+ /app/bin/delaminator -v --result /working/result.json /working/66c38f40-7ebc-4d0d-8bbd-472143cebbc3 2026-06-25 05:21:32 [INFO] Delaminator 1.0.6 2026-06-25 05:21:32 [INFO] Delaminating... 0% | | ( 0 B/117 GB) [0s:0s] 0% | | (18 MB/117 GB, 254 MB/s) [0s:7m40s] 0% | | (37 MB/117 GB, 269 MB/s) [0s:7m14s] 0% | | (54 MB/117 GB, 269 MB/s) [0s:7m14s] 0% | | (74 MB/117 GB, 274 MB/s) [0s:7m6s] 0% | | (94 MB/117 GB, 278 MB/s) [0s:7m1s] 0% | | (111 MB/117 GB, 276 MB/s) [0s:7m3s] 0% | | (128 MB/117 GB, 273 MB/s) [0s:7m8s] 0% | | (145 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (162 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (180 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (200 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (219 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (238 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (257 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (275 MB/117 GB, 275 MB/s) [0s:7m4s] 0% | | (292 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (309 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (328 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (346 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (365 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (381 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (398 MB/117 GB, 276 MB/s) [1s:7m2s] 0% | | (414 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (433 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (451 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (470 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (489 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (508 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (526 MB/117 GB, 271 MB/s) [1s:7m10s] 0% | | (543 MB/117 GB, 271 MB/s) [2s:7m10s] 0% | | (562 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (579 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (596 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (615 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (633 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (653 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (672 MB/117 GB, 272 MB/s) [2s:7m8s] 0% | | (690 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (709 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (727 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (740 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (760 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (777 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (796 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (815 MB/117 GB, 273 MB/s) [2s:7m6s] 0% | | (834 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (851 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (870 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (887 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (906 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (922 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (942 MB/117 GB, 272 MB/s) [3s:7m6s] 0% | | (961 MB/117 GB, 273 MB/s) [3s:7m5s] 0% | | (979 MB/117 GB, 273 MB/s) [3s:7m5s] 0% | | (997 MB/117 GB, 273 MB/s) [3s:7m5s] 0% | | (1.0/117 GB, 273 MB/s) [3s:7m5s] 0% | | (1.0/117 GB, 273 MB/s) [3s:7m5s] 0% | | (1.1/117 GB, 273 MB/s) [3s:7m5s] 0% | | (1.1/117 GB, 273 MB/s) [3s:7m4s] 0% | | (1.1/117 GB, 273 MB/s) [3s:7m4s] 0% | | (1.1/117 GB, 273 MB/s) [4s:7m4s] 0% | | (1.1/117 GB, 273 MB/s) [4s:7m4s] 0% | | (1.1/117 GB, 273 MB/s) [4s:7m4s] 0% | | (1.2/117 GB, 273 MB/s) [4s:7m4s] 1% | | (1.2/117 GB, 273 MB/s) [4s:7m4s] 1% | | (1.2/117 GB, 273 MB/s) [4s:7m4s] 1% | | (1.2/117 GB, 273 MB/s) [4s:7m4s] 1% | | (1.2/117 GB, 274 MB/s) [4s:7m3s] 1% | | (1.3/117 GB, 274 MB/s) [4s:7m3s] 1% | | (1.3/117 GB, 274 MB/s) [4s:7m3s] 1% | | (1.3/117 GB, 274 MB/s) [4s:7m2s] 1% | | (1.3/117 GB, 274 MB/s) [4s:7m2s] 1% | | (1.3/117 GB, 274 MB/s) [4s:7m2s] 1% | | (1.3/117 GB, 274 MB/s) [4s:7m2s] 1% | | (1.4/117 GB, 274 MB/s) [4s:7m2s] 1% | | (1.4/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.4/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.4/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.4/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.5/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.5/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.5/117 GB, 273 MB/s) [5s:7m3s] 1% | | (1.5/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.5/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.6/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.6/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.6/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.6/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.6/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.6/117 GB, 274 MB/s) [5s:7m1s] 1% | | (1.7/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.7/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.7/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.7/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.7/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.8/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.8/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.8/117 GB, 276 MB/s) [6s:6m58s] 1% | | (1.8/117 GB, 278 MB/s) [6s:6m55s] 1% | | (1.8/117 GB, 278 MB/s) [6s:6m55s] 1% | | (1.9/117 GB, 278 MB/s) [6s:6m55s] 1% | | (1.9/117 GB, 278 MB/s) [6s:6m55s] 1% | | (1.9/117 GB, 278 MB/s) [6s:6m54s] 1% | | (1.9/117 GB, 278 MB/s) [6s:6m54s] 1% | | (1.9/117 GB, 278 MB/s) [6s:6m54s] 1% | | (1.9/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.0/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.0/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.0/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.0/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.0/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.1/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.1/117 GB, 278 MB/s) [7s:6m53s] 1% | | (2.1/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.1/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.1/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.2/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.2/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.2/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.2/117 GB, 279 MB/s) [7s:6m51s] 1% | | (2.2/117 GB, 281 MB/s) [8s:6m48s] 1% | | (2.3/117 GB, 281 MB/s) [8s:6m48s] 1% | | (2.3/117 GB, 281 MB/s) [8s:6m48s] 1% | | (2.3/117 GB, 281 MB/s) [8s:6m48s] 1% | | (2.3/117 GB, 281 MB/s) [8s:6m48s] 1% | | (2.3/117 GB, 281 MB/s) [8s:6m48s] 2% | | (2.3/117 GB, 281 MB/s) [8s:6m48s] 2% | | (2.4/117 GB, 281 MB/s) [8s:6m48s] 2% | | (2.4/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.4/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.4/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.4/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.5/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.5/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.5/117 GB, 281 MB/s) [8s:6m47s] 2% | | (2.5/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.5/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.6/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.6/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.6/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.6/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.6/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.6/117 GB, 282 MB/s) [9s:6m46s] 2% | | (2.7/117 GB, 282 MB/s) [9s:6m45s] 2% | | (2.7/117 GB, 282 MB/s) [9s:6m45s] 2% | | (2.7/117 GB, 282 MB/s) [9s:6m44s] 2% | | (2.7/117 GB, 282 MB/s) [9s:6m44s] 2% | | (2.7/117 GB, 282 MB/s) [9s:6m44s] 2% | | (2.8/117 GB, 282 MB/s) [9s:6m44s] 2% | | (2.8/117 GB, 282 MB/s) [9s:6m44s] 2% | | (2.8/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.8/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.8/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.8/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.9/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.9/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.9/117 GB, 283 MB/s) [10s:6m43s] 2% | | (2.9/117 GB, 283 MB/s) [10s:6m42s] 2% | | (2.9/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.0/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.0/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.0/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.0/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.0/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.1/117 GB, 283 MB/s) [10s:6m43s] 2% | | (3.1/117 GB, 282 MB/s) [11s:6m44s] 2% | | (3.1/117 GB, 282 MB/s) [11s:6m44s] 2% | | (3.1/117 GB, 282 MB/s) [11s:6m43s] 2% | | (3.1/117 GB, 282 MB/s) [11s:6m43s] 2% | | (3.1/117 GB, 282 MB/s) [11s:6m43s] 2% | | (3.2/117 GB, 282 MB/s) [11s:6m43s] 2% | | (3.2/117 GB, 282 MB/s) [11s:6m43s] 2% | | (3.2/117 GB, 282 MB/s) [11s:6m43s] 2% | | (3.2/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.2/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.3/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.3/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.3/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.3/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.3/117 GB, 280 MB/s) [11s:6m45s] 2% | | (3.3/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.4/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.4/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.4/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.4/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.4/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.5/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.5/117 GB, 280 MB/s) [12s:6m45s] 2% | | (3.5/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.5/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.5/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.6/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.6/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.6/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.6/117 GB, 280 MB/s) [12s:6m44s] 3% |█ | (3.6/117 GB, 279 MB/s) [13s:6m47s] 3% |█ | (3.6/117 GB, 279 MB/s) [13s:6m47s] 3% |█ | (3.7/117 GB, 279 MB/s) [13s:6m47s] 3% |█ | (3.7/117 GB, 279 MB/s) [13s:6m47s] 3% |█ | (3.7/117 GB, 279 MB/s) [13s:6m46s] 3% |█ | (3.7/117 GB, 279 MB/s) [13s:6m46s] 3% |█ | (3.7/117 GB, 279 MB/s) [13s:6m46s] 3% |█ | (3.8/117 GB, 279 MB/s) [13s:6m46s] 3% |█ | (3.8/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.8/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.8/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.8/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.8/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.9/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.9/117 GB, 278 MB/s) [13s:6m47s] 3% |█ | (3.9/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (3.9/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (3.9/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (3.9/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (4.0/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (4.0/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (4.0/117 GB, 276 MB/s) [14s:6m50s] 3% |█ | (4.0/117 GB, 276 MB/s) [14s:6m49s] 3% |█ | (4.0/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.1/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.1/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.1/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.1/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.1/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.2/117 GB, 275 MB/s) [14s:6m50s] 3% |█ | (4.2/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.2/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.2/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.2/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.2/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.3/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.3/117 GB, 274 MB/s) [15s:6m50s] 3% |█ | (4.3/117 GB, 274 MB/s) [15s:6m50s] 3% |█ | (4.3/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.3/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.4/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.4/117 GB, 274 MB/s) [15s:6m51s] 3% |█ | (4.4/117 GB, 274 MB/s) [15s:6m50s] 3% |█ | (4.4/117 GB, 274 MB/s) [15s:6m50s] 3% |█ | (4.4/117 GB, 274 MB/s) [15s:6m50s] 3% |█ | (4.4/117 GB, 273 MB/s) [16s:6m52s] 3% |█ | (4.5/117 GB, 273 MB/s) [16s:6m52s] 3% |█ | (4.5/117 GB, 273 MB/s) [16s:6m52s] 3% |█ | (4.5/117 GB, 273 MB/s) [16s:6m52s] 3% |█ | (4.5/117 GB, 273 MB/s) [16s:6m52s] 3% |█ | (4.5/117 GB, 273 MB/s) [16s:6m52s] 3% |█ | (4.6/117 GB, 273 MB/s) [16s:6m51s] 3% |█ | (4.6/117 GB, 273 MB/s) [16s:6m51s] 3% |█ | (4.6/117 GB, 274 MB/s) [16s:6m50s] 3% |█ | (4.6/117 GB, 274 MB/s) [16s:6m50s] 3% |█ | (4.6/117 GB, 274 MB/s) [16s:6m50s] 3% |█ | (4.6/117 GB, 274 MB/s) [16s:6m50s] 3% |█ | (4.7/117 GB, 274 MB/s) [16s:6m50s] 3% |█ | (4.7/117 GB, 274 MB/s) [16s:6m50s] 4% |█ | (4.7/117 GB, 274 MB/s) [16s:6m50s] 4% |█ | (4.7/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.7/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.8/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.8/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.8/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.8/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.8/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.8/117 GB, 273 MB/s) [17s:6m50s] 4% |█ | (4.9/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (4.9/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (4.9/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (4.9/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (4.9/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (5.0/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (5.0/117 GB, 273 MB/s) [17s:6m51s] 4% |█ | (5.0/117 GB, 273 MB/s) [18s:6m51s] 4% |█ | (5.0/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.0/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.0/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.1/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.1/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.1/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.1/117 GB, 273 MB/s) [18s:6m50s] 4% |█ | (5.1/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.2/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.2/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.2/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.2/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.2/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.2/117 GB, 273 MB/s) [18s:6m49s] 4% |█ | (5.3/117 GB, 273 MB/s) [19s:6m49s] 4% |█ | (5.3/117 GB, 275 MB/s) [19s:6m46s] 4% |█ | (5.3/117 GB, 275 MB/s) [19s:6m46s] 4% |█ | (5.3/117 GB, 275 MB/s) [19s:6m46s] 4% |█ | (5.3/117 GB, 275 MB/s) [19s:6m45s] 4% |█ | (5.4/117 GB, 275 MB/s) [19s:6m45s] 4% |█ | (5.4/117 GB, 275 MB/s) [19s:6m45s] 4% |█ | (5.4/117 GB, 275 MB/s) [19s:6m45s] 4% |█ | (5.4/117 GB, 274 MB/s) [19s:6m47s] 4% |█ | (5.4/117 GB, 274 MB/s) [19s:6m47s] 4% |█ | (5.4/117 GB, 274 MB/s) [19s:6m47s] 4% |█ | (5.5/117 GB, 274 MB/s) [19s:6m46s] 4% |█ | (5.5/117 GB, 274 MB/s) [19s:6m46s] 4% |█ | (5.5/117 GB, 274 MB/s) [19s:6m46s] 4% |█ | (5.5/117 GB, 274 MB/s) [19s:6m46s] 4% |█ | (5.5/117 GB, 274 MB/s) [20s:6m46s] 4% |█ | (5.6/117 GB, 274 MB/s) [20s:6m46s] 4% |█ | (5.6/117 GB, 274 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86% |██████████████████████████████ | (102/117 GB, 120 MB/s) [9m58s:2m8s] 86% |█████████████████████████████ | (102/117 GB, 118 MB/s) [9m59s:2m10s] 86% |█████████████████████████████ | (102/117 GB, 118 MB/s) [9m59s:2m10s] 86% |█████████████████████████████ | (102/117 GB, 118 MB/s) [9m59s:2m10s] 86% |█████████████████████████████ | (102/117 GB, 118 MB/s) [9m59s:2m10s] 86% |█████████████████████████████ | (102/117 GB, 118 MB/s) [9m59s:2m10s] 86% |█████████████████████████████ | (102/117 GB, 118 MB/s) [9m59s:2m10s] 86% |██████████████████████████████ | (102/117 GB, 121 MB/s) [9m59s:2m6s] 86% |██████████████████████████████ | (102/117 GB, 121 MB/s) [9m59s:2m6s] 86% |██████████████████████████████ | (102/117 GB, 121 MB/s) [9m59s:2m6s] 86% |██████████████████████████████ | (102/117 GB, 121 MB/s) [9m59s:2m6s] 86% |██████████████████████████████ | (102/117 GB, 121 MB/s) [9m59s:2m6s] 86% |██████████████████████████████ | (102/117 GB, 121 MB/s) [9m59s:2m6s] 86% |██████████████████████████████ | 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(103/117 GB, 131 MB/s) [10m11s:1m46s] 88% |█████████████████████████████ | (103/117 GB, 131 MB/s) [10m11s:1m46s] 88% |█████████████████████████████ | (103/117 GB, 131 MB/s) [10m11s:1m46s] 88% |█████████████████████████████ | (103/117 GB, 131 MB/s) [10m12s:1m46s] 88% |█████████████████████████████ | (103/117 GB, 131 MB/s) [10m12s:1m46s] 88% |█████████████████████████████ | (103/117 GB, 131 MB/s) [10m12s:1m46s] 88% |█████████████████████████████ | (103/117 GB, 126 MB/s) [10m12s:1m50s] 88% |█████████████████████████████ | (103/117 GB, 126 MB/s) [10m12s:1m50s] 88% |█████████████████████████████ | (103/117 GB, 126 MB/s) [10m12s:1m49s] 88% |█████████████████████████████ | (103/117 GB, 126 MB/s) [10m12s:1m49s] 88% |█████████████████████████████ | (103/117 GB, 126 MB/s) [10m12s:1m49s] 88% |█████████████████████████████ | (103/117 GB, 117 MB/s) [10m12s:1m58s] 88% |█████████████████████████████ | (103/117 GB, 117 MB/s) [10m12s:1m57s] 88% |█████████████████████████████ | (103/117 GB, 117 MB/s) [10m12s:1m57s] 88% |█████████████████████████████ | (103/117 GB, 117 MB/s) [10m12s:1m57s] 88% |█████████████████████████████ | (103/117 GB, 117 MB/s) [10m13s:1m57s] 88% |█████████████████████████████ | (103/117 GB, 117 MB/s) [10m13s:1m57s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m1s] 88% |█████████████████████████████ | (103/117 GB, 113 MB/s) [10m13s:2m1s] 88% |█████████████████████████████ | (103/117 GB, 112 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 112 MB/s) [10m13s:2m2s] 88% |█████████████████████████████ | (103/117 GB, 112 MB/s) [10m14s:2m2s] 88% 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(104/117 GB, 120 MB/s) [10m15s:1m53s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m15s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m15s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m15s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m15s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m16s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m16s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m16s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 120 MB/s) [10m16s:1m52s] 88% |█████████████████████████████ | (104/117 GB, 104 MB/s) [10m16s:2m9s] 88% |█████████████████████████████ | (104/117 GB, 104 MB/s) [10m16s:2m9s] 88% |█████████████████████████████ | (104/117 GB, 104 MB/s) [10m16s:2m9s] 88% |█████████████████████████████ | (104/117 GB, 104 MB/s) [10m16s:2m9s] 88% |█████████████████████████████ | (104/117 GB, 104 MB/s) [10m16s:2m9s] 88% |█████████████████████████████ | (104/117 GB, 93 MB/s) [10m17s:2m24s] 88% |█████████████████████████████ | (104/117 GB, 93 MB/s) [10m17s:2m24s] 88% |█████████████████████████████ | (104/117 GB, 93 MB/s) [10m17s:2m24s] 88% |█████████████████████████████ | (104/117 GB, 93 MB/s) [10m17s:2m24s] 88% |█████████████████████████████ | (104/117 GB, 93 MB/s) [10m17s:2m24s] 88% |█████████████████████████████ | (104/117 GB, 93 MB/s) [10m17s:2m24s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m16s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m16s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m15s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m15s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m15s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m15s] 88% |█████████████████████████████ | (104/117 GB, 98 MB/s) [10m17s:2m15s] 88% 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[10m20s:2m8s] 88% |█████████████████████████████ | (104/117 GB, 101 MB/s) [10m20s:2m8s] 88% |█████████████████████████████ | (104/117 GB, 101 MB/s) [10m20s:2m8s] 88% |█████████████████████████████ | (104/117 GB, 101 MB/s) [10m20s:2m8s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m20s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m20s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m20s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m20s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m20s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m21s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 108 MB/s) [10m21s:1m59s] 88% |█████████████████████████████ | (104/117 GB, 124 MB/s) [10m21s:1m44s] 88% |█████████████████████████████ | (104/117 GB, 124 MB/s) [10m21s:1m44s] 88% |█████████████████████████████ | (104/117 GB, 124 MB/s) [10m21s:1m44s] 88% 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[12m13s:2s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m13s:2s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m13s:1s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m13s:1s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m13s:1s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m13s:1s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m13s:1s] 99% |███████████████████████████████████ | (117/117 GB, 115 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 119 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 119 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 119 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 119 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 119 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 114 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 114 MB/s) [12m14s:1s] 99% |███████████████████████████████████ | (117/117 GB, 114 MB/s) [12m14s:0s] 99% |███████████████████████████████████ | (117/117 GB, 114 MB/s) [12m14s:0s] 99% |███████████████████████████████████ | (117/117 GB, 114 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 108 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 108 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 108 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 108 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 108 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 104 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 104 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 104 MB/s) [12m15s:0s] 99% |███████████████████████████████████ | (117/117 GB, 104 MB/s) [12m16s:0s] 99% |███████████████████████████████████ | (117/117 GB, 104 MB/s) [12m16s:0s] 99% |███████████████████████████████████ | (117/117 GB, 101 MB/s) [12m16s:0s] 99% |███████████████████████████████████ | (117/117 GB, 101 MB/s) [12m16s:0s] 99% |███████████████████████████████████ | (117/117 GB, 101 MB/s) [12m16s:0s] 99% |███████████████████████████████████ | (117/117 GB, 101 MB/s) [12m16s:0s] 99% |███████████████████████████████████ | (117/117 GB, 101 MB/s) [12m16s:0s] 99% |████████████████████████████████████ | (117/117 GB, 96 MB/s) [12m16s:0s] 99% |████████████████████████████████████ | (117/117 GB, 96 MB/s) [12m16s:0s] 100% |████████████████████████████████████| (117/117 GB, 159 MB/s) 2026-06-25 05:33:49 [INFO] Writing lidar track file... 2026-06-25 05:33:49 [INFO] Packing lidar frames into a ZIP file... 0% | | (0/146578, 0 it/hr) [0s:0s] 0% | | (5/146578, 76 it/s) [0s:32m7s] 0% | | (24/146578, 182 it/s) [0s:13m25s] 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[12s:17m6s] 1% | | (1657/146578, 144 it/s) [12s:16m43s] 1% | | (1673/146578, 144 it/s) [12s:16m43s] 1% | | (1686/146578, 144 it/s) [12s:16m43s] 1% | | (1696/146578, 144 it/s) [12s:16m43s] 1% | | (1705/146578, 144 it/s) [12s:16m43s] 1% | | (1718/146578, 144 it/s) [13s:16m42s] 1% | | (1734/146578, 144 it/s) [13s:16m42s] 1% | | (1746/146578, 150 it/s) [13s:16m5s] 1% | | (1761/146578, 150 it/s) [13s:16m5s] 1% | | (1776/146578, 150 it/s) [13s:16m4s] 1% | | (1788/146578, 150 it/s) [13s:16m4s] 1% | | (1789/146578, 150 it/s) [13s:16m4s] 1% | | (1794/146578, 150 it/s) [13s:16m6s] 1% | | (1808/146578, 150 it/s) [13s:16m5s] 1% | | (1820/146578, 150 it/s) [13s:16m5s] 1% | | (1825/146578, 150 it/s) [13s:16m5s] 1% | | (1836/146578, 150 it/s) [14s:16m5s] 1% | | (1842/146578, 149 it/s) [14s:16m14s] 1% | | (1846/146578, 149 it/s) [14s:16m14s] 1% | | (1853/146578, 149 it/s) [14s:16m14s] 1% | | (1857/146578, 149 it/s) [14s:16m14s] 1% | | (1863/146578, 149 it/s) [14s:16m14s] 1% | | (1868/146578, 140 it/s) [14s:17m15s] 1% | | (1874/146578, 140 it/s) [14s:17m15s] 1% | | (1878/146578, 140 it/s) [15s:17m15s] 1% | | (1894/146578, 140 it/s) [15s:17m14s] 1% | | (1909/146578, 140 it/s) [15s:17m14s] 1% | | (1923/146578, 140 it/s) [15s:17m14s] 1% | | (1938/146578, 140 it/s) [15s:17m14s] 1% | | (1953/146578, 143 it/s) [15s:16m48s] 1% | | (1968/146578, 143 it/s) [15s:16m48s] 1% | | (1983/146578, 143 it/s) [15s:16m48s] 1% | | (1998/146578, 143 it/s) [15s:16m48s] 1% | | (2012/146578, 143 it/s) [15s:16m48s] 1% | | (2028/146578, 143 it/s) [15s:16m48s] 1% | | (2042/146578, 143 it/s) [15s:16m48s] 1% | | (2054/146578, 144 it/s) [15s:16m45s] 1% | | (2061/146578, 144 it/s) [15s:16m44s] 1% | | (2062/146578, 144 it/s) [16s:16m44s] 1% | | (2076/146578, 144 it/s) [16s:16m44s] 1% | | (2090/146578, 144 it/s) [16s:16m44s] 1% | | (2104/146578, 144 it/s) [16s:16m44s] 1% | | (2119/146578, 135 it/s) [16s:17m48s] 1% | | (2129/146578, 135 it/s) [16s:17m48s] 1% | | (2135/146578, 135 it/s) [16s:17m48s] 1% | | (2152/146578, 131 it/s) [16s:18m23s] 1% | | (2164/146578, 131 it/s) [16s:18m23s] 1% | | (2175/146578, 131 it/s) [16s:18m23s] 1% | | (2188/146578, 131 it/s) [17s:18m23s] 1% | | (2193/146578, 131 it/s) [17s:18m23s] 1% | | (2196/146578, 131 it/s) [17s:18m23s] 1% | | (2201/146578, 126 it/s) [17s:19m6s] 1% | | (2207/146578, 126 it/s) [17s:19m6s] 1% | | (2210/146578, 126 it/s) [17s:19m6s] 1% | | (2216/146578, 126 it/s) [17s:19m6s] 1% | | (2220/146578, 126 it/s) [17s:19m6s] 1% | | (2225/146578, 110 it/s) [17s:21m53s] 1% | | (2230/146578, 110 it/s) [18s:21m53s] 1% | | (2245/146578, 110 it/s) [18s:21m53s] 1% | | (2260/146578, 110 it/s) [18s:21m53s] 1% | | (2275/146578, 110 it/s) [18s:21m52s] 1% | | (2290/146578, 110 it/s) [18s:21m52s] 1% | | (2304/146578, 110 it/s) [18s:21m52s] 1% | | (2319/146578, 110 it/s) [18s:21m50s] 1% | | (2333/146578, 110 it/s) [18s:21m50s] 1% | | (2347/146578, 110 it/s) [18s:21m50s] 1% | | (2362/146578, 110 it/s) [18s:21m50s] 1% | | (2378/146578, 110 it/s) [18s:21m50s] 1% | | (2393/146578, 110 it/s) [18s:21m50s] 1% | | (2409/146578, 110 it/s) [18s:21m49s] 1% | | (2424/146578, 110 it/s) [18s:21m49s] 1% | | (2440/146578, 124 it/s) [18s:19m26s] 1% | | (2453/146578, 124 it/s) [19s:19m26s] 1% | | (2468/146578, 124 it/s) [19s:19m26s] 1% | | (2483/146578, 124 it/s) [19s:19m26s] 1% | | (2498/146578, 124 it/s) [19s:19m26s] 1% | | (2513/146578, 124 it/s) [19s:19m26s] 1% | | (2527/146578, 124 it/s) [19s:19m25s] 1% | | (2535/146578, 130 it/s) [19s:18m23s] 1% | | (2552/146578, 130 it/s) [19s:18m23s] 1% | | (2567/146578, 130 it/s) [19s:18m23s] 1% | | (2582/146578, 130 it/s) [19s:18m23s] 1% | | (2598/146578, 130 it/s) [19s:18m23s] 1% | | (2615/146578, 130 it/s) [19s:18m23s] 1% | | (2619/146578, 142 it/s) [20s:16m53s] 1% | | (2635/146578, 142 it/s) [20s:16m52s] 1% | | (2648/146578, 142 it/s) [20s:16m52s] 1% | | (2664/146578, 142 it/s) [20s:16m52s] 1% | | (2678/146578, 142 it/s) [20s:16m52s] 1% | | (2691/146578, 142 it/s) [20s:16m52s] 1% | | (2702/146578, 142 it/s) [20s:16m52s] 1% | | (2716/146578, 142 it/s) [20s:16m52s] 1% | | (2731/146578, 148 it/s) [20s:16m10s] 1% | | (2747/146578, 148 it/s) [20s:16m10s] 1% | | (2762/146578, 148 it/s) [20s:16m10s] 1% | | (2778/146578, 138 it/s) [21s:17m24s] 1% | | (2793/146578, 138 it/s) [21s:17m24s] 1% | | (2805/146578, 138 it/s) [21s:17m24s] 1% | | (2817/146578, 138 it/s) [21s:17m24s] 1% | | (2830/146578, 138 it/s) [21s:17m24s] 1% | | (2841/146578, 138 it/s) [21s:17m24s] 1% | | (2855/146578, 139 it/s) [21s:17m13s] 1% | | (2856/146578, 139 it/s) [21s:17m13s] 1% | | (2868/146578, 139 it/s) [21s:17m13s] 1% | | (2872/146578, 139 it/s) [22s:17m13s] 1% | | (2881/146578, 139 it/s) [22s:17m13s] 1% | | (2882/146578, 138 it/s) [22s:17m20s] 1% | | (2888/146578, 138 it/s) [22s:17m20s] 1% | | (2891/146578, 138 it/s) [22s:17m20s] 1% | | (2898/146578, 138 it/s) [22s:17m20s] 1% | | (2901/146578, 138 it/s) [22s:17m20s] 1% | | (2908/146578, 132 it/s) [22s:18m8s] 1% | | (2911/146578, 132 it/s) [22s:18m7s] 1% | | (2917/146578, 132 it/s) [23s:18m7s] 1% | | (2920/146578, 132 it/s) [23s:18m7s] 2% | | (2936/146578, 132 it/s) [23s:18m7s] 2% | | (2951/146578, 132 it/s) [23s:18m7s] 2% | | (2966/146578, 138 it/s) [23s:17m19s] 2% | | (2981/146578, 138 it/s) [23s:17m19s] 2% | | (2995/146578, 138 it/s) [23s:17m19s] 2% | | (3010/146578, 138 it/s) [23s:17m19s] 2% | | (3023/146578, 138 it/s) [23s:17m19s] 2% | | (3038/146578, 138 it/s) [23s:17m19s] 2% | | (3054/146578, 138 it/s) [23s:17m19s] 2% | | (3069/146578, 138 it/s) [23s:17m19s] 2% | | (3083/146578, 142 it/s) [23s:16m51s] 2% | | (3092/146578, 142 it/s) [24s:16m51s] 2% | | (3105/146578, 142 it/s) [24s:16m51s] 2% | | (3122/146578, 142 it/s) [24s:16m51s] 2% | | (3135/146578, 132 it/s) [24s:18m5s] 2% | | (3146/146578, 132 it/s) [24s:18m5s] 2% | | (3152/146578, 132 it/s) [24s:18m5s] 2% | | (3169/146578, 132 it/s) [24s:18m5s] 2% | | (3185/146578, 132 it/s) [24s:18m4s] 2% | | (3201/146578, 132 it/s) [24s:18m4s] 2% | | (3217/146578, 132 it/s) [24s:18m5s] 2% | | (3230/146578, 132 it/s) [24s:18m5s] 2% | | (3244/146578, 132 it/s) [24s:18m5s] 2% | | (3245/146578, 132 it/s) [25s:18m5s] 2% | | (3261/146578, 132 it/s) [25s:18m5s] 2% | | (3276/146578, 132 it/s) [25s:18m5s] 2% | | (3290/146578, 132 it/s) [25s:18m4s] 2% | | (3300/146578, 131 it/s) [25s:18m10s] 2% | | (3307/146578, 131 it/s) [25s:18m10s] 2% | | (3309/146578, 131 it/s) [25s:18m10s] 2% | | (3324/146578, 131 it/s) [25s:18m10s] 2% | | (3337/146578, 131 it/s) [25s:18m10s] 2% | | (3349/146578, 131 it/s) [25s:18m9s] 2% | | (3363/146578, 123 it/s) [25s:19m24s] 2% | | (3375/146578, 123 it/s) [25s:19m24s] 2% | | (3391/146578, 123 it/s) [26s:19m24s] 2% | | (3399/146578, 123 