1518,63,"191/222p"]
[1519,62,187]
[1520,63,"204p/205p"]
[1521,65,"109p"]
[1522,63,"215p/217"]
[1523,63,"224/329p"]
[1524,63,"329p"]
[1525,63,"223p/328"]
[1526,63,200]
[1527,63,199]
[1528,63,"192p"]
[1529,63,"194/198p"]
[1530,63,"193p-195"]
[1531,63,"197p"]
[1532,63,"196p"]
[1533,62,175]
[1534,63,318]
[1535,63,243]
[1536,62,181]
[1537,62,180]
[1538,62,133]
[1539,62,"132p"]
[1540,62,"132p"]
[1541,62,"131p"]
[1542,62,"131p"]
[1543,62,127]
[1544,63,"265p"]
[1545,62,"455p"]
[1546,62,"455p"]
[1547,62,"123p"]
[1548,62,"179p"]
[1549,62,"179p"]
[1550,61,"354p"]
[1551,62,178]
[1552,63,"267p"]
[1553,62,"242/243p"]
[1554,62,"241p"]
[1555,62,239]
[1556,62,"238/404"]
[1557,62,"238p/467/468"]
[1558,62,171]
[1559,62,114]
[1560,62,124]
[1561,62,"125/126p/456"]
[1562,62,122]
[1563,64,"126p/128p"]
[1564,62,"126p"]
[1565,62,"119p"]
[1566,62,"119p"]
[1567,62,"71p"]
[1568,64,"126p/127/128p"]
[1569,62,"69p"]
[1570,62,66]
[1571,62,"116p"]
[1572,64,132]
[1573,62,"116p"]
[1574,62,120]
[1575,62,"454p"]
[1576,62,"454p"]
[1577,64,131]
[1578,62,"115p"]
[1579,62,112]
[1580,64,"135/136"]
[1581,62,64]
[1582,62,65]
[1583,64,"142/143/144"]
[1584,64,134]
[1585,61,353]
[1586,62,48]
[1587,64,133]
[1588,null,"soppresso"]
[1589,null,"soppresso"]
[1590,62,"4p"]
[1591,62,"4p"]
[1592,62,"3/4p/6p//7/8/9/405/406/408"]
[1593,64,81]
[1594,64,80]
[1595,63,342]
[1596,64,139]
[1597,63,"291/332"]
[1598,63,270]
[1599,63,292]
[1600,62,"108p/110p"]
[1601,62,"108p"]
[1602,62,106]
[1603,63,"263p"]
[1604,62,50]
[1605,63,231]
[1606,63,86]
[1607,62,"109p"]
[1608,62,"109p"]
[1609,62,107]
[1610,63,"234/235"]
[1611,62,105]
[1612,62,"102/160"]
[1613,62,118]
[1614,62,"154p/163/164"]
[1615,63,22]
[1616,63,"230p"]
[1617,63,"230p/250p"]
[1618,63,"230p"]
[1619,63,"230p"]
[1620,63,124]
[1621,62,227]
[1622,62,"165p"]
[1623,62,"229/230/231"]
[1624,63,117]
[1625,null,"soppresso"]
[1626,null,"soppresso"]
[1627,63,"252p"]
[1628,63,244]
[1629,62,"276p"]
[1630,62,236]
[1631,62,235]
[1632,null,"soppresso"]
[1633,63,"251p/252p"]
[1634,62,"472p"]
[1635]
[1636,62,"277/279p"]
[1637,62,278]
[1638,62,"279p"]
[1639,62,280]
[1640,62]
[1641,62]
[1642,62]
[1643,62,269]
[1644,62]
[1645,62,"290p"]
[1646,63,225]
[1647,62,282]
[1648,62,283]
[1649,62,441]
[1650]
[1651,62,"271p"]
[1652,62,270]
[1653,63,"198p"]
[1654,null,"soppresso"]
[1655,null,"soppresso"]
[1656,63,"197p"]
[1657,62,172]
[1658,62,285]
[1659,62,287]
[1660,62,"288/289/290p"]
[1661,62,"289p"]
[1662,62,326]
[1663]
[1664,62,"324p"]
[1665,62,"170/325"]
[1666,62,323]
[1667,62,"317/318 sub 1"]
[1668,null,"soppresso"]
[1669,62,"49/431p"]
[1670,62,"431p"]
[1671,null,"soppresso"]
[1672,62,"315p/326p/strade"]
[1673,null,"soppresso"]
[1674,null,"soppresso"]
[1675,62,329]
[1676,62,"318 sub 2"]
[1677,null,"soppresso"]
[1678,null,"soppresso"]
[1679,null,"soppresso"]
[1680,null,"soppresso"]
[1681,null,"soppresso"]
[1682,63,"242/265p"]
[1683,62,67]
[1684,62,337]
[1685,62,449]
[1686,62,336]
[1687,62,63]
[1688,62,445]
[1689,61,275]
[1690,62,338]
[1691,null,"soppresso"]
[1692,null,"soppresso"]
[1693,62,328]
[1694,62,339]
[1695,62,"142p"]
[1696,62,17]
[1697,62,"480p"]
[1698,62,477]
[1699,62,"346p"]
[1700,62,"346p"]
[1701,62,"352p"]
[1702,62,345]
[1703,62,478]
[1704,62,"154p"]
[1705,62,"1,2 =344 sub 1p                                                                                         3 =344 sub 2p","1,2,3"]
[1706,62,465]
[1707,62,"1= 343 sub 1                                                                                             2= 343 sub 2                                                                                             3= 343 sub 3","1,2,3"]
[1708,62,"347p"]
[1709,62,"296p"]
[1710,62,"342p"]
[1711,62,303]
[1712,62,341]
[1713,62,302]
[1714,62,"296p"]
[1715,62,"301p","1,2,3,4,5,6,7,8"]
[1716,62,293]
[1717,62]
[1718,62,300]
[1719,59,"102/146"]
[1720,62,"297p"]
[1721,59,"103p"]
[1722,62,"297p","1,2,3,4"]
[1723,62,"289p/292p"]
[1724,62,295]
[1725,62,"248p/294"]
[1726]
[1727,62,"248p"]
[1728,59,"39/40"]
[1729,62,"247p"]
[1730,59,"43p/83"]
[1731,62,"247p"]
[1732,59,"43p"]
[1733,62,"225/228p/240/319"]
[1734,62,"146/155/156p"]
[1735,62,457]
[1736,62,161]
[1737,59,"43p"]
[1738,59,"161 sub 3p"]
[1739,62,"45 sub 3/420 sub 1/421 sub 2"]
[1740,60,329]
[1741,62,"45 sub 2/420 sub 2/421 sub 1/422"]
[1742,62,"47/45 sub 1p"]
[1743,62,"43p"]
[1744,62,"2/43p"]
[1745,59,"148p/173"]
[1746,59,105]
[1747,59,"103p"]
[1748,59,147]
[1749,59,"161 sub 1p/162/163"]
[1750,59]
[1751,60,354]
[1752,60,207]
[1753,60,203]
[1754,60,374]
[1755,60,186]
[1756,60,185]
[1757,60,184]
[1758,60,57]
[1759,60,"56/181p/183/202"]
[1760,60,58]
[1761,60,"55/182"]
[1762,60,"181p"]
[1763,60,189]
[1764,60,188]
[1765,60,187]
[1766,60,190]
[1767,60,196]
[1768,60,198]
[1769,60,204]
[1770,60,"197p"]
[1771,60,328]
[1772,60,195]
[1773,60,193]
[1774,60,191]
[1775,60,"197p"]
[1776,62,25]
[1777,60,"192p"]
[1778,60,"192p"]
[1779,59]
[1780,60,180]
[1781,59,6]
[1782,59,null,"1,2,3,4,5,6,7,8,9,10,11"]
[1783,60,178]
[1784,59,"1,4,5 = 88 sub 1p                                                                                               2= 88 sub 2                                                                                                   3 = 88 sub 3","1,2,3,4,5"]
[1785,62]
[1786,null,"soppresso"]
[1787]
[1788,59,8]
[1789,59,5]
[1790,59,"10/18"]
[1791,59,11]
[1792,59]
[1793,64,"91p"]
[1794,59]
[1795,59]
[1796,59,"127p"]
[1797,59]
[1798,29,"22p"]
[1799,59,null,"1,2,3,4"]
[1800,59,null,"1,2,3"]
[1801,59]
[1802,59]
[1803,29,48]
[1804,59,null,"1,2,3,4,5,6"]
[1805,59,null,"1,2,3,4,5"]
[1806,64,"147p"]
[1807,null,"soppresso"]
[1808,59,"51/154p"]
[1809,59,122]
[1810,59,"74p"]
[1811,59]
[1812,59]
[1813,63,"14p"]
[1814,59,null,1.2]
[1815,63,"137/322"]
[1816,59,null,"1,2,3,4"]
[1817,59,"25p",1.2]
[1818,59]
[1819,59,27]
