diff --git "a/train_job_output.txt" "b/train_job_output.txt" --- "a/train_job_output.txt" +++ "b/train_job_output.txt" @@ -473,4 +473,67 @@ command outputs: 57%|█████▋ | 6275/11074 [53:35<39:35, 2.02it/s] 57%|█████▋ | 6276/11074 [53:35<39:43, 2.01it/s] 57%|█████▋ | 6277/11074 [53:36<39:37, 2.02it/s] 57%|█████▋ | 6278/11074 [53:36<39:35, 2.02it/s] 57%|█████▋ | 6279/11074 [53:37<39:33, 2.02it/s] 57%|█████▋ | 6280/11074 [53:37<39:33, 2.02it/s] 57%|█████▋ | 6281/11074 [53:38<39:33, 2.02it/s] 57%|█████▋ | 6282/11074 [53:38<39:33, 2.02it/s] 57%|█████▋ | 6283/11074 [53:39<39:30, 2.02it/s] 57%|█████▋ | 6284/11074 [53:39<39:30, 2.02it/s] 57%|█████▋ | 6285/11074 [53:40<39:30, 2.02it/s] 57%|█████▋ | 6286/11074 [53:40<39:30, 2.02it/s] 57%|█████▋ | 6287/11074 [53:41<39:28, 2.02it/s] 57%|█████▋ | 6288/11074 [53:41<39:26, 2.02it/s] 57%|█████▋ | 6289/11074 [53:42<39:24, 2.02it/s] 57%|█████▋ | 6290/11074 [53:42<39:24, 2.02it/s] 57%|█████▋ | 6291/11074 [53:43<39:23, 2.02it/s] 57%|█████▋ | 6292/11074 [53:43<39:22, 2.02it/s] 57%|█████▋ | 6293/11074 [53:44<39:22, 2.02it/s] 57%|█████▋ | 6294/11074 [53:44<39:20, 2.02it/s] 57%|█████▋ | 6295/11074 [53:45<39:23, 2.02it/s] 57%|█████▋ | 6296/11074 [53:45<39:22, 2.02it/s] 57%|█████▋ | 6297/11074 [53:45<39:23, 2.02it/s] 57%|█████▋ | 6298/11074 [53:46<39:21, 2.02it/s] 57%|█████▋ | 6299/11074 [53:46<39:22, 2.02it/s] 57%|█████▋ | 6300/11074 [53:47<39:18, 2.02it/s]{'loss': 3.446, 'grad_norm': 0.22482430934906006, 'learning_rate': 0.00046708218113308836, 'epoch': 7.96} 57%|█████▋ | 6300/11074 [53:47<39:18, 2.02it/s] 57%|█████▋ | 6301/11074 [53:47<39:21, 2.02it/s] 57%|█████▋ | 6302/11074 [53:48<39:19, 2.02it/s] 57%|█████▋ | 6303/11074 [53:48<39:15, 2.03it/s] 57%|█████▋ | 6304/11074 [53:49<39:18, 2.02it/s] 57%|█████▋ | 6305/11074 [53:49<39:15, 2.02it/s] 57%|█████▋ | 6306/11074 [53:50<39:17, 2.02it/s] 57%|█████▋ | 6307/11074 [53:50<39:14, 2.02it/s] 57%|█████▋ | 6308/11074 [53:51<39:16, 2.02it/s] 57%|█████▋ | 6309/11074 [53:51<39:17, 2.02it/s] 57%|█████▋ | 6310/11074 [53:52<39:19, 2.02it/s] 57%|█████▋ | 6311/11074 [53:52<39:17, 2.02it/s] 57%|█████▋ | 6312/11074 [53:53<39:16, 2.02it/s] 57%|█████▋ | 6313/11074 [53:53<39:13, 2.02it/s] 57%|█████▋ | 6314/11074 [53:54<39:14, 2.02it/s] 57%|█████▋ | 6315/11074 [53:54<39:12, 2.02it/s] 57%|█████▋ | 6316/11074 [53:55<39:13, 2.02it/s] 57%|█████▋ | 6317/11074 [53:55<39:11, 2.02it/s] 57%|█████▋ | 6318/11074 [53:56<39:12, 2.02it/s] 57%|█████▋ | 6319/11074 [53:56<39:10, 2.02it/s] 57%|█████▋ | 6320/11074 [53:57<39:07, 2.02it/s] 57%|█████▋ | 6321/11074 [53:57<39:11, 2.02it/s] 57%|█████▋ | 6322/11074 [53:58<39:08, 2.02it/s] 57%|█████▋ | 6323/11074 [53:58<39:07, 2.02it/s] 57%|█████▋ | 6324/11074 [53:59<39:05, 2.03it/s] 57%|█████▋ | 6325/11074 [53:59<39:08, 