it/s) [26s:19m24s] 2% | | (3404/146578, 123 it/s) [26s:19m24s] 2% | | (3420/146578, 125 it/s) [26s:19m3s] 2% | | (3436/146578, 125 it/s) [26s:19m3s] 2% | | (3444/146578, 125 it/s) [26s:19m3s] 2% | | (3457/146578, 125 it/s) [26s:19m3s] 2% | | (3458/146578, 125 it/s) [26s:19m3s] 2% | | (3459/146578, 118 it/s) [26s:20m7s] 2% | | (3475/146578, 118 it/s) [26s:20m7s] 2% | | (3483/146578, 118 it/s) [27s:20m7s] 2% | | (3484/146578, 118 it/s) [27s:20m7s] 2% | | (3496/146578, 118 it/s) [27s:20m7s] 2% | | (3511/146578, 118 it/s) [27s:20m7s] 2% | | (3526/146578, 118 it/s) [27s:20m7s] 2% | | (3542/146578, 127 it/s) [27s:18m45s] 2% | | (3553/146578, 127 it/s) [27s:18m45s] 2% | | (3567/146578, 127 it/s) [27s:18m45s] 2% | | (3576/146578, 127 it/s) [27s:18m44s] 2% | | (3592/146578, 127 it/s) [27s:18m44s] 2% | | (3608/146578, 136 it/s) [27s:17m33s] 2% | | (3619/146578, 136 it/s) [28s:17m33s] 2% | | (3636/146578, 136 it/s) [28s:17m33s] 2% | | (3637/146578, 136 it/s) [28s:17m33s] 2% | | (3646/146578, 136 it/s) [28s:17m33s] 2% | | (3664/146578, 139 it/s) [28s:17m10s] 2% | | (3680/146578, 139 it/s) [28s:17m10s] 2% | | (3697/146578, 139 it/s) [28s:17m10s] 2% | | (3712/146578, 139 it/s) [28s:17m10s] 2% | | (3729/146578, 139 it/s) [28s:17m9s] 2% | | (3745/146578, 139 it/s) [28s:17m9s] 2% | | (3761/146578, 139 it/s) [28s:17m9s] 2% | | (3776/146578, 139 it/s) [28s:17m9s] 2% | | (3793/146578, 140 it/s) [28s:16m57s] 2% | | (3810/146578, 140 it/s) [29s:16m57s] 2% | | (3824/146578, 140 it/s) [29s:16m57s] 2% | | (3829/146578, 140 it/s) [29s:16m57s] 2% | | (3830/146578, 140 it/s) [29s:16m57s] 2% | | (3846/146578, 140 it/s) [29s:16m57s] 2% | | (3861/146578, 142 it/s) [29s:16m43s] 2% | | (3877/146578, 142 it/s) [29s:16m43s] 2% | | (3893/146578, 142 it/s) [29s:16m43s] 2% | | (3910/146578, 142 it/s) [29s:16m43s] 2% | | (3916/146578, 142 it/s) [29s:16m43s] 2% | | (3923/146578, 142 it/s) [29s:16m43s] 2% | | (3939/146578, 142 it/s) [29s:16m46s] 2% | | (3955/146578, 142 it/s) [29s:16m46s] 2% | | (3968/146578, 142 it/s) [30s:16m46s] 2% | | (3984/146578, 142 it/s) [30s:16m46s] 2% | | (3992/146578, 142 it/s) [30s:16m46s] 2% | | (4008/146578, 142 it/s) [30s:16m46s] 2% | | (4010/146578, 140 it/s) [30s:16m59s] 2% | | (4025/146578, 140 it/s) [30s:16m59s] 2% | | (4036/146578, 140 it/s) [30s:16m59s] 2% | | (4049/146578, 140 it/s) [30s:16m59s] 2% | | (4060/146578, 140 it/s) [30s:16m59s] 2% | | (4065/146578, 140 it/s) [30s:16m59s] 2% | | (4079/146578, 140 it/s) [30s:16m59s] 2% | | (4080/146578, 140 it/s) [31s:16m55s] 2% | | (4086/146578, 140 it/s) [31s:16m55s] 2% | | (4103/146578, 140 it/s) [31s:16m55s] 2% | | (4119/146578, 140 it/s) [31s:16m54s] 2% | | (4131/146578, 140 it/s) [31s:16m54s] 2% | | (4147/146578, 140 it/s) [31s:16m54s] 2% | | (4149/146578, 141 it/s) [31s:16m50s] 2% | | (4159/146578, 141 it/s) [31s:16m50s] 2% | | (4168/146578, 141 it/s) [31s:16m50s] 2% | | (4177/146578, 141 it/s) [31s:16m50s] 2% | | (4193/146578, 141 it/s) [32s:16m50s] 2% | | (4198/146578, 143 it/s) [32s:16m34s] 2% | | (4199/146578, 143 it/s) [32s:16m34s] 2% | | (4207/146578, 143 it/s) [32s:16m34s] 2% | | (4213/146578, 143 it/s) [32s:16m34s] 2% | | (4219/146578, 134 it/s) [32s:17m43s] 2% | | (4227/146578, 134 it/s) [32s:17m43s] 2% | | (4235/146578, 134 it/s) [32s:17m43s] 2% | | (4237/146578, 134 it/s) [32s:17m43s] 2% | | (4244/146578, 134 it/s) [33s:17m43s] 2% | | (4250/146578, 126 it/s) [33s:18m46s] 2% | | (4256/146578, 126 it/s) [33s:18m46s] 2% | | (4262/146578, 126 it/s) [33s:18m46s] 2% | | (4269/146578, 126 it/s) [33s:18m46s] 2% | | (4276/146578, 126 it/s) [33s:18m46s] 2% | | (4284/146578, 119 it/s) [33s:19m53s] 2% | | (4291/146578, 119 it/s) [33s:19m53s] 2% | | (4307/146578, 119 it/s) [33s:19m53s] 2% | | (4322/146578, 119 it/s) [33s:19m52s] 2% | | (4338/146578, 119 it/s) [33s:19m52s] 2% | | (4353/146578, 119 it/s) [34s:19m52s] 2% | | (4369/146578, 119 it/s) [34s:19m52s] 2% | | (4383/146578, 115 it/s) [34s:20m31s] 3% |█ | (4398/146578, 115 it/s) [34s:20m31s] 3% |█ | (4413/146578, 115 it/s) [34s:20m30s] 3% |█ | (4428/146578, 115 it/s) [34s:20m30s] 3% |█ | (4443/146578, 115 it/s) [34s:20m30s] 3% |█ | (4458/146578, 115 it/s) [34s:20m30s] 3% |█ | (4473/146578, 115 it/s) [34s:20m30s] 3% |█ | (4488/146578, 115 it/s) [34s:20m30s] 3% |█ | (4503/146578, 123 it/s) [34s:19m13s] 3% |█ | (4519/146578, 123 it/s) [34s:19m13s] 3% |█ | (4530/146578, 123 it/s) [34s:19m13s] 3% |█ | (4531/146578, 123 it/s) [34s:19m13s] 3% |█ | (4547/146578, 123 it/s) [35s:19m13s] 3% |█ | (4563/146578, 123 it/s) [35s:19m12s] 3% |█ | (4578/146578, 122 it/s) [35s:19m21s] 3% |█ | (4593/146578, 122 it/s) [35s:19m21s] 3% |█ | (4609/146578, 122 it/s) [35s:19m21s] 3% |█ | (4614/146578, 122 it/s) [35s:19m21s] 3% |█ | (4623/146578, 122 it/s) [35s:19m21s] 3% |█ | (4636/146578, 122 it/s) [35s:19m26s] 3% |█ | (4652/146578, 122 it/s) [35s:19m26s] 3% |█ | (4668/146578, 122 it/s) [35s:19m25s] 3% |█ | (4684/146578, 122 it/s) [35s:19m25s] 3% |█ | (4691/146578, 122 it/s) [35s:19m25s] 3% |█ | (4693/146578, 122 it/s) [36s:19m25s] 3% |█ | (4700/146578, 122 it/s) [36s:19m27s] 3% |█ | (4708/146578, 122 it/s) [36s:19m27s] 3% |█ | (4714/146578, 122 it/s) [36s:19m27s] 3% |█ | (4722/146578, 122 it/s) [36s:19m27s] 3% |█ | (4727/146578, 114 it/s) [36s:20m46s] 3% |█ | (4736/146578, 106 it/s) [37s:22m18s] 3% |█ | (4743/146578, 106 it/s) [37s:22m18s] 3% |█ | (4750/146578, 106 it/s) [37s:22m18s] 3% |█ | (4755/146578, 106 it/s) [37s:22m18s] 3% |█ | (4771/146578, 106 it/s) [37s:22m18s] 3% |█ | (4786/146578, 110 it/s) [37s:21m23s] 3% |█ | (4801/146578, 110 it/s) [37s:21m23s] 3% |█ | (4816/146578, 110 it/s) [37s:21m23s] 3% |█ | (4832/146578, 110 it/s) [37s:21m23s] 3% |█ | (4835/146578, 110 it/s) [38s:21m23s] 3% |█ | (4843/146578, 117 it/s) [38s:20m15s] 3% |█ | (4858/146578, 117 it/s) [38s:20m15s] 3% |█ | (4875/146578, 117 it/s) [38s:20m15s] 3% |█ | (4889/146578, 117 it/s) [38s:20m14s] 3% |█ | (4905/146578, 117 it/s) [38s:20m14s] 3% |█ | (4920/146578, 117 it/s) [38s:20m14s] 3% |█ | (4933/146578, 117 it/s) [38s:20m14s] 3% |█ | (4943/146578, 129 it/s) [38s:18m15s] 3% |█ | (4946/146578, 129 it/s) [38s:18m15s] 3% |█ | (4952/146578, 129 it/s) [38s:18m15s] 3% |█ | (4969/146578, 129 it/s) [39s:18m15s] 3% |█ | (4984/146578, 129 it/s) [39s:18m15s] 3% |█ | (5000/146578, 129 it/s) [39s:18m15s] 3% |█ | (5016/146578, 129 it/s) [39s:18m15s] 3% |█ | (5031/146578, 125 it/s) [39s:18m54s] 3% |█ | (5045/146578, 125 it/s) [39s:18m54s] 3% |█ | (5061/146578, 125 it/s) [39s:18m53s] 3% |█ | (5076/146578, 125 it/s) [39s:18m53s] 3% |█ | (5092/146578, 125 it/s) [39s:18m53s] 3% |█ | (5107/146578, 125 it/s) [39s:18m53s] 3% |█ | (5123/146578, 125 it/s) [39s:18m53s] 3% |█ | (5138/146578, 125 it/s) [39s:18m52s] 3% |█ | (5154/146578, 125 it/s) [39s:18m52s] 3% |█ | (5170/146578, 125 it/s) [39s:18m52s] 3% |█ | (5186/146578, 125 it/s) [39s:18m52s] 3% |█ | (5201/146578, 125 it/s) [40s:18m51s] 3% |█ | (5217/146578, 125 it/s) [40s:18m51s] 3% |█ | (5232/146578, 125 it/s) [40s:18m51s] 3% |█ | (5248/146578, 125 it/s) [40s:18m51s] 3% |█ | (5263/146578, 134 it/s) [40s:17m31s] 3% |█ | (5278/146578, 134 it/s) [40s:17m31s] 3% |█ | (5294/146578, 134 it/s) [40s:17m31s] 3% |█ | (5310/146578, 134 it/s) [40s:17m31s] 3% |█ | (5324/146578, 134 it/s) [40s:17m31s] 3% |█ | (5340/146578, 134 it/s) [40s:17m31s] 3% |█ | (5350/146578, 137 it/s) [40s:17m10s] 3% |█ | (5366/146578, 137 it/s) [40s:17m10s] 3% |█ | (5382/146578, 137 it/s) [41s:17m10s] 3% |█ | (5397/146578, 137 it/s) [41s:17m10s] 3% |█ | (5409/146578, 137 it/s) [41s:17m10s] 3% |█ | (5424/146578, 137 it/s) [41s:17m10s] 3% |█ | (5439/146578, 137 it/s) [41s:17m10s] 3% |█ | (5440/146578, 142 it/s) [41s:16m37s] 3% |█ | (5449/146578, 142 it/s) [41s:16m37s] 3% |█ | (5466/146578, 142 it/s) [41s:16m36s] 3% |█ | (5481/146578, 142 it/s) [41s:16m36s] 3% |█ | (5494/146578, 142 it/s) [41s:16m36s] 3% |█ | (5510/146578, 142 it/s) [41s:16m36s] 3% |█ | (5512/146578, 149 it/s) [41s:15m43s] 3% |█ | (5520/146578, 149 it/s) [42s:15m43s] 3% |█ | (5537/146578, 149 it/s) [42s:15m43s] 3% |█ | (5553/146578, 149 it/s) [42s:15m43s] 3% |█ | (5568/146578, 158 it/s) [42s:14m52s] 3% |█ | (5581/146578, 158 it/s) [42s:14m52s] 3% |█ | (5582/146578, 158 it/s) [42s:14m52s] 3% |█ | (5595/146578, 158 it/s) [42s:14m51s] 3% |█ | (5609/146578, 157 it/s) [43s:14m58s] 3% |█ | (5625/146578, 157 it/s) [43s:14m58s] 3% |█ | (5640/146578, 157 it/s) [43s:14m58s] 3% |█ | (5654/146578, 157 it/s) [43s:14m58s] 3% |█ | (5670/146578, 157 it/s) [43s:14m58s] 3% |█ | (5676/146578, 157 it/s) [43s:14m58s] 3% |█ | (5678/146578, 157 it/s) [43s:14m58s] 3% |█ | (5690/146578, 160 it/s) [43s:14m39s] 3% |█ | (5698/146578, 160 it/s) [43s:14m39s] 3% |█ | (5704/146578, 160 it/s) [43s:14m39s] 3% |█ | (5711/146578, 160 it/s) [43s:14m39s] 3% |█ | (5717/146578, 160 it/s) [43s:14m39s] 3% |█ | (5725/146578, 148 it/s) [44s:15m52s] 3% |█ | (5732/146578, 148 it/s) [44s:15m52s] 3% |█ | (5748/146578, 148 it/s) [44s:15m52s] 3% |█ | (5763/146578, 148 it/s) [44s:15m52s] 3% |█ | (5776/146578, 148 it/s) [44s:15m52s] 3% |█ | (5777/146578, 148 it/s) [44s:15m52s] 3% |█ | (5794/146578, 143 it/s) [44s:16m22s] 3% |█ | (5811/146578, 143 it/s) [44s:16m21s] 3% |█ | (5824/146578, 143 it/s) [44s:16m21s] 3% |█ | (5835/146578, 143 it/s) [44s:16m21s] 3% |█ | (5843/146578, 143 it/s) [44s:16m21s] 3% |█ | (5844/146578, 143 it/s) [45s:16m21s] 3% |█ | (5860/146578, 136 it/s) [45s:17m14s] 4% |█ | (5866/146578, 136 it/s) [45s:17m14s] 4% |█ | (5884/146578, 136 it/s) [45s:17m14s] 4% |█ | (5889/146578, 136 it/s) [45s:17m14s] 4% |█ | (5895/146578, 136 it/s) [45s:17m14s] 4% |█ | (5905/146578, 120 it/s) [45s:19m30s] 4% |█ | (5917/146578, 120 it/s) [45s:19m30s] 4% |█ | (5924/146578, 120 it/s) [45s:19m30s] 4% |█ | (5934/146578, 120 it/s) [45s:19m30s] 4% |█ | (5935/146578, 120 it/s) [46s:19m30s] 4% |█ | (5944/146578, 113 it/s) [46s:20m45s] 4% |█ | (5961/146578, 113 it/s) [46s:20m45s] 4% |█ | (5962/146578, 113 it/s) [46s:20m45s] 4% |█ | (5979/146578, 113 it/s) [46s:20m45s] 4% |█ | (5994/146578, 113 it/s) [46s:20m45s] 4% |█ | (6010/146578, 113 it/s) [46s:20m44s] 4% |█ | (6027/146578, 111 it/s) [46s:21m1s] 4% |█ | (6040/146578, 111 it/s) [46s:21m1s] 4% |█ | (6055/146578, 111 it/s) [46s:21m1s] 4% |█ | (6072/146578, 111 it/s) [46s:21m0s] 4% |█ | (6089/146578, 111 it/s) [46s:21m0s] 4% |█ | (6101/146578, 111 it/s) [47s:21m0s] 4% |█ | (6103/146578, 108 it/s) [47s:21m40s] 4% |█ | (6104/146578, 108 it/s) [47s:21m40s] 4% |█ | (6121/146578, 108 it/s) [47s:21m40s] 4% |█ | (6135/146578, 108 it/s) [47s:21m39s] 4% |█ | (6148/146578, 108 it/s) [47s:21m39s] 4% |█ | (6160/146578, 108 it/s) [47s:21m39s] 4% |█ | (6165/146578, 109 it/s) [47s:21m26s] 4% |█ | (6166/146578, 109 it/s) [48s:21m26s] 4% |█ | (6174/146578, 109 it/s) [48s:21m26s] 4% |█ | (6181/146578, 109 it/s) [48s:21m26s] 4% |█ | (6187/146578, 109 it/s) [48s:21m26s] 4% |█ | (6195/146578, 108 it/s) [48s:21m39s] 4% |█ | (6202/146578, 108 it/s) [48s:21m39s] 4% |█ | (6211/146578, 108 it/s) [48s:21m39s] 4% |█ | (6217/146578, 108 it/s) [48s:21m39s] 4% |█ | (6226/146578, 108 it/s) [48s:21m39s] 4% |█ | (6232/146578, 100 it/s) [48s:23m26s] 4% |█ | (6240/146578, 100 it/s) [49s:23m26s] 4% |█ | (6256/146578, 100 it/s) [49s:23m25s] 4% |█ | (6272/146578, 100 it/s) [49s:23m25s] 4% |█ | (6289/146578, 100 it/s) [49s:23m25s] 4% |█ | (6304/146578, 100 it/s) [49s:23m25s] 4% |█ | (6321/146578, 100 it/s) [49s:23m25s] 4% |█ | (6337/146578, 113 it/s) [49s:20m46s] 4% |█ | (6353/146578, 113 it/s) [49s:20m46s] 4% |█ | (6369/146578, 113 it/s) [49s:20m46s] 4% |█ | (6385/146578, 113 it/s) [49s:20m45s] 4% |█ | (6401/146578, 113 it/s) [49s:20m45s] 4% |█ | (6413/146578, 113 it/s) [49s:20m45s] 4% |█ | (6417/146578, 117 it/s) [50s:20m2s] 4% |█ | (6433/146578, 117 it/s) [50s:20m1s] 4% |█ | (6449/146578, 117 it/s) [50s:20m1s] 4% |█ | (6465/146578, 117 it/s) [50s:20m1s] 4% |█ | (6479/146578, 117 it/s) [50s:20m1s] 4% |█ | (6494/146578, 117 it/s) [50s:20m1s] 4% |█ | (6498/146578, 117 it/s) [50s:20m1s] 4% |█ | (6507/146578, 118 it/s) [50s:19m44s] 4% |█ | (6509/146578, 118 it/s) [50s:19m44s] 4% |█ | (6524/146578, 118 it/s) [50s:19m44s] 4% |█ | (6539/146578, 118 it/s) [50s:19m44s] 4% |█ | (6555/146578, 118 it/s) [50s:19m44s] 4% |█ | (6570/146578, 118 it/s) [50s:19m44s] 4% |█ | (6585/146578, 118 it/s) [51s:19m44s] 4% |█ | (6601/146578, 118 it/s) [51s:19m44s] 4% |█ | (6613/146578, 131 it/s) [51s:17m50s] 4% |█ | (6614/146578, 131 it/s) [51s:17m50s] 4% |█ | (6625/146578, 131 it/s) [51s:17m50s] 4% |█ | (6639/146578, 131 it/s) [51s:17m50s] 4% |█ | (6654/146578, 131 it/s) [51s:17m50s] 4% |█ | (6670/146578, 131 it/s) [51s:17m50s] 4% |█ | (6687/146578, 136 it/s) [51s:17m12s] 4% |█ | (6694/146578, 136 it/s) [51s:17m12s] 4% |█ | (6703/146578, 136 it/s) [51s:17m11s] 4% |█ | (6718/146578, 136 it/s) [51s:17m11s] 4% |█ | (6734/146578, 136 it/s) [52s:17m11s] 4% |█ | (6749/146578, 135 it/s) [52s:17m16s] 4% |█ | (6765/146578, 135 it/s) [52s:17m16s] 4% |█ | (6768/146578, 135 it/s) [52s:17m16s] 4% |█ | (6769/146578, 129 it/s) [52s:18m7s] 4% |█ | (6781/146578, 129 it/s) [52s:18m6s] 4% |█ | (6798/146578, 129 it/s) [52s:18m6s] 4% |█ | (6806/146578, 129 it/s) [52s:18m6s] 4% |█ | (6820/146578, 129 it/s) [53s:18m6s] 4% |█ | (6828/146578, 128 it/s) [53s:18m12s] 4% |█ | (6844/146578, 128 it/s) [53s:18m12s] 4% |█ | (6860/146578, 128 it/s) [53s:18m12s] 4% |█ | (6865/146578, 128 it/s) [53s:18m12s] 4% |█ | (6880/146578, 128 it/s) [53s:18m12s] 4% |█ | (6886/146578, 128 it/s) [53s:18m12s] 4% |█ | (6897/146578, 133 it/s) [53s:17m28s] 4% |█ | (6914/146578, 133 it/s) [53s:17m28s] 4% |█ | (6929/146578, 133 it/s) [53s:17m27s] 4% |█ | (6944/146578, 133 it/s) [53s:17m27s] 4% |█ | (6959/146578, 133 it/s) [54s:17m27s] 4% |█ | (6975/146578, 133 it/s) [54s:17m27s] 4% |█ | (6988/146578, 133 it/s) [54s:17m27s] 4% |█ | (6996/146578, 146 it/s) [54s:15m59s] 4% |█ | (6997/146578, 146 it/s) [54s:15m58s] 4% |█ | (7005/146578, 146 it/s) [54s:15m58s] 4% |█ | (7011/146578, 146 it/s) [54s:15m58s] 4% |█ | (7018/146578, 146 it/s) [54s:15m58s] 4% |█ | (7025/146578, 132 it/s) [54s:17m38s] 4% |█ | (7032/146578, 132 it/s) [54s:17m38s] 4% |█ | (7037/146578, 132 it/s) [55s:17m38s] 4% |█ | (7044/146578, 132 it/s) [55s:17m38s] 4% |█ | (7059/146578, 132 it/s) [55s:17m38s] 4% |█ | (7075/146578, 132 it/s) [55s:17m38s] 4% |█ | (7091/146578, 129 it/s) [55s:18m3s] 4% |█ | (7107/146578, 129 it/s) [55s:18m3s] 4% |█ | (7122/146578, 129 it/s) [55s:18m3s] 4% |█ | (7138/146578, 129 it/s) [55s:18m3s] 4% |█ | (7153/146578, 129 it/s) [55s:18m3s] 4% |█ | (7169/146578, 129 it/s) [55s:18m2s] 4% |█ | (7184/146578, 129 it/s) [55s:18m2s] 4% |█ | (7200/146578, 135 it/s) [55s:17m13s] 4% |█ | (7216/146578, 135 it/s) [55s:17m13s] 4% |█ | (7232/146578, 135 it/s) [55s:17m12s] 4% |█ | (7249/146578, 135 it/s) [55s:17m12s] 4% |█ | (7265/146578, 135 it/s) [56s:17m12s] 4% |█ | (7280/146578, 135 it/s) [56s:17m12s] 4% |█ | (7295/146578, 135 it/s) [56s:17m12s] 4% |█ | (7310/146578, 135 it/s) [56s:17m12s] 4% |█ | (7315/146578, 137 it/s) [56s:16m53s] 5% |█ | (7331/146578, 137 it/s) [56s:16m53s] 5% |█ | (7346/146578, 137 it/s) [56s:16m53s] 5% |█ | (7359/146578, 137 it/s) [56s:16m53s] 5% |█ | (7374/146578, 137 it/s) [56s:16m53s] 5% |█ | (7389/146578, 137 it/s) [56s:16m53s] 5% |█ | (7404/146578, 141 it/s) [56s:16m26s] 5% |█ | (7415/146578, 141 it/s) [56s:16m25s] 5% |█ | (7430/146578, 141 it/s) [56s:16m25s] 5% |█ | (7440/146578, 141 it/s) [57s:16m25s] 5% |█ | (7444/146578, 141 it/s) [57s:16m25s] 5% |█ | (7446/146578, 141 it/s) [57s:16m25s] 5% |█ | (7452/146578, 136 it/s) [57s:17m2s] 5% |█ | (7458/146578, 136 it/s) [57s:17m2s] 5% |█ | (7464/146578, 136 it/s) [57s:17m2s] 5% |█ | (7465/146578, 136 it/s) [57s:17m2s] 5% |█ | (7478/146578, 136 it/s) [57s:17m2s] 5% |█ | (7486/146578, 138 it/s) [57s:16m47s] 5% |█ | (7487/146578, 138 it/s) [58s:16m47s] 5% |█ | (7495/146578, 138 it/s) [58s:16m46s] 5% |█ | (7500/146578, 138 it/s) [58s:16m46s] 5% |█ | (7507/146578, 132 it/s) [58s:17m34s] 5% |█ | (7512/146578, 132 it/s) [58s:17m34s] 5% |█ | (7519/146578, 132 it/s) [58s:17m34s] 5% |█ | (7524/146578, 132 it/s) [58s:17m34s] 5% |█ | (7526/146578, 132 it/s) [58s:17m34s] 5% |█ | (7533/146578, 132 it/s) [58s:17m34s] 5% |█ | (7539/146578, 126 it/s) [58s:18m21s] 5% |█ | (7554/146578, 126 it/s) [58s:18m21s] 5% |█ | (7569/146578, 126 it/s) [59s:18m21s] 5% |█ | (7583/146578, 126 it/s) [59s:18m21s] 5% |█ | (7598/146578, 126 it/s) [59s:18m21s] 5% |█ | (7613/146578, 126 it/s) [59s:18m21s] 5% |█ | (7628/146578, 126 it/s) [59s:18m21s] 5% |█ | (7642/146578, 126 it/s) [59s:18m21s] 5% |█ | (7657/146578, 129 it/s) [59s:17m59s] 5% |█ | (7672/146578, 129 it/s) [59s:17m59s] 5% |█ | (7686/146578, 129 it/s) [59s:17m59s] 5% |█ | (7700/146578, 129 it/s) [59s:17m58s] 5% |█ | (7715/146578, 129 it/s) [59s:17m58s] 5% |█ | (7729/146578, 129 it/s) [59s:17m58s] 5% |█ | (7744/146578, 129 it/s) [59s:17m58s] 5% |█ | (7759/146578, 145 it/s) [59s:15m56s] 5% |█ | (7774/146578, 145 it/s) [59s:15m56s] 5% |█ | (7789/146578, 145 it/s) [1m0s:15m56s] 5% |█ | (7804/146578, 145 it/s) [1m0s:15m56s] 5% |█ | (7818/146578, 145 it/s) [1m0s:15m56s] 5% |█ | (7831/146578, 145 it/s) [1m0s:15m56s] 5% |█ | (7842/146578, 145 it/s) [1m0s:15m56s] 5% |█ | (7843/146578, 146 it/s) [1m0s:15m51s] 5% |█ | (7860/146578, 146 it/s) [1m0s:15m50s] 5% |█ | (7875/146578, 146 it/s) [1m0s:15m50s] 5% |█ | (7891/146578, 146 it/s) [1m0s:15m50s] 5% |█ | (7906/146578, 146 it/s) [1m0s:15m50s] 5% |█ | (7922/146578, 146 it/s) [1m0s:15m50s] 5% |█ | (7931/146578, 140 it/s) [1m1s:16m28s] 5% |█ | (7941/146578, 140 it/s) [1m1s:16m28s] 5% |█ | (7956/146578, 140 it/s) [1m1s:16m28s] 5% |█ | (7970/146578, 140 it/s) [1m1s:16m27s] 5% |█ | (7977/146578, 140 it/s) [1m1s:16m27s] 5% |█ | (7993/146578, 140 it/s) [1m1s:16m27s] 5% |█ | (8002/146578, 130 it/s) [1m1s:17m45s] 5% |█ | (8003/146578, 130 it/s) [1m1s:17m45s] 5% |█ | (8009/146578, 130 it/s) [1m1s:17m45s] 5% |█ | (8025/146578, 130 it/s) [1m1s:17m45s] 5% |█ | (8039/146578, 130 it/s) [1m2s:17m45s] 5% |█ | (8045/146578, 121 it/s) [1m2s:19m6s] 5% |█ | (8054/146578, 121 it/s) [1m2s:19m6s] 5% |█ | (8061/146578, 121 it/s) [1m2s:19m6s] 5% |█ | (8068/146578, 121 it/s) [1m2s:19m6s] 5% |█ | (8074/146578, 121 it/s) [1m2s:19m6s] 5% |█ | (8081/146578, 115 it/s) [1m3s:19m59s] 5% |█ | (8082/146578, 115 it/s) [1m3s:19m59s] 5% |█ | (8089/146578, 115 it/s) [1m3s:19m59s] 5% |█ | (8100/146578, 115 it/s) [1m3s:19m59s] 5% |█ | (8116/146578, 115 it/s) [1m3s:19m59s] 5% |█ | (8120/146578, 115 it/s) [1m3s:19m59s] 5% |█ | (8130/146578, 117 it/s) [1m3s:19m42s] 5% |█ | (8138/146578, 117 it/s) [1m3s:19m42s] 5% |█ | (8151/146578, 117 it/s) [1m3s:19m42s] 5% |█ | (8166/146578, 117 it/s) [1m3s:19m42s] 5% |█ | (8181/146578, 117 it/s) [1m4s:19m42s] 5% |█ | (8196/146578, 125 it/s) [1m4s:18m29s] 5% |█ | (8211/146578, 125 it/s) [1m4s:18m29s] 5% |█ | (8225/146578, 125 it/s) [1m4s:18m28s] 5% |█ | (8239/146578, 125 it/s) [1m4s:18m28s] 5% |█ | (8253/146578, 125 it/s) [1m4s:18m28s] 5% |█ | (8269/146578, 125 it/s) [1m4s:18m28s] 5% |█ | (8285/146578, 125 it/s) [1m4s:18m28s] 5% |█ | (8300/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8315/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8330/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8344/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8359/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8375/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8390/146578, 141 it/s) [1m4s:16m22s] 5% |█ | (8405/146578, 141 it/s) [1m5s:16m19s] 5% |█ | (8420/146578, 141 it/s) [1m5s:16m19s] 5% |█ | (8435/146578, 141 it/s) [1m5s:16m19s] 5% |█ | (8450/146578, 141 it/s) [1m5s:16m19s] 5% |█ | (8465/146578, 141 it/s) [1m5s:16m19s] 5% |█ | (8474/146578, 132 it/s) [1m5s:17m25s] 5% |█ | (8490/146578, 132 it/s) [1m5s:17m25s] 5% |█ | (8506/146578, 132 it/s) [1m5s:17m25s] 5% |█ | (8522/146578, 132 it/s) [1m5s:17m25s] 5% |█ | (8537/146578, 132 it/s) [1m5s:17m25s] 5% |█ | (8552/146578, 132 it/s) [1m5s:17m24s] 5% |█ | (8556/146578, 132 it/s) [1m6s:17m24s] 5% |█ | (8568/146578, 136 it/s) [1m6s:16m51s] 5% |█ | (8583/146578, 136 it/s) [1m6s:16m51s] 5% |█ | (8597/146578, 136 it/s) [1m6s:16m50s] 5% |█ | (8602/146578, 136 it/s) [1m6s:16m50s] 5% |█ | (8617/146578, 136 it/s) [1m6s:16m50s] 5% |█ | (8619/146578, 136 it/s) [1m6s:16m50s] 5% |█ | (8626/146578, 130 it/s) [1m6s:17m39s] 5% |█ | (8633/146578, 130 it/s) [1m6s:17m39s] 5% |█ | (8640/146578, 130 it/s) [1m6s:17m38s] 5% |█ | (8647/146578, 130 it/s) [1m7s:17m38s] 5% |█ | (8653/146578, 124 it/s) [1m7s:18m32s] 5% |█ | (8661/146578, 124 it/s) [1m7s:18m32s] 5% |█ | (8667/146578, 124 it/s) [1m7s:18m32s] 5% |█ | (8674/146578, 124 it/s) [1m7s:18m32s] 5% |█ | (8680/146578, 124 it/s) [1m7s:18m32s] 5% |█ | (8696/146578, 125 it/s) [1m7s:18m27s] 5% |█ | (8711/146578, 125 it/s) [1m7s:18m27s] 5% |█ | (8726/146578, 125 it/s) [1m7s:18m27s] 5% |█ | (8741/146578, 125 it/s) [1m8s:18m27s] 5% |█ | (8757/146578, 132 it/s) [1m8s:17m23s] 5% |█ | (8773/146578, 132 it/s) [1m8s:17m23s] 5% |█ | (8788/146578, 132 it/s) [1m8s:17m23s] 6% |█ | (8803/146578, 132 it/s) [1m8s:17m23s] 6% |█ | (8818/146578, 132 it/s) [1m8s:17m23s] 6% |█ | (8836/146578, 132 it/s) [1m8s:17m23s] 6% |█ | (8851/146578, 132 it/s) [1m8s:17m23s] 6% |█ | (8868/146578, 132 it/s) [1m8s:17m22s] 6% |█ | (8884/146578, 147 it/s) [1m8s:15m34s] 6% |█ | (8901/146578, 147 it/s) [1m8s:15m34s] 6% |█ | (8916/146578, 147 it/s) [1m8s:15m34s] 6% |█ | (8931/146578, 147 it/s) [1m8s:15m33s] 6% |█ | (8946/146578, 147 it/s) [1m8s:15m33s] 6% |█ | (8962/146578, 147 it/s) [1m9s:15m33s] 6% |█ | (8978/146578, 147 it/s) [1m9s:15m33s] 6% |█ | (8993/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9009/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9025/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9041/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9056/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9071/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9086/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9102/146578, 158 it/s) [1m9s:14m29s] 6% |█ | (9117/146578, 159 it/s) [1m9s:14m22s] 6% |█ | (9134/146578, 159 it/s) [1m9s:14m22s] 6% |█ | (9150/146578, 159 it/s) [1m9s:14m22s] 6% |█ | (9151/146578, 159 it/s) [1m9s:14m22s] 6% |█ | (9152/146578, 159 it/s) [1m10s:14m22s] 6% |█ | (9160/146578, 148 it/s) [1m10s:15m26s] 6% |█ | (9166/146578, 148 it/s) [1m10s:15m26s] 6% |█ | (9171/146578, 148 it/s) [1m10s:15m25s] 6% |█ | (9184/146578, 148 it/s) [1m10s:15m25s] 6% |█ | (9187/146578, 148 it/s) [1m10s:15m25s] 6% |█ | (9203/146578, 142 it/s) [1m10s:16m9s] 6% |█ | (9219/146578, 142 it/s) [1m10s:16m9s] 6% |█ | (9233/146578, 142 it/s) [1m10s:16m9s] 6% |█ | (9250/146578, 142 it/s) [1m10s:16m9s] 6% |█ | (9266/146578, 142 it/s) [1m10s:16m9s] 6% |█ | (9281/146578, 143 it/s) [1m11s:16m2s] 6% |█ | (9290/146578, 143 it/s) [1m11s:16m2s] 6% |█ | (9305/146578, 143 it/s) [1m11s:16m2s] 6% |█ | (9321/146578, 143 it/s) [1m11s:16m2s] 6% |█ | (9327/146578, 143 it/s) [1m11s:16m2s] 6% |█ | (9343/146578, 143 it/s) [1m11s:16m1s] 6% |█ | (9347/146578, 143 it/s) [1m11s:15m56s] 6% |█ | (9354/146578, 143 it/s) [1m11s:15m56s] 6% |█ | (9356/146578, 143 it/s) [1m11s:15m56s] 6% |█ | (9362/146578, 143 it/s) [1m11s:15m56s] 6% |█ | (9370/146578, 143 it/s) [1m12s:15m56s] 6% |█ | (9377/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9385/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9392/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9408/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9424/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9438/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9453/146578, 143 it/s) [1m12s:15m59s] 6% |█ | (9466/146578, 150 it/s) [1m12s:15m12s] 6% |█ | (9468/146578, 150 it/s) [1m13s:15m12s] 6% |█ | (9470/146578, 141 it/s) [1m13s:16m15s] 6% |█ | (9483/146578, 141 it/s) [1m13s:16m14s] 6% |█ | (9498/146578, 141 it/s) [1m13s:16m14s] 6% |█ | (9513/146578, 141 it/s) [1m13s:16m14s] 6% |█ | (9527/146578, 141 it/s) [1m13s:16m14s] 6% |█ | (9542/146578, 141 it/s) [1m13s:16m14s] 6% |█ | (9556/146578, 134 it/s) [1m13s:17m3s] 6% |█ | (9568/146578, 134 it/s) [1m13s:17m3s] 6% |█ | (9583/146578, 134 it/s) [1m14s:17m3s] 6% |█ | (9596/146578, 134 it/s) [1m14s:17m3s] 6% |█ | (9608/146578, 134 it/s) [1m14s:17m3s] 6% |█ | (9624/146578, 134 it/s) [1m14s:17m3s] 6% |█ | (9625/146578, 124 it/s) [1m14s:18m26s] 6% |█ | (9633/146578, 124 it/s) [1m14s:18m26s] 6% |█ | (9648/146578, 124 it/s) [1m14s:18m26s] 6% |█ | (9663/146578, 124 it/s) [1m14s:18m26s] 6% |█ | (9670/146578, 124 it/s) [1m14s:18m25s] 6% |█ | (9685/146578, 124 it/s) [1m14s:18m25s] 6% |█ | (9689/146578, 112 it/s) [1m14s:20m21s] 6% |█ | (9692/146578, 112 it/s) [1m15s:20m21s] 6% |█ | (9700/146578, 112 it/s) [1m15s:20m20s] 6% |█ | (9705/146578, 112 it/s) [1m15s:20m20s] 6% |█ | (9712/146578, 112 it/s) [1m15s:20m20s] 6% |█ | (9727/146578, 112 it/s) [1m15s:20m20s] 6% |█ | (9734/146578, 110 it/s) [1m15s:20m47s] 6% |█ | (9735/146578, 110 it/s) [1m15s:20m47s] 6% |█ | (9751/146578, 110 it/s) [1m15s:20m47s] 6% |█ | (9766/146578, 110 it/s) [1m15s:20m47s] 6% |█ | (9782/146578, 110 it/s) [1m15s:20m46s] 6% |█ | (9799/146578, 110 it/s) [1m15s:20m46s] 6% |█ | (9812/146578, 119 it/s) [1m15s:19m8s] 6% |█ | (9827/146578, 119 it/s) [1m16s:19m8s] 6% |█ | (9842/146578, 119 it/s) [1m16s:19m8s] 6% |█ | (9857/146578, 119 it/s) [1m16s:19m8s] 6% |█ | (9873/146578, 119 it/s) [1m16s:19m7s] 6% |█ | (9889/146578, 119 it/s) [1m16s:19m7s] 6% |█ | (9904/146578, 118 it/s) [1m16s:19m19s] 6% |█ | (9919/146578, 118 it/s) [1m16s:19m19s] 6% |█ | (9934/146578, 118 it/s) [1m16s:19m19s] 6% |█ | (9949/146578, 118 it/s) [1m16s:19m19s] 6% |█ | (9964/146578, 118 it/s) [1m16s:19m19s] 6% |█ | (9979/146578, 118 it/s) [1m16s:19m18s] 6% |█ | (9994/146578, 118 it/s) [1m16s:19m18s] 6% |█ | (10010/146578, 128 it/s) [1m16s:17m44s] 6% |█ | (10026/146578, 128 it/s) [1m17s:17m44s] 6% |█ | (10043/146578, 128 it/s) [1m17s:17m44s] 6% |█ | (10058/146578, 128 it/s) [1m17s:17m44s] 6% |█ | (10074/146578, 128 it/s) [1m17s:17m44s] 6% |█ | (10088/146578, 128 it/s) [1m17s:17m44s] 6% |█ | (10095/146578, 128 it/s) [1m17s:17m44s] 6% |█ | (10111/146578, 142 it/s) [1m17s:16m3s] 6% |█ | (10126/146578, 142 it/s) [1m17s:16m3s] 6% |█ | (10143/146578, 142 it/s) [1m17s:16m3s] 6% |█ | (10157/146578, 142 it/s) [1m17s:16m3s] 6% |█ | (10163/146578, 142 it/s) [1m17s:16m2s] 6% |█ | (10176/146578, 142 it/s) [1m17s:16m2s] 6% |█ | (10177/146578, 141 it/s) [1m17s:16m9s] 6% |█ | (10184/146578, 141 it/s) [1m18s:16m9s] 6% |█ | (10195/146578, 141 it/s) [1m18s:16m9s] 6% |█ | (10212/146578, 141 it/s) [1m18s:16m9s] 6% |█ | (10224/146578, 147 it/s) [1m18s:15m25s] 6% |█ | (10227/146578, 147 it/s) [1m18s:15m25s] 6% |█ | (10242/146578, 147 it/s) [1m18s:15m25s] 6% |█ | (10252/146578, 147 it/s) [1m18s:15m25s] 6% |█ | (10259/146578, 147 it/s) [1m18s:15m25s] 7% |██ | (10267/146578, 139 it/s) [1m19s:16m22s] 7% |██ | (10274/146578, 139 it/s) [1m19s:16m22s] 7% |██ | (10283/146578, 139 it/s) [1m19s:16m22s] 7% |██ | (10288/146578, 139 it/s) [1m19s:16m22s] 7% |██ | (10296/146578, 139 it/s) [1m19s:16m22s] 7% |██ | (10303/146578, 133 it/s) [1m19s:17m7s] 7% |██ | (10311/146578, 133 it/s) [1m19s:17m7s] 7% |██ | (10318/146578, 133 it/s) [1m19s:17m7s] 7% |██ | (10329/146578, 133 it/s) [1m19s:17m7s] 7% |██ | (10332/146578, 133 it/s) [1m19s:17m6s] 7% |██ | (10339/146578, 128 it/s) [1m20s:17m47s] 7% |██ | (10346/146578, 128 it/s) [1m20s:17m47s] 7% |██ | (10355/146578, 128 it/s) [1m20s:17m47s] 7% |██ | (10372/146578, 128 it/s) [1m20s:17m47s] 7% |██ | (10387/146578, 128 it/s) [1m20s:17m46s] 7% |██ | (10404/146578, 128 it/s) [1m20s:17m46s] 7% |██ | (10405/146578, 130 it/s) [1m20s:17m27s] 7% |██ 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(13375/146578, 136 it/s) [1m43s:16m16s] 9% |██ | (13380/146578, 136 it/s) [1m43s:16m16s] 9% |██ | (13387/146578, 136 it/s) [1m43s:16m16s] 9% |██ | (13391/146578, 116 it/s) [1m43s:19m12s] 9% |██ | (13404/146578, 116 it/s) [1m43s:19m12s] 9% |██ | (13418/146578, 116 it/s) [1m43s:19m12s] 9% |██ | (13432/146578, 116 it/s) [1m43s:19m12s] 9% |██ | (13447/146578, 116 it/s) [1m43s:19m12s] 9% |██ | (13463/146578, 116 it/s) [1m44s:19m12s] 9% |██ | (13478/146578, 116 it/s) [1m44s:19m12s] 9% |██ | (13493/146578, 116 it/s) [1m44s:19m11s] 9% |██ | (13506/146578, 120 it/s) [1m44s:18m28s] 9% |██ | (13521/146578, 120 it/s) [1m44s:18m28s] 9% |██ | (13539/146578, 120 it/s) [1m44s:18m28s] 9% |██ | (13559/146578, 120 it/s) [1m44s:18m28s] 9% |██ | (13577/146578, 120 it/s) [1m44s:18m28s] 9% |██ | (13595/146578, 120 it/s) [1m44s:18m28s] 9% |██ | (13613/146578, 120 it/s) [1m44s:18m27s] 9% |██ | (13631/146578, 131 it/s) [1m44s:16m54s] 9% |██ | (13646/146578, 131 it/s) [1m44s:16m54s] 9% |██ | (13662/146578, 131 it/s) [1m44s:16m54s] 9% |██ | (13679/146578, 131 it/s) [1m44s:16m54s] 9% |██ | (13696/146578, 131 it/s) [1m44s:16m54s] 9% |██ | (13714/146578, 131 it/s) [1m45s:16m54s] 9% |██ | (13731/146578, 131 it/s) [1m45s:16m53s] 9% |██ | (13746/146578, 131 it/s) [1m45s:16m53s] 9% |██ | (13760/146578, 140 it/s) [1m45s:15m49s] 9% |██ | (13768/146578, 140 it/s) [1m45s:15m48s] 9% |██ | (13769/146578, 140 it/s) [1m45s:15m48s] 9% |██ | (13777/146578, 140 it/s) [1m45s:15m48s] 9% |██ | (13791/146578, 140 it/s) [1m45s:15m48s] 9% |██ | (13806/146578, 139 it/s) [1m45s:15m58s] 9% |██ | (13820/146578, 139 it/s) [1m45s:15m58s] 9% |██ | (13821/146578, 139 it/s) [1m45s:15m58s] 9% |██ | (13827/146578, 139 it/s) [1m46s:15m58s] 9% |██ | (13835/146578, 139 it/s) [1m46s:15m58s] 9% |██ | (13841/146578, 134 it/s) [1m46s:16m28s] 9% |██ | (13855/146578, 134 it/s) [1m46s:16m28s] 9% |██ | (13869/146578, 134 it/s) [1m46s:16m28s] 9% |██ | (13882/146578, 134 it/s) [1m46s:16m28s] 9% |██ | (13896/146578, 134 it/s) [1m46s:16m28s] 9% |██ | (13910/146578, 134 it/s) [1m46s:16m28s] 9% |██ | (13914/146578, 134 it/s) [1m46s:16m32s] 9% |██ | (13927/146578, 134 it/s) [1m46s:16m32s] 9% |██ | (13938/146578, 134 it/s) [1m46s:16m32s] 9% |██ | (13951/146578, 134 it/s) [1m47s:16m32s] 9% |██ | (13966/146578, 134 it/s) [1m47s:16m32s] 9% |██ | (13979/146578, 134 it/s) [1m47s:16m31s] 9% |██ | (13993/146578, 134 it/s) [1m47s:16m30s] 9% |██ | (14004/146578, 134 it/s) [1m47s:16m30s] 9% |██ | (14009/146578, 134 it/s) [1m47s:16m30s] 9% |██ | (14023/146578, 134 it/s) [1m47s:16m30s] 9% |██ | (14033/146578, 134 it/s) [1m47s:16m30s] 9% |██ | (14043/146578, 134 it/s) [1m47s:16m30s] 