[1820,59,"1= 81 sub 2                                                                                                 2= 81 sub 3                                                                                             3= /                                                                                                       4= 81 sub 4                                                                                                     5= 81 sub 5                                                                                                       6= 81 sub 6","1,2,3,4,5,6"]
[1821,63,"14p"]
[1822,59,"1= 85 sub 1                                                                                                     2= 85 sub 2                                                                                                   3= 85 sub 3                                                                                           4= 85 sub 4","1,2,3,4"]
[1823,59,"84p",1.2]
[1824,59,87]
[1825,59,"1= 29 sub 1                                                                                                                            2= /                                                                                                                  3= 29 sub 3                                                                                                    4= 29 sub 4","1,2,3,4"]
[1826,59]
[1827,59,"31p"]
[1828,59]
[1829,59]
[1830,59,"1= /                                                                             2=31p/33p/36p/168                                                                                    3= /                                                                                                              4= 31p/33p/36p                                       ","1,2,3,4"]
[1831,59,"33p"]
[1832,59,34]
[1833,null,"soppresso"]
[1834,59]
[1835,59,152]
[1836,59,32]
[1837,59]
[1838,63,70]
[1839,59]
[1840,59,"1= /                                                                                                                      2= 19p                                                                                                    3= /                                                                                                                                                     ","1,2,3"]
[1841,59]
[1842,59,null,1.2]
[1843,63,"14p"]
[1844,59,17]
[1845,59,41]
[1846,59,"1 = 94 sub 1                                                                                                   2 = 94 sub 2                                                                                                     3,4,,5 = 94 sub 3","1,2,3,4,5"]
[1847,59,"1 = 95 sub 1                                                                                                2 = 95 sub 2                                                                                             3 = 95 sub 3","1,2,3"]
[1848,59,"98p"]
[1849,29,"22p"]
[1850,59,79]
[1851,59,null,"1,2,3,4"]
[1852,59]
[1853,59,"1,3 = 99 sub 1p                                                                                          2 = 99 sub 2                                                                                                     4,5 = 99 sub 3p                                                                                         6 = 99 sub 4                                                         ","1,2,3,4,5,6"]
[1854,59]
[1855,59]
[1856,59,"155p"]
[1857,59,141]
[1858,59,77]
[1859,59,138]
[1860,59]
[1861,59]
[1862,59,null,"1,2,3,4,5,6"]
[1863,59,"74p","1,2,3,4,5"]
[1864,59,73]
[1865,59,"74p","1,2,3,4,5,6,7"]
[1866,59,null,1.2]
[1867,59,"74p",1.2]
[1868,59,75]
[1869,59,"74p - 137"]
[1870,66,"116p"]
[1871,59]
[1872,59]
[1873,59]
[1874,59]
[1875,59,82]
[1876,59]
[1877,59,172]
[1878,59,54]
[1879,59,49]
[1880,62,1]
[1881,62,26]
[1882,62,27]
[1883,82,"86p"]
[1884,62,28]
[1885,64,"43/50"]
[1886,62,"98/99p"]
[1887,62]
[1888,62,"141/219/220/462"]
[1889,62,"52/320"]
[1890,62,"84p"]
[1891,null,"soppresso"]
[1892,62]
[1893,62,null,"1,2,3,4"]
[1894,62,428]
[1895,62,"200p"]
[1896,62,"201/202"]
[1897,62,"a= 200p/252                                                                                                                                  b= 253/254p","a,b"]
[1898,62]
[1899,62,"217p/218p","1,2,3,4,5,6"]
[1900,62,"209p/210p/211p/255p/264p"]
[1901,62,259]
[1902,62,416]
[1903,null,"soppresso"]
[1904,62,"309p"]
[1905,62,"306p"]
[1906,62,215]
[1907,62,"357p"]
[1908,62,"356/357p"]
[1909,62,"200p"]
[1910,62,"357p"]
[1911,62,"357p"]
[1912,62,"357p"]
[1913,62,"357p"]
[1914,62,"310p/311p"]
[1915,62,"357p"]
[1916,62,"358p"]
[1917,62,"357p"]
[1918,62,"358p"]
[1919,62,"358p/388p"]
[1920,62,"389/390"]
[1921,94,9]
[1922,94,"alle acque"]
[1923,62,"391/392"]
[1924,62,"395 p/396"]
[1925,94,"3p"]
[1926,94,"64p"]
[1927,null,"soppresso"]
[1928,62,"362p"]
[1929,94,74]
[1930,null,"soppresso"]
[1931,62,"308/335/365p"]
[1932,94,8]
[1933,94,"3p"]
[1934,94,4]
[1935,62,393]
[1936,62,360]
[1937,62,359]
[1938,62,394]
[1939,62,"395p"]
[1940,62,"395p"]
[1941,62,"399p"]
[1942,62,"400p"]
[1943,62,"398p"]
[1944,94,"90p"]
[1945,62,484]
[1946,94,"1p/64p"]
[1947,94,"1p"]
[1948,94,"65/66"]
[1949,94,"67/68"]
[1950,94,"71/72p"]
[1951,94,73]
[1952,94,"75p"]
[1953,94,5]
[1954,62,"400p"]
[1955,94,"7p"]
[1956,94,10]
[1957,94,"7p/13p"]
[1958,94,"90p"]
[1959,94,88]
[1960,94,79]
[1961,94,153]
[1962,94,87]
[1963,94,86]
[1964,94,85]
[1965,null,"soppresso"]
[1966,94,6]
[1967,94,76]
[1968,94,77]
[1969,94,78]
[1970,94,82]
[1971,94,"72p"]
[1972,94,"alle acque"]
[1973,94,"139/140"]
[1974,94,"84p"]
[1975,94,"141p"]
[1976,94,"141p"]
[1977,94,"141p"]
[1978,94,143]
[1979,94,144]
[1980,94,142]
[1981,94,145]
[1982,94,148]
[1983,94,147]
[1984,94,149]
[1985,94,235]
[1986,94,135]
[1987,94,137]
[1988,94,"194/195p"]
[1989,94,"195p"]
[1990,94,"201p"]
[1991,94,196]
[1992,94,"200/201p"]
[1993,94,156]
[1994,94,"alle acque"]
[1995,94,"138p"]
[1996,94,158]
[1997,94,"138p"]
[1998,94,"160p"]
[1999]
[2000,94,"232p/233"]
[2001,94,"226p"]
[2002,94,"226p"]
[2003,94,"201p"]
[2004,94,"198p"]
[2005,94,"155p"]
[2006,94,151]
[2007,94,"160p"]
[2008,94,152]
[2009,34,"2p"]
[2010,94,154]
[2011,94,"155p"]
[2012,94,"160p"]