2.02it/s]{'loss': 3.442, 'grad_norm': 0.21625582873821259, 'learning_rate': 0.0004631514046443271, 'epoch': 7.99} 57%|█████▋ | 6325/11074 [53:59<39:08, 2.02it/s] 57%|█████▋ | 6326/11074 [54:00<39:08, 2.02it/s] 57%|█████▋ | 6327/11074 [54:00<39:09, 2.02it/s] 57%|█████▋ | 6328/11074 [54:01<39:07, 2.02it/s] 57%|█████▋ | 6329/11074 [54:01<39:07, 2.02it/s] 57%|█████▋ | 6330/11074 [54:02<39:07, 2.02it/s] 57%|█████▋ | 6331/11074 [54:02<39:08, 2.02it/s] 57%|█████▋ | 6332/11074 [54:03<38:43, 2.04it/s] 57%|█████▋ | 6333/11074 [54:15<5:13:09, 3.96s/it] 57%|█████▋ | 6334/11074 [54:15<3:50:55, 2.92s/it] 57%|█████▋ | 6335/11074 [54:16<2:53:17, 2.19s/it] 57%|█████▋ | 6336/11074 [54:16<2:13:04, 1.69s/it] 57%|█████▋ | 6337/11074 [54:17<1:44:59, 1.33s/it] 57%|█████▋ | 6338/11074 [54:17<1:28:26, 1.12s/it] 57%|█████▋ | 6339/11074 [54:18<1:13:58, 1.07it/s] 57%|█████▋ | 6340/11074 [54:18<1:03:35, 1.24it/s] 57%|█████▋ | 6341/11074 [54:19<56:11, 1.40it/s] 57%|█████▋ | 6342/11074 [54:19<51:04, 1.54it/s] 57%|█████▋ | 6343/11074 [54:20<47:27, 1.66it/s] 57%|█████▋ | 6344/11074 [54:20<44:56, 1.75it/s] 57%|��████▋ | 6345/11074 [54:21<43:08, 1.83it/s] 57%|█████▋ | 6346/11074 [54:21<41:54, 1.88it/s] 57%|█████▋ | 6347/11074 [54:22<40:59, 1.92it/s] 57%|█████▋ | 6348/11074 [54:22<40:21, 1.95it/s] 57%|█████▋ | 6349/11074 [54:23<39:55, 1.97it/s] 57%|█████▋ | 6350/11074 [54:23<39:43, 1.98it/s]{'loss': 3.3292, 'grad_norm': 0.22343750298023224, 'learning_rate': 0.00045922291668597107, 'epoch': 8.02} - 57%|█████▋ | 6350/11074 [54:23<39:43, 1.98it/s] 57%|█████▋ | 6351/11074 [54:24<39:31, 1.99it/s] 57%|█████▋ | 6352/11074 [54:24<39:21, 2.00it/s] 57%|█████▋ | 6353/11074 [54:25<39:13, 2.01it/s] 57%|█████▋ | 6354/11074 [54:25<39:08, 2.01it/s] 57%|█████▋ | 6355/11074 [54:26<39:06, 2.01it/s] 57%|█████▋ | 6356/11074 [54:26<39:02, 2.01it/s] \ No newline at end of file + 57%|█████▋ | 6350/11074 [54:23<39:43, 1.98it/s] 57%|█████▋ | 6351/11074 [54:24<39:31, 1.99it/s] 57%|█████▋ | 6352/11074 [54:24<39:21, 2.00it/s] 57%|█████▋ | 6353/11074 [54:25<39:13, 2.01it/s] 57%|█████▋ | 6354/11074 [54:25<39:08, 2.01it/s] 57%|█████▋ | 6355/11074 [54:26<39:06, 2.01it/s] 57%|█████▋ | 6356/11074 [54:26<39:02, 2.01it/s] 57%|█████▋ | 6357/11074 [54:27<39:03, 2.01it/s] 57%|█████▋ | 6358/11074 [54:27<38:56, 2.02it/s] 57%|█████▋ | 6359/11074 [54:28<38:54, 2.02it/s] 57%|█████▋ | 6360/11074 [54:28<38:50, 2.02it/s] 57%|█████▋ | 6361/11074 [54:29<38:51, 2.02it/s] 57%|█████▋ | 6362/11074 [54:29<38:48, 2.02it/s] 57%|█████▋ | 6363/11074 [54:30<38:50, 2.02it/s] 57%|█████▋ | 6364/11074 [54:30<38:48, 2.02it/s] 57%|█████▋ | 6365/11074 [54:31<38:46, 2.02it/s] 57%|█████▋ | 6366/11074 [54:31<38:47, 2.02it/s] 57%|█████▋ | 6367/11074 [54:32<38:46, 2.02it/s] 58%|█████▊ | 6368/11074 [54:32<38:46, 2.02it/s] 