9% |██ | (14056/146578, 141 it/s) [1m47s:15m38s] 9% |██ | (14062/146578, 141 it/s) [1m47s:15m38s] 9% |██ | (14068/146578, 141 it/s) [1m48s:15m38s] 9% |██ | (14075/146578, 141 it/s) [1m48s:15m38s] 9% |██ | (14090/146578, 141 it/s) [1m48s:15m38s] 9% |██ | (14105/146578, 141 it/s) [1m48s:15m38s] 9% |██ | (14118/146578, 143 it/s) [1m48s:15m25s] 9% |██ | 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10% |███ | (14764/146578, 109 it/s) [1m54s:20m7s] 10% |███ | (14779/146578, 109 it/s) [1m54s:20m6s] 10% |███ | (14793/146578, 109 it/s) [1m54s:20m6s] 10% |███ | (14808/146578, 121 it/s) [1m54s:18m6s] 10% |███ | (14822/146578, 121 it/s) [1m54s:18m6s] 10% |███ | (14836/146578, 121 it/s) [1m54s:18m6s] 10% |███ | (14850/146578, 121 it/s) [1m54s:18m6s] 10% |███ | (14864/146578, 121 it/s) [1m54s:18m6s] 10% |███ | (14878/146578, 121 it/s) [1m54s:18m6s] 10% |███ | (14892/146578, 121 it/s) [1m55s:18m6s] 10% |███ | (14907/146578, 136 it/s) [1m55s:16m11s] 10% |███ | (14921/146578, 136 it/s) [1m55s:16m11s] 10% |███ | (14935/146578, 136 it/s) [1m55s:16m11s] 10% |███ | (14949/146578, 136 it/s) [1m55s:16m11s] 10% |███ | (14963/146578, 136 it/s) [1m55s:16m11s] 10% |███ | (14977/146578, 136 it/s) [1m55s:16m10s] 10% |███ | (14991/146578, 136 it/s) [1m55s:16m10s] 10% |███ | (15005/146578, 136 it/s) [1m55s:16m10s] 10% |███ | (15020/146578, 135 it/s) [1m55s:16m12s] 10% |███ | (15034/146578, 135 it/s) [1m55s:16m12s] 10% |███ | (15046/146578, 135 it/s) [1m55s:16m12s] 10% |███ | (15058/146578, 135 it/s) [1m55s:16m12s] 10% |███ | (15073/146578, 135 it/s) [1m56s:16m12s] 10% |███ | (15087/146578, 129 it/s) [1m56s:16m58s] 10% |███ | (15101/146578, 129 it/s) [1m56s:16m58s] 10% |███ | (15103/146578, 129 it/s) [1m56s:16m58s] 10% |███ | (15113/146578, 129 it/s) [1m56s:16m58s] 10% |███ | (15119/146578, 129 it/s) [1m56s:16m58s] 10% |███ | (15126/146578, 124 it/s) [1m56s:17m43s] 10% |███ | (15131/146578, 124 it/s) [1m56s:17m43s] 10% |███ | (15138/146578, 124 it/s) [1m56s:17m43s] 10% |███ | (15144/146578, 124 it/s) [1m56s:17m43s] 10% |███ | (15154/146578, 124 it/s) [1m57s:17m43s] 10% |███ | (15155/146578, 114 it/s) [1m57s:19m10s] 10% |███ | (15160/146578, 114 it/s) [1m57s:19m10s] 10% |███ | (15166/146578, 114 it/s) [1m57s:19m10s] 10% |███ | (15172/146578, 114 it/s) [1m57s:19m10s] 10% |███ | (15179/146578, 114 it/s) [1m57s:19m10s] 10% |███ | (15186/146578, 109 it/s) [1m57s:20m10s] 10% |███ | 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10% |███ | (15429/146578, 136 it/s) [1m59s:16m7s] 10% |███ | (15443/146578, 136 it/s) [1m59s:16m7s] 10% |███ | (15457/146578, 136 it/s) [1m59s:16m7s] 10% |███ | (15471/146578, 136 it/s) [1m59s:16m7s] 10% |███ | (15485/146578, 136 it/s) [1m59s:16m7s] 10% |███ | (15498/146578, 136 it/s) [1m59s:16m7s] 10% |███ | (15504/146578, 132 it/s) [1m59s:16m34s] 10% |███ | (15515/146578, 132 it/s) [2m0s:16m34s] 10% |███ | (15528/146578, 132 it/s) [2m0s:16m34s] 10% |███ | (15544/146578, 132 it/s) [2m0s:16m34s] 10% |███ | (15559/146578, 132 it/s) [2m0s:16m33s] 10% |███ | (15575/146578, 132 it/s) [2m0s:16m33s] 10% |███ | (15577/146578, 124 it/s) [2m0s:17m36s] 10% |███ | (15593/146578, 124 it/s) [2m0s:17m36s] 10% |███ | (15608/146578, 124 it/s) [2m0s:17m36s] 10% |███ | (15622/146578, 124 it/s) [2m0s:17m36s] 10% |███ | (15637/146578, 124 it/s) [2m0s:17m36s] 10% |███ | (15651/146578, 124 it/s) [2m0s:17m35s] 10% |███ | (15664/146578, 120 it/s) [2m1s:18m8s] 10% |███ | (15674/146578, 120 it/s) [2m1s:18m8s] 10% |███ | (15688/146578, 120 it/s) [2m1s:18m8s] 10% |███ | (15701/146578, 120 it/s) [2m1s:18m8s] 10% |███ | (15706/146578, 120 it/s) [2m1s:18m8s] 10% |███ | (15719/146578, 120 it/s) [2m1s:18m8s] 10% |███ | (15721/146578, 116 it/s) [2m1s:18m49s] 10% |███ | (15726/146578, 116 it/s) [2m1s:18m49s] 10% |███ | (15733/146578, 116 it/s) [2m1s:18m49s] 10% |███ | (15738/146578, 116 it/s) [2m1s:18m49s] 10% |███ | (15743/146578, 116 it/s) [2m2s:18m49s] 10% |███ | (15749/146578, 113 it/s) [2m2s:19m14s] 10% |███ | (15756/146578, 113 it/s) [2m2s:19m14s] 10% |███ | (15761/146578, 113 it/s) [2m2s:19m14s] 10% |███ | (15768/146578, 113 it/s) [2m2s:19m14s] 10% |███ | (15774/146578, 113 it/s) [2m2s:19m13s] 10% |███ | (15781/146578, 114 it/s) [2m2s:19m8s] 10% |███ | (15787/146578, 114 it/s) [2m2s:19m7s] 10% |███ | (15794/146578, 114 it/s) [2m2s:19m7s] 10% |███ | (15800/146578, 114 it/s) [2m3s:19m7s] 10% |███ | (15817/146578, 114 it/s) [2m3s:19m7s] 10% |███ | (15834/146578, 114 it/s) [2m3s:19m7s] 10% |███ | (15851/146578, 121 it/s) [2m3s:17m56s] 10% |███ | (15868/146578, 121 it/s) [2m3s:17m56s] 10% |███ | (15884/146578, 121 it/s) [2m3s:17m56s] 10% |███ | (15900/146578, 121 it/s) [2m3s:17m56s] 10% |███ | (15915/146578, 121 it/s) [2m3s:17m56s] 10% |███ | (15932/146578, 121 it/s) [2m3s:17m56s] 10% |███ | (15950/146578, 121 it/s) [2m3s:17m55s] 10% |███ | (15968/146578, 121 it/s) [2m3s:17m55s] 10% |███ | (15985/146578, 141 it/s) [2m3s:15m26s] 10% |███ | (15997/146578, 141 it/s) [2m3s:15m26s] 10% |███ | (16015/146578, 141 it/s) [2m3s:15m26s] 10% |███ | (16033/146578, 141 it/s) [2m4s:15m25s] 10% |███ | (16051/146578, 141 it/s) [2m4s:15m25s] 10% |███ | (16068/146578, 147 it/s) [2m4s:14m50s] 10% |███ | (16086/146578, 147 it/s) [2m4s:14m50s] 10% |███ | (16102/146578, 147 it/s) [2m4s:14m50s] 10% |███ | (16118/146578, 147 it/s) [2m4s:14m50s] 11% |███ | (16135/146578, 147 it/s) [2m4s:14m50s] 11% |███ | (16152/146578, 147 it/s) [2m4s:14m50s] 11% |███ | (16169/146578, 147 it/s) [2m4s:14m49s] 11% |███ | (16187/146578, 147 it/s) [2m4s:14m49s] 11% |███ | (16204/146578, 151 it/s) [2m4s:14m20s] 11% |███ | (16221/146578, 151 it/s) [2m4s:14m20s] 11% |███ | (16237/146578, 151 it/s) [2m4s:14m20s] 11% |███ | (16254/146578, 151 it/s) [2m4s:14m20s] 11% |███ | (16271/146578, 151 it/s) [2m5s:14m20s] 11% |███ | (16289/146578, 151 it/s) [2m5s:14m20s] 11% |███ | (16307/146578, 151 it/s) [2m5s:14m20s] 11% |███ | (16324/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16342/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16359/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16376/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16393/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16410/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16427/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16445/146578, 159 it/s) [2m5s:13m38s] 11% |███ | (16462/146578, 172 it/s) [2m5s:12m37s] 11% |███ | (16480/146578, 172 it/s) [2m5s:12m36s] 11% |███ | (16494/146578, 172 it/s) [2m5s:12m36s] 11% |███ | (16507/146578, 172 it/s) [2m5s:12m36s] 11% |███ | (16514/146578, 172 it/s) [2m6s:12m36s] 11% |███ | (16527/146578, 170 it/s) [2m6s:12m45s] 11% |███ | (16545/146578, 170 it/s) [2m6s:12m44s] 11% |███ | (16563/146578, 170 it/s) [2m6s:12m44s] 11% |███ | (16579/146578, 170 it/s) [2m6s:12m44s] 11% |███ | (16594/146578, 170 it/s) [2m6s:12m44s] 11% |███ | (16612/146578, 170 it/s) [2m6s:12m44s] 11% |███ | (16614/146578, 170 it/s) [2m6s:12m44s] 11% |███ | (16625/146578, 178 it/s) [2m6s:12m8s] 11% |███ | (16642/146578, 178 it/s) [2m6s:12m7s] 11% |███ | (16659/146578, 178 it/s) [2m6s:12m7s] 11% |███ | (16669/146578, 178 it/s) [2m7s:12m7s] 11% |███ | (16683/146578, 185 it/s) [2m7s:11m41s] 11% |███ | (16691/146578, 185 it/s) [2m7s:11m41s] 11% |███ | (16698/146578, 185 it/s) [2m7s:11m41s] 11% |███ | (16705/146578, 185 it/s) [2m7s:11m41s] 11% |███ | (16713/146578, 185 it/s) [2m7s:11m41s] 11% |███ | (16719/146578, 186 it/s) [2m7s:11m37s] 11% |███ | (16727/146578, 186 it/s) [2m7s:11m37s] 11% |███ | (16734/146578, 186 it/s) [2m7s:11m37s] 11% |███ | (16743/146578, 186 it/s) [2m8s:11m37s] 11% |███ | (16749/146578, 186 it/s) [2m8s:11m37s] 11% |███ | (16758/146578, 180 it/s) [2m8s:12m0s] 11% |███ | (16765/146578, 180 it/s) [2m8s:12m0s] 11% |███ | (16773/146578, 180 it/s) [2m8s:12m0s] 11% |███ | (16781/146578, 180 it/s) [2m8s:12m0s] 11% |███ | (16788/146578, 180 it/s) [2m8s:12m0s] 11% |███ | (16795/146578, 162 it/s) [2m8s:13m21s] 11% |███ | (16796/146578, 162 it/s) [2m9s:13m21s] 11% |███ | (16797/146578, 162 it/s) [2m9s:13m21s] 11% |███ | (16798/146578, 162 it/s) [2m9s:13m21s] 11% |███ | (16806/146578, 162 it/s) [2m9s:13m21s] 11% |███ | (16812/146578, 145 it/s) [2m9s:14m53s] 11% |███ | (16821/146578, 145 it/s) [2m9s:14m52s] 11% |███ | (16827/146578, 145 it/s) [2m9s:14m52s] 11% |███ | (16845/146578, 145 it/s) [2m9s:14m52s] 11% |███ | (16863/146578, 145 it/s) [2m9s:14m52s] 11% |███ | (16880/146578, 134 it/s) [2m9s:16m8s] 11% |███ | (16897/146578, 134 it/s) [2m9s:16m8s] 11% |███ | (16915/146578, 134 it/s) [2m10s:16m8s] 11% |███ | (16933/146578, 134 it/s) [2m10s:16m8s] 11% |███ | (16950/146578, 134 it/s) [2m10s:16m8s] 11% |███ | (16967/146578, 134 it/s) [2m10s:16m8s] 11% |███ | (16983/146578, 134 it/s) [2m10s:16m8s] 11% |███ | (16997/146578, 134 it/s) [2m10s:16m8s] 11% |███ | (17011/146578, 133 it/s) [2m10s:16m11s] 11% |███ | (17026/146578, 133 it/s) [2m10s:16m10s] 11% |███ | (17039/146578, 133 it/s) [2m10s:16m10s] 11% |███ | (17054/146578, 133 it/s) [2m10s:16m10s] 11% |███ | (17070/146578, 133 it/s) [2m10s:16m10s] 11% |███ | (17088/146578, 133 it/s) [2m10s:16m10s] 11% |███ | (17105/146578, 133 it/s) [2m10s:16m10s] 11% |███ | (17123/146578, 131 it/s) [2m10s:16m27s] 11% |███ | (17140/146578, 131 it/s) [2m10s:16m27s] 11% |███ | (17156/146578, 131 it/s) [2m11s:16m27s] 11% |███ | (17174/146578, 131 it/s) [2m11s:16m27s] 11% |███ | (17192/146578, 131 it/s) [2m11s:16m27s] 11% |███ | (17209/146578, 131 it/s) [2m11s:16m27s] 11% |███ | (17226/146578, 131 it/s) [2m11s:16m27s] 11% |███ | (17242/146578, 131 it/s) [2m11s:16m26s] 11% |███ | (17249/146578, 141 it/s) [2m11s:15m15s] 11% |███ | (17266/146578, 141 it/s) [2m11s:15m15s] 11% |███ | (17284/146578, 141 it/s) [2m11s:15m15s] 11% |███ | (17302/146578, 141 it/s) [2m11s:15m15s] 11% |███ | (17319/146578, 141 it/s) [2m11s:15m14s] 11% |███ | (17337/146578, 139 it/s) [2m11s:15m28s] 11% |███ | (17353/146578, 139 it/s) [2m12s:15m28s] 11% |███ | (17365/146578, 139 it/s) [2m12s:15m28s] 11% |███ | (17367/146578, 139 it/s) [2m12s:15m28s] 11% |███ | (17385/146578, 139 it/s) [2m12s:15m28s] 11% |███ | (17402/146578, 139 it/s) [2m12s:15m28s] 11% |███ | (17414/146578, 142 it/s) [2m12s:15m10s] 11% |███ | (17431/146578, 142 it/s) [2m12s:15m10s] 11% |███ | (17448/146578, 142 it/s) [2m12s:15m10s] 11% |███ | (17466/146578, 142 it/s) [2m12s:15m10s] 11% |███ | (17483/146578, 142 it/s) [2m12s:15m9s] 11% |███ | (17500/146578, 142 it/s) [2m12s:15m9s] 11% |███ | (17517/146578, 142 it/s) [2m12s:15m9s] 11% |███ | (17535/146578, 159 it/s) [2m12s:13m31s] 11% |███ | (17550/146578, 159 it/s) [2m12s:13m31s] 11% |███ | (17555/146578, 159 it/s) [2m13s:13m31s] 11% |███ | (17557/146578, 159 it/s) [2m13s:13m31s] 11% |███ | (17565/146578, 159 it/s) [2m13s:13m31s] 11% |███ | (17572/146578, 161 it/s) [2m13s:13m21s] 11% |███ | (17579/146578, 161 it/s) [2m13s:13m21s] 11% |███ | (17585/146578, 161 it/s) [2m13s:13m21s] 12% |███ | (17593/146578, 161 it/s) [2m13s:13m21s] 12% |███ | (17598/146578, 161 it/s) [2m13s:13m21s] 12% |███ | (17603/146578, 159 it/s) [2m14s:13m31s] 12% |███ | (17615/146578, 159 it/s) [2m14s:13m31s] 12% |███ | (17621/146578, 159 it/s) [2m14s:13m31s] 12% |███ | (17627/146578, 159 it/s) [2m14s:13m30s] 12% |███ | (17643/146578, 159 it/s) [2m14s:13m30s] 12% |███ | (17654/146578, 159 it/s) [2m14s:13m30s] 12% |███ | (17671/146578, 159 it/s) [2m14s:13m30s] 12% |███ | (17689/146578, 173 it/s) [2m14s:12m27s] 12% |███ | (17696/146578, 173 it/s) [2m14s:12m27s] 12% |███ | (17713/146578, 173 it/s) [2m14s:12m26s] 12% |███ | (17730/146578, 173 it/s) [2m14s:12m26s] 12% |███ | (17746/146578, 173 it/s) [2m15s:12m26s] 12% |███ | (17762/146578, 173 it/s) [2m15s:12m26s] 12% |███ | (17778/146578, 174 it/s) [2m15s:12m19s] 12% |███ | (17789/146578, 174 it/s) [2m15s:12m18s] 12% |███ | (17796/146578, 174 it/s) [2m15s:12m18s] 12% |███ | (17808/146578, 174 it/s) [2m15s:12m18s] 12% |███ | (17819/146578, 160 it/s) [2m15s:13m22s] 12% |███ | (17834/146578, 160 it/s) [2m15s:13m22s] 12% |███ | (17849/146578, 160 it/s) [2m15s:13m22s] 12% |███ | (17864/146578, 160 it/s) [2m15s:13m22s] 12% |███ | (17867/146578, 160 it/s) [2m15s:13m22s] 12% |███ | (17882/146578, 160 it/s) [2m16s:13m22s] 12% |███ | (17897/146578, 152 it/s) [2m16s:14m8s] 12% |███ | (17911/146578, 152 it/s) [2m16s:14m8s] 12% |███ | (17929/146578, 152 it/s) [2m16s:14m8s] 12% |███ | (17946/146578, 152 it/s) [2m16s:14m8s] 12% |███ | (17949/146578, 152 it/s) [2m16s:14m8s] 12% |███ | (17960/146578, 152 it/s) [2m16s:14m8s] 12% |███ | (17978/146578, 141 it/s) [2m16s:15m11s] 12% |███ | (17994/146578, 141 it/s) [2m16s:15m11s] 12% |███ | (18012/146578, 141 it/s) [2m16s:15m11s] 12% |███ | (18028/146578, 141 it/s) [2m16s:15m11s] 12% |███ | (18038/146578, 141 it/s) [2m17s:15m11s] 12% |███ | (18039/146578, 138 it/s) [2m17s:15m29s] 12% |███ | (18047/146578, 138 it/s) [2m17s:15m29s] 12% |███ | (18065/146578, 138 it/s) [2m17s:15m29s] 12% |███ | (18082/146578, 138 it/s) [2m17s:15m29s] 12% |███ | (18093/146578, 134 it/s) [2m17s:15m57s] 12% |███ | (18100/146578, 134 it/s) [2m17s:15m57s] 12% |███ | (18104/146578, 134 it/s) [2m17s:15m57s] 12% |███ | (18108/146578, 134 it/s) [2m17s:15m57s] 12% |███ | (18113/146578, 134 it/s) [2m17s:15m57s] 12% |███ | (18130/146578, 134 it/s) [2m18s:15m56s] 12% |███ | (18148/146578, 134 it/s) [2m18s:15m56s] 12% |███ | (18165/146578, 122 it/s) [2m18s:17m28s] 12% |███ | (18183/146578, 122 it/s) [2m18s:17m28s] 12% |███ | (18201/146578, 122 it/s) [2m18s:17m28s] 12% |███ | (18218/146578, 122 it/s) [2m18s:17m28s] 12% |███ | (18236/146578, 122 it/s) [2m18s:17m27s] 12% |███ | (18254/146578, 122 it/s) [2m18s:17m27s] 12% |███ | (18272/146578, 122 it/s) [2m18s:17m27s] 12% |███ | (18290/146578, 140 it/s) [2m18s:15m16s] 12% |███ | (18307/146578, 140 it/s) [2m18s:15m16s] 12% |███ | (18325/146578, 140 it/s) [2m18s:15m16s] 12% |███ | (18342/146578, 140 it/s) [2m18s:15m16s] 12% |███ | (18350/146578, 140 it/s) [2m19s:15m16s] 12% |███ | (18367/146578, 140 it/s) [2m19s:15m16s] 12% |███ | (18385/146578, 153 it/s) [2m19s:13m59s] 12% |███ | (18401/146578, 153 it/s) [2m19s:13m59s] 12% |███ | (18418/146578, 153 it/s) [2m19s:13m59s] 12% |███ | (18436/146578, 153 it/s) [2m19s:13m59s] 12% |███ | (18454/146578, 153 it/s) [2m19s:13m59s] 12% |███ | (18472/146578, 153 it/s) [2m19s:13m59s] 12% |███ | (18490/146578, 153 it/s) [2m19s:13m58s] 12% |███ | (18508/146578, 163 it/s) [2m19s:13m6s] 12% |███ | (18525/146578, 163 it/s) [2m19s:13m6s] 12% |███ | (18543/146578, 163 it/s) [2m19s:13m5s] 12% |███ | (18557/146578, 163 it/s) [2m19s:13m5s] 12% |███ | (18562/146578, 163 it/s) [2m20s:13m5s] 12% |███ | (18570/146578, 159 it/s) [2m20s:13m25s] 12% |███ | (18584/146578, 159 it/s) [2m20s:13m25s] 12% |███ | (18597/146578, 159 it/s) [2m20s:13m25s] 12% |███ | (18602/146578, 159 it/s) [2m20s:13m25s] 12% |███ | (18607/146578, 155 it/s) [2m20s:13m44s] 12% |███ | (18611/146578, 155 it/s) [2m20s:13m44s] 12% |███ | (18625/146578, 155 it/s) [2m20s:13m44s] 12% |███ | (18639/146578, 155 it/s) [2m20s:13m44s] 12% |███ | (18654/146578, 155 it/s) [2m21s:13m44s] 12% |███ | (18667/146578, 155 it/s) [2m21s:13m43s] 12% |███ | (18680/146578, 155 it/s) [2m21s:13m43s] 12% |███ | (18692/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18702/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18716/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18726/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18740/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18750/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18763/146578, 156 it/s) [2m21s:13m39s] 12% |███ | (18776/146578, 159 it/s) 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(18940/146578, 146 it/s) [2m23s:14m31s] 12% |███ | (18954/146578, 146 it/s) [2m23s:14m31s] 12% |███ | (18968/146578, 146 it/s) [2m23s:14m31s] 12% |███ | (18982/146578, 146 it/s) [2m23s:14m31s] 12% |███ | (18996/146578, 146 it/s) [2m23s:14m30s] 12% |███ | (19011/146578, 138 it/s) [2m23s:15m24s] 12% |███ | (19018/146578, 138 it/s) [2m24s:15m24s] 12% |███ | (19032/146578, 138 it/s) [2m24s:15m24s] 12% |███ | (19046/146578, 138 it/s) [2m24s:15m24s] 13% |████ | (19059/146578, 138 it/s) [2m24s:15m24s] 13% |████ | (19074/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19088/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19104/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19121/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19137/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19152/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19166/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19180/146578, 136 it/s) [2m24s:15m38s] 13% |████ | (19194/146578, 132 it/s) [2m24s:16m7s] 13% |████ | (19208/146578, 132 it/s) [2m24s:16m7s] 13% |████ | (19222/146578, 132 it/s) [2m25s:16m7s] 13% |████ | (19236/146578, 132 it/s) [2m25s:16m7s] 13% |████ | (19250/146578, 132 it/s) [2m25s:16m7s] 13% |████ | (19264/146578, 132 it/s) [2m25s:16m7s] 13% |████ | (19276/146578, 132 it/s) [2m25s:16m7s] 13% |████ | (19286/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19287/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19301/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19315/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19330/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19345/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19358/146578, 137 it/s) [2m25s:15m26s] 13% |████ | (19368/146578, 144 it/s) [2m25s:14m40s] 13% |████ | (19379/146578, 144 it/s) [2m26s:14m40s] 13% |████ | (19386/146578, 144 it/s) [2m26s:14m40s] 13% |████ | (19404/146578, 144 it/s) [2m26s:14m40s] 13% |████ | (19422/146578, 144 it/s) [2m26s:14m40s] 13% |████ | (19440/146578, 144 it/s) [2m26s:14m40s] 13% |████ | (19456/146578, 144 it/s) 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it/s) [2m36s:15m49s] 14% |████ | (20869/146578, 132 it/s) [2m36s:15m49s] 14% |████ | (20876/146578, 129 it/s) [2m36s:16m15s] 14% |████ | (20882/146578, 129 it/s) [2m36s:16m15s] 14% |████ | (20888/146578, 129 it/s) [2m37s:16m15s] 14% |████ | (20893/146578, 129 it/s) [2m37s:16m15s] 14% |████ | (20899/146578, 129 it/s) [2m37s:16m15s] 14% |████ | (20904/146578, 129 it/s) [2m37s:16m17s] 14% |████ | (20911/146578, 129 it/s) [2m37s:16m17s] 14% |████ | (20916/146578, 129 it/s) [2m37s:16m17s] 14% |████ | (20930/146578, 129 it/s) [2m37s:16m17s] 14% |████ | (20945/146578, 129 it/s) [2m37s:16m17s] 14% |████ | (20958/146578, 129 it/s) [2m37s:16m17s] 14% |████ | (20972/146578, 129 it/s) [2m37s:16m16s] 14% |████ | (20985/146578, 132 it/s) [2m37s:15m50s] 14% |████ | (20999/146578, 132 it/s) [2m38s:15m50s] 14% |████ | (21012/146578, 132 it/s) [2m38s:15m50s] 14% |████ | (21026/146578, 132 it/s) [2m38s:15m50s] 14% |████ | (21039/146578, 132 it/s) [2m38s:15m50s] 14% |████ | (21053/146578, 132 it/s) 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|█████ | (24090/146578, 97 it/s) [3m2s:21m0s] 16% |█████ | (24106/146578, 97 it/s) [3m2s:20m59s] 16% |█████ | (24123/146578, 97 it/s) [3m2s:20m59s] 16% |█████ | (24141/146578, 97 it/s) [3m2s:20m59s] 16% |█████ | (24158/146578, 97 it/s) [3m2s:20m59s] 16% |█████ | (24175/146578, 109 it/s) [3m2s:18m45s] 16% |█████ | (24192/146578, 109 it/s) [3m3s:18m45s] 16% |█████ | (24209/146578, 109 it/s) [3m3s:18m45s] 16% |█████ | (24226/146578, 109 it/s) [3m3s:18m45s] 16% |█████ | (24242/146578, 109 it/s) [3m3s:18m45s] 16% |█████ | (24259/146578, 109 it/s) [3m3s:18m45s] 16% |█████ | (24278/146578, 109 it/s) [3m3s:18m44s] 16% |█████ | (24296/146578, 109 it/s) [3m3s:18m44s] 16% |█████ | (24314/146578, 129 it/s) [3m3s:15m44s] 16% |█████ | (24331/146578, 129 it/s) [3m3s:15m44s] 16% |█████ | (24347/146578, 129 it/s) [3m3s:15m43s] 16% |█████ | (24363/146578, 129 it/s) [3m3s:15m43s] 16% |█████ | (24378/146578, 129 it/s) [3m3s:15m43s] 16% |█████ | (24392/146578, 129 it/s) [3m3s:15m43s] 16% |█████ | (24407/146578, 129 it/s) [3m3s:15m43s] 16% |█████ | (24421/146578, 142 it/s) [3m3s:14m19s] 16% |█████ | (24436/146578, 142 it/s) [3m4s:14m19s] 16% |█████ | (24450/146578, 142 it/s) [3m4s:14m19s] 16% |█████ | (24463/146578, 142 it/s) [3m4s:14m19s] 16% |█████ | (24476/146578, 142 it/s) [3m4s:14m19s] 16% |█████ | (24489/146578, 142 it/s) [3m4s:14m19s] 16% |█████ | (24490/146578, 144 it/s) [3m4s:14m5s] 16% |█████ | (24497/146578, 144 it/s) [3m4s:14m5s] 16% |█████ | (24503/146578, 144 it/s) [3m4s:14m5s] 16% |█████ | (24504/146578, 144 it/s) [3m4s:14m5s] 16% |█████ | (24505/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24520/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24532/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24545/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24560/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24567/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24581/146578, 139 it/s) [3m5s:14m35s] 16% |█████ | (24588/146578, 145 it/s) [3m5s:14m3s] 16% |█████ | (24589/146578, 145 it/s) [3m5s:14m3s] 16% |█████ | (24606/146578, 145 it/s) [3m5s:14m2s] 16% |█████ | (24623/146578, 145 it/s) [3m5s:14m2s] 16% |█████ | (24641/146578, 145 it/s) [3m5s:14m2s] 16% |█████ | (24652/146578, 145 it/s) [3m6s:14m2s] 16% |█████ | (24655/146578, 147 it/s) [3m6s:13m47s] 16% |█████ | (24659/146578, 147 it/s) [3m6s:13m47s] 16% |█████ | (24667/146578, 147 it/s) [3m6s:13m47s] 16% |█████ | (24681/146578, 147 it/s) [3m6s:13m46s] 16% |█████ | (24696/146578, 147 it/s) [3m6s:13m46s] 16% |█████ | (24707/146578, 146 it/s) [3m6s:13m52s] 16% |█████ | (24725/146578, 146 it/s) [3m6s:13m52s] 16% |█████ | (24726/146578, 146 it/s) [3m6s:13m52s] 16% |█████ | (24737/146578, 146 it/s) [3m6s:13m52s] 16% |█████ | (24745/146578, 146 it/s) [3m7s:13m52s] 16% |█████ | (24754/146578, 148 it/s) [3m7s:13m42s] 16% |█████ | (24762/146578, 148 it/s) [3m7s:13m42s] 16% |█████ | (24770/146578, 148 it/s) [3m7s:13m41s] 16% |█████ | (24778/146578, 148 it/s) [3m7s:13m41s] 16% |█████ | (24783/146578, 148 it/s) [3m7s:13m41s] 16% |█████ | (24801/146578, 148 it/s) [3m7s:13m41s] 16% |█████ | (24817/146578, 148 it/s) [3m7s:13m43s] 16% |█████ | (24831/146578, 148 it/s) [3m7s:13m43s] 16% |█████ | (24832/146578, 148 it/s) [3m8s:13m43s] 16% |█████ | (24847/146578, 148 it/s) [3m8s:13m43s] 16% |█████ | (24862/146578, 148 it/s) [3m8s:13m43s] 16% |█████ | (24875/146578, 136 it/s) [3m8s:14m53s] 16% |█████ | (24890/146578, 136 it/s) [3m8s:14m53s] 16% |█████ | (24901/146578, 136 it/s) [3m8s:14m52s] 16% |█████ | (24902/146578, 136 it/s) [3m8s:14m52s] 16% |█████ | (24917/146578, 136 it/s) [3m8s:14m52s] 17% |█████ | (24931/146578, 136 it/s) [3m8s:14m52s] 17% |█████ | (24945/146578, 123 it/s) [3m8s:16m31s] 17% |█████ | (24959/146578, 123 it/s) [3m8s:16m31s] 17% |█████ | (24973/146578, 123 it/s) [3m8s:16m31s] 17% |█████ | (24988/146578, 123 it/s) [3m8s:16m31s] 17% |█████ | (25002/146578, 123 it/s) [3m9s:16m31s] 17% |█████ | (25015/146578, 123 it/s) [3m9s:16m31s] 17% |█████ | (25030/146578, 123 it/s) [3m9s:16m31s] 17% |█████ | (25044/146578, 120 it/s) [3m9s:16m51s] 17% |█████ | (25061/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25078/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25096/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25113/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25131/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25149/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25165/146578, 120 it/s) [3m9s:16m50s] 17% |█████ | (25175/146578, 132 it/s) [3m10s:15m18s] 17% |█████ | (25189/146578, 132 it/s) [3m10s:15m18s] 17% |█████ | (25200/146578, 132 it/s) [3m10s:15m18s] 17% |█████ | (25201/146578, 136 it/s) [3m10s:14m54s] 17% |█████ | (25210/146578, 136 it/s) [3m10s:14m54s] 17% |█████ | (25216/146578, 136 it/s) [3m10s:14m54s] 17% |█████ | (25223/146578, 136 it/s) [3m10s:14m54s] 17% |█████ | (25228/146578, 136 it/s) [3m10s:14m54s] 17% |█████ | (25236/146578, 128 it/s) [3m10s:15m49s] 17% |█████ | (25252/146578, 128 it/s) [3m10s:15m49s] 17% |█████ | (25270/146578, 128 it/s) [3m10s:15m49s] 17% |█████ | (25289/146578, 128 it/s) [3m11s:15m49s] 17% |█████ | (25293/146578, 128 it/s) [3m11s:15m49s] 17% |█████ | (25311/146578, 128 it/s) [3m11s:15m49s] 17% |█████ | (25328/146578, 128 it/s) [3m11s:15m49s] 17% |█████ | (25343/146578, 133 it/s) [3m11s:15m12s] 17% |█████ | (25344/146578, 133 it/s) [3m11s:15m12s] 17% |█████ | (25361/146578, 133 it/s) [3m11s:15m12s] 17% |█████ | (25377/146578, 133 it/s) [3m11s:15m11s] 17% |█████ | (25394/146578, 133 it/s) [3m11s:15m11s] 17% |█████ | (25412/146578, 133 it/s) [3m11s:15m11s] 17% |█████ | (25422/146578, 133 it/s) [3m11s:15m11s] 17% |█████ | (25439/146578, 140 it/s) [3m11s:14m26s] 17% |█████ | (25440/146578, 140 it/s) [3m12s:14m26s] 17% |█████ | (25451/146578, 140 it/s) [3m12s:14m26s] 17% |█████ | (25458/146578, 140 it/s) [3m12s:14m26s] 17% |█████ | (25475/146578, 140 it/s) [3m12s:14m26s] 17% |█████ | (25491/146578, 142 it/s) [3m12s:14m10s] 17% |█████ | (25503/146578, 142 it/s) [3m12s:14m10s] 17% |█████ | (25505/146578, 142 it/s) [3m12s:14m10s] 17% |█████ | (25513/146578, 142 it/s) [3m12s:14m10s] 17% |█████ | (25520/146578, 142 it/s) [3m12s:14m10s] 17% |█████ | (25528/146578, 140 it/s) [3m12s:14m21s] 17% |█████ | (25535/146578, 140 it/s) [3m13s:14m21s] 17% |█████ | (25543/146578, 140 it/s) [3m13s:14m21s] 17% |█████ | (25552/146578, 140 it/s) [3m13s:14m21s] 17% |█████ | (25560/146578, 133 it/s) [3m13s:15m9s] 17% |█████ | (25567/146578, 133 it/s) [3m13s:15m9s] 17% |█████ | (25584/146578, 133 it/s) [3m13s:15m8s] 17% |█████ | (25602/146578, 133 it/s) [3m13s:15m8s] 17% |█████ | (25619/146578, 133 it/s) [3m13s:15m8s] 17% |█████ | (25635/146578, 133 it/s) [3m13s:15m8s] 17% |█████ | (25652/146578, 133 it/s) [3m13s:15m8s] 17% |█████ | (25670/146578, 133 it/s) [3m13s:15m8s] 17% |█████ | (25687/146578, 143 it/s) [3m13s:14m4s] 17% |█████ | (25702/146578, 143 it/s) [3m14s:14m3s] 17% |█████ | (25719/146578, 143 it/s) [3m14s:14m3s] 17% |█████ | (25736/146578, 143 it/s) [3m14s:14m3s] 17% |█████ | (25753/146578, 143 it/s) [3m14s:14m3s] 17% |█████ | (25770/146578, 143 it/s) [3m14s:14m3s] 17% |█████ | (25785/146578, 143 it/s) [3m14s:14m3s] 17% |█████ | (25803/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25819/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25832/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25849/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25866/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25883/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25901/146578, 146 it/s) [3m14s:13m48s] 17% |█████ | (25910/146578, 143 it/s) [3m14s:14m1s] 17% |█████ | (25925/146578, 143 it/s) [3m15s:14m1s] 17% |█████ | (25941/146578, 143 it/s) [3m15s:14m1s] 17% |█████ | (25958/146578, 143 it/s) [3m15s:14m1s] 17% |█████ | (25974/146578, 143 it/s) [3m15s:14m1s] 17% |█████ | (25991/146578, 143 it/s) [3m15s:14m1s] 17% |█████ | (25998/146578, 143 it/s) [3m15s:14m1s] 17% |█████ | (25999/146578, 154 it/s) [3m15s:13m3s] 17% |█████ | (26008/146578, 154 it/s) [3m15s:13m3s] 17% |█████ | (26014/146578, 154 it/s) [3m15s:13m3s] 17% |█████ | (26024/146578, 154 it/s) [3m15s:13m3s] 17% |█████ | (26033/146578, 154 it/s) [3m15s:13m3s] 17% |█████ | (26041/146578, 155 it/s) [3m16s:12m57s] 17% |█████ | (26058/146578, 155 it/s) [3m16s:12m57s] 17% |█████ | (26062/146578, 155 it/s) [3m16s:12m57s] 17% |█████ | (26063/146578, 155 it/s) [3m16s:12m57s] 17% |█████ | (26068/146578, 155 it/s) [3m16s:12m57s] 17% |█████ | (26083/146578, 155 it/s) [3m16s:12m56s] 17% |█████ | (26096/146578, 147 it/s) [3m16s:13m41s] 17% |█████ | (26108/146578, 147 it/s) [3m16s:13m41s] 17% |█████ | (26124/146578, 147 it/s) [3m16s:13m41s] 17% |█████ | (26125/146578, 147 it/s) [3m16s:13m41s] 17% |█████ | (26137/146578, 147 it/s) [3m16s:13m41s] 17% |█████ | (26148/146578, 147 it/s) [3m16s:13m41s] 17% |█████ | (26159/146578, 142 it/s) [3m17s:14m6s] 17% |█████ | (26172/146578, 142 it/s) [3m17s:14m6s] 17% |█████ | (26184/146578, 142 it/s) [3m17s:14m6s] 17% |█████ | (26198/146578, 142 it/s) [3m17s:14m6s] 17% |█████ | (26208/146578, 142 it/s) [3m17s:14m6s] 17% |█████ | (26221/146578, 142 it/s) [3m17s:14m8s] 17% |█████ | (26235/146578, 142 it/s) [3m17s:14m8s] 17% |█████ | (26242/146578, 142 it/s) [3m17s:14m8s] 17% |█████ | (26256/146578, 142 it/s) [3m17s:14m8s] 17% |█████ | (26261/146578, 142 it/s) [3m18s:14m8s] 17% |█████ | (26268/146578, 144 it/s) [3m18s:13m55s] 17% |█████ | (26276/146578, 144 it/s) [3m18s:13m55s] 17% |█████ | (26292/146578, 144 it/s) [3m18s:13m55s] 17% |█████ | (26308/146578, 144 it/s) [3m18s:13m54s] 17% |█████ | (26324/146578, 144 it/s) [3m18s:13m54s] 17% |█████ | (26340/146578, 144 it/s) [3m18s:13m54s] 17% |█████ | (26354/146578, 154 it/s) [3m18s:12m59s] 17% |█████ | (26369/146578, 154 it/s) [3m18s:12m59s] 17% |█████ | (26383/146578, 154 it/s) [3m18s:12m59s] 18% |█████ | (26397/146578, 154 it/s) [3m18s:12m59s] 18% |█████ | (26411/146578, 154 it/s) [3m18s:12m59s] 18% |█████ | (26425/146578, 154 it/s) [3m18s:12m59s] 18% |█████ | (26440/146578, 154 it/s) [3m18s:12m59s] 18% |█████ | (26455/146578, 154 it/s) [3m19s:12m59s] 18% |█████ | (26469/146578, 154 it/s) [3m19s:13m2s] 18% |█████ | (26482/146578, 154 it/s) [3m19s:13m2s] 18% |█████ | (26497/146578, 154 it/s) [3m19s:13m2s] 18% |█████ | (26511/146578, 154 it/s) [3m19s:13m1s] 18% |█████ | (26519/146578, 154 it/s) [3m19s:13m1s] 18% |█████ | (26533/146578, 154 it/s) [3m19s:13m1s] 18% |█████ | (26542/146578, 154 it/s) [3m19s:13m1s] 18% |█████ | (26556/146578, 147 it/s) [3m19s:13m33s] 18% |█████ | (26557/146578, 147 it/s) [3m19s:13m33s] 18% |█████ | (26570/146578, 147 it/s) [3m19s:13m33s] 18% |█████ | (26574/146578, 147 it/s) [3m20s:13m33s] 18% |█████ | (26587/146578, 132 it/s) [3m20s:15m12s] 18% |█████ | (26598/146578, 132 it/s) [3m20s:15m12s] 18% |█████ | (26607/146578, 132 it/s) [3m20s:15m11s] 18% |█████ | (26622/146578, 132 it/s) [3m20s:15m11s] 18% |█████ | (26637/146578, 126 it/s) [3m20s:15m51s] 18% |█████ | (26647/146578, 126 it/s) [3m20s:15m51s] 18% |█████ | (26664/146578, 126 it/s) [3m20s:15m51s] 18% |█████ | (26670/146578, 126 it/s) [3m20s:15m51s] 18% |█████ | (26678/146578, 126 it/s) [3m21s:15m51s] 18% |█████ | (26696/146578, 127 it/s) [3m21s:15m44s] 18% |█████ | (26700/146578, 127 it/s) [3m21s:15m44s] 18% |█████ | (26716/146578, 127 it/s) [3m21s:15m44s] 18% |█████ | (26733/146578, 127 it/s) [3m21s:15m44s] 