[2013,94,"160p/205p"]
[2014,94,"160p"]
[2015,94,159]
[2016,94,161]
[2017,94,"206p"]
[2018,94,"207p"]
[2019,94,212]
[2020,94,"206p"]
[2021,94,164]
[2022]
[2023,94,"207p"]
[2024,94,"205p"]
[2025,null,"soppresso"]
[2026,94,218]
[2027,94,"208p"]
[2028,94,230]
[2029,94,"204p"]
[2030,94,"204p"]
[2031,94,"231/234p"]
[2032,94,"234p/80"]
[2033,94,210]
[2034,94,220]
[2035,94,217]
[2036,94,215]
[2037,94,216]
[2038,94,"218p"]
[2039,94,184]
[2040,94,"185p"]
[2041,94,"185p"]
[2042,94,223]
[2043,94,"234p"]
[2044,94,225]
[2045,94,224]
[2046,94,186]
[2047,94,"188p"]
[2048,94,"183p"]
[2049,94,"183p"]
[2050,94,"182p"]
[2051,94,"179p"]
[2052,94,"120p"]
[2053,94,209]
[2054,94,"185p"]
[2055,94,123]
[2056,94,"120p"]
[2057,65,"237p"]
[2058,94,"179p"]
[2059,94,"179p"]
[2060,94,180]
[2061,94,"181p"]
[2062,94,"182p"]
[2063,94,121]
[2064,94,"119p"]
[2065,94,"120p"]
[2066,94,125]
[2067,94,124]
[2068,94,"179p"]
[2069,94,"167p"]
[2070,94,"119p"]
[2071,94,"118p"]
[2072,94,40]
[2073,94,41]
[2074,94,42]
[2075,94,44]
[2076,94,46]
[2077,94,45]
[2078,94,47]
[2079,94,165]
[2080,94,166]
[2081,94,"175p"]
[2082,94,"167p"]
[2083,94,"167p"]
[2084,94,168]
[2085,94,169]
[2086,94,170]
[2087,94,173]
[2088,94,172]
[2089,94,174]
[2090,94,255]
[2091,63,"280/282"]
[2092,94,"176p"]
[2093,94,103]
[2094,94,104]
[2095,null,"soppresso"]
[2096,94,105]
[2097,null,"soppresso"]
[2098,63,"297p"]
[2099,null,"soppresso"]
[2100,94,106]
[2101,63,"298p"]
[2102,62,"437p"]
[2103,94,100]
[2104,94,"48p"]
[2105,62,383]
[2106,94,101]
[2107,null,"soppresso"]
[2108,94,"177p"]
[2109,94,"176p"]
[2110,null,"soppresso"]
[2111,null,"soppresso"]
[2112,null,"soppresso"]
[2113,94,111]
[2114,94,117]
[2115,94,116]
[2116,94,39]
[2117,94,56]
[2118,94,38]
[2119,94,36]
[2120,94,35]
[2121,94,34]
[2122,94,"33/236"]
[2123,94,"19p/20p/237p"]
[2124,27,"4p"]
[2125,94,"37p"]
[2126,94,99]
[2127,94,97]
[2128,95,"58p/132p"]
[2129,94,"94p"]
[2130,94,"94p/95p"]
[2131,94,"94p/95p"]
[2132,94,"94p/95p"]
[2133,94,93]
[2134,94,92]
[2135,26,54]
[2136,26,80]
[2137,94,17]
[2138,27,"4p"]
[2139,94,"16p"]
[2140,94,"32p/109"]
[2141,94,"32p"]
[2142,27,"35p"]
[2143,27,206]
[2144,27,"47p/216"]
[2145,27,60]
[2146,62,"316/387"]
[2147,62,"384p"]
[2148,62,"384p"]
[2149,27,"59p/87/219p"]
[2150,94,29]
[2151,27,88]
[2152,94,22]
[2153,94,"23p"]
[2154,94,"23p"]
[2155,27,"219p"]
[2156,94,14]
[2157,94,26]
[2158,94,28]
[2159,62,"433 sub.1 p / 433p"]
[2160,27,"62p"]
[2161,62,"433 sub. 1 p /433p/386p/482/483"]
[2162,62,"433 sub.2 / 433p /385"]
[2163,27,"62p"]
[2164,62]
[2165,62]
[2166,62]
[2167,62]
[2168,62,371]
[2169,62,372]
[2170,62,"332 sub.1 / 481"]
[2171,27,210,1.2]
[2172,32,"46p"]
[2173,32,"45p"]
[2174,62,"375p /332 sub. 2"]
[2175,62,374]
[2176,62,"313/376"]
[2177,62,"377p"]
[2178,62,"314/377p"]
[2179,null,"soppresso"]
[2180,62,"480p"]
[2181,32,"45p"]
[2182,62,443]
[2183,62,"347p"]
[2184,63,277]
[2185,62,348]
[2186,63,"281/283"]
[2187,62,350]
[2188,62,351]
[2189,62,"379p"]
[2190,62,"379p"]
[2191,62,380]
[2192,27,"54p/212p"]
[2193,62,"381p"]
[2194,62,"381p"]
[2195]
[2196,62,382]
[2197,27,"54p"]
[2198,62,"352p"]
[2199,27,57]
[2200,63,"276/279p"]
[2201]
[2202,63,"338p"]
[2203,63,296]
[2204,27,"56p"]
[2205,63,"297p"]
[2206,63,"298p"]
[2207,27,"212p"]
[2208,62,"362p"]
[2209,27,"45p"]
[2210,27,"55p"]
[2211,62,"362p"]
[2212,62,"362p"]
[2213,27,"55p"]
[2214,27,"231p"]
[2215,62,"362p"]
[2216,62,"437p"]
[2217,62,436]
[2218,62,"309p/434p"]
[2219,27,"231p"]
[2220,61]
[2221,61,"307/309p"]
[2222,62,"309p/434p"]
[2223,94,"48p"]
[2224,27,"31p"]
[2225,94,"48p"]
[2226,27,228]
[2227,27,"9p/209"]
[2228,94,"48p"]
[2229,94,"48p"]
[2230,94,"48p"]
[2231,94,49]
[2232,27,"29p"]
[2233,27,"29p"]
[2234,27,"27p"]
[2235,27,"26p"]
[2236,27,"26p"]
[2237,94,53]
[2238,94,54]
[2239,94,55]
[2240,27,"25p"]
[2241,94,"52p"]
[2242,94,"52p"]
[2243,27,"24p"]
[2244,94,"57p"]
[2245,94,"57p"]
[2246,94,"57p"]
[2247,27,"20p/21"]
[2248,27,"43p"]
[2249,94,58]
[2250,94,59]
[2251,27,17]
[2252,94,"60p"]
[2253,94,"60p"]
[2254,94,61]
[2255,27,"215 / 7"]
[2256,94,"63p"]
[2257,94,"63p"]
[2258,94,126]
[2259,94,127]
[2260]
[2261,95,"57p"]
[2262,95,"57p"]
[2263,94,"134p"]
[2264,94,128]
[2265,25,15]
[2266,25,"91p"]
[2267,25,4]
[2268,94,129]
[2269,94,130]
[2270,25,3]
[2271,29,106]
[2272,94,189]
[2273,94,190]
[2274,94,"191/192/193p"]
[2275,94,"193p"]
[2276,24,86]
[2277,null,"soppresso"]
[2278,null,"soppresso"]
[2279,null,"soppresso"]
[2280,94,133]
[2281,24,105]
[2282,94,132]
[2283,29,117]
[2284,95,"29/60p"]
[2285,95,"60p"]
[2286,95,30]
[2287,95,"31p"]
[2288,95,"31p"]
[2289,63,314]
[2290,63,"312p"]
[2291,24,"104p"]
[2292,63,309]
[2293,63,"315p"]
[2294,63,"315p"]
[2295,63,"316p/317"]
[2296,24,106]
[2297,63,"300p/301p"]
[2298,63,307]
[2299,24,"104p/107"]
[2300,63,"303p"]
[2301,63,305]
[2302,63,"300p"]
[2303,26,"12p"]
[2304,26,"12p"]
[2305,26,15]
[2306,26,13]
[2307,26,14]
[2308,26,21]
[2309,26,22]
[2310,26,23]
[2311,26,24]
[2312,26,26]
[2313,26,27]
[2314,26,28]
[2315,26,20]
[2316,26,25]
[2317,26,29]
[2318,26,31]
[2319,25,"26p"]
[2320,26,32]
[2321,26,34]
[2322,26,"48p"]
[2323,25,"26p / 35"]
[2324,26,"49p"]
[2325,26,"48p"]
[2326,26,"49p"]
[2327,26,51]
[2328,26,50]
[2329,26,52]
[2330,26,53]
[2331,26,45]
[2332,26,44]
[2333,25,"62p"]
[2334,26,45]
[2335,26,"8 / 9"]
[2336,26,83]
[2337,26,"19p"]
[2338,26,82]
[2339,26,81]
[2340,26,"79p"]
[2341,"26                             60","91                                                                                                        4 / 5p / 7 / 9 / 71 / 72 / 70"]
[2342,65,"211p"]
[2343,26,42]
[2344,26,41]
[2345,26,40]
[2346,26,76]
[2347,27,5]
[2348,27,"6/214p"]
[2349,27,"214p"]
[2350,27,"214p"]
[2351,27,2]
[2352,27,"3/4p"]
[2353,25,"78/80"]
[2354,25,"79/81"]
[2355,27,1]
[2356,66,"13p"]
[2357,66,"84p"]
[2358,66,"77p"]
[2359,66,"77p"]
[2360,27,"11p"]
[2361,27,"11p"]
[2362,66,"79/80p/82/83p"]
[2363,27,"11p"]
[2364,27,"11p"]
[2365,27,"11p"]
[2366,27,"11p"]
[2367,66,85]
[2368,66,"76p/84p"]
[2369,67,"8p"]
[2370,67,"4p"]
[2371,66,"88p/112p/113 sub. 2 p/114p"]
[2372,27,33]
[2373,27,"35p"]
[2374,27,"35p"]
[2375,27,34]
[2376,27,48]
[2377,27,232]
[2378,27,233]
[2379,26,"57p"]
[2380,26,"57p"]
[2381,26,56]
[2382,26,55]
[2383,66,"111/112p/113 sub. 1p"]
[2384,26,"84p"]
[2385,66,"97p"]
[2386,26,"85p"]
[2387,26,"85p"]
[2388,26,"86p"]
[2389,26,"86p"]
[2390,26,"84p"]
[2391,26,"84p"]
[2392,26,324]
[2393,26,58]
[2394,27,"47p"]
[2395,27,"49 / 217"]
[2396,63,"230p"]
[2397,66,"97p"]
[2398,66,"114p"]
[2399,27,"37p"]
[2400,27,"37p"]
[2401,27,19]
[2402,27,"52p"]
[2403,27,"31p/52p"]
[2404,27,63]
[2405,63,253,"1,2,3"]
[2406,27,61]
[2407,27,"65/68"]
[2408,27,"70p"]
[2409,57,"53p"]
[2410,66,"114p"]
[2411,27,69]
[2412,63,"246p"]
[2413,27,78]
[2414,32,"24/46P"]
[2415,64,"44p"]
[2416,32,"1,2 = 25 sub. 1p                                                                                             3 = 25 sub 2                                                                                                   4 = 25 sub 3","1,2,3,4"]
[2417,32,"46p"]
[2418,32,26]
[2419,32,"27p"]
[2420,32,53]
[2421,32,"46p"]
[2422,27,"54p/212p"]
[2423,27,"54p"]
[2424,27,"56p"]
[2425,27,"56p"]
[2426,27,"44/45p"]
[2427,27,"230p"]
[2428,27,"230p"]
[2429,27,"31p"]
[2430,63,"247p"]
[2431,27,"31p"]
[2432,27,"8p"]
[2433,27,"9p"]
[2434,63,"223p"]
[2435,27,"208p"]
[2436,27,"208p"]
[2437,66,107]
[2438,27,"28p/30"]
[2439,27,"29p"]
[2440]
[2441,27,"28p"]
[2442,27,"27p"]
[2443,27,"25p"]
[2444,27,"24p"]
[2445,27,23]
[2446,27,22]
[2447,27,"20p"]
[2448,27,"43p"]
[2449,65,"15p/16p"]
[2450,27,"42/43p"]
[2451,65,"15p/16p"]
[2452,65,"58p"]
[2453,27,38]
[2454,"27p","37p"]
[2455,65,"13 sub.1p/58p"]
[2456,65,"14p"]
[2457,27,"37p"]
[2458,27,"37p"]
[2459,27,"11p"]
[2460,27,"12/13/14"]
[2461,27,"15p/16p"]
[2462,27,"15p"]
[2463,27,18]
[2464,31,"33p"]
[2465,25,69]
[2466,25,"46/49/50/85"]
[2467,65,"63p"]
[2468,65,"57/58p"]
[2469,65,"61p"]
[2470,65,"11p/12"]
[2471,25,"49p"]
[2472,25,"48p/51"]
[2473,25,"39p"]
[2474,65,"61p"]
[2475,65,"9p/10p"]
[2476,25,"39p"]
[2477,25,"39p"]
[2478,65,"7p/8p"]
[2479,29,"100p"]
[2480,29,112]
[2481,29,113]
[2482,29,"143p"]
[2483,25,"43/55/56"]
[2484,25,"44/83"]
[2485,25,"45/84"]
[2486,25,"37p/38p"]
[2487,25,"37p"]
[2488,25,"22p"]
[2489,25,"6p/11"]
[2490,25,"91p"]
[2491,24,"103p"]
[2492,25,"6p"]
[2493,25,8]
[2494,24,"103p/108/109"]
[2495,24,81]
[2496,24,88]
[2497,65,50]
[2498,25,"90/93"]
[2499,25,"30p"]
[2500,25,34]
[2501,25,"27p"]
[2502,25,"27p"]
[2503,65,150]
[2504,25,"42p"]
[2505,25,"62p"]
[2506,"24                             25","84/ /95/96/98/124p                                                                   36 p / 40 / 67 / 82 / 35p"]
[2507,25,"71/73/86p"]
[2508,25,"72/77"]
[2509,26,"2p"]
[2510,26,"3p"]
[2511,26,"3p/208p"]
[2512,26,"208p"]
[2513,65,152]
[2514,26,"17p/18"]
[2515,26,"16p/17p/37p"]
[2516,26,"35/59p/61p"]
[2517,26,"11p"]
[2518,65,"200p/201p"]
[2519,65,"201p"]
[2520,65,204]
[2521,65,"199/202p"]
[2522,65,"197p/198p"]
[2523,65,"198p"]
[2524,"65                             66","65p                                                                                                              1p"]
[2525,65,"209p/211p/212p/213/214p/215p"]
[2526,65,"212p/214p/215p"]
[2527,65,"107p"]
[2528,65,"216p/218p/219p/228p/230p"]
[2529,65,"196p"]
[2530,65,"217p/218p/219p"]
[2531,65,"217p/220/221/222"]
[2532,65,"230p"]
[2533,67,"26p"]
[2534,65,"214p/228p"]
[2535,65,"215p"]
[2536,65,"214p"]
[2537,65,"215p"]
[2538,67,17]
[2539,68,"2p"]
[2540,68,"7p"]
[2541,68,34]
[2542,65,"230p"]
[2543,68,"33/34/37p"]
[2544,65,"230p"]
[2545,65,"229p"]
[2546,65,"229p/240p"]
[2547,65,"240p"]
[2548,65,"239p"]
[2549,65,"229p/239p"]
[2550,65,"229p"]
[2551,65,"230p"]
[2552,65,"228p"]
[2553]
[2554,65,"235/236"]
[2555,68,"29/30p"]
[2556,65,"237p"]
[2557]
[2558]
[2559,66,"12/13p"]
[2560,66,"13p"]
[2561,66,"14/15/16/48p/49/50"]
[2562,68,32]
[2563,65,"228p"]
[2564,66,51]
[2565,66,"57p/58p"]
[2566,66,"57p/58p"]
[2567,66,"58p/59"]
[2568,66,"58p/60/61 sub 3p"]
[2569,66,"62p"]
[2570,66,"70p"]
[2571,66,"69/70p/71p"]
[2572,66,"62p"]
[2573,66,"72 sub 1 -73 sub1                                                                                   72 sub 2p - 73 sub 2                                                                      72 sub 3- 73 sub 3                                                                     72 sub 4 - 73 sub 4","1,2,3,4,5"]
[2574,27,245]
[2575,66,"75p"]
[2576,66,"72 sub 2p/74/75p"]
[2577,27,"243 p/244"]
[2578,66,"76p/77p"]
[2579,66,"77p/81/83p"]
[2580,35,"5p/9p"]
[2581,66,"86p"]
[2582,66,"87p/136"]
[2583,67,"27/36p"]
[2584,67,28]
[2585,67,"29/30/31/32/33p"]
[2586,67,"33 sub 1"]
[2587,67,"16p"]
[2588,67,"14/16p"]
[2589,35,"22p"]
[2590,73,"2p"]
[2591,67,"7p"]
[2592,67,"5p"]
[2593,67,"4p"]
[2594,67,"10p"]
[2595,66,"52/55/56/64p"]
[2596,66,"64p"]
[2597,66,"65/66p"]
[2598,66,"66p"]
[2599,66,"67p"]
[2600,66,"67p/68p"]
[2601,66,"67p"]
[2602,66,"64p"]
[2603,66,"67p/68p"]
[2604,66,"67p"]
[2605,74,"25p"]
[2606]
[2607,66,"97p"]
[2608,66,"88p"]
[2609,66,"113 sub 2p/114p"]
[2610,66,"105p/106/109"]
[2611,66,"105p"]
[2612,66,98]
[2613,66,"100p/108/110"]
[2614,66,"92p"]
[2615,66,"94/95"]
[2616,66,"92p/93"]
[2617,66,"92p"]
[2618,94]
[2619,66,54]
[2620,66,"43/44/46p"]
[2621,66,"45/46p"]
[2622,66,"6p"]
[2623,65,58]
[2624,65,"15p"]
[2625,65,"15p"]
[2626,65,"13 sub 3p/14p"]
[2627,65,"1 = 13 sub 1p                                                                                               2 = 13 sub 2                                                                                        3,4 = 13 sub 3p","1,2,3,4"]
[2628,65,"13 sub 3p"]
[2629,65,"58p"]
[2630,65,18]
[2631,65,19]
[2632,65,"64/65p"]
[2633,65,"59/60"]
[2634,65,"62p/63p"]
[2635,65,"11p"]
[2636,65,"10p"]
[2637,65,"9p"]
[2638,65,"7p/8p"]
[2639,65,"5p/6/52/53/54p"]
[2640,65,"5p"]
[2641,65,51]
[2642,65,"54p"]
[2643,63,"196p"]
[2644,65,243]
[2645,65,"49p"]
[2646,65,"48/49p"]
[2647,65,"55p"]
[2648,65,"55p"]
[2649,65,"56p"]
[2650,65,"56p"]
[2651,65,"104p/105p/108p"]
[2652,65,"104p/105p"]
[2653,65,"107p/108p"]
[2654,65,"106p/107p"]
[2655,32,"5p/6/7/8p/9p/19"]
[2656,65,"106p/107p"]