18% |█████ | (26747/146578, 129 it/s) [3m21s:15m28s] 18% |█████ | (26755/146578, 129 it/s) [3m21s:15m28s] 18% |█████ | (26773/146578, 129 it/s) [3m21s:15m28s] 18% |█████ | (26790/146578, 129 it/s) [3m21s:15m28s] 18% |█████ | (26793/146578, 129 it/s) [3m22s:15m28s] 18% |█████ | (26805/146578, 127 it/s) [3m22s:15m40s] 18% |█████ | (26813/146578, 127 it/s) [3m22s:15m40s] 18% |█████ | (26823/146578, 127 it/s) [3m22s:15m40s] 18% |█████ | (26830/146578, 127 it/s) [3m22s:15m40s] 18% |█████ | (26848/146578, 127 it/s) [3m22s:15m40s] 18% |█████ | (26865/146578, 127 it/s) [3m22s:15m39s] 18% |█████ | (26882/146578, 131 it/s) [3m22s:15m14s] 18% |█████ | (26899/146578, 131 it/s) [3m22s:15m14s] 18% |█████ | (26915/146578, 131 it/s) [3m22s:15m14s] 18% |█████ | (26930/146578, 131 it/s) [3m22s:15m14s] 18% |█████ | (26945/146578, 131 it/s) [3m22s:15m13s] 18% |█████ | (26960/146578, 131 it/s) [3m22s:15m13s] 18% |█████ | (26974/146578, 131 it/s) [3m23s:15m13s] 18% |█████ | (26989/146578, 131 it/s) [3m23s:15m13s] 18% |█████ | (27002/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27017/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27030/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27045/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27061/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27078/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27096/146578, 144 it/s) [3m23s:13m52s] 18% |█████ | (27113/146578, 150 it/s) [3m23s:13m17s] 18% |█████ | (27130/146578, 150 it/s) [3m23s:13m16s] 18% |█████ | (27147/146578, 150 it/s) [3m23s:13m16s] 18% |█████ | (27165/146578, 150 it/s) [3m23s:13m16s] 18% |█████ | (27182/146578, 150 it/s) [3m23s:13m16s] 18% |█████ | (27199/146578, 150 it/s) [3m23s:13m16s] 18% |█████ | (27216/146578, 150 it/s) [3m24s:13m16s] 18% |█████ | (27236/146578, 150 it/s) [3m24s:13m16s] 18% |█████ | (27251/146578, 155 it/s) [3m24s:12m50s] 18% |█████ | (27268/146578, 155 it/s) [3m24s:12m50s] 18% |█████ | (27285/146578, 155 it/s) [3m24s:12m50s] 18% |█████ | (27302/146578, 155 it/s) [3m24s:12m50s] 18% |█████ | (27303/146578, 155 it/s) [3m24s:12m50s] 18% |█████ | (27304/146578, 155 it/s) [3m24s:12m50s] 18% |█████ | (27321/146578, 153 it/s) [3m24s:13m1s] 18% |█████ | (27337/146578, 153 it/s) [3m24s:13m1s] 18% |█████ | (27354/146578, 153 it/s) [3m24s:13m1s] 18% |█████ | (27369/146578, 153 it/s) [3m24s:13m1s] 18% |█████ | (27384/146578, 153 it/s) [3m24s:13m1s] 18% |█████ | (27388/146578, 156 it/s) [3m25s:12m42s] 18% |█████ | (27405/146578, 156 it/s) [3m25s:12m42s] 18% |█████ | (27423/146578, 156 it/s) [3m25s:12m42s] 18% |█████ | (27439/146578, 156 it/s) [3m25s:12m42s] 18% |█████ | (27440/146578, 156 it/s) [3m25s:12m42s] 18% |█████ | (27454/146578, 156 it/s) [3m25s:12m42s] 18% |█████ | (27463/146578, 160 it/s) [3m25s:12m25s] 18% |█████ | (27469/146578, 160 it/s) [3m25s:12m25s] 18% |█████ | (27477/146578, 160 it/s) [3m26s:12m25s] 18% |█████ | (27493/146578, 160 it/s) [3m26s:12m25s] 18% |█████ | (27499/146578, 158 it/s) [3m26s:12m34s] 18% |█████ | (27517/146578, 158 it/s) [3m26s:12m34s] 18% |█████ | (27534/146578, 158 it/s) [3m26s:12m34s] 18% |█████ | (27551/146578, 158 it/s) [3m26s:12m34s] 18% |█████ | (27568/146578, 158 it/s) [3m26s:12m34s] 18% |█████ | (27585/146578, 158 it/s) [3m26s:12m33s] 18% |█████ | (27591/146578, 158 it/s) [3m26s:12m33s] 18% |█████ | (27602/146578, 164 it/s) [3m26s:12m5s] 18% |█████ | (27608/146578, 164 it/s) [3m26s:12m5s] 18% |█████ | (27626/146578, 164 it/s) [3m27s:12m5s] 18% |█████ | (27638/146578, 164 it/s) [3m27s:12m4s] 18% |█████ | (27647/146578, 164 it/s) [3m27s:12m4s] 18% |█████ | (27664/146578, 164 it/s) [3m27s:12m4s] 18% |█████ | (27681/146578, 164 it/s) [3m27s:12m4s] 18% |█████ | (27698/146578, 171 it/s) [3m27s:11m33s] 18% |█████ | (27715/146578, 171 it/s) [3m27s:11m33s] 18% |█████ | (27732/146578, 171 it/s) [3m27s:11m33s] 18% |█████ | (27749/146578, 171 it/s) [3m27s:11m33s] 18% |█████ | (27752/146578, 171 it/s) [3m27s:11m33s] 18% |█████ | (27768/146578, 172 it/s) [3m27s:11m30s] 18% |█████ | (27784/146578, 172 it/s) [3m27s:11m30s] 18% |█████ | (27800/146578, 172 it/s) [3m28s:11m30s] 18% |█████ | (27817/146578, 172 it/s) [3m28s:11m30s] 18% |█████ | (27833/146578, 172 it/s) [3m28s:11m30s] 18% |█████ | (27836/146578, 172 it/s) [3m28s:11m30s] 18% |█████ | (27837/146578, 172 it/s) [3m28s:11m30s] 18% |█████ | (27847/146578, 164 it/s) [3m28s:12m2s] 19% |██████ | (27862/146578, 164 it/s) [3m28s:12m2s] 19% |██████ | (27875/146578, 164 it/s) [3m28s:12m2s] 19% |██████ | (27884/146578, 164 it/s) [3m28s:12m2s] 19% |██████ | (27899/146578, 164 it/s) [3m28s:12m2s] 19% |█████ | (27906/146578, 153 it/s) [3m28s:12m57s] 19% |█████ | (27912/146578, 153 it/s) [3m29s:12m57s] 19% |█████ | (27918/146578, 153 it/s) [3m29s:12m57s] 19% |█████ | (27925/146578, 153 it/s) [3m29s:12m57s] 19% |█████ | (27930/146578, 153 it/s) [3m29s:12m57s] 19% |█████ | (27937/146578, 132 it/s) [3m29s:14m59s] 19% |█████ | (27943/146578, 132 it/s) [3m29s:14m59s] 19% |█████ | (27949/146578, 132 it/s) [3m29s:14m58s] 19% |█████ | (27955/146578, 132 it/s) [3m29s:14m58s] 19% |█████ | (27962/146578, 132 it/s) [3m29s:14m58s] 19% |█████ | (27967/146578, 122 it/s) [3m30s:16m10s] 19% |██████ | (27982/146578, 122 it/s) [3m30s:16m9s] 19% |██████ | (27992/146578, 122 it/s) [3m30s:16m9s] 19% |██████ | (27993/146578, 122 it/s) [3m30s:16m9s] 19% |██████ | (28007/146578, 122 it/s) [3m30s:16m9s] 19% |██████ | (28022/146578, 122 it/s) [3m30s:16m9s] 19% |██████ | (28037/146578, 123 it/s) [3m30s:16m2s] 19% |██████ | (28052/146578, 123 it/s) [3m30s:16m2s] 19% |██████ | (28066/146578, 123 it/s) [3m30s:16m2s] 19% |██████ | (28081/146578, 123 it/s) [3m30s:16m2s] 19% |██████ | (28095/146578, 123 it/s) [3m30s:16m2s] 19% |██████ | (28109/146578, 123 it/s) [3m30s:16m2s] 19% |██████ | (28123/146578, 123 it/s) [3m30s:16m2s] 19% |█████ | (28137/146578, 130 it/s) [3m31s:15m11s] 19% |█████ | (28151/146578, 130 it/s) [3m31s:15m11s] 19% |█████ | (28164/146578, 130 it/s) [3m31s:15m10s] 19% |█████ | (28179/146578, 130 it/s) [3m31s:15m10s] 19% |█████ | (28193/146578, 130 it/s) [3m31s:15m10s] 19% |█████ | (28207/146578, 130 it/s) [3m31s:15m10s] 19% |█████ | (28221/146578, 130 it/s) [3m31s:15m10s] 19% |█████ | (28236/146578, 130 it/s) [3m31s:15m10s] 19% |█████ | (28249/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28263/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28276/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28289/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28303/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28317/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28331/146578, 145 it/s) [3m31s:13m38s] 19% |█████ | (28346/146578, 146 it/s) [3m32s:13m30s] 19% |█████ | (28360/146578, 146 it/s) [3m32s:13m30s] 19% |█████ | (28370/146578, 146 it/s) [3m32s:13m30s] 19% |█████ | (28371/146578, 146 it/s) [3m32s:13m30s] 19% |█████ | (28384/146578, 146 it/s) [3m32s:13m30s] 19% |█████ | (28399/146578, 146 it/s) [3m32s:13m30s] 19% |██████ | (28414/146578, 140 it/s) [3m32s:14m1s] 19% |██████ | (28429/146578, 140 it/s) [3m32s:14m1s] 19% |██████ | (28441/146578, 140 it/s) [3m32s:14m1s] 19% |██████ | (28450/146578, 140 it/s) [3m32s:14m1s] 19% |██████ | (28460/146578, 140 it/s) [3m32s:14m1s] 19% |█████ | (28472/146578, 137 it/s) [3m33s:14m21s] 19% |█████ | (28486/146578, 137 it/s) [3m33s:14m21s] 19% |█████ | (28495/146578, 137 it/s) [3m33s:14m21s] 19% |█████ | (28509/146578, 137 it/s) [3m33s:14m21s] 19% |█████ | (28514/146578, 137 it/s) [3m33s:14m21s] 19% |█████ | (28520/146578, 132 it/s) [3m33s:14m52s] 19% |█████ | (28525/146578, 132 it/s) [3m33s:14m52s] 19% |█████ | (28531/146578, 132 it/s) [3m33s:14m52s] 19% |█████ | (28537/146578, 132 it/s) [3m33s:14m52s] 19% |█████ | (28544/146578, 126 it/s) [3m34s:15m37s] 19% |█████ | (28549/146578, 126 it/s) [3m34s:15m37s] 19% |█████ | (28555/146578, 126 it/s) [3m34s:15m37s] 19% |█████ | (28561/146578, 126 it/s) [3m34s:15m37s] 19% |█████ | (28566/146578, 126 it/s) [3m34s:15m37s] 19% |█████ | (28572/146578, 125 it/s) [3m34s:15m40s] 19% |█████ | (28587/146578, 125 it/s) [3m34s:15m40s] 19% |█████ | (28600/146578, 125 it/s) [3m34s:15m40s] 19% |█████ | (28611/146578, 125 it/s) [3m34s:15m40s] 19% |█████ | (28625/146578, 125 it/s) [3m35s:15m40s] 19% |█████ | (28640/146578, 133 it/s) [3m35s:14m48s] 19% |█████ | (28654/146578, 133 it/s) [3m35s:14m48s] 19% |█████ | (28664/146578, 133 it/s) [3m35s:14m48s] 19% |█████ | (28665/146578, 126 it/s) [3m35s:15m36s] 19% |█████ | (28679/146578, 126 it/s) [3m35s:15m35s] 19% |█████ | (28693/146578, 126 it/s) [3m35s:15m35s] 19% |█████ | (28708/146578, 126 it/s) [3m35s:15m35s] 19% |█████ | (28722/146578, 126 it/s) [3m35s:15m35s] 19% |█████ | (28735/146578, 126 it/s) [3m36s:15m35s] 19% |█████ | (28749/146578, 126 it/s) [3m36s:15m35s] 19% |█████ | (28750/146578, 126 it/s) [3m36s:15m35s] 19% |█████ | (28763/146578, 123 it/s) [3m36s:15m57s] 19% |█████ | (28777/146578, 123 it/s) [3m36s:15m57s] 19% |█████ | (28792/146578, 123 it/s) [3m36s:15m57s] 19% |█████ | (28805/146578, 123 it/s) [3m36s:15m56s] 19% |█████ | (28808/146578, 123 it/s) [3m36s:15m56s] 19% |█████ | (28816/146578, 112 it/s) [3m36s:17m32s] 19% |█████ | (28821/146578, 112 it/s) [3m36s:17m32s] 19% |█████ | (28825/146578, 112 it/s) [3m37s:17m32s] 19% |█████ | (28831/146578, 112 it/s) [3m37s:17m32s] 19% |██████ | (28839/146578, 97 it/s) [3m37s:20m12s] 19% |██████ | (28843/146578, 97 it/s) [3m37s:20m12s] 19% |██████ | (28849/146578, 97 it/s) [3m37s:20m12s] 19% |██████ | (28855/146578, 97 it/s) [3m37s:20m11s] 19% |██████ | (28869/146578, 97 it/s) [3m37s:20m11s] 19% |██████ | (28883/146578, 97 it/s) [3m37s:20m11s] 19% |██████ | (28898/146578, 95 it/s) [3m37s:20m33s] 19% |██████ | (28913/146578, 95 it/s) [3m37s:20m33s] 19% |██████ | (28926/146578, 95 it/s) [3m37s:20m33s] 19% |██████ | (28943/146578, 95 it/s) [3m37s:20m33s] 19% |██████ | (28951/146578, 95 it/s) [3m38s:20m33s] 19% |██████ | (28968/146578, 95 it/s) [3m38s:20m32s] 19% |██████ | (28983/146578, 95 it/s) [3m38s:20m32s] 19% |█████ | (29000/146578, 103 it/s) [3m38s:18m56s] 19% |█████ | (29017/146578, 103 it/s) [3m38s:18m55s] 19% |█████ | (29035/146578, 103 it/s) [3m38s:18m55s] 19% |█████ | (29052/146578, 103 it/s) [3m38s:18m55s] 19% |█████ | (29069/146578, 103 it/s) [3m38s:18m55s] 19% |█████ | (29087/146578, 103 it/s) [3m38s:18m55s] 19% |█████ | (29104/146578, 103 it/s) [3m38s:18m55s] 19% |█████ | (29121/146578, 103 it/s) [3m38s:18m54s] 19% |█████ | (29137/146578, 119 it/s) [3m38s:16m29s] 19% |█████ | (29141/146578, 119 it/s) [3m39s:16m29s] 19% |█████ | (29158/146578, 119 it/s) [3m39s:16m29s] 19% |█████ | (29175/146578, 119 it/s) [3m39s:16m29s] 19% |█████ | (29191/146578, 119 it/s) [3m39s:16m29s] 19% |█████ | (29207/146578, 129 it/s) [3m39s:15m11s] 19% |█████ | (29220/146578, 129 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21% |██████ | (31312/146578, 111 it/s) [3m56s:17m22s] 21% |██████ | (31325/146578, 111 it/s) [3m56s:17m21s] 21% |██████ | (31339/146578, 111 it/s) [3m56s:17m21s] 21% |██████ | (31353/146578, 122 it/s) [3m56s:15m42s] 21% |██████ | (31365/146578, 122 it/s) [3m56s:15m42s] 21% |██████ | (31382/146578, 122 it/s) [3m56s:15m42s] 21% |██████ | (31395/146578, 122 it/s) [3m57s:15m42s] 21% |██████ | (31412/146578, 122 it/s) [3m57s:15m42s] 21% |██████ | (31425/146578, 122 it/s) [3m57s:15m42s] 21% |██████ | (31442/146578, 122 it/s) [3m57s:15m42s] 21% |██████ | (31456/146578, 122 it/s) [3m57s:15m42s] 21% |██████ | (31472/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31489/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31505/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31512/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31529/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31545/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31559/146578, 130 it/s) [3m57s:14m46s] 21% |██████ | (31576/146578, 143 it/s) [3m57s:13m24s] 21% |██████ | (31592/146578, 143 it/s) [3m57s:13m24s] 21% |██████ | (31609/146578, 143 it/s) [3m57s:13m24s] 21% |██████ | (31623/146578, 143 it/s) [3m58s:13m23s] 21% |██████ | (31626/146578, 143 it/s) [3m58s:13m23s] 21% |██████ | (31627/146578, 143 it/s) [3m58s:13m23s] 21% |██████ | (31635/146578, 153 it/s) [3m58s:12m33s] 21% |██████ | (31640/146578, 153 it/s) [3m58s:12m33s] 21% |██████ | (31646/146578, 153 it/s) [3m58s:12m33s] 21% |██████ | (31652/146578, 153 it/s) [3m58s:12m33s] 21% |██████ | (31659/146578, 153 it/s) [3m58s:12m33s] 21% |██████ | (31664/146578, 146 it/s) [3m58s:13m5s] 21% |██████ | (31671/146578, 146 it/s) [3m59s:13m5s] 21% |██████ | (31676/146578, 146 it/s) [3m59s:13m5s] 21% |██████ | (31691/146578, 146 it/s) [3m59s:13m5s] 21% |██████ | (31705/146578, 146 it/s) [3m59s:13m5s] 21% |██████ | (31719/146578, 146 it/s) [3m59s:13m5s] 21% |██████ | (31734/146578, 146 it/s) [3m59s:13m5s] 21% |██████ | (31749/146578, 143 it/s) [3m59s:13m25s] 21% |██████ | (31763/146578, 143 it/s) [3m59s:13m25s] 21% |██████ | (31777/146578, 143 it/s) [3m59s:13m25s] 21% |██████ | (31791/146578, 143 it/s) [3m59s:13m25s] 21% |██████ | (31804/146578, 143 it/s) [3m59s:13m25s] 21% |██████ | (31818/146578, 143 it/s) [3m59s:13m25s] 21% |██████ | (31832/146578, 143 it/s) [3m59s:13m24s] 21% |██████ | (31846/146578, 152 it/s) [3m59s:12m33s] 21% |██████ | (31859/146578, 152 it/s) [4m0s:12m33s] 21% |██████ | (31874/146578, 152 it/s) [4m0s:12m33s] 21% |██████ | (31887/146578, 152 it/s) [4m0s:12m33s] 21% |██████ | (31902/146578, 152 it/s) [4m0s:12m33s] 21% |██████ | (31917/146578, 152 it/s) [4m0s:12m33s] 21% |██████ | (31932/146578, 152 it/s) [4m0s:12m32s] 21% |██████ | (31946/146578, 165 it/s) [4m0s:11m35s] 21% |██████ | (31958/146578, 165 it/s) [4m0s:11m35s] 21% |██████ | (31959/146578, 165 it/s) [4m0s:11m35s] 21% |██████ | (31962/146578, 158 it/s) [4m0s:12m3s] 21% |██████ | (31965/146578, 158 it/s) [4m1s:12m3s] 21% |██████ | (31970/146578, 158 it/s) [4m1s:12m3s] 21% |██████ | (31984/146578, 158 it/s) [4m1s:12m3s] 21% |██████ | (31988/146578, 158 it/s) [4m1s:12m3s] 21% |██████ | (32002/146578, 158 it/s) [4m1s:12m3s] 21% |██████ | (32016/146578, 158 it/s) [4m1s:12m3s] 21% |██████ | (32030/146578, 150 it/s) [4m1s:12m46s] 21% |██████ | (32044/146578, 150 it/s) [4m1s:12m46s] 21% |██████ | (32058/146578, 150 it/s) [4m1s:12m45s] 21% |██████ | (32073/146578, 150 it/s) [4m1s:12m45s] 21% |██████ | (32084/146578, 150 it/s) [4m1s:12m45s] 21% |██████ | (32085/146578, 144 it/s) [4m1s:13m13s] 21% |██████ | (32092/146578, 144 it/s) [4m2s:13m13s] 21% |██████ | (32105/146578, 144 it/s) [4m2s:13m13s] 21% |██████ | (32117/146578, 144 it/s) [4m2s:13m12s] 21% |██████ | (32121/146578, 144 it/s) [4m2s:13m12s] 21% |██████ | (32129/146578, 131 it/s) [4m2s:14m34s] 21% |██████ | (32134/146578, 131 it/s) [4m2s:14m34s] 21% |██████ | (32140/146578, 131 it/s) [4m2s:14m34s] 21% |██████ | (32147/146578, 131 it/s) [4m2s:14m34s] 21% |██████ | (32161/146578, 131 it/s) [4m2s:14m34s] 21% |██████ | (32173/146578, 131 it/s) [4m2s:14m34s] 21% |██████ | (32186/146578, 120 it/s) [4m3s:15m50s] 21% |██████ | (32187/146578, 120 it/s) [4m3s:15m50s] 21% |██████ | (32194/146578, 120 it/s) [4m3s:15m50s] 21% |██████ | (32200/146578, 120 it/s) [4m3s:15m50s] 21% |██████ | (32206/146578, 112 it/s) [4m3s:16m58s] 21% |██████ | (32212/146578, 112 it/s) [4m3s:16m58s] 21% |██████ | (32218/146578, 112 it/s) [4m3s:16m58s] 21% |██████ | (32224/146578, 112 it/s) [4m3s:16m58s] 21% |██████ | (32231/146578, 112 it/s) [4m3s:16m58s] 21% |██████ | (32237/146578, 113 it/s) [4m4s:16m55s] 22% |███████ | (32251/146578, 113 it/s) [4m4s:16m55s] 22% |███████ | (32265/146578, 113 it/s) [4m4s:16m55s] 22% |███████ | (32279/146578, 113 it/s) [4m4s:16m55s] 22% |███████ | (32294/146578, 113 it/s) [4m4s:16m55s] 22% |███████ | (32310/146578, 113 it/s) [4m4s:16m54s] 22% |███████ | (32326/146578, 113 it/s) [4m4s:16m54s] 22% |███████ | (32342/146578, 113 it/s) [4m4s:16m54s] 22% |███████ | (32360/146578, 121 it/s) [4m4s:15m47s] 22% |███████ | (32373/146578, 121 it/s) [4m4s:15m47s] 22% |███████ | (32391/146578, 121 it/s) [4m4s:15m47s] 22% |███████ | (32405/146578, 121 it/s) [4m4s:15m46s] 22% |███████ | (32420/146578, 121 it/s) [4m4s:15m46s] 22% |███████ | (32422/146578, 121 it/s) [4m4s:15m46s] 22% |███████ | (32423/146578, 114 it/s) [4m5s:16m37s] 22% |███████ | (32429/146578, 114 it/s) [4m5s:16m37s] 22% |███████ | (32447/146578, 114 it/s) [4m5s:16m37s] 22% |███████ | (32465/146578, 114 it/s) [4m5s:16m37s] 22% |███████ | (32466/146578, 114 it/s) [4m5s:16m37s] 22% |███████ | (32475/146578, 104 it/s) [4m5s:18m20s] 22% |███████ | (32483/146578, 104 it/s) [4m5s:18m20s] 22% |███████ | (32496/146578, 104 it/s) [4m5s:18m20s] 22% |███████ | (32513/146578, 104 it/s) [4m6s:18m20s] 22% |███████ | (32529/146578, 110 it/s) [4m6s:17m20s] 22% |███████ | (32541/146578, 110 it/s) [4m6s:17m20s] 22% |███████ | (32559/146578, 110 it/s) [4m6s:17m19s] 22% |███████ | (32575/146578, 110 it/s) [4m6s:17m19s] 22% |███████ | (32591/146578, 110 it/s) [4m6s:17m19s] 22% |███████ | (32609/146578, 110 it/s) [4m6s:17m19s] 22% |███████ | (32621/146578, 110 it/s) [4m6s:17m19s] 22% |███████ | (32638/146578, 121 it/s) [4m6s:15m42s] 22% |███████ | (32650/146578, 121 it/s) [4m6s:15m42s] 22% |███████ | (32668/146578, 121 it/s) [4m6s:15m41s] 22% |███████ | (32686/146578, 121 it/s) [4m6s:15m41s] 22% |███████ | (32698/146578, 121 it/s) [4m6s:15m41s] 22% |███████ | (32716/146578, 121 it/s) [4m6s:15m41s] 22% |███████ | (32727/146578, 121 it/s) [4m6s:15m41s] 22% |███████ | (32744/146578, 121 it/s) [4m7s:15m41s] 22% |███████ | (32758/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32775/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32793/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32811/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32828/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32839/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32856/146578, 130 it/s) [4m7s:14m32s] 22% |███████ | (32865/146578, 144 it/s) [4m7s:13m8s] 22% |███████ | (32870/146578, 144 it/s) [4m7s:13m8s] 22% |███████ | (32887/146578, 144 it/s) [4m7s:13m8s] 22% |███████ | (32905/146578, 144 it/s) [4m8s:13m7s] 22% |███████ | (32923/146578, 146 it/s) [4m8s:12m59s] 22% |███████ | (32937/146578, 146 it/s) [4m8s:12m59s] 22% |███████ | (32952/146578, 146 it/s) [4m8s:12m58s] 22% |███████ | (32960/146578, 146 it/s) [4m8s:12m58s] 22% |███████ | (32975/146578, 146 it/s) [4m8s:12m58s] 22% |███████ | (32991/146578, 154 it/s) [4m8s:12m16s] 22% |███████ | (32995/146578, 154 it/s) [4m8s:12m16s] 22% |███████ | (33003/146578, 154 it/s) [4m8s:12m16s] 22% |███████ | (33007/146578, 154 it/s) [4m9s:12m16s] 22% |███████ | (33009/146578, 152 it/s) [4m9s:12m24s] 22% |███████ | (33012/146578, 152 it/s) [4m9s:12m24s] 22% |███████ | (33015/146578, 152 it/s) [4m9s:12m24s] 22% |███████ | (33018/146578, 152 it/s) [4m9s:12m24s] 22% |███████ | (33035/146578, 152 it/s) [4m9s:12m24s] 22% |███████ | (33050/146578, 138 it/s) [4m9s:13m43s] 22% |███████ | (33060/146578, 138 it/s) [4m9s:13m43s] 22% |██████ | (33070/146578, 138 it/s) [4m10s:13m43s] 22% |██████ | (33088/146578, 138 it/s) [4m10s:13m43s] 22% |██████ | (33103/146578, 138 it/s) [4m10s:13m43s] 22% |██████ | (33111/146578, 135 it/s) [4m10s:13m59s] 22% |██████ | (33128/146578, 135 it/s) [4m10s:13m59s] 22% |██████ | (33129/146578, 135 it/s) [4m10s:13m59s] 22% |██████ | (33136/146578, 135 it/s) [4m10s:13m59s] 22% |██████ | (33141/146578, 135 it/s) [4m10s:13m59s] 22% |██████ | (33146/146578, 130 it/s) [4m11s:14m35s] 22% |██████ | (33147/146578, 130 it/s) [4m11s:14m35s] 22% |██████ | (33160/146578, 130 it/s) [4m11s:14m35s] 22% |██████ | (33178/146578, 130 it/s) [4m11s:14m34s] 22% |██████ | (33195/146578, 130 it/s) [4m11s:14m34s] 22% |██████ | (33212/146578, 130 it/s) [4m11s:14m34s] 22% |██████ | (33229/146578, 136 it/s) [4m11s:13m53s] 22% |██████ | (33246/146578, 136 it/s) [4m11s:13m53s] 22% |██████ | (33263/146578, 136 it/s) [4m11s:13m53s] 22% |██████ | (33280/146578, 136 it/s) [4m11s:13m53s] 22% |██████ | (33298/146578, 136 it/s) [4m11s:13m53s] 22% |██████ | (33316/146578, 136 it/s) [4m11s:13m52s] 22% |██████ | (33333/146578, 136 it/s) [4m11s:13m52s] 22% |██████ | (33350/146578, 136 it/s) [4m11s:13m52s] 22% |██████ | (33366/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33383/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33400/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33416/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33432/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33449/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33465/146578, 139 it/s) [4m12s:13m31s] 22% |██████ | (33481/146578, 141 it/s) [4m12s:13m22s] 22% |██████ | (33497/146578, 141 it/s) [4m12s:13m22s] 22% |██████ | (33514/146578, 141 it/s) [4m12s:13m22s] 22% |██████ | (33531/146578, 141 it/s) [4m12s:13m22s] 22% |██████ | (33550/146578, 141 it/s) [4m12s:13m22s] 22% |██████ | (33567/146578, 141 it/s) [4m12s:13m21s] 22% |██████ | (33585/146578, 141 it/s) [4m12s:13m21s] 22% |██████ | (33602/146578, 141 it/s) [4m13s:13m21s] 22% |███████ | (33619/146578, 145 it/s) [4m13s:13m1s] 22% |███████ | (33636/146578, 145 it/s) [4m13s:13m1s] 22% |███████ | (33652/146578, 145 it/s) [4m13s:13m1s] 22% |███████ | (33669/146578, 145 it/s) [4m13s:13m1s] 22% |███████ | (33686/146578, 145 it/s) [4m13s:13m0s] 22% |███████ | (33703/146578, 145 it/s) [4m13s:13m0s] 23% |███████ | (33719/146578, 145 it/s) [4m13s:13m0s] 23% |███████ | (33737/146578, 157 it/s) [4m13s:11m57s] 23% |███████ | (33754/146578, 157 it/s) [4m13s:11m57s] 23% |███████ | (33772/146578, 157 it/s) [4m13s:11m57s] 23% |███████ | (33786/146578, 157 it/s) [4m13s:11m57s] 23% |███████ | (33798/146578, 157 it/s) [4m13s:11m57s] 23% |███████ | (33799/146578, 157 it/s) [4m13s:11m57s] 23% |███████ | (33816/146578, 161 it/s) [4m14s:11m41s] 23% |███████ | (33834/146578, 161 it/s) [4m14s:11m41s] 23% |███████ | (33852/146578, 161 it/s) [4m14s:11m41s] 23% |███████ | (33871/146578, 161 it/s) [4m14s:11m41s] 23% |███████ | (33883/146578, 161 it/s) [4m14s:11m41s] 23% |███████ | (33892/146578, 161 it/s) [4m14s:11m41s] 23% |███████ | (33893/146578, 161 it/s) [4m14s:11m40s] 23% |███████ | (33903/146578, 173 it/s) [4m14s:10m52s] 23% |███████ | (33919/146578, 173 it/s) [4m14s:10m52s] 23% |███████ | (33936/146578, 173 it/s) [4m14s:10m52s] 23% |███████ | (33942/146578, 173 it/s) [4m14s:10m52s] 23% |███████ | (33958/146578, 173 it/s) [4m14s:10m52s] 23% |███████ | (33963/146578, 173 it/s) [4m14s:10m52s] 23% |███████ | (33981/146578, 173 it/s) [4m15s:10m52s] 23% |███████ | (33998/146578, 183 it/s) [4m15s:10m15s] 23% |███████ | (34014/146578, 183 it/s) [4m15s:10m15s] 23% |███████ | (34032/146578, 183 it/s) [4m15s:10m15s] 23% |███████ | (34047/146578, 183 it/s) [4m15s:10m15s] 23% |███████ | (34048/146578, 183 it/s) [4m15s:10m15s] 23% |███████ | (34055/146578, 183 it/s) [4m15s:10m15s] 23% |███████ | (34059/146578, 182 it/s) [4m15s:10m17s] 23% |███████ | (34061/146578, 182 it/s) [4m15s:10m17s] 23% |███████ | (34062/146578, 182 it/s) [4m16s:10m17s] 23% |███████ | (34078/146578, 182 it/s) [4m16s:10m17s] 23% |███████ | (34096/146578, 182 it/s) [4m16s:10m17s] 23% |███████ | (34112/146578, 186 it/s) [4m16s:10m3s] 23% |███████ | (34125/146578, 186 it/s) [4m16s:10m3s] 23% |███████ | (34140/146578, 186 it/s) [4m16s:10m3s] 23% |███████ | (34157/146578, 186 it/s) [4m16s:10m3s] 23% |███████ | (34173/146578, 186 it/s) [4m16s:10m3s] 23% |███████ | (34191/146578, 185 it/s) [4m16s:10m6s] 23% |███████ | (34205/146578, 185 it/s) [4m16s:10m6s] 23% |███████ | (34209/146578, 185 it/s) [4m16s:10m6s] 23% |███████ | (34210/146578, 185 it/s) [4m16s:10m6s] 23% |███████ | (34228/146578, 185 it/s) [4m17s:10m5s] 23% |███████ | (34246/146578, 185 it/s) [4m17s:10m5s] 23% |███████ | (34263/146578, 185 it/s) [4m17s:10m5s] 23% |███████ | (34281/146578, 178 it/s) [4m17s:10m32s] 23% |███████ | (34290/146578, 178 it/s) [4m17s:10m31s] 23% |███████ | (34299/146578, 178 it/s) [4m17s:10m31s] 23% |███████ | (34300/146578, 178 it/s) [4m17s:10m31s] 23% |███████ | (34305/146578, 178 it/s) [4m17s:10m31s] 23% |███████ | (34323/146578, 164 it/s) [4m17s:11m24s] 23% |███████ | (34340/146578, 164 it/s) [4m17s:11m24s] 23% |███████ | (34348/146578, 164 it/s) [4m17s:11m24s] 23% |███████ | (34349/146578, 164 it/s) [4m18s:11m24s] 23% |███████ | (34357/146578, 164 it/s) [4m18s:11m24s] 23% |███████ | (34364/146578, 147 it/s) [4m18s:12m44s] 23% |███████ | (34372/146578, 147 it/s) [4m18s:12m44s] 23% |███████ | (34389/146578, 147 it/s) [4m18s:12m44s] 23% |███████ | (34406/146578, 147 it/s) [4m18s:12m44s] 23% |███████ | (34422/146578, 147 it/s) [4m18s:12m44s] 23% |███████ | (34439/146578, 147 it/s) [4m18s:12m44s] 23% |███████ | (34457/146578, 139 it/s) [4m18s:13m26s] 23% |███████ | (34473/146578, 139 it/s) [4m18s:13m26s] 23% |███████ | (34490/146578, 139 it/s) [4m18s:13m26s] 23% |███████ | (34509/146578, 139 it/s) [4m18s:13m26s] 23% |███████ | (34527/146578, 139 it/s) [4m18s:13m26s] 23% |███████ | (34544/146578, 139 it/s) [4m19s:13m26s] 23% |███████ | (34561/146578, 139 it/s) [4m19s:13m26s] 23% |███████ | (34579/146578, 139 it/s) [4m19s:13m25s] 23% |███████ | (34595/146578, 149 it/s) [4m19s:12m30s] 23% |███████ | (34613/146578, 149 it/s) [4m19s:12m30s] 23% |███████ | (34631/146578, 149 it/s) [4m19s:12m30s] 23% |███████ | (34648/146578, 149 it/s) [4m19s:12m30s] 23% |███████ | (34665/146578, 149 it/s) [4m19s:12m30s] 23% |███████ | (34683/146578, 149 it/s) [4m19s:12m29s] 23% |███████ | (34685/146578, 151 it/s) [4m19s:12m21s] 23% |███████ | (34701/146578, 151 it/s) [4m19s:12m21s] 23% |███████ | (34719/146578, 151 it/s) [4m19s:12m21s] 23% |███████ | (34737/146578, 151 it/s) [4m19s:12m21s] 23% |███████ | (34754/146578, 151 it/s) [4m20s:12m21s] 23% |███████ | (34770/146578, 151 it/s) [4m20s:12m20s] 23% |███████ | (34781/146578, 152 it/s) [4m20s:12m17s] 23% |███████ | (34791/146578, 152 it/s) [4m20s:12m17s] 23% |███████ | (34809/146578, 152 it/s) [4m20s:12m17s] 23% |███████ | (34826/146578, 152 it/s) [4m20s:12m17s] 23% |███████ | (34836/146578, 152 it/s) [4m20s:12m17s] 23% |███████ | (34854/146578, 152 it/s) [4m20s:12m17s] 23% |███████ | (34858/146578, 156 it/s) [4m20s:11m57s] 23% |███████ | (34859/146578, 156 it/s) [4m21s:11m57s] 23% |███████ | (34872/146578, 156 it/s) [4m21s:11m57s] 23% |███████ | (34882/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34899/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34903/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34921/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34939/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34958/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34975/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (34992/146578, 151 it/s) [4m21s:12m18s] 23% |███████ | (35009/146578, 159 it/s) [4m21s:11m42s] 23% |███████ | (35026/146578, 159 it/s) [4m22s:11m42s] 23% |███████ | (35043/146578, 159 it/s) [4m22s:11m42s] 23% |███████ | (35061/146578, 159 it/s) [4m22s:11m42s] 23% |███████ | (35078/146578, 159 it/s) [4m22s:11m42s] 23% |███████ | (35095/146578, 159 it/s) [4m22s:11m42s] 23% |███████ | (35113/146578, 159 it/s) [4m22s:11m42s] 23% |███████ | (35131/146578, 166 it/s) [4m22s:11m9s] 23% |███████ | (35149/146578, 166 it/s) [4m22s:11m9s] 23% |███████ | (35167/146578, 166 it/s) [4m22s:11m9s] 24% |███████ | (35184/146578, 166 it/s) [4m22s:11m9s] 24% |███████ | (35202/146578, 166 it/s) [4m22s:11m9s] 24% |███████ | (35219/146578, 166 it/s) [4m22s:11m9s] 24% |███████ | (35236/146578, 166 it/s) [4m22s:11m9s] 24% |███████ | (35252/146578, 182 it/s) [4m22s:10m13s] 24% |███████ | (35253/146578, 182 it/s) [4m23s:10m13s] 24% |███████ | (35270/146578, 182 it/s) [4m23s:10m13s] 24% |███████ | (35286/146578, 182 it/s) [4m23s:10m12s] 24% |███████ | (35302/146578, 182 it/s) [4m23s:10m12s] 24% |███████ | (35318/146578, 182 it/s) [4m23s:10m12s] 24% |███████ | (35330/146578, 188 it/s) [4m23s:9m51s] 24% |███████ | (35342/146578, 188 it/s) [4m23s:9m51s] 24% |███████ | (35359/146578, 188 it/s) [4m23s:9m51s] 24% |███████ | (35373/146578, 188 it/s) [4m23s:9m51s] 24% |███████ | (35387/146578, 188 it/s) [4m23s:9m51s] 24% |███████ | (35404/146578, 188 it/s) [4m23s:9m51s] 24% |███████ | (35405/146578, 184 it/s) [4m23s:10m4s] 24% |███████ | (35411/146578, 184 it/s) [4m24s:10m4s] 24% |███████ | (35417/146578, 184 it/s) [4m24s:10m4s] 24% |███████ | (35422/146578, 184 it/s) [4m24s:10m4s] 24% |███████ | (35426/146578, 162 it/s) [4m24s:11m27s] 24% |███████ | (35433/146578, 162 it/s) [4m24s:11m27s] 24% |███████ | (35439/146578, 162 it/s) [4m24s:11m27s] 24% |███████ | (35446/146578, 162 it/s) [4m24s:11m27s] 24% |███████ | (35464/146578, 162 it/s) [4m24s:11m27s] 24% |███████ | (35480/146578, 162 it/s) [4m24s:11m27s] 24% |███████ | (35493/146578, 156 it/s) [4m25s:11m53s] 24% |███████ | (35494/146578, 156 it/s) [4m25s:11m53s] 24% |███████ | (35512/146578, 156 it/s) [4m25s:11m53s] 24% |███████ | (35529/146578, 156 it/s) [4m25s:11m52s] 24% |███████ | (35544/146578, 156 it/s) [4m25s:11m52s] 24% |███████ | (35562/146578, 152 it/s) [4m25s:12m9s] 24% |███████ | (35566/146578, 152 it/s) [4m25s:12m9s] 24% |███████ | (35573/146578, 152 it/s) [4m25s:12m9s] 24% |███████ | (35575/146578, 152 it/s) [4m25s:12m9s] 24% |███████ | (35578/146578, 139 it/s) [4m26s:13m16s] 24% |███████ | (35588/146578, 139 it/s) [4m26s:13m16s] 24% |███████ | (35600/146578, 139 it/s) [4m26s:13m16s] 24% |███████ | (35615/146578, 139 it/s) [4m26s:13m15s] 24% |███████ | (35631/146578, 139 it/s) [4m26s:13m15s] 24% |███████ | (35644/146578, 139 it/s) [4m26s:13m15s] 24% |███████ | (35659/146578, 139 it/s) [4m26s:13m15s] 24% |███████ | (35674/146578, 139 it/s) [4m26s:13m15s] 24% |███████ | (35686/146578, 155 it/s) [4m26s:11m57s] 24% |███████ | (35702/146578, 155 it/s) [4m26s:11m57s] 24% |███████ | (35714/146578, 155 it/s) [4m26s:11m57s] 24% |███████ | (35730/146578, 155 it/s) [4m26s:11m57s] 24% |███████ | (35742/146578, 155 it/s) [4m27s:11m57s] 24% |███████ | (35759/146578, 155 it/s) [4m27s:11m56s] 24% |███████ | (35773/146578, 155 it/s) [4m27s:11m56s] 24% |███████ | (35790/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35806/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35818/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35834/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35850/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35864/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35873/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35888/146578, 154 it/s) [4m27s:11m58s] 24% |███████ | (35904/146578, 149 it/s) [4m27s:12m20s] 24% |███████ | (35920/146578, 149 it/s) [4m27s:12m20s] 24% |███████ | (35935/146578, 149 it/s) [4m27s:12m20s] 24% |███████ | (35948/146578, 149 it/s) [4m28s:12m20s] 24% |███████ | (35949/146578, 149 it/s) [4m28s:12m20s] 24% |███████ | (35950/146578, 149 it/s) [4m28s:12m20s] 24% |███████ | (35957/146578, 136 it/s) [4m28s:13m30s] 24% |███████ | (35964/146578, 136 it/s) [4m28s:13m30s] 24% |███████ | (35971/146578, 136 it/s) [4m28s:13m30s] 24% |███████ | (35979/146578, 136 it/s) [4m28s:13m30s] 24% |███████ | (35986/146578, 136 it/s) [4m28s:13m30s] 24% |███████ | (35993/146578, 128 it/s) [4m28s:14m23s] 24% |███████ | (36000/146578, 128 it/s) [4m28s:14m23s] 24% |███████ | (36006/146578, 128 it/s) [4m29s:14m22s] 24% |███████ | (36020/146578, 128 it/s) [4m29s:14m22s] 24% |███████ | (36035/146578, 128 it/s) [4m29s:14m22s] 24% |███████ | (36050/146578, 128 it/s) [4m29s:14m22s] 24% |███████ | (36055/146578, 124 it/s) [4m29s:14m47s] 24% |███████ | (36069/146578, 124 it/s) [4m29s:14m47s] 24% |███████ | (36083/146578, 124 it/s) [4m29s:14m47s] 24% |███████ | (36097/146578, 124 it/s) [4m29s:14m47s] 24% |███████ | (36111/146578, 124 it/s) [4m29s:14m47s] 24% |███████ | (36126/146578, 124 it/s) [4m29s:14m47s] 24% |███████ | (36140/146578, 137 it/s) [4m29s:13m28s] 24% |███████ | (36149/146578, 137 it/s) [4m30s:13m28s] 24% |███████ | (36164/146578, 137 it/s) [4m30s:13m28s] 24% |███████ | (36177/146578, 137 it/s) [4m30s:13m28s] 24% |███████ | (36186/146578, 137 it/s) [4m30s:13m28s] 24% |███████ | (36200/146578, 137 it/s) [4m30s:13m28s] 24% |███████ | (36215/146578, 137 it/s) [4m30s:13m28s] 24% |███████ | (36230/146578, 140 it/s) [4m30s:13m8s] 24% |███████ | (36244/146578, 140 it/s) [4m30s:13m8s] 24% |███████ | (36258/146578, 140 it/s) [4m30s:13m8s] 24% |███████ | (36272/146578, 140 it/s) [4m30s:13m8s] 24% |███████ | (36281/146578, 140 it/s) [4m30s:13m8s] 24% |███████ | (36282/146578, 140 it/s) [4m30s:13m8s] 24% |███████ | (36288/146578, 138 it/s) [4m31s:13m17s] 24% |███████ | (36302/146578, 138 it/s) [4m31s:13m17s] 24% |███████ | (36311/146578, 138 it/s) [4m31s:13m17s] 24% |███████ | (36317/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36318/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36332/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36347/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36362/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36376/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36391/146578, 142 it/s) [4m31s:12m55s] 24% |███████ | (36406/146578, 138 it/s) [4m32s:13m19s] 24% |███████ | (36420/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36434/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36449/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36463/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36478/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36493/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36508/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36522/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36535/146578, 138 it/s) [4m32s:13m18s] 24% |███████ | (36550/146578, 138 it/s) [4m32s:13m17s] 24% |███████ | (36564/146578, 138 it/s) [4m32s:13m17s] 24% |███████ | (36578/146578, 138 it/s) [4m32s:13m17s] 24% |███████ | (36592/146578, 138 it/s) [4m32s:13m17s] 24% |███████ | (36607/146578, 138 it/s) [4m33s:13m17s] 24% |███████ | (36620/146578, 138 it/s) [4m33s:13m17s] 24% |███████ | (36635/146578, 138 it/s) [4m33s:13m17s] 25% |███████ | (36648/146578, 138 it/s) [4m33s:13m17s] 25% |███████ | (36657/146578, 138 it/s) [4m33s:13m17s] 25% |███████ | (36658/146578, 138 it/s) [4m33s:13m17s] 25% |███████ | (36664/146578, 136 it/s) [4m33s:13m31s] 25% |███████ | (36670/146578, 136 it/s) [4m33s:13m31s] 25% |███████ | (36676/146578, 136 it/s) [4m33s:13m30s] 25% |███████ | (36681/146578, 136 it/s) [4m33s:13m30s] 25% |███████ | (36687/146578, 136 it/s) [4m33s:13m30s] 25% |███████ | (36694/146578, 135 it/s) [4m34s:13m35s] 25% |███████ | (36701/146578, 135 it/s) [4m34s:13m35s] 25% |███████ | (36707/146578, 135 it/s) [4m34s:13m35s] 25% |███████ | (36715/146578, 135 it/s) [4m34s:13m35s] 25% |███████ | (36720/146578, 135 it/s) [4m34s:13m35s] 25% |███████ | (36735/146578, 133 it/s) [4m34s:13m46s] 25% |███████ | (36749/146578, 133 it/s) [4m34s:13m45s] 25% |███████ | (36763/146578, 133 it/s) [4m34s:13m45s] 25% |███████ | (36776/146578, 133 it/s) [4m34s:13m45s] 25% |███████ | (36787/146578, 133 it/s) [4m34s:13m45s] 25% |███████ | (36788/146578, 133 it/s) [4m35s:13m45s] 25% |████████ | (36802/146578, 130 it/s) [4m35s:14m7s] 25% |████████ | (36816/146578, 130 it/s) [4m35s:14m7s] 25% |████████ | (36831/146578, 130 it/s) [4m35s:14m6s] 25% |████████ | (36845/146578, 130 it/s) [4m35s:14m6s] 25% |████████ | (36855/146578, 130 it/s) [4m35s:14m6s] 25% |████████ | (36870/146578, 130 it/s) [4m35s:14m6s] 25% |████████ | (36871/146578, 130 it/s) [4m35s:14m6s] 25% |███████ | (36880/146578, 129 it/s) [4m35s:14m10s] 25% |███████ | (36895/146578, 129 it/s) [4m35s:14m10s] 25% |███████ | (36909/146578, 129 it/s) [4m35s:14m10s] 25% |███████ | (36923/146578, 129 it/s) [4m35s:14m10s] 25% |███████ | (36932/146578, 129 it/s) [4m35s:14m10s] 25% |████████ | (36946/146578, 129 it/s) [4m36s:14m7s] 25% |████████ | (36953/146578, 129 it/s) [4m36s:14m7s] 25% |███████ | (36960/146578, 126 it/s) [4m36s:14m31s] 25% |███████ | (36967/146578, 126 it/s) [4m36s:14m31s] 25% |███████ | (36982/146578, 126 it/s) [4m36s:14m31s] 25% |███████ | (36997/146578, 126 it/s) [4m36s:14m31s] 25% |███████ | (37012/146578, 126 it/s) [4m36s:14m31s] 25% |███████ | (37027/146578, 126 it/s) [4m37s:14m31s] 25% |███████ | (37042/146578, 126 it/s) [4m37s:14m30s] 25% |███████ | (37057/146578, 129 it/s) [4m37s:14m10s] 25% |████████ | (37072/146578, 129 it/s) [4m37s:14m9s] 25% |████████ | (37087/146578, 129 it/s) [4m37s:14m9s] 25% |████████ | (37101/146578, 129 it/s) [4m37s:14m9s] 25% |████████ | (37116/146578, 129 it/s) [4m37s:14m9s] 25% |████████ | (37130/146578, 129 it/s) [4m37s:14m9s] 25% |████████ | (37145/146578, 129 it/s) [4m37s:14m9s] 25% |███████ | (37160/146578, 129 it/s) [4m37s:14m10s] 25% |███████ | (37166/146578, 129 it/s) [4m37s:14m10s] 25% |███████ | (37180/146578, 129 it/s) [4m37s:14m10s] 25% |███████ | (37194/146578, 129 it/s) [4m38s:14m10s] 25% |███████ | (37208/146578, 129 it/s) [4m38s:14m10s] 25% |███████ | (37222/146578, 129 it/s) [4m38s:14m10s] 25% |████████ | (37235/146578, 121 it/s) [4m38s:15m3s] 25% |████████ | (37245/146578, 121 it/s) [4m38s:15m2s] 25% |████████ | (37246/146578, 121 it/s) [4m38s:15m2s] 25% |████████ | (37254/146578, 121 it/s) [4m38s:15m2s] 25% |████████ | (37266/146578, 121 it/s) [4m38s:15m2s] 25% |████████ | (37279/146578, 121 it/s) [4m38s:15m2s] 25% |███████ | (37285/146578, 121 it/s) [4m38s:14m59s] 25% |███████ | (37299/146578, 121 it/s) [4m38s:14m59s] 25% |███████ | (37303/146578, 121 it/s) [4m38s:14m59s] 25% |███████ | (37309/146578, 121 it/s) [4m39s:14m59s] 25% |███████ | (37311/146578, 121 it/s) [4m39s:14m59s] 25% |███████ | (37316/146578, 122 it/s) [4m39s:14m56s] 25% |███████ | (37322/146578, 122 it/s) [4m39s:14m55s] 25% |███████ | (37328/146578, 122 it/s) [4m39s:14m55s] 25% |███████ | (37335/146578, 122 it/s) [4m39s:14m55s] 25% |███████ | (37341/146578, 122 it/s) [4m39s:14m55s] 25% |███████ | (37348/146578, 120 it/s) [4m39s:15m12s] 25% |███████ | (37353/146578, 120 it/s) [4m39s:15m12s] 25% |███████ | (37360/146578, 120 it/s) [4m40s:15m12s] 25% |███████ | (37366/146578, 120 it/s) [4m40s:15m12s] 25% |███████ | (37373/146578, 120 it/s) [4m40s:15m12s] 25% |████████ | (37379/146578, 113 it/s) [4m40s:16m6s] 25% |████████ | (37394/146578, 113 it/s) [4m40s:16m6s] 25% |████████ | (37409/146578, 113 it/s) [4m40s:16m5s] 25% |████████ | (37423/146578, 113 it/s) [4m40s:16m5s] 25% |████████ | (37437/146578, 113 it/s) [4m40s:16m5s] 25% |████████ | (37451/146578, 113 it/s) [4m40s:16m5s] 25% |████████ | (37466/146578, 113 it/s) [4m40s:16m5s] 25% |████████ | (37480/146578, 113 it/s) [4m40s:16m5s] 25% |███████ | (37495/146578, 119 it/s) [4m40s:15m13s] 25% |███████ | (37510/146578, 119 it/s) [4m40s:15m12s] 25% |███████ | (37525/146578, 119 it/s) [4m41s:15m12s] 25% |███████ | (37539/146578, 119 it/s) [4m41s:15m12s] 25% |███████ | (37554/146578, 119 it/s) [4m41s:15m12s] 25% |███████ | (37568/146578, 119 it/s) [4m41s:15m12s] 25% |███████ | (37580/146578, 122 it/s) [4m41s:14m52s] 25% |███████ | (37589/146578, 122 it/s) [4m41s:14m51s] 25% |███████ | (37596/146578, 122 it/s) [4m41s:14m51s] 25% |███████ | (37611/146578, 122 it/s) [4m41s:14m51s] 25% |███████ | (37625/146578, 128 it/s) [4m41s:14m12s] 25% |███████ | (37634/146578, 128 it/s) [4m42s:14m12s] 25% |███████ | (37640/146578, 128 it/s) [4m42s:14m12s] 25% |███████ | (37646/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37652/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37666/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37680/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37694/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37708/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37722/146578, 115 it/s) [4m42s:15m49s] 25% |███████ | (37736/146578, 111 it/s) [4m42s:16m20s] 25% |███████ | (37750/146578, 111 it/s) [4m42s:16m20s] 25% |███████ | (37764/146578, 111 it/s) [4m43s:16m20s] 25% |███████ | (37779/146578, 111 it/s) [4m43s:16m20s] 25% |███████ | (37793/146578, 111 it/s) [4m43s:16m19s] 25% |███████ | (37807/146578, 111 it/s) [4m43s:16m19s] 25% |███████ | (37822/146578, 111 it/s) [4m43s:16m19s] 25% |███████ | (37834/146578, 111 it/s) [4m43s:16m19s] 25% |███████ | (37847/146578, 118 it/s) [4m43s:15m21s] 25% |███████ | (37861/146578, 118 it/s) [4m43s:15m21s] 25% |███████ | (37874/146578, 118 it/s) [4m43s:15m21s] 25% |███████ | (37887/146578, 118 it/s) [4m43s:15m20s] 25% |███████ | (37901/146578, 118 it/s) [4m43s:15m20s] 25% |███████ | (37914/146578, 118 it/s) [4m43s:15m20s] 25% |███████ | (37925/146578, 118 it/s) [4m43s:15m20s] 25% |███████ | (37926/146578, 124 it/s) [4m43s:14m36s] 25% |███████ | (37928/146578, 124 it/s) [4m44s:14m36s] 25% |███████ | (37935/146578, 124 it/s) [4m44s:14m36s] 25% |███████ | (37941/146578, 124 it/s) [4m44s:14m36s] 25% |███████ | (37946/146578, 124 it/s) [4m44s:14m36s] 25% |███████ | (37950/146578, 122 it/s) [4m44s:14m47s] 25% |███████ | (37957/146578, 122 it/s) [4m44s:14m47s] 25% |███████ | (37964/146578, 122 it/s) [4m44s:14m47s] 25% |███████ | (37972/146578, 122 it/s) [4m44s:14m47s] 25% |███████ | (37978/146578, 122 it/s) [4m44s:14m47s] 25% |███████ | (37985/146578, 123 it/s) [4m44s:14m42s] 25% |███████ | (37991/146578, 123 it/s) [4m45s:14m42s] 25% |███████ | (37998/146578, 123 it/s) [4m45s:14m42s] 25% |███████ | (38004/146578, 123 it/s) [4m45s:14m42s] 25% |███████ | (38010/146578, 123 it/s) [4m45s:14m42s] 25% |███████ | (38015/146578, 123 it/s) [4m45s:14m44s] 25% |███████ | (38020/146578, 123 it/s) [4m45s:14m44s] 25% |███████ | (38026/146578, 123 it/s) [4m45s:14m44s] 25% |███████ | (38033/146578, 123 it/s) [4m45s:14m44s] 25% |███████ | (38038/146578, 123 it/s) [4m45s:14m44s] 25% |███████ | (38044/146578, 107 it/s) [4m46s:16m54s] 25% |███████ | (38051/146578, 107 it/s) [4m46s:16m54s] 25% |███████ | (38065/146578, 107 it/s) [4m46s:16m54s] 25% |███████ | (38074/146578, 107 it/s) [4m46s:16m54s] 25% |███████ | (38077/146578, 107 it/s) [4m46s:16m54s] 25% |████████ | (38091/146578, 99 it/s) [4m46s:18m20s] 25% |████████ | (38106/146578, 99 it/s) [4m46s:18m20s] 26% |████████ | (38121/146578, 99 it/s) [4m46s:18m20s] 26% |████████ | (38135/146578, 99 it/s) [4m46s:18m20s] 26% |████████ | (38149/146578, 99 it/s) [4m46s:18m19s] 26% |████████ | (38163/146578, 99 it/s) [4m46s:18m19s] 26% |████████ | (38177/146578, 99 it/s) [4m47s:18m19s] 26% |████████ | (38191/146578, 99 it/s) [4m47s:18m19s] 26% |████████ | (38203/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38218/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38230/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38246/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38262/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38274/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38290/146578, 112 it/s) [4m47s:16m10s] 26% |████████ | (38302/146578, 127 it/s) [4m47s:14m11s] 26% |████████ | (38317/146578, 127 it/s) [4m47s:14m11s] 26% |████████ | (38328/146578, 127 it/s) [4m47s:14m10s] 26% |████████ | (38344/146578, 127 it/s) [4m47s:14m10s] 26% |████████ | (38357/146578, 127 it/s) [4m47s:14m10s] 26% |████████ | (38372/146578, 127 it/s) [4m47s:14m10s] 26% |████████ | (38386/146578, 127 it/s) [4m48s:14m10s] 26% |████████ | (38399/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38413/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38424/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38439/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38451/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38465/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38478/146578, 129 it/s) [4m48s:13m58s] 26% |████████ | (38488/146578, 122 it/s) [4m48s:14m43s] 26% |████████ | (38499/146578, 122 it/s) [4m48s:14m43s] 26% |████████ | (38514/146578, 122 it/s) [4m48s:14m43s] 26% |████████ | (38529/146578, 122 it/s) [4m48s:14m43s] 26% |████████ | (38542/146578, 122 it/s) [4m49s:14m43s] 26% |████████ | (38555/146578, 122 it/s) [4m49s:14m43s] 26% |████████ | (38556/146578, 122 it/s) [4m49s:14m43s] 26% |████████ | (38562/146578, 120 it/s) [4m49s:15m1s] 26% |████████ | (38578/146578, 120 it/s) [4m49s:15m1s] 26% |████████ | (38595/146578, 120 it/s) [4m49s:15m1s] 26% |████████ | (38602/146578, 120 it/s) [4m49s:15m0s] 26% |████████ | (38616/146578, 127 it/s) [4m49s:14m12s] 26% |████████ | (38623/146578, 127 it/s) [4m49s:14m12s] 26% |████████ | (38640/146578, 127 it/s) [4m49s:14m12s] 26% |████████ | (38659/146578, 127 it/s) [4m49s:14m12s] 26% |████████ | (38676/146578, 127 it/s) [4m50s:14m11s] 26% |████████ | (38695/146578, 127 it/s) [4m50s:14m11s] 26% |████████ | (38712/146578, 127 it/s) [4m50s:14m11s] 26% |████████ | (38729/146578, 143 it/s) [4m50s:12m35s] 26% |████████ | (38744/146578, 143 it/s) [4m50s:12m35s] 26% |████████ | (38751/146578, 143 it/s) [4m50s:12m35s] 26% |████████ | (38760/146578, 143 it/s) [4m50s:12m35s] 26% |████████ | (38767/146578, 143 it/s) [4m50s:12m35s] 26% |████████ | (38776/146578, 145 it/s) [4m50s:12m20s] 26% |████████ | (38783/146578, 145 it/s) [4m50s:12m20s] 26% |████████ | (38791/146578, 145 it/s) [4m51s:12m20s] 26% |████████ | (38797/146578, 145 it/s) [4m51s:12m20s] 26% |████████ | (38805/146578, 145 it/s) [4m51s:12m23s] 26% |████████ | (38806/146578, 145 it/s) [4m51s:12m23s] 26% |████████ | (38823/146578, 145 it/s) [4m51s:12m23s] 26% |████████ | (38838/146578, 145 it/s) [4m51s:12m23s] 26% |████████ | (38843/146578, 145 it/s) [4m51s:12m23s] 26% |████████ | (38852/146578, 145 it/s) [4m52s:12m23s] 26% |████████ | (38870/146578, 145 it/s) [4m52s:12m23s] 26% |████████ | (38886/146578, 145 it/s) [4m52s:12m23s] 26% |████████ | (38892/146578, 145 it/s) [4m52s:12m23s] 26% |████████ | (38893/146578, 133 it/s) [4m52s:13m31s] 26% |████████ | (38899/146578, 133 it/s) [4m52s:13m31s] 26% |████████ | (38908/146578, 133 it/s) [4m52s:13m31s] 26% |████████ | (38914/146578, 133 it/s) [4m52s:13m31s] 26% |████████ | (38932/146578, 133 it/s) [4m52s:13m31s] 26% |████████ | (38950/146578, 133 it/s) [4m52s:13m30s] 26% |████████ | (38967/146578, 126 it/s) [4m53s:14m11s] 26% |████████ | (38984/146578, 126 it/s) [4m53s:14m11s] 26% |████████ | (38993/146578, 126 it/s) [4m53s:14m11s] 26% |████████ | (39010/146578, 126 it/s) [4m53s:14m11s] 26% |████████ | (39023/146578, 126 it/s) [4m53s:14m11s] 26% |████████ | (39039/146578, 126 it/s) [4m53s:14m11s] 26% |████████ | (39057/146578, 126 it/s) [4m53s:14m10s] 26% |████████ | (39075/146578, 126 it/s) [4m53s:14m10s] 26% |████████ | (39094/146578, 130 it/s) [4m53s:13m45s] 26% |████████ | (39112/146578, 130 it/s) [4m53s:13m45s] 26% |████████ | (39130/146578, 130 it/s) [4m53s:13m45s] 26% |████████ | (39148/146578, 130 it/s) [4m53s:13m45s] 26% |████████ | (39165/146578, 130 it/s) [4m53s:13m45s] 26% |████████ | (39182/146578, 130 it/s) [4m53s:13m45s] 26% |████████ | (39200/146578, 130 it/s) [4m53s:13m44s] 26% |████████ | (39218/146578, 143 it/s) [4m54s:12m30s] 26% |████████ | (39236/146578, 143 it/s) [4m54s:12m30s] 26% |████████ | (39254/146578, 143 it/s) [4m54s:12m30s] 26% |████████ | (39272/146578, 143 it/s) [4m54s:12m30s] 26% |████████ | (39290/146578, 143 it/s) [4m54s:12m30s] 26% |████████ | (39309/146578, 143 it/s) [4m54s:12m30s] 26% |████████ | (39325/146578, 143 it/s) [4m54s:12m29s] 26% |████████ | (39339/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39340/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39357/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39372/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39390/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39407/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39425/146578, 151 it/s) [4m54s:11m51s] 26% |████████ | (39429/146578, 155 it/s) [4m55s:11m32s] 26% |████████ | (39443/146578, 155 it/s) [4m55s:11m32s] 26% |████████ | (39459/146578, 155 it/s) [4m55s:11m32s] 26% |████████ | (39474/146578, 155 it/s) [4m55s:11m32s] 26% |████████ | (39481/146578, 155 it/s) [4m55s:11m31s] 26% |████████ | (39499/146578, 155 it/s) [4m55s:11m31s] 26% |████████ | (39502/146578, 146 it/s) [4m55s:12m15s] 26% |████████ | (39507/146578, 146 it/s) [4m55s:12m15s] 26% |████████ | (39515/146578, 146 it/s) [4m55s:12m15s] 26% |████████ | (39523/146578, 146 it/s) [4m56s:12m15s] 26% 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27% |████████ | (39748/146578, 162 it/s) [4m57s:10m59s] 27% |████████ | (39754/146578, 162 it/s) [4m58s:10m59s] 27% |████████ | (39762/146578, 162 it/s) [4m58s:10m59s] 27% |████████ | (39769/146578, 162 it/s) [4m58s:10m59s] 27% |████████ | (39777/146578, 154 it/s) [4m58s:11m34s] 27% |████████ | (39784/146578, 154 it/s) [4m58s:11m34s] 27% |████████ | (39792/146578, 154 it/s) [4m58s:11m34s] 27% |████████ | (39799/146578, 154 it/s) [4m58s:11m34s] 27% |████████ | (39816/146578, 154 it/s) [4m58s:11m34s] 27% |████████ | (39833/146578, 154 it/s) [4m58s:11m34s] 27% |████████ | (39851/146578, 144 it/s) [4m58s:12m20s] 27% |████████ | (39869/146578, 144 it/s) [4m58s:12m20s] 27% |████████ | (39886/146578, 144 it/s) [4m58s:12m20s] 27% |████████ | (39903/146578, 144 it/s) [4m59s:12m20s] 27% |████████ | (39920/146578, 144 it/s) [4m59s:12m19s] 27% |████████ | (39937/146578, 144 it/s) [4m59s:12m19s] 27% |████████ | (39955/146578, 144 it/s) [4m59s:12m19s] 27% |████████ | (39972/146578, 144 it/s) 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| (41955/146578, 100 it/s) [5m14s:17m27s] 28% |████████ | (41970/146578, 100 it/s) [5m14s:17m27s] 28% |████████ | (41985/146578, 100 it/s) [5m14s:17m27s] 28% |████████ | (41999/146578, 102 it/s) [5m14s:17m6s] 28% |████████ | (42014/146578, 102 it/s) [5m14s:17m5s] 28% |████████ | (42029/146578, 102 it/s) [5m14s:17m5s] 28% |████████ | (42043/146578, 102 it/s) [5m14s:17m5s] 28% |████████ | (42056/146578, 102 it/s) [5m14s:17m5s] 28% |████████ | (42070/146578, 102 it/s) [5m14s:17m5s] 28% |████████ | (42085/146578, 102 it/s) [5m14s:17m5s] 28% |████████ | (42101/146578, 113 it/s) [5m14s:15m25s] 28% |████████ | (42115/146578, 113 it/s) [5m14s:15m25s] 28% |████████ | (42129/146578, 113 it/s) [5m14s:15m24s] 28% |████████ | (42143/146578, 113 it/s) [5m14s:15m24s] 28% |████████ | (42159/146578, 113 it/s) [5m14s:15m24s] 28% |████████ | (42173/146578, 113 it/s) [5m15s:15m24s] 28% |████████ | (42189/146578, 113 it/s) [5m15s:15m24s] 28% |████████ | (42206/146578, 113 it/s) [5m15s:15m24s] 28% |████████ 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|████████ | (42452/146578, 145 it/s) [5m16s:11m57s] 28% |████████ | (42468/146578, 140 it/s) [5m16s:12m24s] 28% |████████ | (42484/146578, 140 it/s) [5m16s:12m24s] 28% |████████ | (42498/146578, 140 it/s) [5m16s:12m24s] 29% |████████ | (42513/146578, 140 it/s) [5m17s:12m24s] 29% |████████ | (42529/146578, 140 it/s) [5m17s:12m24s] 29% |████████ | (42544/146578, 140 it/s) [5m17s:12m24s] 29% |████████ | (42553/146578, 154 it/s) [5m17s:11m15s] 29% |████████ | (42554/146578, 154 it/s) [5m17s:11m15s] 29% |████████ | (42562/146578, 154 it/s) [5m17s:11m15s] 29% |████████ | (42569/146578, 154 it/s) [5m17s:11m15s] 29% |████████ | (42574/146578, 147 it/s) [5m17s:11m46s] 29% |████████ | (42580/146578, 147 it/s) [5m17s:11m46s] 29% |████████ | (42588/146578, 147 it/s) [5m17s:11m46s] 29% |████████ | (42593/146578, 147 it/s) [5m18s:11m46s] 29% |████████ | (42601/146578, 147 it/s) [5m18s:11m45s] 29% |█████████ | (42607/146578, 143 it/s) [5m18s:12m6s] 29% |█████████ | (42615/146578, 143 it/s) [5m18s:12m6s] 29% |█████████ | (42621/146578, 143 it/s) [5m18s:12m6s] 29% |█████████ | (42630/146578, 143 it/s) [5m18s:12m6s] 29% |█████████ | (42637/146578, 143 it/s) [5m18s:12m6s] 29% |████████ | (42645/146578, 144 it/s) [5m18s:11m59s] 29% |████████ | (42652/146578, 144 it/s) [5m18s:11m59s] 29% |████████ | (42661/146578, 144 it/s) [5m19s:11m59s] 29% |████████ | (42668/146578, 144 it/s) [5m19s:11m59s] 29% |████████ | (42674/146578, 144 it/s) [5m19s:11m59s] 29% |████████ | (42678/146578, 136 it/s) [5m19s:12m45s] 29% |████████ | (42684/146578, 136 it/s) [5m19s:12m45s] 29% |████████ | (42689/146578, 136 it/s) [5m19s:12m45s] 29% |████████ | (42696/146578, 136 it/s) [5m19s:12m45s] 29% |████████ | (42702/146578, 136 it/s) [5m19s:12m45s] 29% |████████ | (42710/146578, 120 it/s) [5m19s:14m26s] 29% |████████ | (42717/146578, 120 it/s) [5m19s:14m26s] 29% |████████ | (42725/146578, 120 it/s) [5m20s:14m26s] 29% |████████ | (42732/146578, 120 it/s) [5m20s:14m26s] 29% |████████ | (42740/146578, 120 it/s) [5m20s:14m26s] 29% |████████ | (42747/146578, 105 it/s) [5m20s:16m29s] 29% |████████ | (42754/146578, 105 it/s) [5m20s:16m28s] 29% |████████ | (42760/146578, 105 it/s) [5m20s:16m28s] 29% |████████ | (42769/146578, 105 it/s) [5m20s:16m28s] 29% |████████ | (42775/146578, 105 it/s) [5m20s:16m28s] 29% |█████████ | (42784/146578, 90 it/s) [5m20s:19m9s] 29% |█████████ | (42791/146578, 90 it/s) [5m21s:19m9s] 29% |█████████ | (42800/146578, 90 it/s) [5m21s:19m9s] 29% |█████████ | (42806/146578, 90 it/s) [5m21s:19m9s] 29% |█████████ | (42814/146578, 90 it/s) [5m21s:19m9s] 29% |█████████ | (42830/146578, 90 it/s) [5m21s:19m9s] 29% |█████████ | (42846/146578, 86 it/s) [5m21s:20m1s] 29% |█████████ | (42862/146578, 86 it/s) [5m21s:20m1s] 29% |█████████ | (42878/146578, 86 it/s) [5m21s:20m1s] 29% |█████████ | (42893/146578, 86 it/s) [5m21s:20m1s] 29% |█████████ | (42908/146578, 86 it/s) [5m21s:20m1s] 29% |█████████ | (42918/146578, 82 it/s) [5m22s:21m9s] 29% |█████████ | (42934/146578, 82 it/s) [5m22s:21m9s] 29% |█████████ | (42947/146578, 82 it/s) [5m22s:21m9s] 29% |█████████ | (42957/146578, 82 it/s) [5m22s:21m9s] 29% |█████████ | (42960/146578, 74 it/s) [5m22s:23m22s] 29% |█████████ | (42976/146578, 74 it/s) [5m22s:23m22s] 29% |█████████ | (42992/146578, 74 it/s) [5m22s:23m22s] 29% |█████████ | (43006/146578, 74 it/s) [5m22s:23m22s] 29% |█████████ | (43021/146578, 74 it/s) [5m22s:23m21s] 29% |█████████ | (43038/146578, 74 it/s) [5m23s:23m21s] 29% |█████████ | (43055/146578, 74 it/s) [5m23s:23m21s] 29% |█████████ | (43071/146578, 74 it/s) [5m23s:23m21s] 29% |█████████ | (43087/146578, 93 it/s) [5m23s:18m38s] 29% |█████████ | (43102/146578, 93 it/s) [5m23s:18m38s] 29% |█████████ | (43118/146578, 93 it/s) [5m23s:18m38s] 29% |█████████ | (43133/146578, 93 it/s) [5m23s:18m38s] 29% |█████████ | (43148/146578, 93 it/s) [5m23s:18m38s] 29% |█████████ | (43164/146578, 93 it/s) [5m23s:18m37s] 29% |█████████ | (43179/146578, 93 it/s) [5m23s:18m37s] 29% |████████ | (43187/146578, 103 it/s) [5m23s:16m44s] 29% |████████ | (43203/146578, 103 it/s) [5m23s:16m44s] 29% |████████ | (43220/146578, 103 it/s) [5m23s:16m44s] 29% |████████ | (43237/146578, 103 it/s) [5m24s:16m44s] 29% |████████ | (43255/146578, 103 it/s) [5m24s:16m43s] 29% |████████ | (43273/146578, 103 it/s) [5m24s:16m43s] 29% |█████████ | (43281/146578, 114 it/s) [5m24s:15m7s] 29% |█████████ | (43298/146578, 114 it/s) [5m24s:15m7s] 29% |█████████ | (43314/146578, 114 it/s) [5m24s:15m7s] 29% |█████████ | (43330/146578, 114 it/s) [5m24s:15m7s] 29% |█████████ | (43347/146578, 114 it/s) [5m24s:15m7s] 29% |█████████ | (43362/146578, 114 it/s) [5m24s:15m7s] 29% |████████ | (43368/146578, 124 it/s) [5m24s:13m50s] 29% |████████ | (43382/146578, 124 it/s) [5m24s:13m49s] 29% |████████ | (43396/146578, 124 it/s) [5m25s:13m49s] 29% |████████ | (43412/146578, 124 it/s) [5m25s:13m49s] 29% |████████ | (43427/146578, 124 it/s) [5m25s:13m49s] 29% |████████ | (43442/146578, 124 it/s) [5m25s:13m49s] 29% |████████ | (43450/146578, 124 it/s) [5m25s:13m49s] 29% |████████ | (43451/146578, 134 it/s) [5m25s:12m48s] 29% |████████ | (43465/146578, 134 it/s) [5m25s:12m48s] 29% |████████ | (43481/146578, 134 it/s) [5m25s:12m48s] 29% |████████ | (43497/146578, 134 it/s) [5m25s:12m48s] 29% |████████ | (43510/146578, 134 it/s) [5m25s:12m48s] 29% |████████ | (43525/146578, 134 it/s) [5m25s:12m48s] 29% |████████ | (43526/146578, 141 it/s) [5m25s:12m10s] 29% |████████ | (43543/146578, 141 it/s) [5m25s:12m10s] 29% |████████ | (43559/146578, 141 it/s) [5m26s:12m10s] 29% |████████ | (43576/146578, 141 it/s) [5m26s:12m10s] 29% |████████ | (43591/146578, 141 it/s) [5m26s:12m10s] 29% |████████ | (43595/146578, 141 it/s) [5m26s:12m10s] 29% |████████ | (43606/146578, 149 it/s) [5m26s:11m33s] 29% |████████ | (43623/146578, 149 it/s) [5m26s:11m33s] 29% |████████ | (43639/146578, 149 it/s) [5m26s:11m33s] 29% |████████ | (43654/146578, 149 it/s) [5m26s:11m32s] 29% |████████ | (43656/146578, 149 it/s) [5m26s:11m32s] 29% 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[5m28s:10m18s] 29% |████████ | (43861/146578, 146 it/s) [5m28s:11m41s] 29% |████████ | (43865/146578, 146 it/s) [5m28s:11m41s] 29% |████████ | (43874/146578, 146 it/s) [5m28s:11m41s] 29% |████████ | (43883/146578, 146 it/s) [5m28s:11m41s] 29% |████████ | (43894/146578, 146 it/s) [5m28s:11m41s] 29% |████████ | (43902/146578, 138 it/s) [5m29s:12m26s] 29% |████████ | (43912/146578, 138 it/s) [5m29s:12m26s] 29% |████████ | (43920/146578, 138 it/s) [5m29s:12m26s] 29% |████████ | (43936/146578, 138 it/s) [5m29s:12m26s] 29% |████████ | (43942/146578, 138 it/s) [5m29s:12m25s] 29% |████████ | (43957/146578, 128 it/s) [5m29s:13m20s] 29% |████████ | (43972/146578, 128 it/s) [5m29s:13m20s] 30% |█████████ | (43986/146578, 128 it/s) [5m29s:13m20s] 30% |█████████ | (44002/146578, 128 it/s) [5m29s:13m20s] 30% |█████████ | (44010/146578, 128 it/s) [5m29s:13m20s] 30% |█████████ | (44026/146578, 127 it/s) [5m30s:13m26s] 30% |█████████ | (44037/146578, 127 it/s) [5m30s:13m26s] 30% |█████████ | (44053/146578, 127 it/s) [5m30s:13m25s] 30% |█████████ | (44069/146578, 127 it/s) [5m30s:13m25s] 30% |█████████ | (44084/146578, 127 it/s) [5m30s:13m25s] 30% |█████████ | (44099/146578, 127 it/s) [5m30s:13m25s] 30% |█████████ | (44114/146578, 127 it/s) [5m30s:13m25s] 30% |█████████ | (44116/146578, 126 it/s) [5m30s:13m33s] 30% |█████████ | (44131/146578, 126 it/s) [5m30s:13m33s] 30% |█████████ | (44147/146578, 126 it/s) [5m30s:13m33s] 30% |█████████ | (44162/146578, 126 it/s) [5m30s:13m32s] 30% |█████████ | (44178/146578, 126 it/s) [5m30s:13m32s] 30% |█████████ | (44187/146578, 126 it/s) [5m31s:13m32s] 30% |█████████ | (44202/146578, 129 it/s) [5m31s:13m13s] 30% |█████████ | (44212/146578, 129 it/s) [5m31s:13m13s] 30% |█████████ | (44215/146578, 129 it/s) [5m31s:13m13s] 30% |█████████ | (44231/146578, 129 it/s) [5m31s:13m13s] 30% |█████████ | (44248/146578, 129 it/s) [5m31s:13m13s] 30% |█████████ | (44264/146578, 129 it/s) [5m31s:13m13s] 30% |█████████ | (44281/146578, 129 it/s) [5m31s:13m12s] 30% |█████████ | (44298/146578, 129 it/s) [5m31s:13m12s] 30% |█████████ | (44315/146578, 135 it/s) [5m31s:12m36s] 30% |█████████ | (44331/146578, 135 it/s) [5m31s:12m35s] 30% |█████████ | (44348/146578, 135 it/s) [5m31s:12m35s] 30% |█████████ | (44365/146578, 135 it/s) [5m31s:12m35s] 30% |█████████ | (44381/146578, 135 it/s) [5m31s:12m35s] 30% |█████████ | (44385/146578, 131 it/s) [5m32s:12m59s] 30% |█████████ | (44399/146578, 131 it/s) [5m32s:12m59s] 30% |█████████ | (44416/146578, 131 it/s) [5m32s:12m59s] 30% |█████████ | (44418/146578, 131 it/s) [5m32s:12m59s] 30% |█████████ | (44428/146578, 131 it/s) [5m32s:12m59s] 30% |█████████ | (44435/146578, 131 it/s) [5m32s:12m59s] 30% |█████████ | (44444/146578, 131 it/s) [5m32s:13m1s] 30% |█████████ | (44451/146578, 131 it/s) [5m33s:13m1s] 30% |█████████ | (44459/146578, 131 it/s) [5m33s:13m1s] 30% |█████████ | (44467/146578, 131 it/s) [5m33s:13m1s] 30% |█████████ | (44476/146578, 117 it/s) [5m33s:14m29s] 30% |█████████ | (44483/146578, 117 it/s) [5m33s:14m29s] 30% |█████████ | (44499/146578, 117 it/s) [5m33s:14m29s] 30% |█████████ | (44516/146578, 117 it/s) [5m33s:14m29s] 30% |█████████ | (44532/146578, 117 it/s) [5m33s:14m29s] 30% |█████████ | (44547/146578, 117 it/s) [5m33s:14m29s] 30% |█████████ | (44560/146578, 130 it/s) [5m33s:13m6s] 30% |█████████ | (44561/146578, 130 it/s) [5m34s:13m6s] 30% |█████████ | (44570/146578, 130 it/s) [5m34s:13m6s] 30% |█████████ | (44576/146578, 130 it/s) [5m34s:13m5s] 30% |█████████ | (44585/146578, 130 it/s) [5m34s:13m5s] 30% |█████████ | (44591/146578, 128 it/s) [5m34s:13m17s] 30% |█████████ | (44600/146578, 128 it/s) [5m34s:13m17s] 30% |█████████ | (44606/146578, 128 it/s) [5m34s:13m17s] 30% |█████████ | (44615/146578, 128 it/s) [5m34s:13m17s] 30% |█████████ | (44620/146578, 128 it/s) [5m34s:13m17s] 30% |█████████ | (44636/146578, 128 it/s) [5m34s:13m17s] 30% |█████████ | (44652/146578, 129 it/s) [5m34s:13m11s] 30% |█████████ | (44668/146578, 129 it/s) 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|███████████████████████ | (113455/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113475/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113495/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113502/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113516/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113535/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113555/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113575/146578, 152 it/s) [13m5s:3m37s] 77% |███████████████████████ | (113585/146578, 152 it/s) [13m6s:3m37s] 77% |███████████████████████ | (113605/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113624/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113643/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113662/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113682/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113701/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113720/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113735/146578, 147 it/s) [13m6s:3m44s] 77% |███████████████████████ | (113752/146578, 167 it/s) [13m7s:3m17s] 77% |███████████████████████ | (113767/146578, 167 it/s) [13m7s:3m17s] 77% |███████████████████████ | (113773/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113774/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113794/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113811/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113830/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113848/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113866/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113880/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113898/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113913/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113930/146578, 167 it/s) [13m7s:3m16s] 77% |███████████████████████ | (113948/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (113966/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (113985/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (114004/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (114023/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (114042/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (114062/146578, 170 it/s) [13m8s:3m11s] 77% |███████████████████████ | (114082/146578, 170 it/s) [13m8s:3m10s] 77% |████████████████████████ | (114101/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114113/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114133/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114147/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114166/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114179/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114196/146578, 175 it/s) [13m8s:3m5s] 77% |████████████████████████ | (114208/146578, 178 it/s) [13m9s:3m2s] 77% |████████████████████████ | (114227/146578, 178 it/s) [13m9s:3m2s] 77% |████████████████████████ | (114239/146578, 178 it/s) [13m9s:3m2s] 77% |████████████████████████ | (114255/146578, 178 it/s) [13m9s:3m2s] 77% |████████████████████████ | (114272/146578, 178 it/s) [13m9s:3m1s] 77% |███████████████████████ | (114287/146578, 181 it/s) [13m9s:2m58s] 77% |███████████████████████ | (114306/146578, 181 it/s) [13m9s:2m57s] 77% |███████████████████████ | (114325/146578, 181 it/s) [13m9s:2m57s] 78% |████████████████████████ | (114344/146578, 181 it/s) [13m9s:2m57s] 78% |████████████████████████ | (114364/146578, 181 it/s) [13m9s:2m57s] 78% |████████████████████████ | (114380/146578, 181 it/s) [13m9s:2m57s] 78% |███████████████████████ | (114400/146578, 192 it/s) [13m10s:2m47s] 78% |███████████████████████ | (114412/146578, 192 it/s) [13m10s:2m47s] 78% |███████████████████████ | (114432/146578, 192 it/s) [13m10s:2m47s] 78% |███████████████████████ | (114449/146578, 192 it/s) [13m10s:2m47s] 78% |███████████████████████ | (114470/146578, 192 it/s) [13m10s:2m46s] 78% |███████████████████████ | (114489/146578, 192 it/s) [13m10s:2m46s] 78% |███████████████████████ | (114509/146578, 192 it/s) [13m10s:2m46s] 78% |███████████████████████ | (114528/146578, 205 it/s) [13m10s:2m36s] 78% |███████████████████████ | (114548/146578, 205 it/s) [13m10s:2m36s] 78% |███████████████████████ | (114563/146578, 205 it/s) [13m10s:2m36s] 78% |███████████████████████ | (114578/146578, 205 it/s) [13m11s:2m36s] 78% |███████████████████████ | (114598/146578, 205 it/s) [13m11s:2m36s] 78% |███████████████████████ | (114611/146578, 207 it/s) [13m11s:2m34s] 78% |███████████████████████ | (114624/146578, 207 it/s) [13m11s:2m34s] 78% |███████████████████████ | (114641/146578, 207 it/s) [13m11s:2m34s] 78% |███████████████████████ | (114643/146578, 207 it/s) [13m11s:2m34s] 78% |███████████████████████ | (114654/146578, 207 it/s) [13m11s:2m34s] 78% |███████████████████████ | (114674/146578, 207 it/s) [13m11s:2m34s] 78% |███████████████████████ | (114685/146578, 209 it/s) [13m11s:2m32s] 78% |███████████████████████ | (114704/146578, 209 it/s) [13m11s:2m32s] 78% |███████████████████████ | (114724/146578, 209 it/s) [13m11s:2m32s] 78% |███████████████████████ | (114743/146578, 209 it/s) [13m11s:2m32s] 78% |███████████████████████ | (114750/146578, 209 it/s) [13m12s:2m32s] 78% |███████████████████████ | (114770/146578, 199 it/s) [13m12s:2m39s] 78% |███████████████████████ | (114789/146578, 199 it/s) [13m12s:2m39s] 78% |███████████████████████ | (114808/146578, 199 it/s) [13m12s:2m39s] 78% |███████████████████████ | (114828/146578, 199 it/s) [13m12s:2m39s] 78% |███████████████████████ | (114844/146578, 199 it/s) [13m12s:2m39s] 78% |███████████████████████ | (114852/146578, 199 it/s) [13m12s:2m39s] 78% |███████████████████████ | (114872/146578, 203 it/s) [13m12s:2m36s] 78% |███████████████████████ | (114888/146578, 203 it/s) [13m12s:2m36s] 78% |███████████████████████ | (114905/146578, 203 it/s) [13m12s:2m36s] 78% |███████████████████████ | (114916/146578, 203 it/s) [13m12s:2m36s] 78% |███████████████████████ | (114936/146578, 203 it/s) [13m12s:2m36s] 78% |███████████████████████ | (114937/146578, 193 it/s) [13m13s:2m43s] 78% |███████████████████████ | (114954/146578, 193 it/s) [13m13s:2m43s] 78% |███████████████████████ | (114965/146578, 193 it/s) [13m13s:2m43s] 78% |███████████████████████ | (114985/146578, 193 it/s) [13m13s:2m43s] 78% |███████████████████████ | (115001/146578, 193 it/s) [13m13s:2m43s] 78% |███████████████████████ | (115021/146578, 180 it/s) [13m13s:2m55s] 78% |███████████████████████ | (115027/146578, 180 it/s) [13m13s:2m54s] 78% |███████████████████████ | (115033/146578, 180 it/s) [13m13s:2m54s] 78% |███████████████████████ | (115040/146578, 180 it/s) [13m14s:2m54s] 78% |███████████████████████ | (115047/146578, 180 it/s) [13m14s:2m54s] 78% |███████████████████████ | (115054/146578, 162 it/s) [13m14s:3m14s] 78% |███████████████████████ | (115062/146578, 162 it/s) [13m14s:3m14s] 78% |███████████████████████ | (115069/146578, 162 it/s) [13m14s:3m14s] 78% |███████████████████████ | (115076/146578, 162 it/s) [13m14s:3m14s] 78% |███████████████████████ | (115084/146578, 162 it/s) [13m14s:3m14s] 78% |███████████████████████ | (115089/146578, 155 it/s) [13m14s:3m23s] 78% |███████████████████████ | (115096/146578, 155 it/s) [13m14s:3m23s] 78% |███████████████████████ | (115103/146578, 155 it/s) [13m15s:3m23s] 78% |███████████████████████ | (115110/146578, 155 it/s) [13m15s:3m23s] 78% |███████████████████████ | (115117/146578, 155 it/s) [13m15s:3m23s] 78% |███████████████████████ | (115124/146578, 140 it/s) [13m15s:3m44s] 78% |███████████████████████ | (115132/146578, 140 it/s) [13m15s:3m44s] 78% |███████████████████████ | (115141/146578, 140 it/s) [13m15s:3m44s] 78% |███████████████████████ | (115148/146578, 140 it/s) [13m15s:3m43s] 78% |███████████████████████ | (115155/146578, 140 it/s) [13m15s:3m43s] 78% |███████████████████████ | (115166/146578, 123 it/s) [13m15s:4m15s] 78% |███████████████████████ | (115180/146578, 123 it/s) [13m16s:4m15s] 78% |███████████████████████ | (115199/146578, 123 it/s) [13m16s:4m15s] 78% |███████████████████████ | (115220/146578, 123 it/s) [13m16s:4m14s] 78% |███████████████████████ | (115227/146578, 119 it/s) [13m16s:4m22s] 78% |███████████████████████ | (115243/146578, 119 it/s) [13m16s:4m22s] 78% |███████████████████████ | (115259/146578, 119 it/s) [13m16s:4m22s] 78% |███████████████████████ | (115264/146578, 119 it/s) [13m16s:4m22s] 78% |███████████████████████ | (115284/146578, 119 it/s) [13m16s:4m22s] 78% |███████████████████████ | (115306/146578, 119 it/s) [13m16s:4m22s] 78% |███████████████████████ | (115326/146578, 122 it/s) [13m16s:4m16s] 78% |███████████████████████ | (115347/146578, 122 it/s) [13m17s:4m16s] 78% |███████████████████████ | (115367/146578, 122 it/s) [13m17s:4m16s] 78% |███████████████████████ | (115389/146578, 122 it/s) [13m17s:4m16s] 78% |███████████████████████ | (115402/146578, 122 it/s) [13m17s:4m16s] 78% |███████████████████████ | (115423/146578, 122 it/s) [13m17s:4m15s] 78% |███████████████████████ | (115440/146578, 122 it/s) [13m17s:4m15s] 78% |███████████████████████ | (115461/146578, 133 it/s) [13m17s:3m53s] 78% |███████████████████████ | (115478/146578, 133 it/s) [13m17s:3m53s] 78% |███████████████████████ | (115499/146578, 133 it/s) [13m17s:3m53s] 78% |███████████████████████ | (115516/146578, 133 it/s) [13m17s:3m53s] 78% |███████████████████████ | (115537/146578, 133 it/s) [13m17s:3m53s] 78% |███████████████████████ | (115555/146578, 133 it/s) [13m17s:3m52s] 78% |███████████████████████ | (115574/146578, 133 it/s) [13m17s:3m52s] 78% |███████████████████████ | (115591/146578, 141 it/s) [13m17s:3m40s] 78% |███████████████████████ | (115603/146578, 141 it/s) [13m17s:3m40s] 78% |███████████████████████ | (115620/146578, 141 it/s) [13m18s:3m40s] 78% |███████████████████████ | (115633/146578, 141 it/s) [13m18s:3m40s] 78% |███████████████████████ | (115652/146578, 141 it/s) [13m18s:3m39s] 78% |███████████████████████ | (115668/146578, 141 it/s) [13m18s:3m39s] 78% |███████████████████████ | (115689/146578, 141 it/s) [13m18s:3m39s] 78% |███████████████████████ | (115707/146578, 141 it/s) [13m18s:3m39s] 78% |███████████████████████ | (115727/146578, 150 it/s) [13m18s:3m25s] 78% |███████████████████████ | (115729/146578, 150 it/s) [13m18s:3m25s] 78% |███████████████████████ | (115740/146578, 150 it/s) [13m18s:3m25s] 78% |███████████████████████ | (115760/146578, 150 it/s) [13m18s:3m25s] 78% |███████████████████████ | (115781/146578, 150 it/s) [13m18s:3m25s] 79% |███████████████████████ | (115802/146578, 150 it/s) [13m18s:3m25s] 79% |███████████████████████ | (115818/146578, 153 it/s) [13m18s:3m20s] 79% |███████████████████████ | (115832/146578, 153 it/s) [13m19s:3m20s] 79% |███████████████████████ | (115843/146578, 153 it/s) [13m19s:3m20s] 79% |███████████████████████ | (115859/146578, 153 it/s) [13m19s:3m20s] 79% |███████████████████████ | (115877/146578, 153 it/s) [13m19s:3m20s] 79% |████████████████████████ | (115883/146578, 162 it/s) [13m19s:3m9s] 79% |████████████████████████ | (115894/146578, 162 it/s) [13m19s:3m8s] 79% |████████████████████████ | (115908/146578, 162 it/s) [13m19s:3m8s] 79% |████████████████████████ | (115927/146578, 162 it/s) [13m19s:3m8s] 79% |████████████████████████ | (115943/146578, 162 it/s) [13m19s:3m8s] 79% |████████████████████████ | (115963/146578, 162 it/s) [13m19s:3m8s] 79% |███████████████████████ | (115976/146578, 175 it/s) [13m19s:2m54s] 79% |███████████████████████ | (115980/146578, 175 it/s) [13m20s:2m54s] 79% |███████████████████████ | (115997/146578, 175 it/s) [13m20s:2m54s] 79% |███████████████████████ | (116014/146578, 175 it/s) [13m20s:2m54s] 79% |███████████████████████ | (116031/146578, 175 it/s) [13m20s:2m54s] 79% |███████████████████████ | (116046/146578, 175 it/s) [13m20s:2m54s] 79% |███████████████████████ | (116063/146578, 184 it/s) [13m20s:2m46s] 79% |███████████████████████ | (116064/146578, 184 it/s) [13m20s:2m46s] 79% |███████████████████████ | (116074/146578, 184 it/s) [13m20s:2m46s] 79% |███████████████████████ | (116090/146578, 184 it/s) [13m20s:2m46s] 79% |███████████████████████ | (116107/146578, 184 it/s) [13m20s:2m45s] 79% |███████████████████████ | (116124/146578, 191 it/s) [13m20s:2m39s] 79% |███████████████████████ | (116141/146578, 191 it/s) [13m20s:2m39s] 79% |███████████████████████ | (116151/146578, 191 it/s) [13m21s:2m39s] 79% |███████████████████████ | (116163/146578, 191 it/s) [13m21s:2m39s] 79% |███████████████████████ | (116164/146578, 186 it/s) [13m21s:2m43s] 79% |███████████████████████ | (116180/146578, 186 it/s) [13m21s:2m43s] 79% |███████████████████████ | (116197/146578, 186 it/s) [13m21s:2m43s] 79% |███████████████████████ | (116210/146578, 186 it/s) [13m21s:2m43s] 79% |███████████████████████ | (116228/146578, 186 it/s) [13m21s:2m43s] 79% |███████████████████████ | (116242/146578, 186 it/s) [13m21s:2m43s] 79% |███████████████████████ | (116249/146578, 186 it/s) [13m21s:2m42s] 79% |███████████████████████ | (116250/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116267/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116285/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116302/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116319/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116335/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116352/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116364/146578, 185 it/s) [13m22s:2m43s] 79% |███████████████████████ | (116368/146578, 178 it/s) [13m22s:2m49s] 79% |███████████████████████ | (116380/146578, 178 it/s) [13m22s:2m49s] 79% |███████████████████████ | (116391/146578, 178 it/s) [13m22s:2m49s] 79% |███████████████████████ | (116405/146578, 178 it/s) [13m22s:2m49s] 79% |███████████████████████ | (116422/146578, 178 it/s) [13m22s:2m49s] 79% |███████████████████████ | (116435/146578, 178 it/s) [13m23s:2m49s] 79% |████████████████████████ | (116444/146578, 165 it/s) [13m23s:3m2s] 79% |████████████████████████ | (116450/146578, 165 it/s) [13m23s:3m2s] 79% |████████████████████████ | (116451/146578, 165 it/s) [13m23s:3m2s] 79% |████████████████████████ | (116458/146578, 165 it/s) [13m23s:3m2s] 79% |████████████████████████ | (116475/146578, 165 it/s) [13m23s:3m2s] 79% |████████████████████████ | (116492/146578, 165 it/s) [13m23s:3m2s] 79% |████████████████████████ | (116496/146578, 165 it/s) [13m23s:3m2s] 79% |███████████████████████ | (116513/146578, 152 it/s) [13m23s:3m18s] 79% |███████████████████████ | (116520/146578, 152 it/s) [13m23s:3m18s] 79% |███████████████████████ | (116536/146578, 152 it/s) [13m24s:3m18s] 79% |███████████████████████ | (116549/146578, 152 it/s) [13m24s:3m18s] 79% |███████████████████████ | (116559/146578, 145 it/s) [13m24s:3m27s] 79% |███████████████████████ | (116574/146578, 145 it/s) [13m24s:3m27s] 79% |███████████████████████ | (116581/146578, 145 it/s) [13m24s:3m27s] 79% |███████████████████████ | (116587/146578, 145 it/s) [13m24s:3m27s] 79% |███████████████████████ | (116595/146578, 136 it/s) [13m24s:3m40s] 79% |███████████████████████ | (116601/146578, 136 it/s) [13m24s:3m40s] 79% |███████████████████████ | (116608/146578, 136 it/s) [13m24s:3m40s] 79% |███████████████████████ | (116614/146578, 136 it/s) [13m25s:3m39s] 79% |███████████████████████ | (116620/146578, 136 it/s) [13m25s:3m39s] 79% |████████████████████████ | (116625/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116639/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116655/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116665/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116677/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116693/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116705/146578, 123 it/s) [13m25s:4m3s] 79% |████████████████████████ | (116720/146578, 123 it/s) [13m25s:4m3s] 79% |███████████████████████ | (116730/146578, 128 it/s) [13m25s:3m53s] 79% |███████████████████████ | (116746/146578, 128 it/s) [13m25s:3m53s] 79% |███████████████████████ | (116759/146578, 128 it/s) [13m25s:3m53s] 79% |███████████████████████ | (116775/146578, 128 it/s) [13m25s:3m52s] 79% |███████████████████████ | (116790/146578, 128 it/s) [13m26s:3m52s] 79% |███████████████████████ | (116805/146578, 128 it/s) [13m26s:3m52s] 79% |███████████████████████ | (116822/146578, 128 it/s) [13m26s:3m52s] 79% |███████████████████████ | (116834/146578, 134 it/s) [13m26s:3m42s] 79% |███████████████████████ | (116847/146578, 134 it/s) [13m26s:3m42s] 79% |███████████████████████ | (116859/146578, 134 it/s) [13m26s:3m42s] 79% |███████████████████████ | (116862/146578, 134 it/s) [13m26s:3m42s] 79% |███████████████████████ | (116879/146578, 134 it/s) [13m26s:3m42s] 79% |███████████████████████ | (116894/146578, 139 it/s) [13m26s:3m33s] 79% |███████████████████████ | (116909/146578, 139 it/s) [13m26s:3m33s] 79% |███████████████████████ | (116926/146578, 139 it/s) [13m26s:3m33s] 79% |███████████████████████ | (116941/146578, 139 it/s) [13m26s:3m33s] 79% |███████████████████████ | (116954/146578, 139 it/s) [13m27s:3m33s] 79% |███████████████████████ | (116971/146578, 139 it/s) [13m27s:3m33s] 79% |███████████████████████ | (116983/146578, 142 it/s) [13m27s:3m29s] 79% |███████████████████████ | (116984/146578, 142 it/s) [13m27s:3m29s] 79% |███████████████████████ | (116999/146578, 142 it/s) [13m27s:3m28s] 79% |███████████████████████ | (117015/146578, 142 it/s) [13m27s:3m28s] 79% |███████████████████████ | (117030/146578, 142 it/s) [13m27s:3m28s] 79% |███████████████████████ | (117043/146578, 142 it/s) [13m27s:3m28s] 79% |███████████████████████ | (117045/146578, 142 it/s) [13m27s:3m28s] 79% |███████████████████████ | (117051/146578, 130 it/s) [13m27s:3m46s] 79% |███████████████████████ | (117058/146578, 130 it/s) [13m28s:3m46s] 79% |███████████████████████ | (117073/146578, 130 it/s) [13m28s:3m46s] 79% |███████████████████████ | (117087/146578, 130 it/s) [13m28s:3m46s] 79% |███████████████████████ | (117102/146578, 130 it/s) [13m28s:3m45s] 79% |███████████████████████ | (117117/146578, 130 it/s) [13m28s:3m45s] 79% |███████████████████████ | (117132/146578, 130 it/s) [13m28s:3m45s] 79% |███████████████████████ | (117147/146578, 134 it/s) [13m28s:3m40s] 79% |███████████████████████ | (117158/146578, 134 it/s) [13m28s:3m40s] 79% |███████████████████████ | (117159/146578, 134 it/s) [13m28s:3m40s] 79% |███████████████████████ | (117164/146578, 134 it/s) [13m28s:3m39s] 79% |███████████████████████ | (117170/146578, 128 it/s) [13m28s:3m49s] 79% |███████████████████████ | (117176/146578, 128 it/s) [13m29s:3m49s] 79% |███████████████████████ | (117181/146578, 128 it/s) [13m29s:3m49s] 79% |███████████████████████ | (117186/146578, 128 it/s) [13m29s:3m49s] 79% |███████████████████████ | (117192/146578, 128 it/s) [13m29s:3m48s] 79% |████████████████████████ | (117197/146578, 122 it/s) [13m29s:4m0s] 79% |████████████████████████ | (117212/146578, 122 it/s) [13m29s:4m0s] 79% |████████████████████████ | (117225/146578, 122 it/s) [13m29s:4m0s] 79% |████████████████████████ | (117241/146578, 122 it/s) [13m29s:4m0s] 79% |████████████████████████ | (117253/146578, 122 it/s) [13m29s:4m0s] 80% |████████████████████████ | (117268/146578, 122 it/s) [13m29s:4m0s] 80% |████████████████████████ | (117281/146578, 122 it/s) [13m30s:4m0s] 80% 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it/s) [13m30s:3m18s] 80% |████████████████████████ | (117493/146578, 148 it/s) [13m31s:3m16s] 80% |████████████████████████ | (117508/146578, 148 it/s) [13m31s:3m16s] 80% |████████████████████████ | (117524/146578, 148 it/s) [13m31s:3m16s] 80% |████████████████████████ | (117540/146578, 148 it/s) [13m31s:3m16s] 80% |████████████████████████ | (117557/146578, 148 it/s) [13m31s:3m16s] 80% |████████████████████████ | (117572/146578, 144 it/s) [13m31s:3m21s] 80% |████████████████████████ | (117579/146578, 144 it/s) [13m31s:3m21s] 80% |████████████████████████ | (117587/146578, 134 it/s) [13m32s:3m36s] 80% |████████████████████████ | (117602/146578, 134 it/s) [13m32s:3m36s] 80% |████████████████████████ | (117610/146578, 134 it/s) [13m32s:3m36s] 80% |████████████████████████ | (117624/146578, 134 it/s) [13m32s:3m35s] 80% |████████████████████████ | (117638/146578, 134 it/s) [13m32s:3m35s] 80% |████████████████████████ | (117645/146578, 134 it/s) [13m32s:3m35s] 80% |████████████████████████ | (117660/146578, 134 it/s) [13m32s:3m35s] 80% |████████████████████████ | (117676/146578, 134 it/s) [13m32s:3m35s] 80% |████████████████████████ | (117690/146578, 135 it/s) [13m32s:3m33s] 80% |████████████████████████ | (117703/146578, 135 it/s) [13m32s:3m33s] 80% |████████████████████████ | (117719/146578, 135 it/s) [13m32s:3m33s] 80% |████████████████████████ | (117735/146578, 135 it/s) [13m32s:3m33s] 80% |████████████████████████ | (117751/146578, 135 it/s) [13m32s:3m33s] 80% |████████████████████████ | (117765/146578, 135 it/s) [13m32s:3m33s] 80% |████████████████████████ | (117780/146578, 135 it/s) [13m33s:3m33s] 80% |████████████████████████ | (117793/146578, 145 it/s) [13m33s:3m18s] 80% |████████████████████████ | (117808/146578, 145 it/s) [13m33s:3m18s] 80% |████████████████████████ | (117821/146578, 145 it/s) [13m33s:3m17s] 80% |████████████████████████ | (117837/146578, 145 it/s) [13m33s:3m17s] 80% |████████████████████████ | (117854/146578, 145 it/s) [13m33s:3m17s] 80% 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[13m34s:2m53s] 80% |████████████████████████ | (118036/146578, 165 it/s) [13m34s:2m52s] 80% |████████████████████████ | (118043/146578, 165 it/s) [13m34s:2m52s] 80% |████████████████████████ | (118060/146578, 165 it/s) [13m34s:2m52s] 80% |████████████████████████ | (118076/146578, 165 it/s) [13m34s:2m52s] 80% |████████████████████████ | (118089/146578, 165 it/s) [13m34s:2m52s] 80% |████████████████████████ | (118104/146578, 165 it/s) [13m35s:2m52s] 80% |████████████████████████ | (118121/146578, 165 it/s) [13m35s:2m52s] 80% |████████████████████████ | (118136/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118152/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118167/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118178/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118193/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118204/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118220/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118236/146578, 168 it/s) [13m35s:2m49s] 80% |████████████████████████ | (118253/146578, 168 it/s) [13m35s:2m48s] 80% |████████████████████████ | (118270/146578, 168 it/s) [13m35s:2m48s] 80% |████████████████████████ | (118289/146578, 168 it/s) [13m35s:2m48s] 80% |████████████████████████ | (118307/146578, 168 it/s) [13m35s:2m47s] 80% |████████████████████████ | (118321/146578, 168 it/s) [13m35s:2m47s] 80% |████████████████████████ | (118340/146578, 168 it/s) [13m36s:2m47s] 80% |████████████████████████ | (118355/146578, 168 it/s) [13m36s:2m47s] 80% |████████████████████████ | (118372/146578, 172 it/s) [13m36s:2m44s] 80% |████████████████████████ | (118386/146578, 172 it/s) [13m36s:2m44s] 80% |████████████████████████ | (118402/146578, 172 it/s) [13m36s:2m44s] 80% |████████████████████████ | (118415/146578, 172 it/s) [13m36s:2m44s] 80% |████████████████████████ | (118422/146578, 172 it/s) [13m36s:2m44s] 80% 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it/s) [13m48s:3m49s] 82% |████████████████████████ | (120236/146578, 127 it/s) [13m48s:3m27s] 82% |████████████████████████ | (120247/146578, 127 it/s) [13m48s:3m27s] 82% |████████████████████████ | (120265/146578, 127 it/s) [13m48s:3m27s] 82% |████████████████████████ | (120277/146578, 127 it/s) [13m48s:3m27s] 82% |████████████████████████ | (120290/146578, 127 it/s) [13m48s:3m27s] 82% |████████████████████████ | (120302/146578, 127 it/s) [13m48s:3m27s] 82% |████████████████████████ | (120310/146578, 134 it/s) [13m48s:3m16s] 82% |████████████████████████ | (120312/146578, 134 it/s) [13m48s:3m16s] 82% |████████████████████████ | (120319/146578, 134 it/s) [13m49s:3m16s] 82% |████████████████████████ | (120327/146578, 134 it/s) [13m49s:3m16s] 82% |████████████████████████ | (120334/146578, 134 it/s) [13m49s:3m16s] 82% |████████████████████████ | (120340/146578, 126 it/s) [13m49s:3m28s] 82% |████████████████████████ | (120346/146578, 126 it/s) [13m49s:3m27s] 82% |████████████████████████ 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it/s) [13m52s:3m38s] 82% |████████████████████████ | (120605/146578, 119 it/s) [13m52s:3m38s] 82% |████████████████████████ | (120624/146578, 123 it/s) [13m52s:3m31s] 82% |████████████████████████ | (120641/146578, 123 it/s) [13m52s:3m31s] 82% |████████████████████████ | (120659/146578, 123 it/s) [13m52s:3m31s] 82% |████████████████████████ | (120676/146578, 123 it/s) [13m52s:3m31s] 82% |████████████████████████ | (120693/146578, 123 it/s) [13m52s:3m30s] 82% |████████████████████████ | (120711/146578, 123 it/s) [13m52s:3m30s] 82% |████████████████████████ | (120728/146578, 123 it/s) [13m52s:3m30s] 82% |████████████████████████ | (120746/146578, 127 it/s) [13m52s:3m24s] 82% |████████████████████████ | (120761/146578, 127 it/s) [13m53s:3m24s] 82% |████████████████████████ | (120778/146578, 127 it/s) [13m53s:3m23s] 82% |████████████████████████ | (120792/146578, 127 it/s) [13m53s:3m23s] 82% |████████████████████████ | (120795/146578, 127 it/s) [13m53s:3m23s] 82% |████████████████████████ 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it/s) [13m55s:3m0s] 82% |█████████████████████████ | (121158/146578, 141 it/s) [13m55s:3m0s] 82% |█████████████████████████ | (121165/146578, 141 it/s) [13m55s:3m0s] 82% |█████████████████████████ | (121169/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121185/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121199/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121215/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121230/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121242/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121257/146578, 140 it/s) [13m56s:3m1s] 82% |█████████████████████████ | (121269/146578, 140 it/s) [13m56s:3m1s] 82% |████████████████████████ | (121284/146578, 148 it/s) [13m56s:2m50s] 82% |████████████████████████ | (121296/146578, 148 it/s) [13m56s:2m50s] 82% |████████████████████████ | (121312/146578, 148 it/s) [13m56s:2m50s] 82% |████████████████████████ | (121325/146578, 148 it/s) [13m56s:2m50s] 82% |████████████████████████ | (121340/146578, 148 it/s) [13m56s:2m50s] 82% |████████████████████████ | (121356/146578, 148 it/s) [13m56s:2m50s] 82% |████████████████████████ | (121368/146578, 148 it/s) [13m57s:2m50s] 82% |████████████████████████ | (121385/146578, 159 it/s) [13m57s:2m38s] 82% |████████████████████████ | (121397/146578, 159 it/s) [13m57s:2m38s] 82% |████████████████████████ | (121403/146578, 159 it/s) [13m57s:2m38s] 82% |████████████████████████ | (121419/146578, 159 it/s) [13m57s:2m38s] 82% |████████████████████████ | (121433/146578, 159 it/s) [13m57s:2m38s] 82% |████████████████████████ | (121434/146578, 159 it/s) [13m57s:2m37s] 82% |████████████████████████ | (121447/146578, 159 it/s) [13m57s:2m37s] 82% |████████████████████████ | (121456/146578, 159 it/s) [13m57s:2m37s] 82% |████████████████████████ | (121474/146578, 159 it/s) [13m57s:2m37s] 82% |████████████████████████ | (121492/146578, 159 it/s) [13m57s:2m37s] 82% 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| (121855/146578, 142 it/s) [14m0s:2m53s] 83% |█████████████████████████ | (121869/146578, 142 it/s) [14m0s:2m53s] 83% |█████████████████████████ | (121879/146578, 142 it/s) [14m0s:2m53s] 83% |█████████████████████████ | (121892/146578, 142 it/s) [14m0s:2m53s] 83% |█████████████████████████ | (121905/146578, 146 it/s) [14m0s:2m49s] 83% |█████████████████████████ | (121917/146578, 146 it/s) [14m0s:2m49s] 83% |█████████████████████████ | (121921/146578, 146 it/s) [14m1s:2m49s] 83% |█████████████████████████ | (121922/146578, 146 it/s) [14m1s:2m49s] 83% |█████████████████████████ | (121928/146578, 146 it/s) [14m1s:2m48s] 83% |█████████████████████████ | (121933/146578, 148 it/s) [14m1s:2m47s] 83% |█████████████████████████ | (121941/146578, 148 it/s) [14m1s:2m46s] 83% |█████████████████████████ | (121946/146578, 148 it/s) [14m1s:2m46s] 83% |█████████████████████████ | (121953/146578, 148 it/s) [14m1s:2m46s] 83% |█████████████████████████ | (121960/146578, 148 it/s) [14m1s:2m46s] 83% |██████████████████████████ | (121967/146578, 133 it/s) [14m1s:3m5s] 83% |██████████████████████████ | (121983/146578, 133 it/s) [14m1s:3m5s] 83% |██████████████████████████ | (121998/146578, 133 it/s) [14m2s:3m4s] 83% |██████████████████████████ | (122014/146578, 133 it/s) [14m2s:3m4s] 83% |██████████████████████████ | (122029/146578, 133 it/s) [14m2s:3m4s] 83% |██████████████████████████ | (122044/146578, 133 it/s) [14m2s:3m4s] 83% |██████████████████████████ | (122059/146578, 133 it/s) [14m2s:3m4s] 83% |██████████████████████████ | (122070/146578, 131 it/s) [14m2s:3m7s] 83% |██████████████████████████ | (122086/146578, 131 it/s) [14m2s:3m7s] 83% |██████████████████████████ | (122103/146578, 131 it/s) [14m2s:3m7s] 83% |██████████████████████████ | (122120/146578, 131 it/s) [14m2s:3m7s] 83% |██████████████████████████ | (122136/146578, 131 it/s) [14m2s:3m7s] 83% |██████████████████████████ | (122152/146578, 131 it/s) [14m2s:3m7s] 83% |██████████████████████████ | (122169/146578, 131 it/s) [14m2s:3m6s] 83% |██████████████████████████ | (122187/146578, 131 it/s) [14m2s:3m6s] 83% |█████████████████████████ | (122205/146578, 147 it/s) [14m2s:2m46s] 83% |█████████████████████████ | (122222/146578, 147 it/s) [14m3s:2m45s] 83% |█████████████████████████ | (122240/146578, 147 it/s) [14m3s:2m45s] 83% |█████████████████████████ | (122255/146578, 147 it/s) [14m3s:2m45s] 83% |█████████████████████████ | (122271/146578, 147 it/s) [14m3s:2m45s] 83% |█████████████████████████ | (122284/146578, 147 it/s) [14m3s:2m45s] 83% |█████████████████████████ | (122301/146578, 147 it/s) [14m3s:2m45s] 83% |█████████████████████████ | (122315/146578, 154 it/s) [14m3s:2m37s] 83% |█████████████████████████ | (122332/146578, 154 it/s) [14m3s:2m37s] 83% |█████████████████████████ | (122346/146578, 