[2657,65,"156p/161p"]
[2658,32,"5p"]
[2659,32,"10p/20"]
[2660,65,"156p"]
[2661,65,"155/238"]
[2662,32,"14/15",1.2]
[2663,33,"29p/30p"]
[2664,65,"157p/158p"]
[2665,65,"157p"]
[2666,65,"158p"]
[2667,31,"1 = 45 sub 1p                                                                                                  2 = 45 sub 2",1.2]
[2668,29,"97p/98p","1,2,3"]
[2669,29,"74p"]
[2670,31,"10/11p"]
[2671,65,151]
[2672,65,"102p"]
[2673,65,103]
[2674,65,47]
[2675,31,"11p"]
[2676,65,46]
[2677,65,94]
[2678,65,95]
[2679,65,96]
[2680,65,91]
[2681,29,"113p"]
[2682,65,"97p/98p/99p"]
[2683,65,"97p/98p/99p"]
[2684,65,149]
[2685,65,"153/154"]
[2686,67,40]
[2687,67,"24/25/26p"]
[2688,67,"22p/23p",1.2]
[2689,67,18]
[2690,29,"143p"]
[2691,66,"78/80p"]
[2692,68,"2p/6 sub2p/7p"]
[2693,29,"101p"]
[2694,null,"soppresso"]
[2695,68,"2p"]
[2696,68,"7p/12p"]
[2697,68,"8p/9"]
[2698,68,"6 sub2p/7p"]
[2699,68,"4/5/6 sub2p/7p"]
[2700,68,"53p"]
[2701,68,"8p/12p"]
[2702,68,"12p"]
[2703,68,"14p/15/16"]
[2704,68,"14p"]
[2705,68,13]
[2706,68,"26/27"]
[2707,68,28]
[2708,62,"352p"]
[2709,62,"248p"]
[2710,68,"39p"]
[2711,32,"76p/90p"]
[2712,31,"14p"]
[2713,31,"14p"]
[2714,31,"15p"]
[2715,31,"15p"]
[2716,31,"63/7p"]
[2717,31,"7p"]
[2718,29,107]
[2719,30,"55p"]
[2720,30,"60p"]
[2721,27,129]
[2722,27,200]
[2723,27,"201/243p"]
[2724,27,148]
[2725,30,"59p"]
[2726,69,"9/12/13/14/15/16/17"]
[2727,72,"4p/8/9/10/11/12/13"]
[2728,"35                                                      70","2p/4/6/8/12p/22p/29/30p                                                                                  2p/3/4"]
[2729,35,"5p/9p/14/15/16/17/18/19/ alle acque"]
[2730,35,"alle acque"]
[2731,35,21]
[2732,35,"22p"]
[2733,30,"43 sub3/62"]
[2734,14,43]
[2735,36,3]
[2736,30,"59p"]
[2737,"36                                                        74","alle acque                                                                                                  1/2/3/4/5/9/10/11/12/13/14/15/16/17/18/19/alle acque"]
[2738,74,"alle acque"]
[2739,74,"25p"]
[2740,74,"25p"]
[2741,74,"33p"]
[2742,74,"51p/52/53/54/55"]
[2743]
[2744,"36                                                     37","1/27p/41/42/alle acque                                                               4/5p/6"]
[2745,32,"55/62p/87p"]
[2746,32,"62p"]
[2747,32,"29p"]
[2748,30,"72p"]
[2749,32,97]
[2750,32,"61p"]
[2751,32,63]
[2752,32,"57p"]
[2753,32,"49p/73"]
[2754,32,"54p"]
[2755,32,"57p"]
[2756,32,"51p/57p"]
[2757,59,"44p"]
[2758,32,"51p/57p"]
[2759,null,"soppresso"]
[2760,33,34]
[2761,32,"8p/9p"]
[2762,32,"10p"]
[2763,33,"31/33"]
[2764,38,"29p"]
[2765]
[2766,31,47]
[2767,31,"39p"]
[2768,31,"40p"]
[2769,62,"139/147/149"]
[2770,31,"35p/44p/45 sub 2p/62"]
[2771,31,"35p"]
[2772,31,"44p"]
[2773,31,"35p"]
[2774,30,"1 =78 sub 1                                                                                                      2 = 78 sub 2                                                                                          3,4 = 78 sub 3","1,2,3,4"]
[2775,31,"1 = 45 sub 2p                                                                                        2 = 45 sub 1p ",1.2]
[2776,29,"99/142"]
[2777,29,"87/140"]
[2778,29,"102/141"]
[2779,31,"12p"]
[2780,null,"soppresso"]
[2781,31,"64p"]
[2782,31,"64p"]
[2783,31,"23/26"]
[2784,30,"38p"]
[2785,31,"24/25"]
[2786,31,"6p"]
[2787,29,"115/116"]
[2788,29,111]
[2789,29,104]
[2790,29,109]
[2791,29,"79p/93/118"]
[2792,29,103]
[2793,30,"45p/46p"]
[2794,30,"45p/46p"]
[2795,30,"47/48"]
[2796,25,25]
[2797,30,"55p"]
[2798,30,57]
[2799,30,"72p/77p"]
[2800,30,"77p"]
[2801,30,"64p"]
[2802,30,"39/42"]
[2803,30,"63/64p/65p"]
[2804,30,"64p"]
[2805,30,"64p/65p"]
[2806,30,"79/41"]
[2807,30,"29p/40p"]
[2808,30,"29p/40p"]
[2809,30,"30p"]
[2810,30,"49/66p"]
[2811,30,"66p/67p"]
[2812,30,"66p"]
[2813,30,"66p"]
[2814,30,"69p"]
[2815,30,"50p"]
[2816,30,"50p"]
[2817,30,71]
[2818,30,"50p"]
[2819,30,"67p",1.2]
[2820,30,"50p/52p"]
[2821,30,"50p"]
[2822,30,"52p",1.2]
[2823,30,"1,2 = 51 sub 1p                                                                                                3 = 51 sub 2","1,2,3"]
[2824,30,"33p"]
[2825,30,"37p"]
[2826,30,"27p"]
[2827,30,"27p/33p/34p"]
[2828,30,"32p"]
[2829,30,"31p"]
[2830,30,15]
[2831,30,"16/24 sub 1p"]
[2832,30,17]
[2833,30,14]
[2834,30,"1 = 19 sub 1/20 sub 1                                                                     2 = 19 sub 2p/ 20 sub 2p                                                                                  3 = 19 sub 3/ 20 sub 3                                                                            4 = 19 sub 2p","1,2,3,4"]
[2835,30,"6p"]
[2836,30,"11/12p"]
[2837,30,"12p"]
[2838,30,3]
[2839,30,4]
[2840,33,"6p"]
[2841,33,"6p"]
[2842,30,"67p"]
[2843,30,"69p/70"]
[2844,33,"6p"]
[2845,33,"7/9p"]
[2846,30,"50p"]
[2847,33,"9p"]
[2848,31,"1 = 55 sub 1/58 sub 1                                                                    2 = 55 sub 2/ 58 sub 2",1.2]
[2849,30,"33p/37p/53"]
[2850,33,10]
[2851,33,19]
[2852,64,"1p/4"]
[2853,64,73]
[2854,33,"1 = 11 sub 1/ 12 sub 1 / 13 sub 1                                                                2 = 11 sub 2/ 12 sub 2 / 13 sub 2                                                                 3 = 11 sub 3/ 12 sub 3 / 13 sub 3","1,2,3"]
[2855,33,"17p"]
[2856,33,"15/18p"]
[2857,33,20]
[2858,30,"34p/35/36"]
[2859,30,"32p"]
[2860,30,"31p"]
[2861,33,"16p"]
[2862,33,"16p/23"]
[2863,33,"38/25"]
[2864,33,26]
[2865,33,22]
[2866,34,52]
[2867,34,"109/110p"]
[2868,34,"74p/75p"]
[2869,34,99]
[2870,34,"101p"]
[2871,62,"311p"]
[2872,34,146]
[2873,34,"127p"]
[2874,34,"126/127p/130"]
[2875,34]
[2876,30,"31p"]
[2877,34,95]
[2878,64,21]
[2879,60,253]
[2880,60,422]
[2881,62,"357p"]
[2882,34,"96/97"]
[2883,30,"31p"]
[2884,30,"26p"]
[2885,30,"1= 24 sub 1p/25 sub 1                                                                    2 = 24 sub 2 / 25 sub2",1.2]
[2886,30,23]
[2887,34,"92p"]
[2888,30,"12p"]
[2889,34,"91/92p"]
[2890,30,"18p"]
[2891,30,21]
[2892,30,"12p"]
[2893,34,"63p/66p"]
[2894,34,"63p/66p"]
[2895,34,"26/45/64p"]
[2896,30,22]
[2897,34,"46p/65p"]
[2898,34,"47p/48p",1.2]
[2899,30,"13/ 18p"]
[2900,34,"27p/137"]
[2901,34,"40/41/42p"]
[2902,34,"1 = 38 sub 1/39 sub 1                                                                              2= 38 sub 2/39 sub 2",1.2]
[2903,34,"31p/33p"]
[2904,34,37]
[2905,34,10]
[2906,34,"8p"]
[2907,34,"3/4p"]
[2908,34,"4p"]
[2909]
[2910,34,29]
[2911,34,"16p"]
[2912,34,"135/21p"]
[2913,34,"149/30/31p"]
[2914,34,22]
[2915,34,"136p"]
[2916,34,"55p"]
[2917,34,25]
[2918,34,23]
[2919,34,61]
[2920,61,22]
[2921,34,"55p"]
[2922,34,"59p/72p"]
[2923,30,"6p"]
[2924,30,"12p"]
[2925,34,"87/88"]
[2926,34,126]
[2927,34,"89p"]
[2928,62,"397/398p"]
[2929,94,"alle acque"]
[2930,34,"124p"]
[2931,34,"121p/125p"]
[2932,34,"110p"]
[2933,34,"110p"]
[2934,34,"110p/122p"]
[2935,34,"108p"]
[2936,30,7]
[2937,34,"108p"]
[2938,34,129]
[2939,30,"6p"]
[2940,34,107]
[2941,34,"110p"]
[2942,34,"106p/114p"]
[2943,34,"105/106p"]
[2944,34,"101p"]
[2945,34,"114p"]
[2946,34,"120/121p"]
[2947,35,"119p"]
[2948]
[2949,34,117]
[2950,34,116]
[2951,34,82]
[2952,34,"81p"]
[2953,34,144]
[2954,34,"77/143p"]
[2955,29,88]
[2956,30,"5/9/10"]
[2957,29,"79p/90p"]
[2958,50,8]
[2959,29,81]
[2960,29,"70p/71"]
[2961,29,76]
[2962,29,69]
[2963,64,5]
[2964,29,"66p/67p"]
[2965,94,"201p"]
[2966,29,"63p"]
[2967,29,"67p"]
[2968,64,"67/22"]
[2969,29,"73p/95p"]
[2970,29,"74/95p"]
[2971,29,"83p/84p/85p/86p"]
[2972,25,"39p"]
[2973,25,"39p"]
[2974,25,"39p"]
[2975,64,"196p"]
[2976,29,"132p"]
[2977,29,138]
[2978,94,"198p/199"]
[2979,29,137]
[2980,64,"54p/56p"]
[2981,24,"85p/102p"]
[2982,24,"112p"]
[2983,24,"1,3,4 = 110 sub 1p/111 sub 1p                                                                                     2= 110 sub 2/111 sub 2                                                                      5 = 110 sub 3/111 sub 3                                                              6 = 110 sub 4/111 sub 4                                                                                   ","1,2,3,4,5,6"]
[2984,24,"112p"]
[2985,24,"22p"]
[2986,24,"23p"]
[2987,24,"23p"]
[2988,24,"22p"]
[2989,24,15]
[2990,24,24]
[2991,24,"9p/20"]
[2992,24,"9p"]
[2993,24,"1p/2p"]
[2994,24,"2p/10p"]
[2995,24,"71/75p/79"]
[2996,24,"99/100"]
[2997,24,"124p"]
[2998,24,97]
[2999,24,"62p"]
[3000,24,"62p/63p/77p"]
[3001,24,"70p"]
[3002,24,47]
[3003,24,48]
[3004,24,49]
[3005,24,"21p"]
[3006,24,"21p/31/91"]
[3007,24,"62p/63p/68/69/126"]
[3008,24,"58/61"]
[3009,24,"59/60"]
[3010,24,"66/73"]
[3011,24,"75p/85p"]
[3012,24,"85p"]
[3013,24,"85p"]
[3014,24,"85p"]
[3015,24,"85p"]
[3016,24,"85p"]
[3017,24,"85p"]
[3018,64,59]
[3019,64,"41p"]
[3020,24,"85p/102p"]
[3021,27,"59p"]
[3022,63,"306p"]
[3023,63,"293/306p"]
[3024,63,"313 sub 1                                                                                   313 sub2",1.2]
[3025,63,"312p"]
[3026,95,"1/2"]
[3027,95,38]
[3028,95,"40p"]
[3029,95,"44p"]
[3030,95,"44p"]
[3031,95,"44p"]
[3032,95,"44p"]
[3033,95,"44p"]
[3034,64,"55p"]
[3035,95,"67p"]
[3036,95,46]
[3037,95,47]
[3038,95,"7p"]
[3039,95,"5p/6"]
[3040,64,"191/192 sub 1p/193/194"]
[3041,95,12]
[3042,95,10]
[3043,95,"16/17"]
[3044,95,"13/20"]
[3045,64,"90p"]
[3046,64,"83p/84p/85/55p"]
[3047,60,"37 sub 1p"]
[3048,64,86]
[3049,95,56]
[3050,64,"74/196p"]
[3051,95,"24p/25"]
[3052,64,"78/79/196p"]
[3053,95,"22/23/24p"]
[3054,65,"161/162"]
[3055,64,"83p"]
[3056,64,160]
[3057,64,"163p/165"]
[3058,65,"223p/227/242/245p"]
[3059,95,"103p/104p"]
[3060,95,101]
[3061,95,"100p"]
[3062,95,"100p/103p"]
[3063,95,98]
[3064,95,94]
[3065,95,"97p"]
[3066,95,"97p"]
[3067,95,"99p"]
[3068,95,"99p"]
[3069,95,102]
[3070,95,"105p"]
[3071,95,"105p"]
[3072,95,106]
[3073,95,"91p"]
[3074,95,"93p"]
[3075,95,"91p"]
[3076,95,"91p"]
[3077,95,109]
[3078,95,"110p"]
[3079,95,"83p"]
[3080,95,85]
[3081,95,"122p"]
[3082,95,"116p"]
[3083,95,"121/122p/123"]
[3084,95,"88p"]
[3085,95,"71p/72p"]
[3086,64,82]
[3087,95,"71p/72p"]
[3088,95,"72p"]
[3089,95,134]
[3090,66,"125p"]
[3091,68,"45/47p"]
[3092,68,46]
[3093,33,"37/24"]
[3094,68,"47p"]
[3095,34,"138/139"]
[3096,34,"73/76p"]
[3097,34,"76p"]
[3098,27,"56p"]
[3099,60,416]
[3100,61,35]
[3101,68,"41p"]
[3102,68,"41p"]
[3103,68,"41p"]
[3104,68,"44 sub.1"]
[3105,68,42]
[3106,66,"118p"]
[3107,66,"105p/118p"]
[3108,34,"101p"]
[3109,null,"soppresso"]
[3110,66,"103p/104p"]
[3111,66,"121p"]
[3112,66,"101p/121p"]
[3113,66,"101p/121p"]
[3114,64,"34p"]
[3115,66,"99p"]
[3116,66,"100p"]
[3117,66,"99p/100p"]
[3118,34,"42p"]
[3119,34,"50p"]
[3120,33,"2/3/4/5p"]
[3121,29,"44/60/61/62"]
[3122,29,"45p/67p"]
[3123,null,"soppresso"]
[3124,27,226]
[3125,34,43]
[3126,29,"49p"]
[3127,29,53]
[3128,34,"28/44"]
[3129,34,"12/36p"]
[3130,29,"49p"]
[3131,29,"50/51/52"]
[3132]
[3133,29,"46p"]
[3134,29,"46p"]
[3135,29,"46p"]
[3136,60,248]
[3137,34,15]
[3138,29,"47p","1,2,3,4"]
[3139,34,133]
[3140,29,"47p"]
[3141,29,"47p"]
[3142,29,"123p"]
[3143,29,124]
[3144,29,"37p"]
[3145,34,"32 sub.1/34 sub.1                                                                                  32 sub.2/34 sub.2                                                                               32 sub.3/34 sub.3                                                                    32 sub.4/34 sub.4 ","1,2,3,4"]
[3146,34,"9p"]
[3147,29,"49p"]
[3148,34,"6/7"]
[3149,29,"38p"]
[3150,29,"28p"]
[3151,29,"27p"]
[3152,29,"37p"]
[3153,29,"37p"]
[3154,27,"37p"]
[3155,34,132]
[3156,29,121]
[3157,29,36]
[3158,29,122]
[3159,34,17]
[3160,29,"23p"]
[3161,29,"24p"]
[3162,29,"1p/7p"]
[3163,29,"9p"]
[3164,34,134]
[3165,29,"9p"]
[3166,29,"3/9p"]
[3167,29,"1p"]
[3168,29,"9p"]
[3169,29,"9p/11"]
[3170,34,148]
[3171,26,135]
[3172,29,"16/17p/18p"]
[3173,60,"224p/226/227/228/375"]
[3174,34,"24/141"]
[3175,29,"64p/32p"]
[3176]
[3177,29,"32p"]
[3178,29,35]
[3179,34,"67 sub.1/68 sub.1/69 sub.1/70 sub.1                                                                                   67 sub.2/68 sub.2/69 sub.2/70 sub.2                                                67 sub.3/68 sub.3/69 sub.3/70 sub.3","1,2,3"]