154 it/s) [14m3s:2m37s] 83% |█████████████████████████ | (122360/146578, 154 it/s) [14m3s:2m37s] 83% |█████████████████████████ | (122361/146578, 154 it/s) [14m3s:2m37s] 83% |█████████████████████████ | (122377/146578, 154 it/s) [14m3s:2m37s] 83% |█████████████████████████ | (122393/146578, 153 it/s) [14m3s:2m38s] 83% |█████████████████████████ | (122410/146578, 153 it/s) [14m4s:2m38s] 83% |█████████████████████████ | (122418/146578, 153 it/s) [14m4s:2m38s] 83% |█████████████████████████ | (122422/146578, 153 it/s) [14m4s:2m38s] 83% |█████████████████████████ | (122430/146578, 153 it/s) [14m4s:2m38s] 83% |█████████████████████████ | (122437/146578, 141 it/s) [14m4s:2m51s] 83% |█████████████████████████ | (122443/146578, 141 it/s) [14m4s:2m51s] 83% |█████████████████████████ | (122448/146578, 141 it/s) [14m4s:2m51s] 83% |█████████████████████████ | (122454/146578, 141 it/s) [14m4s:2m51s] 83% |█████████████████████████ | (122460/146578, 141 it/s) [14m4s:2m51s] 83% |██████████████████████████ | (122475/146578, 134 it/s) [14m4s:3m0s] 83% |█████████████████████████ | (122492/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122505/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122521/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122533/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122543/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122553/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122566/146578, 134 it/s) [14m5s:2m59s] 83% |█████████████████████████ | (122578/146578, 148 it/s) [14m5s:2m42s] 83% |█████████████████████████ | (122595/146578, 148 it/s) [14m5s:2m42s] 83% |█████████████████████████ | (122612/146578, 148 it/s) [14m5s:2m42s] 83% |█████████████████████████ | (122628/146578, 148 it/s) [14m5s:2m41s] 83% |█████████████████████████ | (122643/146578, 148 it/s) [14m5s:2m41s] 83% |█████████████████████████ | (122660/146578, 148 it/s) [14m5s:2m41s] 83% |█████████████████████████ | (122677/146578, 148 it/s) [14m5s:2m41s] 83% |█████████████████████████ | (122691/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122708/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122721/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122739/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122752/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122770/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122782/146578, 153 it/s) [14m6s:2m35s] 83% |█████████████████████████ | (122800/146578, 170 it/s) [14m6s:2m20s] 83% |█████████████████████████ | (122818/146578, 170 it/s) [14m6s:2m20s] 83% |█████████████████████████ | (122835/146578, 170 it/s) [14m6s:2m20s] 83% |█████████████████████████ | (122853/146578, 170 it/s) [14m6s:2m19s] 83% |█████████████████████████ | (122867/146578, 170 it/s) [14m6s:2m19s] 83% |█████████████████████████ | (122884/146578, 170 it/s) [14m6s:2m19s] 83% |█████████████████████████ | (122897/146578, 170 it/s) [14m6s:2m19s] 83% |█████████████████████████ | (122915/146578, 170 it/s) [14m6s:2m19s] 83% |██████████████████████████ | (122929/146578, 187 it/s) [14m7s:2m6s] 83% |██████████████████████████ | (122946/146578, 187 it/s) [14m7s:2m6s] 83% |██████████████████████████ | (122960/146578, 187 it/s) [14m7s:2m6s] 83% |██████████████████████████ | (122977/146578, 187 it/s) [14m7s:2m6s] 83% |██████████████████████████ | (122992/146578, 187 it/s) [14m7s:2m6s] 83% |█████████████████████████ | (123003/146578, 177 it/s) [14m7s:2m12s] 83% |█████████████████████████ | (123019/146578, 177 it/s) [14m7s:2m12s] 83% |█████████████████████████ | (123030/146578, 177 it/s) [14m8s:2m12s] 83% |█████████████████████████ | (123037/146578, 177 it/s) [14m8s:2m12s] 83% |█████████████████████████ | (123043/146578, 177 it/s) [14m8s:2m12s] 83% |█████████████████████████ | (123060/146578, 161 it/s) [14m8s:2m26s] 83% |█████████████████████████ | (123075/146578, 161 it/s) [14m8s:2m26s] 83% |█████████████████████████ | (123077/146578, 161 it/s) [14m8s:2m26s] 83% |█████████████████████████ | (123088/146578, 161 it/s) [14m8s:2m26s] 83% |█████████████████████████ | (123094/146578, 146 it/s) [14m8s:2m40s] 83% |█████████████████████████ | (123111/146578, 146 it/s) [14m8s:2m40s] 84% |██████████████████████████ | (123128/146578, 146 it/s) [14m9s:2m40s] 84% |██████████████████████████ | (123138/146578, 146 it/s) [14m9s:2m40s] 84% |██████████████████████████ | (123155/146578, 146 it/s) [14m9s:2m40s] 84% |██████████████████████████ | (123157/146578, 146 it/s) [14m9s:2m40s] 84% |██████████████████████████ | (123163/146578, 146 it/s) [14m9s:2m39s] 84% |██████████████████████████ | (123176/146578, 147 it/s) [14m9s:2m39s] 84% |██████████████████████████ | (123193/146578, 147 it/s) [14m9s:2m38s] 84% |██████████████████████████ | (123210/146578, 147 it/s) [14m9s:2m38s] 84% |██████████████████████████ | (123221/146578, 147 it/s) [14m9s:2m38s] 84% |██████████████████████████ | (123232/146578, 147 it/s) [14m9s:2m38s] 84% |██████████████████████████ | (123246/146578, 147 it/s) [14m9s:2m38s] 84% |█████████████████████████ | (123254/146578, 153 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123261/146578, 153 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123269/146578, 153 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123276/146578, 153 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123284/146578, 152 it/s) [14m10s:2m33s] 84% |█████████████████████████ | (123291/146578, 152 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123298/146578, 152 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123306/146578, 152 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123313/146578, 152 it/s) [14m10s:2m32s] 84% |█████████████████████████ | (123321/146578, 140 it/s) [14m11s:2m46s] 84% |█████████████████████████ | (123328/146578, 140 it/s) [14m11s:2m46s] 84% |█████████████████████████ | (123335/146578, 140 it/s) [14m11s:2m46s] 84% |█████████████████████████ | (123341/146578, 140 it/s) [14m11s:2m46s] 84% |█████████████████████████ | (123347/146578, 140 it/s) [14m11s:2m46s] 84% |██████████████████████████ | (123352/146578, 124 it/s) [14m11s:3m7s] 84% |██████████████████████████ | (123360/146578, 124 it/s) [14m11s:3m7s] 84% |██████████████████████████ | (123378/146578, 124 it/s) [14m11s:3m7s] 84% |██████████████████████████ | (123396/146578, 124 it/s) [14m11s:3m7s] 84% |██████████████████████████ | (123414/146578, 124 it/s) [14m11s:3m7s] 84% |██████████████████████████ | (123432/146578, 124 it/s) [14m11s:3m7s] 84% |██████████████████████████ | (123450/146578, 124 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123468/146578, 123 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123487/146578, 123 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123506/146578, 123 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123524/146578, 123 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123543/146578, 123 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123561/146578, 123 it/s) [14m12s:3m7s] 84% |██████████████████████████ | (123580/146578, 123 it/s) [14m12s:3m6s] 84% |██████████████████████████ | (123598/146578, 123 it/s) [14m12s:3m6s] 84% |██████████████████████████ | (123616/146578, 127 it/s) [14m12s:3m1s] 84% |██████████████████████████ | (123634/146578, 127 it/s) [14m12s:3m0s] 84% |██████████████████████████ | (123639/146578, 127 it/s) [14m12s:3m0s] 84% |██████████████████████████ | (123657/146578, 127 it/s) [14m12s:3m0s] 84% |██████████████████████████ | (123671/146578, 127 it/s) [14m12s:3m0s] 84% |██████████████████████████ | (123688/146578, 127 it/s) [14m12s:3m0s] 84% |██████████████████████████ | (123704/146578, 127 it/s) [14m13s:3m0s] 84% |█████████████████████████ | (123720/146578, 140 it/s) [14m13s:2m43s] 84% |█████████████████████████ | (123735/146578, 140 it/s) [14m13s:2m43s] 84% |█████████████████████████ | (123750/146578, 140 it/s) [14m13s:2m43s] 84% |█████████████████████████ | (123765/146578, 140 it/s) [14m13s:2m43s] 84% |█████████████████████████ | (123770/146578, 140 it/s) [14m13s:2m43s] 84% |█████████████████████████ | (123776/146578, 142 it/s) [14m13s:2m40s] 84% |█████████████████████████ | (123791/146578, 142 it/s) [14m13s:2m40s] 84% |█████████████████████████ | (123808/146578, 142 it/s) [14m13s:2m40s] 84% |█████████████████████████ | (123825/146578, 142 it/s) [14m13s:2m40s] 84% |█████████████████████████ | (123840/146578, 142 it/s) [14m13s:2m40s] 84% |█████████████████████████ | (123853/146578, 142 it/s) [14m13s:2m39s] 84% |█████████████████████████ | (123871/146578, 142 it/s) [14m14s:2m39s] 84% |█████████████████████████ | (123884/146578, 142 it/s) [14m14s:2m39s] 84% |█████████████████████████ | (123900/146578, 156 it/s) [14m14s:2m25s] 84% |█████████████████████████ | (123913/146578, 156 it/s) [14m14s:2m25s] 84% |█████████████████████████ | (123923/146578, 156 it/s) [14m14s:2m25s] 84% |█████████████████████████ | (123924/146578, 156 it/s) [14m14s:2m25s] 84% |█████████████████████████ | (123929/146578, 156 it/s) [14m14s:2m25s] 84% |█████████████████████████ | (123936/146578, 149 it/s) [14m14s:2m32s] 84% |█████████████████████████ | (123943/146578, 149 it/s) [14m14s:2m31s] 84% |█████████████████████████ | (123947/146578, 149 it/s) [14m14s:2m31s] 84% |█████████████████████████ | (123955/146578, 149 it/s) [14m15s:2m31s] 84% |█████████████████████████ | (123963/146578, 149 it/s) [14m15s:2m31s] 84% |█████████████████████████ | (123969/146578, 140 it/s) [14m15s:2m41s] 84% |█████████████████████████ | (123975/146578, 140 it/s) [14m15s:2m41s] 84% |█████████████████████████ | (123982/146578, 140 it/s) [14m15s:2m41s] 84% |█████████████████████████ | (123988/146578, 140 it/s) [14m15s:2m41s] 84% |█████████████████████████ | (124005/146578, 140 it/s) [14m15s:2m41s] 84% |█████████████████████████ | (124016/146578, 140 it/s) [14m15s:2m41s] 84% |█████████████████████████ | (124030/146578, 144 it/s) [14m15s:2m37s] 84% |█████████████████████████ | (124045/146578, 144 it/s) [14m15s:2m36s] 84% |█████████████████████████ | (124058/146578, 144 it/s) [14m15s:2m36s] 84% |█████████████████████████ | (124074/146578, 144 it/s) [14m15s:2m36s] 84% |█████████████████████████ | (124086/146578, 144 it/s) [14m16s:2m36s] 84% |█████████████████████████ | (124102/146578, 144 it/s) [14m16s:2m36s] 84% |█████████████████████████ | (124115/146578, 144 it/s) [14m16s:2m36s] 84% |█████████████████████████ | (124131/146578, 158 it/s) [14m16s:2m21s] 84% |█████████████████████████ | (124144/146578, 158 it/s) [14m16s:2m21s] 84% |█████████████████████████ | (124155/146578, 158 it/s) [14m16s:2m21s] 84% |█████████████████████████ | (124160/146578, 158 it/s) [14m16s:2m21s] 84% |█████████████████████████ | (124177/146578, 158 it/s) [14m16s:2m21s] 84% |█████████████████████████ | (124194/146578, 162 it/s) [14m16s:2m18s] 84% |█████████████████████████ | (124202/146578, 162 it/s) [14m16s:2m18s] 84% |█████████████████████████ | (124220/146578, 162 it/s) [14m16s:2m17s] 84% |█████████████████████████ | (124224/146578, 162 it/s) [14m17s:2m17s] 84% |█████████████████████████ | (124238/146578, 162 it/s) [14m17s:2m17s] 84% |█████████████████████████ | (124239/146578, 150 it/s) [14m17s:2m29s] 84% |█████████████████████████ | (124255/146578, 150 it/s) [14m17s:2m29s] 84% |█████████████████████████ | (124272/146578, 150 it/s) [14m17s:2m29s] 84% |█████████████████████████ | (124287/146578, 150 it/s) [14m17s:2m29s] 84% |█████████████████████████ | (124303/146578, 150 it/s) [14m17s:2m28s] 84% |█████████████████████████ | (124320/146578, 150 it/s) [14m17s:2m28s] 84% |█████████████████████████ | (124326/146578, 134 it/s) [14m18s:2m45s] 84% |█████████████████████████ | (124327/146578, 134 it/s) [14m18s:2m45s] 84% |█████████████████████████ | (124344/146578, 134 it/s) [14m18s:2m45s] 84% |█████████████████████████ | (124359/146578, 134 it/s) [14m18s:2m45s] 84% |█████████████████████████ | (124372/146578, 134 it/s) [14m18s:2m45s] 84% |█████████████████████████ | (124373/146578, 134 it/s) [14m18s:2m45s] 84% |██████████████████████████ | (124390/146578, 121 it/s) [14m18s:3m2s] 84% |██████████████████████████ | (124407/146578, 121 it/s) [14m18s:3m2s] 84% |██████████████████████████ | (124424/146578, 121 it/s) [14m18s:3m2s] 84% |██████████████████████████ | (124440/146578, 121 it/s) [14m18s:3m2s] 84% |██████████████████████████ | (124454/146578, 121 it/s) [14m18s:3m2s] 84% |██████████████████████████ | (124471/146578, 121 it/s) [14m18s:3m2s] 84% |██████████████████████████ | (124482/146578, 121 it/s) [14m18s:3m2s] 84% |█████████████████████████ | (124500/146578, 134 it/s) [14m19s:2m44s] 84% |█████████████████████████ | (124511/146578, 134 it/s) [14m19s:2m44s] 84% |█████████████████████████ | (124528/146578, 134 it/s) [14m19s:2m44s] 84% |█████████████████████████ | (124542/146578, 134 it/s) [14m19s:2m44s] 84% |█████████████████████████ | (124557/146578, 134 it/s) [14m19s:2m44s] 84% |█████████████████████████ | (124571/146578, 134 it/s) [14m19s:2m44s] 84% |█████████████████████████ | (124587/146578, 134 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124604/146578, 133 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124621/146578, 133 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124637/146578, 133 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124651/146578, 133 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124667/146578, 133 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124683/146578, 133 it/s) [14m19s:2m44s] 85% |█████████████████████████ | (124698/146578, 133 it/s) [14m19s:2m43s] 85% |█████████████████████████ | (124715/146578, 133 it/s) [14m20s:2m43s] 85% |█████████████████████████ | (124730/146578, 149 it/s) [14m20s:2m27s] 85% |█████████████████████████ | (124746/146578, 149 it/s) [14m20s:2m26s] 85% |█████████████████████████ | (124763/146578, 149 it/s) [14m20s:2m26s] 85% |█████████████████████████ | (124779/146578, 149 it/s) [14m20s:2m26s] 85% |█████████████████████████ | (124793/146578, 149 it/s) [14m20s:2m26s] 85% |█████████████████████████ | (124806/146578, 149 it/s) [14m20s:2m26s] 85% |█████████████████████████ | (124819/146578, 149 it/s) [14m20s:2m26s] 85% |█████████████████████████ | (124832/146578, 164 it/s) [14m20s:2m12s] 85% |█████████████████████████ | (124833/146578, 164 it/s) [14m20s:2m12s] 85% |█████████████████████████ | (124850/146578, 164 it/s) [14m20s:2m12s] 85% |█████████████████████████ | (124866/146578, 164 it/s) [14m20s:2m12s] 85% |█████████████████████████ | (124883/146578, 164 it/s) [14m20s:2m12s] 85% |█████████████████████████ | (124900/146578, 164 it/s) [14m21s:2m12s] 85% |██████████████████████████ | (124915/146578, 169 it/s) [14m21s:2m8s] 85% |██████████████████████████ | (124922/146578, 169 it/s) [14m21s:2m8s] 85% |██████████████████████████ | (124939/146578, 169 it/s) [14m21s:2m8s] 85% |██████████████████████████ | (124956/146578, 169 it/s) [14m21s:2m7s] 85% |█████████████████████████ | (124967/146578, 159 it/s) [14m21s:2m15s] 85% |█████████████████████████ | (124984/146578, 159 it/s) [14m21s:2m15s] 85% |█████████████████████████ | (124987/146578, 159 it/s) [14m21s:2m15s] 85% |█████████████████████████ | (124996/146578, 159 it/s) [14m21s:2m15s] 85% |█████████████████████████ | (124997/146578, 159 it/s) [14m21s:2m15s] 85% |█████████████████████████ | (125004/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125011/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125017/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125033/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125049/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125061/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125076/146578, 156 it/s) [14m22s:2m17s] 85% |█████████████████████████ | (125090/146578, 162 it/s) [14m22s:2m12s] 85% |█████████████████████████ | (125095/146578, 162 it/s) [14m22s:2m12s] 85% |█████████████████████████ | (125096/146578, 162 it/s) [14m23s:2m12s] 85% |█████████████████████████ | (125107/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125117/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125134/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125135/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125142/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125155/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125171/146578, 153 it/s) [14m23s:2m19s] 85% |█████████████████████████ | (125188/146578, 158 it/s) [14m23s:2m15s] 85% |█████████████████████████ | (125191/146578, 158 it/s) [14m23s:2m15s] 85% |█████████████████████████ | (125198/146578, 158 it/s) [14m23s:2m15s] 85% |█████████████████████████ | (125212/146578, 158 it/s) [14m24s:2m15s] 85% |█████████████████████████ | (125228/146578, 146 it/s) [14m24s:2m26s] 85% |█████████████████████████ | (125235/146578, 146 it/s) [14m24s:2m26s] 85% |█████████████████████████ | (125243/146578, 146 it/s) [14m24s:2m26s] 85% |█████████████████████████ | (125249/146578, 146 it/s) [14m24s:2m26s] 85% |█████████████████████████ | (125255/146578, 129 it/s) [14m24s:2m45s] 85% |█████████████████████████ | (125261/146578, 129 it/s) [14m24s:2m45s] 85% |█████████████████████████ | (125267/146578, 129 it/s) [14m24s:2m44s] 85% |█████████████████████████ | (125275/146578, 129 it/s) [14m24s:2m44s] 85% |█████████████████████████ | (125281/146578, 129 it/s) [14m25s:2m44s] 85% |█████████████████████████ | (125297/146578, 129 it/s) [14m25s:2m44s] 85% |██████████████████████████ | (125298/146578, 113 it/s) [14m25s:3m8s] 85% |██████████████████████████ | (125313/146578, 113 it/s) [14m25s:3m8s] 85% |██████████████████████████ | (125329/146578, 113 it/s) [14m25s:3m8s] 85% |██████████████████████████ | (125342/146578, 113 it/s) [14m25s:3m8s] 85% |██████████████████████████ | (125358/146578, 113 it/s) [14m25s:3m8s] 85% |██████████████████████████ | (125370/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125386/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125398/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125415/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125428/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125445/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125462/146578, 113 it/s) [14m25s:3m7s] 85% |██████████████████████████ | (125479/146578, 113 it/s) [14m26s:3m6s] 85% |██████████████████████████ | (125495/146578, 113 it/s) [14m26s:3m6s] 85% |██████████████████████████ | (125511/146578, 116 it/s) [14m26s:3m1s] 85% |██████████████████████████ | (125528/146578, 116 it/s) [14m26s:3m1s] 85% |██████████████████████████ | (125544/146578, 116 it/s) [14m26s:3m1s] 85% |██████████████████████████ | (125557/146578, 116 it/s) [14m26s:3m1s] 85% |██████████████████████████ | (125575/146578, 116 it/s) [14m26s:3m0s] 85% |██████████████████████████ | (125587/146578, 116 it/s) [14m26s:3m0s] 85% |██████████████████████████ | (125604/146578, 116 it/s) [14m26s:3m0s] 85% |██████████████████████████ | (125618/146578, 116 it/s) [14m26s:3m0s] 85% |█████████████████████████ | (125634/146578, 127 it/s) [14m26s:2m44s] 85% |█████████████████████████ | (125649/146578, 127 it/s) [14m26s:2m44s] 85% |█████████████████████████ | (125666/146578, 127 it/s) [14m26s:2m44s] 85% |█████████████████████████ | (125684/146578, 127 it/s) [14m27s:2m44s] 85% |█████████████████████████ | (125700/146578, 127 it/s) [14m27s:2m43s] 85% |█████████████████████████ | (125716/146578, 127 it/s) [14m27s:2m43s] 85% |█████████████████████████ | (125729/146578, 127 it/s) [14m27s:2m43s] 85% |█████████████████████████ | (125745/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125758/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125774/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125787/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125803/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125816/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125831/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125847/146578, 143 it/s) [14m27s:2m25s] 85% |█████████████████████████ | (125862/146578, 149 it/s) [14m27s:2m19s] 85% |█████████████████████████ | (125878/146578, 149 it/s) [14m27s:2m18s] 85% |█████████████████████████ | (125889/146578, 149 it/s) [14m28s:2m18s] 85% |█████████████████████████ | (125901/146578, 149 it/s) [14m28s:2m18s] 85% |█████████████████████████ | (125917/146578, 149 it/s) [14m28s:2m18s] 85% |██████████████████████████ | (125923/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (125940/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (125952/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (125969/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (125986/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (125998/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (126009/146578, 159 it/s) [14m28s:2m9s] 85% |██████████████████████████ | (126019/146578, 159 it/s) [14m29s:2m9s] 85% |██████████████████████████ | (126035/146578, 159 it/s) [14m29s:2m9s] 85% |██████████████████████████ | (126051/146578, 159 it/s) [14m29s:2m9s] 86% |██████████████████████████ | (126068/146578, 159 it/s) [14m29s:2m9s] 86% |██████████████████████████ | (126082/146578, 165 it/s) [14m29s:2m4s] 86% |██████████████████████████ | (126084/146578, 165 it/s) [14m29s:2m4s] 86% |██████████████████████████ | (126100/146578, 165 it/s) [14m29s:2m4s] 86% |██████████████████████████ | (126110/146578, 165 it/s) [14m29s:2m4s] 86% |██████████████████████████ | (126124/146578, 165 it/s) [14m29s:2m4s] 86% 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(126295/146578, 165 it/s) [14m31s:2m3s] 86% |██████████████████████████ | (126311/146578, 165 it/s) [14m31s:2m2s] 86% |██████████████████████████ | (126323/146578, 165 it/s) [14m31s:2m2s] 86% |██████████████████████████ | (126335/146578, 165 it/s) [14m31s:2m2s] 86% |██████████████████████████ | (126350/146578, 165 it/s) [14m31s:2m2s] 86% |██████████████████████████ | (126363/146578, 168 it/s) [14m31s:2m0s] 86% |██████████████████████████ | (126380/146578, 168 it/s) [14m31s:2m0s] 86% |██████████████████████████ | (126395/146578, 168 it/s) [14m31s:2m0s] 86% |█████████████████████████ | (126411/146578, 168 it/s) [14m31s:1m59s] 86% |█████████████████████████ | (126428/146578, 168 it/s) [14m31s:1m59s] 86% |█████████████████████████ | (126442/146578, 168 it/s) [14m31s:1m59s] 86% |█████████████████████████ | (126458/146578, 168 it/s) [14m31s:1m59s] 86% |██████████████████████████ | (126470/146578, 166 it/s) [14m31s:2m1s] 86% |██████████████████████████ | (126486/146578, 166 it/s) 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|███████████████████████████ | (130231/146578, 161 it/s) [15m0s:1m41s] 88% |███████████████████████████ | (130245/146578, 170 it/s) [15m0s:1m36s] 88% |███████████████████████████ | (130262/146578, 170 it/s) [15m0s:1m35s] 88% |███████████████████████████ | (130276/146578, 170 it/s) [15m0s:1m35s] 88% |███████████████████████████ | (130292/146578, 170 it/s) [15m0s:1m35s] 88% |███████████████████████████ | (130307/146578, 170 it/s) [15m0s:1m35s] 88% |███████████████████████████ | (130324/146578, 170 it/s) [15m0s:1m35s] 88% |███████████████████████████ | (130340/146578, 170 it/s) [15m0s:1m35s] 88% |███████████████████████████ | (130355/146578, 174 it/s) [15m0s:1m33s] 88% |███████████████████████████ | (130365/146578, 174 it/s) [15m0s:1m33s] 88% |███████████████████████████ | (130376/146578, 174 it/s) [15m0s:1m33s] 88% |███████████████████████████ | (130388/146578, 174 it/s) [15m1s:1m33s] 88% |███████████████████████████ | (130397/146578, 174 it/s) [15m1s:1m33s] 88% 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|███████████████████████████ | (131456/146578, 121 it/s) [15m11s:2m4s] 89% |███████████████████████████ | (131472/146578, 121 it/s) [15m11s:2m4s] 89% |███████████████████████████ | (131486/146578, 121 it/s) [15m11s:2m4s] 89% |██████████████████████████ | (131497/146578, 126 it/s) [15m11s:1m59s] 89% |██████████████████████████ | (131511/146578, 126 it/s) [15m11s:1m59s] 89% |██████████████████████████ | (131525/146578, 126 it/s) [15m11s:1m59s] 89% |██████████████████████████ | (131539/146578, 126 it/s) [15m11s:1m58s] 89% |██████████████████████████ | (131551/146578, 126 it/s) [15m11s:1m58s] 89% |██████████████████████████ | (131564/146578, 126 it/s) [15m11s:1m58s] 89% |██████████████████████████ | (131578/146578, 126 it/s) [15m11s:1m58s] 89% |██████████████████████████ | (131595/146578, 126 it/s) [15m11s:1m58s] 89% |██████████████████████████ | (131610/146578, 134 it/s) [15m11s:1m51s] 89% |██████████████████████████ | (131624/146578, 134 it/s) [15m11s:1m51s] 89% |██████████████████████████ | (131638/146578, 134 it/s) [15m11s:1m51s] 89% |██████████████████████████ | (131651/146578, 134 it/s) [15m11s:1m51s] 89% |██████████████████████████ | (131667/146578, 134 it/s) [15m12s:1m51s] 89% |██████████████████████████ | (131678/146578, 134 it/s) [15m12s:1m50s] 89% |██████████████████████████ | (131692/146578, 134 it/s) [15m12s:1m50s] 89% |██████████████████████████ | (131704/146578, 135 it/s) [15m12s:1m50s] 89% |██████████████████████████ | (131719/146578, 135 it/s) [15m12s:1m50s] 89% |██████████████████████████ | (131732/146578, 135 it/s) [15m12s:1m50s] 89% |██████████████████████████ | (131740/146578, 135 it/s) [15m12s:1m50s] 89% |██████████████████████████ | (131754/146578, 135 it/s) [15m12s:1m49s] 89% |██████████████████████████ | (131769/146578, 127 it/s) [15m12s:1m56s] 89% |██████████████████████████ | (131783/146578, 127 it/s) [15m12s:1m56s] 89% |██████████████████████████ | (131797/146578, 127 it/s) [15m12s:1m56s] 89% |██████████████████████████ | (131812/146578, 127 it/s) [15m12s:1m56s] 89% |██████████████████████████ | (131825/146578, 127 it/s) [15m13s:1m56s] 89% |██████████████████████████ | (131839/146578, 127 it/s) [15m13s:1m55s] 89% |██████████████████████████ | (131850/146578, 127 it/s) [15m13s:1m55s] 89% |██████████████████████████ | (131863/146578, 127 it/s) [15m13s:1m55s] 89% |██████████████████████████ | (131875/146578, 127 it/s) [15m13s:1m56s] 89% |██████████████████████████ | (131884/146578, 127 it/s) [15m13s:1m55s] 89% |██████████████████████████ | (131885/146578, 127 it/s) [15m13s:1m55s] 89% |██████████████████████████ | (131891/146578, 127 it/s) [15m13s:1m55s] 89% |██████████████████████████ | (131906/146578, 127 it/s) [15m13s:1m55s] 89% |███████████████████████████ | (131907/146578, 117 it/s) [15m14s:2m4s] 89% |███████████████████████████ | (131920/146578, 117 it/s) [15m14s:2m4s] 90% |███████████████████████████ | (131932/146578, 117 it/s) [15m14s:2m4s] 90% |███████████████████████████ | (131945/146578, 117 it/s) [15m14s:2m4s] 90% |███████████████████████████ | (131959/146578, 117 it/s) [15m14s:2m4s] 90% |███████████████████████████ | (131974/146578, 117 it/s) [15m14s:2m4s] 90% |███████████████████████████ | (131987/146578, 117 it/s) [15m14s:2m4s] 90% |███████████████████████████ | (131990/146578, 129 it/s) [15m14s:1m53s] 90% |███████████████████████████ | (131992/146578, 129 it/s) [15m14s:1m53s] 90% |███████████████████████████ | (131998/146578, 129 it/s) [15m14s:1m52s] 90% |███████████████████████████ | (132005/146578, 129 it/s) [15m14s:1m52s] 90% |███████████████████████████ | (132010/146578, 129 it/s) [15m15s:1m52s] 90% |███████████████████████████ | (132016/146578, 121 it/s) [15m15s:2m0s] 90% |███████████████████████████ | (132023/146578, 121 it/s) [15m15s:1m59s] 90% |███████████████████████████ | (132029/146578, 121 it/s) [15m15s:1m59s] 90% |███████████████████████████ | (132034/146578, 121 it/s) [15m15s:1m59s] 90% |███████████████████████████ | (132048/146578, 121 it/s) [15m15s:1m59s] 90% |███████████████████████████ | (132064/146578, 121 it/s) [15m15s:1m59s] 90% |███████████████████████████ | (132081/146578, 129 it/s) [15m15s:1m52s] 90% |███████████████████████████ | (132096/146578, 129 it/s) [15m15s:1m52s] 90% |███████████████████████████ | (132110/146578, 129 it/s) [15m15s:1m52s] 90% |███████████████████████████ | (132125/146578, 129 it/s) [15m15s:1m52s] 90% |███████████████████████████ | (132140/146578, 129 it/s) [15m15s:1m52s] 90% |███████████████████████████ | (132152/146578, 129 it/s) [15m16s:1m52s] 90% |███████████████████████████ | (132168/146578, 129 it/s) [15m16s:1m51s] 90% |███████████████████████████ | (132180/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132194/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132205/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132219/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132230/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132244/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132258/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132272/146578, 144 it/s) [15m16s:1m39s] 90% |███████████████████████████ | (132287/146578, 152 it/s) [15m16s:1m33s] 90% |███████████████████████████ | (132299/146578, 152 it/s) [15m16s:1m33s] 90% |███████████████████████████ | (132314/146578, 152 it/s) [15m16s:1m33s] 90% |███████████████████████████ | (132328/146578, 152 it/s) [15m16s:1m33s] 90% |███████████████████████████ | (132342/146578, 152 it/s) [15m16s:1m33s] 90% |███████████████████████████ | (132352/146578, 152 it/s) [15m17s:1m33s] 90% |███████████████████████████ | (132356/146578, 144 it/s) [15m17s:1m38s] 90% |███████████████████████████ | (132370/146578, 144 it/s) [15m17s:1m38s] 90% |███████████████████████████ | (132387/146578, 144 it/s) [15m17s:1m38s] 90% |███████████████████████████ | (132402/146578, 144 it/s) [15m17s:1m38s] 90% |███████████████████████████ | (132417/146578, 144 it/s) [15m17s:1m38s] 90% |███████████████████████████ | (132424/146578, 144 it/s) [15m17s:1m37s] 90% |███████████████████████████ | (132436/146578, 139 it/s) [15m17s:1m41s] 90% |███████████████████████████ | (132443/146578, 139 it/s) [15m17s:1m41s] 90% |███████████████████████████ | (132459/146578, 139 it/s) [15m17s:1m41s] 90% |███████████████████████████ | (132475/146578, 139 it/s) [15m18s:1m41s] 90% |███████████████████████████ | (132491/146578, 139 it/s) [15m18s:1m41s] 90% |███████████████████████████ | (132506/146578, 139 it/s) [15m18s:1m41s] 90% |███████████████████████████ | (132522/146578, 139 it/s) [15m18s:1m40s] 90% |███████████████████████████ | (132537/146578, 145 it/s) [15m18s:1m36s] 90% |███████████████████████████ | (132551/146578, 