[3180,29,"32p"]
[3181,29,34]
[3182,29,42]
[3183,29,"32p/41"]
[3184,29,"32p"]
[3185,29,40]
[3186,29,"31/32p"]
[3187,29,"30/32p"]
[3188,29,29]
[3189,34,"57/58"]
[3190,24,"113p"]
[3191,24,"113p"]
[3192,63,304]
[3193,29,"129p"]
[3194,29,"129p"]
[3195,29,"128p"]
[3196,29,"128p"]
[3197,29,"55p"]
[3198,29,"55p/56"]
[3199,26,"54/55p"]
[3200,26,"88p"]
[3201,29,"57 sub.3                                                                                                   57 sub.4",1.2]
[3202,26,"167p"]
[3203,29,130,"1,2,3"]
[3204,29,"55p/133"]
[3205,29,"59p"]
[3206,29,"58p"]
[3207,29,"59p"]
[3208,29,"58p"]
[3209,"34                                    69","50p                                                                                                            1p. / 2 / 3 / 4 / 5 / 6 / 7 / 8 / 10"]
[3210,34,90]
[3211,34,"122p/123"]
[3212,60,379]
[3213,60,"387p"]
[3214,60,"387p"]
[3215,27,"166/224"]
[3216,67,58]
[3217,67,"55 sub. 1p                                                                                                 55 sub.2p",1.2]
[3218,67,"53p/55 sub. 2 p"]
[3219,67,"48/50p"]
[3220,34,102]
[3221,27,178]
[3222,34,104]
[3223,27,"179p"]
[3224,27,180]
[3225,27,186]
[3226,34,103]
[3227,27,"145p"]
[3228,27,"187p"]
[3229,32,"71p"]
[3230,32,"71p"]
[3231,26,209]
[3232,34,"119p"]
[3233,64,"113 sub. 1p                                                                                           113 sub. 2p                                                                                  113 sub. 3p                                                                                            113 sub. 4p                                                                                                                             ","1,2,3,4"]
[3234,27,108]
[3235,32,"56 sub.1p                                                                                              56 sub.2p                                                                                                  56 sub.3p","1,2,3"]
[3236,27,75]
[3237,27,93]
[3238,26,"84p"]
[3239,27,"58p"]
[3240,27,"95p"]
[3241,34,"83/84"]
[3242,61,"76p/77"]
[3243,61,"76p/79"]
[3244,61,"192 sub.2                                                                                              192 sub.3",1.2]
[3245,61,"191/192 sub.1"]
[3246,61,190]
[3247,34,"80/81p/85"]
[3248,61,145]
[3249,61,"97p"]
[3250,61,214]
[3251,27,"58p"]
[3252,61,122]
[3253,61,16]
[3254,61,12]
[3255,61,"6 sub.1                                                                                                  6 sub.2",1.2]
[3256,"60                               61","337 sub.2                                                                                                  23 sub.1                                                                                    337 sub.1p                                                                                   23 sub.2                                                                     ",1.2]
[3257,34,"100p"]
[3258,61,"312p"]
[3259,61,205]
[3260,61,"323 sub.1 / 385 sub.1                                                                      323 sub.2 / 385 sub.2                                                                ",1.2]
[3261,34,"100p"]
[3262,34,"100p"]
[3263,27,64]
[3264,61,"345p"]
[3265,31,377]
[3266,27,"54p/212p"]
[3267,61,449]
[3268,61,348]
[3269,61,"371p",1.2]
[3270,61,370]
[3271,61,372]
[3272,61,367]
[3273,34,"100p"]
[3274,61,366]
[3275,34,"100p/115p"]
[3276,61,"1,3 = 239 sub 1p                                                                                          2 = 239 sub 2                                                                                    3 = 239 sub 3","1,2,3,4"]
[3277,"63                                                  94","302                                                                                                       134p"]
[3278,61,248]
[3279,61,247]
[3280,61,"246 sub 1                                                                                           246 sub 2 ",1.2]
[3281,61,"243/244p"]
[3282,61,127]
[3283,61,255]
[3284,61,"128/129"]
[3285,34,"115p"]
[3286,34,"115p"]
[3287,61,157]
[3288,65,"62p"]
[3289,61,"166/289p"]
[3290,61,179]
[3291,61,"154p"]
[3292,25,"22p"]
[3293,63,"126p"]
[3294,63,"123p"]
[3295,68,49]
[3296,63,129]
[3297,63,"165p"]
[3298,26,"4p/208p"]
[3299,64,173]
[3300,34,"78/79p/86"]
[3301,63,275]
[3302,34,"79p"]
[3303,34,"143p"]
[3304,63,"263p"]
[3305,63,"256p"]
[3306,29,"70p"]
[3307,62,"182/184p/185p/244"]
[3308,62,"183/184p"]
[3309,62,"243p"]
[3310,62,"241p"]
[3311,62,121]
[3312,29,82]
[3313,62,"115p"]
[3314,62,"108p"]
[3315,62,"472p"]
[3316,62,"286/473"]
[3317,null,"soppresso"]
[3318,29,"135p"]
[3319,62,349]
[3320,29,"72p"]
[3321,29,"131p"]
[3322,24,"112p"]
[3323,24,"1p/2p/10p"]
[3324,24,"10p"]
[3325,62,249]
[3326,60,"185p"]
[3327,60,194]
[3328,24,"123p/124p"]
[3329,60,"179 sub1/327p",1.2]
[3330,59]
[3331,59,null,1.2]
[3332,59,"30 sub1                                                                                            30 sub2                                                                                                     30 sub 3                                                                                         30 sub 4                                                                                                            30 sub 5","1,2,3,4,5"]
[3333,59,"31p",1.2]
[3334,59,92]
[3335,59,"91p"]
[3336,59,"89p/98p"]
[3337,59,"86p",1.2]
[3338,24,"123p/124p"]
[3339,59,80]
[3340,24,"62p"]
[3341,24,"76p"]
[3342,24,"76p/77p"]
[3343,24,125]
[3344,66,"3p"]
[3345,62,388]
[3346,24,53]
[3347,24,"62p"]
[3348,24,54]
[3349,62,"399p"]
[3350,94,2]
[3351,94,108]
[3352,94,89]
[3353]
[3354,94,"alle acque"]
[3355,94,136]
[3356,24,"63p"]
[3357,24,56]
[3358,94,"155p"]
[3359,94,203]
[3360,94,202]
[3361,94,"162/206p"]
[3362,94,163]
[3363,94,"208p"]
[3364,94,228]