145 it/s) [15m18s:1m36s] 90% |███████████████████████████ | (132560/146578, 145 it/s) [15m18s:1m36s] 90% |███████████████████████████ | (132571/146578, 145 it/s) [15m18s:1m36s] 90% |███████████████████████████ | (132582/146578, 145 it/s) [15m18s:1m36s] 90% |███████████████████████████ | (132594/146578, 135 it/s) [15m18s:1m43s] 90% |███████████████████████████ | (132606/146578, 135 it/s) [15m18s:1m43s] 90% |███████████████████████████ | (132621/146578, 135 it/s) [15m18s:1m43s] 90% |███████████████████████████ | (132623/146578, 138 it/s) [15m19s:1m41s] 90% |███████████████████████████ | (132638/146578, 138 it/s) [15m19s:1m41s] 90% |███████████████████████████ | (132653/146578, 138 it/s) [15m19s:1m41s] 90% |███████████████████████████ | (132661/146578, 138 it/s) [15m19s:1m40s] 90% |███████████████████████████ | (132665/146578, 138 it/s) [15m19s:1m40s] 90% |███████████████████████████ | (132670/146578, 138 it/s) [15m19s:1m40s] 90% |███████████████████████████ | (132676/146578, 131 it/s) [15m19s:1m46s] 90% |███████████████████████████ | (132682/146578, 131 it/s) [15m20s:1m46s] 90% |███████████████████████████ | (132687/146578, 131 it/s) [15m20s:1m46s] 90% |███████████████████████████ | (132692/146578, 131 it/s) [15m20s:1m46s] 90% |███████████████████████████ | (132698/146578, 131 it/s) [15m20s:1m46s] 90% |███████████████████████████ | (132705/146578, 131 it/s) [15m20s:1m45s] 90% |███████████████████████████ | (132712/146578, 131 it/s) [15m20s:1m45s] 90% |███████████████████████████ | (132718/146578, 131 it/s) [15m20s:1m45s] 90% |███████████████████████████ | (132724/146578, 131 it/s) [15m20s:1m45s] 90% |███████████████████████████ | (132730/146578, 131 it/s) [15m20s:1m45s] 90% |███████████████████████████ | (132737/146578, 125 it/s) [15m20s:1m50s] 90% |███████████████████████████ | (132744/146578, 125 it/s) [15m21s:1m50s] 90% |███████████████████████████ | (132749/146578, 125 it/s) [15m21s:1m50s] 90% |███████████████████████████ | (132763/146578, 125 it/s) [15m21s:1m50s] 90% |███████████████████████████ | (132779/146578, 125 it/s) [15m21s:1m50s] 90% |███████████████████████████ | (132794/146578, 125 it/s) [15m21s:1m50s] 90% |███████████████████████████ | (132810/146578, 125 it/s) [15m21s:1m49s] 90% |███████████████████████████ | (132820/146578, 119 it/s) [15m21s:1m55s] 90% |███████████████████████████ | (132821/146578, 119 it/s) [15m21s:1m55s] 90% |███████████████████████████ | (132822/146578, 119 it/s) [15m21s:1m55s] 90% |███████████████████████████ | (132827/146578, 119 it/s) [15m21s:1m55s] 90% |███████████████████████████ | (132842/146578, 119 it/s) [15m21s:1m55s] 90% |███████████████████████████ | (132856/146578, 119 it/s) [15m21s:1m55s] 90% |███████████████████████████ | (132869/146578, 109 it/s) [15m22s:2m5s] 90% |███████████████████████████ | (132885/146578, 109 it/s) [15m22s:2m5s] 90% |███████████████████████████ | (132897/146578, 109 it/s) [15m22s:2m5s] 90% |███████████████████████████ | (132912/146578, 109 it/s) [15m22s:2m5s] 90% |███████████████████████████ | (132924/146578, 109 it/s) [15m22s:2m5s] 90% 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|███████████████████████████ | (133235/146578, 112 it/s) [15m24s:1m59s] 90% |███████████████████████████ | (133250/146578, 112 it/s) [15m24s:1m59s] 90% |███████████████████████████ | (133265/146578, 112 it/s) [15m24s:1m59s] 90% |███████████████████████████ | (133280/146578, 112 it/s) [15m24s:1m59s] 90% |███████████████████████████ | (133296/146578, 112 it/s) [15m25s:1m58s] 90% |███████████████████████████ | (133309/146578, 124 it/s) [15m25s:1m47s] 90% |███████████████████████████ | (133322/146578, 124 it/s) [15m25s:1m47s] 90% |███████████████████████████ | (133336/146578, 124 it/s) [15m25s:1m47s] 90% |███████████████████████████ | (133347/146578, 124 it/s) [15m25s:1m46s] 90% |███████████████████████████ | (133362/146578, 124 it/s) [15m25s:1m46s] 90% |███████████████████████████ | (133374/146578, 124 it/s) [15m25s:1m46s] 91% |███████████████████████████ | (133389/146578, 124 it/s) [15m25s:1m46s] 91% |███████████████████████████ | (133402/146578, 124 it/s) [15m25s:1m46s] 91% 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|██████████████████████████████ | (140966/146578, 139 it/s) [16m21s:40s] 96% |██████████████████████████████ | (140983/146578, 148 it/s) [16m21s:37s] 96% |██████████████████████████████ | (140994/146578, 148 it/s) [16m21s:37s] 96% |██████████████████████████████ | (141011/146578, 148 it/s) [16m21s:37s] 96% |██████████████████████████████ | (141025/146578, 148 it/s) [16m22s:37s] 96% |██████████████████████████████ | (141042/146578, 148 it/s) [16m22s:37s] 96% |██████████████████████████████ | (141059/146578, 148 it/s) [16m22s:37s] 96% |██████████████████████████████ | (141071/146578, 148 it/s) [16m22s:37s] 96% |██████████████████████████████ | (141087/146578, 148 it/s) [16m22s:37s] 96% |██████████████████████████████ | (141101/146578, 157 it/s) [16m22s:34s] 96% |██████████████████████████████ | (141118/146578, 157 it/s) [16m22s:34s] 96% |██████████████████████████████ | (141131/146578, 157 it/s) [16m22s:34s] 96% |██████████████████████████████ | (141138/146578, 157 it/s) [16m22s:34s] 96% |██████████████████████████████ | (141145/146578, 157 it/s) [16m22s:34s] 96% |██████████████████████████████ | (141152/146578, 157 it/s) [16m22s:34s] 96% |██████████████████████████████ | (141158/146578, 157 it/s) [16m23s:34s] 96% |██████████████████████████████ | (141163/146578, 157 it/s) [16m23s:34s] 96% |██████████████████████████████ | (141170/146578, 157 it/s) [16m23s:34s] 96% |██████████████████████████████ | (141177/146578, 149 it/s) [16m23s:36s] 96% |██████████████████████████████ | (141183/146578, 149 it/s) [16m23s:36s] 96% |██████████████████████████████ | (141190/146578, 149 it/s) [16m23s:36s] 96% |██████████████████████████████ | (141195/146578, 149 it/s) [16m23s:36s] 96% |██████████████████████████████ | (141202/146578, 149 it/s) [16m23s:36s] 96% |██████████████████████████████ | (141208/146578, 138 it/s) [16m23s:38s] 96% |██████████████████████████████ | (141214/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141229/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141233/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141248/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141264/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141281/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141297/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141310/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141327/146578, 138 it/s) [16m24s:38s] 96% |██████████████████████████████ | (141340/146578, 138 it/s) [16m24s:37s] 96% |██████████████████████████████ | (141357/146578, 138 it/s) [16m24s:37s] 96% |██████████████████████████████ | (141369/146578, 138 it/s) [16m24s:37s] 96% |██████████████████████████████ | (141386/146578, 138 it/s) [16m24s:37s] 96% |██████████████████████████████ | (141398/146578, 155 it/s) [16m24s:33s] 96% |██████████████████████████████ | (141413/146578, 155 it/s) [16m25s:33s] 96% |██████████████████████████████ | (141427/146578, 155 it/s) [16m25s:33s] 96% |██████████████████████████████ | (141443/146578, 155 it/s) [16m25s:33s] 96% |██████████████████████████████ | (141456/146578, 155 it/s) [16m25s:33s] 96% |██████████████████████████████ | (141457/146578, 155 it/s) [16m25s:33s] 96% |██████████████████████████████ | (141470/146578, 163 it/s) [16m25s:31s] 96% |██████████████████████████████ | (141484/146578, 163 it/s) [16m25s:31s] 96% |██████████████████████████████ | (141498/146578, 163 it/s) [16m25s:31s] 96% |██████████████████████████████ | (141513/146578, 163 it/s) [16m25s:31s] 96% |██████████████████████████████ | (141528/146578, 163 it/s) [16m25s:31s] 96% |██████████████████████████████ | (141542/146578, 163 it/s) [16m25s:30s] 96% |██████████████████████████████ | (141555/146578, 163 it/s) [16m25s:30s] 96% |██████████████████████████████ | (141569/146578, 163 it/s) [16m25s:30s] 96% |██████████████████████████████ | (141581/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141595/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141609/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141624/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141637/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141653/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141665/146578, 163 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141680/146578, 160 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141693/146578, 160 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141707/146578, 160 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141723/146578, 160 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141735/146578, 160 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141750/146578, 160 it/s) [16m26s:30s] 96% |██████████████████████████████ | (141764/146578, 160 it/s) [16m26s:30s] 96% 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[16m29s:24s] 97% |███████████████████████████████ | (142282/146578, 179 it/s) [16m30s:23s] 97% |███████████████████████████████ | (142294/146578, 179 it/s) [16m30s:23s] 97% |███████████████████████████████ | (142308/146578, 177 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142322/146578, 177 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142332/146578, 177 it/s) [16m30s:23s] 97% |███████████████████████████████ | (142333/146578, 170 it/s) [16m30s:25s] 97% |███████████████████████████████ | (142344/146578, 170 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142358/146578, 170 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142373/146578, 170 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142387/146578, 170 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142401/146578, 170 it/s) [16m30s:24s] 97% |███████████████████████████████ | (142416/146578, 170 it/s) [16m31s:24s] 97% |███████████████████████████████ | (142417/146578, 170 it/s) [16m31s:24s] 97% |███████████████████████████████ | (142419/146578, 164 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142427/146578, 164 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142431/146578, 164 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142446/146578, 164 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142461/146578, 164 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142477/146578, 164 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142493/146578, 158 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142507/146578, 158 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142524/146578, 158 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142538/146578, 158 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142555/146578, 158 it/s) [16m31s:25s] 97% |███████████████████████████████ | (142567/146578, 158 it/s) [16m32s:25s] 97% 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[16m33s:25s] 97% |███████████████████████████████ | (142689/146578, 151 it/s) [16m33s:25s] 97% |███████████████████████████████ | (142695/146578, 151 it/s) [16m33s:25s] 97% |███████████████████████████████ | (142701/146578, 151 it/s) [16m33s:25s] 97% |███████████████████████████████ | (142706/146578, 151 it/s) [16m33s:25s] 97% |███████████████████████████████ | (142711/146578, 151 it/s) [16m33s:25s] 97% |███████████████████████████████ | (142717/146578, 135 it/s) [16m33s:28s] 97% |███████████████████████████████ | (142722/146578, 135 it/s) [16m34s:28s] 97% |███████████████████████████████ | (142726/146578, 135 it/s) [16m34s:28s] 97% |███████████████████████████████ | (142731/146578, 135 it/s) [16m34s:28s] 97% |███████████████████████████████ | (142736/146578, 135 it/s) [16m34s:28s] 97% |███████████████████████████████ | (142742/146578, 121 it/s) [16m34s:31s] 97% |███████████████████████████████ | (142748/146578, 121 it/s) [16m34s:31s] 97% |███████████████████████████████ | (142752/146578, 121 it/s) [16m34s:31s] 97% |███████████████████████████████ | (142759/146578, 121 it/s) [16m34s:31s] 97% |███████████████████████████████ | (142765/146578, 121 it/s) [16m34s:31s] 97% |███████████████████████████████ | (142771/146578, 106 it/s) [16m35s:35s] 97% |███████████████████████████████ | (142776/146578, 106 it/s) [16m35s:35s] 97% |███████████████████████████████ | (142791/146578, 106 it/s) [16m35s:35s] 97% |███████████████████████████████ | (142805/146578, 106 it/s) [16m35s:35s] 97% |███████████████████████████████ | (142815/146578, 106 it/s) [16m35s:35s] 97% |███████████████████████████████ | (142829/146578, 106 it/s) [16m35s:35s] 97% |████████████████████████████████ | (142841/146578, 99 it/s) [16m35s:37s] 97% |████████████████████████████████ | (142856/146578, 99 it/s) [16m35s:37s] 97% |████████████████████████████████ | (142867/146578, 99 it/s) [16m35s:37s] 97% |████████████████████████████████ | (142881/146578, 99 it/s) [16m35s:37s] 97% 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[16m36s:32s] 97% |███████████████████████████████ | (143050/146578, 105 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143055/146578, 105 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143072/146578, 105 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143086/146578, 105 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143097/146578, 105 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143109/146578, 105 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143115/146578, 103 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143130/146578, 103 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143145/146578, 103 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143161/146578, 103 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143176/146578, 103 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143192/146578, 103 it/s) [16m37s:33s] 97% |███████████████████████████████ | (143206/146578, 103 it/s) [16m37s:32s] 97% |███████████████████████████████ | (143217/146578, 103 it/s) [16m38s:32s] 97% |███████████████████████████████ | (143232/146578, 109 it/s) [16m38s:30s] 97% |███████████████████████████████ | (143245/146578, 109 it/s) [16m38s:30s] 97% |███████████████████████████████ | (143254/146578, 109 it/s) [16m38s:30s] 97% |███████████████████████████████ | (143268/146578, 109 it/s) [16m38s:30s] 97% |███████████████████████████████ | (143282/146578, 109 it/s) [16m38s:30s] 97% |███████████████████████████████ | (143297/146578, 117 it/s) [16m38s:28s] 97% |███████████████████████████████ | (143313/146578, 117 it/s) [16m38s:28s] 97% |███████████████████████████████ | (143326/146578, 117 it/s) [16m38s:27s] 97% |███████████████████████████████ | (143337/146578, 117 it/s) [16m38s:27s] 97% |███████████████████████████████ | (143346/146578, 117 it/s) [16m39s:27s] 97% |███████████████████████████████ | (143349/146578, 117 it/s) [16m39s:27s] 97% 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[16m40s:21s] 97% |███████████████████████████████ | (143520/146578, 143 it/s) [16m40s:21s] 97% |███████████████████████████████ | (143535/146578, 143 it/s) [16m40s:21s] 97% |███████████████████████████████ | (143550/146578, 143 it/s) [16m40s:21s] 97% |███████████████████████████████ | (143556/146578, 143 it/s) [16m40s:21s] 97% |███████████████████████████████ | (143571/146578, 143 it/s) [16m40s:20s] 97% |███████████████████████████████ | (143584/146578, 145 it/s) [16m40s:20s] 97% |███████████████████████████████ | (143599/146578, 145 it/s) [16m40s:20s] 97% |███████████████████████████████ | (143612/146578, 145 it/s) [16m40s:20s] 97% |███████████████████████████████ | (143626/146578, 145 it/s) [16m40s:20s] 97% |███████████████████████████████ | (143641/146578, 145 it/s) [16m40s:20s] 98% |███████████████████████████████ | (143652/146578, 145 it/s) [16m40s:20s] 98% |███████████████████████████████ | (143658/146578, 148 it/s) [16m41s:19s] 98% |███████████████████████████████ | (143659/146578, 148 it/s) [16m41s:19s] 98% |███████████████████████████████ | (143666/146578, 148 it/s) [16m41s:19s] 98% |███████████████████████████████ | (143673/146578, 148 it/s) [16m41s:19s] 98% |███████████████████████████████ | (143679/146578, 148 it/s) [16m41s:19s] 98% |███████████████████████████████ | (143685/146578, 136 it/s) [16m41s:21s] 98% |███████████████████████████████ | (143691/146578, 136 it/s) [16m41s:21s] 98% |███████████████████████████████ | (143696/146578, 136 it/s) [16m41s:21s] 98% |███████████████████████████████ | (143701/146578, 136 it/s) [16m41s:21s] 98% |███████████████████████████████ | (143707/146578, 136 it/s) [16m42s:21s] 98% |███████████████████████████████ | (143713/146578, 130 it/s) [16m42s:22s] 98% |███████████████████████████████ | (143718/146578, 130 it/s) [16m42s:22s] 98% |███████████████████████████████ | (143724/146578, 130 it/s) [16m42s:22s] 98% |███████████████████████████████ | (143731/146578, 130 it/s) [16m42s:21s] 98% 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[16m43s:21s] 98% |███████████████████████████████ | (143927/146578, 127 it/s) [16m43s:20s] 98% |███████████████████████████████ | (143940/146578, 127 it/s) [16m43s:20s] 98% |███████████████████████████████ | (143952/146578, 127 it/s) [16m43s:20s] 98% |███████████████████████████████ | (143965/146578, 127 it/s) [16m43s:20s] 98% |███████████████████████████████ | (143977/146578, 134 it/s) [16m43s:19s] 98% |███████████████████████████████ | (143992/146578, 134 it/s) [16m43s:19s] 98% |███████████████████████████████ | (144005/146578, 134 it/s) [16m43s:19s] 98% |███████████████████████████████ | (144019/146578, 134 it/s) [16m43s:19s] 98% |███████████████████████████████ | (144034/146578, 134 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144046/146578, 134 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144048/146578, 135 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144054/146578, 135 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144060/146578, 135 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144066/146578, 135 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144073/146578, 135 it/s) [16m44s:18s] 98% |███████████████████████████████ | (144080/146578, 125 it/s) [16m44s:20s] 98% |███████████████████████████████ | (144096/146578, 125 it/s) [16m44s:19s] 98% |███████████████████████████████ | (144111/146578, 125 it/s) [16m44s:19s] 98% |███████████████████████████████ | (144124/146578, 125 it/s) [16m45s:19s] 98% |███████████████████████████████ | (144139/146578, 125 it/s) [16m45s:19s] 98% |███████████████████████████████ | (144152/146578, 125 it/s) [16m45s:19s] 98% |███████████████████████████████ | (144167/146578, 125 it/s) [16m45s:19s] 98% |███████████████████████████████ | (144180/146578, 125 it/s) [16m45s:19s] 98% |███████████████████████████████ | (144194/146578, 134 it/s) [16m45s:17s] 98% |███████████████████████████████ | (144199/146578, 134 it/s) [16m45s:17s] 98% 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[16m46s:17s] 98% |███████████████████████████████ | (144374/146578, 134 it/s) [16m46s:16s] 98% |███████████████████████████████ | (144391/146578, 134 it/s) [16m46s:16s] 98% |███████████████████████████████ | (144409/146578, 134 it/s) [16m46s:16s] 98% |███████████████████████████████ | (144426/146578, 134 it/s) [16m47s:16s] 98% |███████████████████████████████ | (144437/146578, 134 it/s) [16m47s:15s] 98% |███████████████████████████████ | (144454/146578, 134 it/s) [16m47s:15s] 98% |███████████████████████████████ | (144472/146578, 134 it/s) [16m47s:15s] 98% |███████████████████████████████ | (144486/146578, 134 it/s) [16m47s:15s] 98% |███████████████████████████████ | (144502/146578, 153 it/s) [16m47s:13s] 98% |███████████████████████████████ | (144517/146578, 153 it/s) [16m47s:13s] 98% |███████████████████████████████ | (144536/146578, 153 it/s) [16m47s:13s] 98% |███████████████████████████████ | (144551/146578, 153 it/s) [16m47s:13s] 98% |███████████████████████████████ | (144570/146578, 153 it/s) [16m47s:13s] 98% |███████████████████████████████ | (144585/146578, 153 it/s) [16m47s:13s] 98% |███████████████████████████████ | (144604/146578, 153 it/s) [16m47s:12s] 98% |███████████████████████████████ | (144623/146578, 168 it/s) [16m47s:11s] 98% |███████████████████████████████ | (144636/146578, 168 it/s) [16m47s:11s] 98% |███████████████████████████████ | (144655/146578, 168 it/s) [16m47s:11s] 98% |███████████████████████████████ | (144669/146578, 168 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144686/146578, 168 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144702/146578, 168 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144713/146578, 164 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144732/146578, 164 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144749/146578, 164 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144767/146578, 164 it/s) [16m48s:11s] 98% |███████████████████████████████ | (144785/146578, 164 it/s) [16m48s:10s] 98% |███████████████████████████████ | (144800/146578, 164 it/s) [16m48s:10s] 98% |███████████████████████████████ | (144818/146578, 163 it/s) [16m48s:10s] 98% |███████████████████████████████ | (144836/146578, 163 it/s) [16m49s:10s] 98% |███████████████████████████████ | (144853/146578, 163 it/s) [16m49s:10s] 98% |███████████████████████████████ | (144870/146578, 163 it/s) [16m49s:10s] 98% |███████████████████████████████ | (144887/146578, 163 it/s) [16m49s:10s] 98% |███████████████████████████████ | (144906/146578, 163 it/s) [16m49s:10s] 98% |███████████████████████████████ | (144924/146578, 163 it/s) [16m49s:10s] 98% |███████████████████████████████ | (144942/146578, 163 it/s) [16m49s:10s] 98% |████████████████████████████████ | (144961/146578, 175 it/s) [16m49s:9s] 98% |████████████████████████████████ | (144980/146578, 175 it/s) [16m49s:9s] 98% |████████████████████████████████ | (144998/146578, 175 it/s) [16m49s:9s] 98% |████████████████████████████████ | (145016/146578, 175 it/s) [16m49s:8s] 98% |████████████████████████████████ | (145034/146578, 175 it/s) [16m49s:8s] 98% |████████████████████████████████ | (145053/146578, 175 it/s) [16m49s:8s] 98% |████████████████████████████████ | (145073/146578, 175 it/s) [16m49s:8s] 98% |████████████████████████████████ | (145088/146578, 197 it/s) [16m49s:7s] 98% |████████████████████████████████ | (145106/146578, 197 it/s) [16m50s:7s] 99% |████████████████████████████████ | (145122/146578, 197 it/s) [16m50s:7s] 99% |████████████████████████████████ | (145142/146578, 197 it/s) [16m50s:7s] 99% |████████████████████████████████ | (145161/146578, 197 it/s) [16m50s:7s] 99% |████████████████████████████████ | (145177/146578, 197 it/s) [16m50s:7s] 99% |████████████████████████████████ | (145194/146578, 197 it/s) [16m50s:7s] 99% |████████████████████████████████ | (145208/146578, 197 it/s) [16m50s:6s] 99% |████████████████████████████████ | (145227/146578, 201 it/s) [16m50s:6s] 99% |████████████████████████████████ | (145228/146578, 201 it/s) [16m50s:6s] 99% |████████████████████████████████ | (145241/146578, 201 it/s) [16m50s:6s] 99% |████████████████████████████████ | (145256/146578, 201 it/s) [16m50s:6s] 99% |████████████████████████████████ | (145267/146578, 201 it/s) [16m50s:6s] 99% |████████████████████████████████ | (145268/146578, 205 it/s) [16m51s:6s] 99% |████████████████████████████████ | (145288/146578, 205 it/s) [16m51s:6s] 99% |████████████████████████████████ | (145307/146578, 205 it/s) [16m51s:6s] 99% |████████████████████████████████ | (145326/146578, 205 it/s) [16m51s:6s] 99% |████████████████████████████████ | (145345/146578, 205 it/s) [16m51s:6s] 99% |████████████████████████████████ | (145359/146578, 205 it/s) [16m51s:5s] 99% |████████████████████████████████ | (145377/146578, 205 it/s) [16m51s:5s] 99% |████████████████████████████████ | (145384/146578, 208 it/s) [16m51s:5s] 99% |████████████████████████████████ | (145388/146578, 208 it/s) [16m51s:5s] 99% |████████████████████████████████ | (145393/146578, 208 it/s) [16m51s:5s] 99% |████████████████████████████████ | (145400/146578, 208 it/s) [16m51s:5s] 99% |████████████████████████████████ | (145407/146578, 208 it/s) [16m52s:5s] 99% |████████████████████████████████ | (145415/146578, 200 it/s) [16m52s:5s] 99% |████████████████████████████████ | (145420/146578, 200 it/s) [16m52s:5s] 99% |████████████████████████████████ | (145428/146578, 200 it/s) [16m52s:5s] 99% |████████████████████████████████ | (145434/146578, 200 it/s) [16m52s:5s] 99% |████████████████████████████████ | (145443/146578, 200 it/s) [16m52s:5s] 99% |████████████████████████████████ | (145452/146578, 183 it/s) [16m52s:6s] 99% |████████████████████████████████ | (145460/146578, 183 it/s) [16m52s:6s] 99% |████████████████████████████████ | (145469/146578, 183 it/s) [16m52s:6s] 99% |████████████████████████████████ | (145477/146578, 183 it/s) [16m52s:6s] 99% |████████████████████████████████ | (145485/146578, 183 it/s) [16m53s:5s] 99% |████████████████████████████████ | (145491/146578, 165 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145497/146578, 165 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145505/146578, 165 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145511/146578, 165 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145517/146578, 165 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145524/146578, 155 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145532/146578, 155 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145539/146578, 155 it/s) [16m53s:6s] 99% |████████████████████████████████ | (145547/146578, 155 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145554/146578, 155 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145562/146578, 142 it/s) [16m54s:7s] 99% |████████████████████████████████ | (145582/146578, 142 it/s) [16m54s:7s] 99% |████████████████████████████████ | (145601/146578, 142 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145620/146578, 142 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145637/146578, 142 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145656/146578, 142 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145674/146578, 142 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145693/146578, 142 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145713/146578, 143 it/s) [16m54s:6s] 99% |████████████████████████████████ | (145732/146578, 143 it/s) [16m54s:5s] 99% |████████████████████████████████ | (145748/146578, 143 it/s) [16m54s:5s] 99% |████████████████████████████████ | (145763/146578, 143 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145781/146578, 143 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145794/146578, 143 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145813/146578, 143 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145827/146578, 140 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145847/146578, 140 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145861/146578, 140 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145881/146578, 140 it/s) [16m55s:4s] 99% |████████████████████████████████ | (145900/146578, 140 it/s) [16m55s:4s] 99% |████████████████████████████████ | (145913/146578, 132 it/s) [16m55s:5s] 99% |████████████████████████████████ | (145915/146578, 132 it/s) [16m56s:5s] 99% |████████████████████████████████ | (145934/146578, 132 it/s) [16m56s:4s] 99% |████████████████████████████████ | (145952/146578, 132 it/s) [16m56s:4s] 99% |████████████████████████████████ | (145970/146578, 132 it/s) [16m56s:4s] 99% |████████████████████████████████ | (145988/146578, 132 it/s) [16m56s:4s] 99% |████████████████████████████████ | (146006/146578, 139 it/s) [16m56s:4s] 99% |████████████████████████████████ | (146022/146578, 139 it/s) [16m56s:4s] 99% |████████████████████████████████ | (146042/146578, 139 it/s) [16m56s:3s] 99% |████████████████████████████████ | (146060/146578, 139 it/s) [16m56s:3s] 99% |████████████████████████████████ | (146077/146578, 139 it/s) [16m56s:3s] 99% |████████████████████████████████ | (146096/146578, 139 it/s) [16m56s:3s] 99% |████████████████████████████████ | (146111/146578, 139 it/s) [16m56s:3s] 99% |████████████████████████████████ | (146132/146578, 145 it/s) [16m56s:3s] 99% |████████████████████████████████ | (146153/146578, 145 it/s) [16m56s:2s] 99% |████████████████████████████████ | (146172/146578, 145 it/s) [16m56s:2s] 99% |████████████████████████████████ | (146192/146578, 145 it/s) [16m57s:2s] 99% |████████████████████████████████ | (146214/146578, 145 it/s) [16m57s:2s] 99% |████████████████████████████████ | (146233/146578, 145 it/s) [16m57s:2s] 99% |████████████████████████████████ | (146249/146578, 145 it/s) [16m57s:2s] 99% |████████████████████████████████ | (146267/146578, 145 it/s) [16m57s:2s] 99% |████████████████████████████████ | (146287/146578, 168 it/s) [16m57s:1s] 99% |████████████████████████████████ | (146308/146578, 168 it/s) [16m57s:1s] 99% |████████████████████████████████ | (146329/146578, 168 it/s) [16m57s:1s] 99% |████████████████████████████████ | (146350/146578, 168 it/s) [16m57s:1s] 99% |████████████████████████████████ | (146370/146578, 168 it/s) [16m57s:1s] 99% |████████████████████████████████ | (146391/146578, 168 it/s) [16m57s:1s] 99% |████████████████████████████████ | (146412/146578, 168 it/s) [16m57s:0s] 99% |████████████████████████████████ | (146431/146578, 189 it/s) [16m57s:0s] 99% |████████████████████████████████ | (146437/146578, 189 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146452/146578, 189 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146470/146578, 189 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146490/146578, 189 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146509/146578, 200 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146528/146578, 200 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146548/146578, 200 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146549/146578, 200 it/s) [16m58s:0s] 99% |████████████████████████████████ | (146562/146578, 200 it/s) [16m58s:0s] 100% |█████████████████████████████████| (146578/146578, 144 it/s) 2026-06-25 05:50:56 [INFO] Delaminator took 29m23.719837787s