[3365,94,"160p/205p"]
[3366,94,227]
[3367,33,"21p"]
[3368,94,"214p"]
[3369,null,"soppresso"]
[3370,24,"11/13"]
[3371,24,64]
[3372,94,"118p"]
[3373,94,43]
[3374,94,178]
[3375,94,"176p"]
[3376,94,"177p"]
[3377,24,"27/32"]
[3378,24,"33/34/35/36"]
[3379,94,"176p"]
[3380,24,"40/41"]
[3381,94,98]
[3382,24,"45/46/50/51"]
[3383,94,"112p"]
[3384,94,"112p"]
[3385,94,113]
[3386,94,114]
[3387,94,115]
[3388,24,"65/74"]
[3389,94,"18p/237p"]
[3390,24,"67/72"]
[3391,26,"16p/37p"]
[3392,26,215]
[3393,94,21]
[3394,94,25]
[3395,94,24]
[3396,94,"12p"]
[3397,94,27]
[3398,94,"12p"]
[3399,94,11]
[3400,62,367]
[3401,62,"366p"]
[3402,62,373]
[3403,62,"366p"]
[3404,62,"365p"]
[3405,62,"365p"]
[3406,62,"365p"]
[3407,63,"294p"]
[3408,95,37]
[3409,95,33]
[3410,95,34]
[3411,95,42]
[3412,null,"soppresso"]
[3413,95,"41/43/44p/61p/75/76p/132p/133"]
[3414,95,"62/63"]
[3415,95,64]
[3416,94,62]
[3417,95,"61p"]
[3418,63,311]
[3419,63,"303p/333p"]
[3420,27,"54p"]
[3421,27,"212p"]
[3422,27,79]
[3423,27,"37p"]
[3424,25,"74p/75/76"]
[3425,95,65]
[3426,95,79]
[3427,94,"12p"]
[3428,95,"66/68"]
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[3835,"28                                                    34","3p/4/5/8p/9p                                                          50p                                           "]
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[3849,68,"1 = 6 sub 1                                                                   2 = 6 sub 2p                                                             3 = 6 sub 3","1,2,3"]
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[3851,"35                                                     70","alle acque                                                       12p"]
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[3885,34,"5p/36p                                                                       "]
[3886,"34                                         69","50p                                                                      1p"]
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[3901,29,"1 = 13 sub 1                                                                                                       2 = 13 sub 2",1.2]
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[4014,63,"1= 20 sub 1                                                          2 = ……….",1.2]
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[4100]
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[4670,"64                                                    65","67p                                                                                       226p"]
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[4672,"64                                                            65","68p/69p                                                                   232/233/234"]
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[4696,"28                                        30","2p/3p                                                                         76"]
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[4709,"66                                                        68","120p                                                                         48"]
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[4801,"73                                      74","2p/3                                                                           24"]
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[4807,"36                                                          74","47/48/49/alle acque                                                          6/7/8"]
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[4809,36,"6p/11p/12p/13p/14p/15p/16p/18/19/20/  21p/34/35p/36/37/38/39/40p/45/47/                       alle acque"]
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[4813,"35                                        73","2p/3/12p/30p                                                                1p/4/5/6/7"]
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[4817,"74                                             77","48p/49/ alle acque                                                         3p"]
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[4829,"36                                           73","48/49                                                                        2p"]
[4830,36,"21p/22/23/24/25/ alle acque"]
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[5034,32,"1= 78 sub 1                                                                                  2 = 78 sub 2",1.2]
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[5039]
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[5073]
[5074]
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[5079]
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["A",61]
["B",59,"D - Ep"]
["C",59]
["D",59]
["E",62,"A"]
["DALLE ACQUE"]
["F",3,"87p"]
["F",5,"95p"]
["F",16,"35p/100p/137p/152p"]
["F",17,141]
["F",22,"2016-12-01"]
["F",23,"103p/117p"]
["F",24,"76p/86p"]
["F",25,"15p/16p/17p/18p/27p/28p/29p/30p"]
["F",27,224]
["F",52,"81p"]
["F",53,"28p/157p/158p/159p"]
["F",56,"186/194p"]
["F",58,"132p/139p/153p/155"]
["F",59,"1/4"]
["F",60,"56p/182p"]
["F",62,"84p/252p/253p/356p/389p/396p/397p"]
["F",79,"181p"]
["F",83,"153p"]
["F",84,"198p/200p/202p/213p"]
["F",86,"304p"]
["F",91,"222p/223p/228p"]
["F",92,"305p/310p"]
["F",93,"61p/70/82p/83p/95p/99"]
["F",94,"64p/66p/67p/70p/71p/135p/136p/199p"]
["DALLE STRADE"]
["F",10,"148p"]
["F",17,"57p"]
["F",21,"230p/231p"]
["F",22,123]
["F",23,"101p"]
["F",27,"5p/6p"]
["F",42,"73p/74p"]
["F",45,"9p/21"]
["F",50,"170p"]
["F",55,"97p"]
["F",56,"170/181p"]
["F",57,"106p/ C"]
["F",58,"140p"]
["F",59,"4/94p"]
["F",60,"66p/241p/347p"]
["F",61,"63/103p/115p/206/207/313p/155p"]
["F",81,"41p"]
["F",82,"89p/98p/102p/112p/260p"]
["F",90,"6/13p/37/40/162p"]
["F",92,"68p/308p"]
["F",93,"65p"]
["F",98,"57p/58p/65p/66p"]
["F",100,"16p"]