58%|█████▊ | 6369/11074 [54:33<38:44, 2.02it/s] 58%|█████▊ | 6370/11074 [54:33<38:46, 2.02it/s] 58%|█████▊ | 6371/11074 [54:34<38:43, 2.02it/s] 58%|█████▊ | 6372/11074 [54:34<38:45, 2.02it/s] 58%|█████▊ | 6373/11074 [54:35<38:41, 2.03it/s] 58%|█████▊ | 6374/11074 [54:35<38:44, 2.02it/s] 58%|█████▊ | 6375/11074 [54:36<38:42, 2.02it/s]{'loss': 3.3099, 'grad_norm': 0.22725610435009003, 'learning_rate': 0.00045529696124192416, 'epoch': 8.05} + 58%|█████▊ | 6375/11074 [54:36<38:42, 2.02it/s] 58%|█████▊ | 6376/11074 [54:36<38:45, 2.02it/s] 58%|█████▊ | 6377/11074 [54:37<38:42, 2.02it/s] 58%|█████▊ | 6378/11074 [54:37<38:39, 2.02it/s] 58%|█████▊ | 6379/11074 [54:38<38:38, 2.03it/s] 58%|█████▊ | 6380/11074 [54:38<38:36, 2.03it/s] 58%|█████▊ | 6381/11074 [54:39<38:38, 2.02it/s] 58%|█████▊ | 6382/11074 [54:39<38:35, 2.03it/s] 58%|█████▊ | 6383/11074 [54:40<38:36, 2.03it/s] 58%|█████▊ | 6384/11074 [54:40<38:35, 2.03it/s] 58%|█████▊ | 6385/11074 [54:41<38:35, 2.03it/s] 58%|█████▊ | 6386/11074 [54:41<38:40, 2.02it/s] 58%|█████▊ | 6387/11074 [54:42<38:41, 2.02it/s] 58%|█████▊ | 6388/11074 [54:42<38:38, 2.02it/s] 58%|█████▊ | 6389/11074 [54:43<38:37, 2.02it/s] 58%|█████▊ | 6390/11074 [54:43<38:34, 2.02it/s] 58%|█████▊ | 6391/11074 [54:44<38:34, 2.02it/s] 58%|█████▊ | 6392/11074 [54:44<38:34, 2.02it/s] 58%|█████▊ | 6393/11074 [54:45<38:32, 2.02it/s] 58%|█████▊ | 6394/11074 [54:45<38:33, 2.02it/s] 58%|█████▊ | 6395/11074 [54:46<38:31, 2.02it/s] 58%|█████▊ | 6396/11074 [54:46<38:32, 2.02it/s] 58%|█████▊ | 6397/11074 [54:47<38:30, 2.02it/s] 58%|█████▊ | 6398/11074 [54:47<41:56, 1.86it/s] 58%|█████▊ | 6399/11074 [54:48<40:56, 1.90it/s] 58%|█████▊ | 6400/11074 [54:48<40:13, 1.94it/s] {'loss': 3.3061, 'grad_norm': 0.22684818506240845, 'learning_rate': 0.00045137378213880487, 'epoch': 8.09} + 58%|█████▊ | 6400/11074 [54:48<40:13, 1.94it/s] 58%|█████▊ | 6401/11074 [54:49<39:45, 1.96it/s] 58%|█████▊ | 6402/11074 [54:49<39:22, 1.98it/s] 58%|█████▊ | 6403/11074 [54:50<39:06, 1.99it/s] 58%|█████▊ | 6404/11074 [54:50<38:55, 2.00it/s] 58%|��████▊ | 6405/11074 [54:51<38:48, 2.01it/s] 58%|█████▊ | 6406/11074 [54:51<38:41, 2.01it/s] 58%|█████▊ | 6407/11074 [54:52<38:36, 2.01it/s] 58%|█████▊ | 6408/11074 [54:52<38:32, 2.02it/s] 58%|█████▊ | 6409/11074 [54:53<38:33, 2.02it/s] 58%|█████▊ | 6410/11074 [54:53<38:33, 2.02it/s] 58%|█████▊ | 6411/11074 [54:54<38:28, 2.02it/s] 58%|█████▊ | 6412/11074 [54:54<38:29, 2.02it/s] 58%|█████▊ | 6413/11074 [54:55<38:26, 2.02it/s] 58%|█████▊ | 6414/11074 [54:55<38:27, 2.02it/s] 58%|█████▊ | 6415/11074 [54:56<38:25, 2.02it/s] 58%|█████▊ | 6416/11074 [54:56<38:24, 2.02it/s] 58%|█████▊ | 6417/11074 [54:57<38:23, 2.02it/s] 58%|█████▊ | 6418/11074 [54:57<38:22, 2.02it/s] 58%|█████▊ | 6419/11074 [54:58<38:22, 2.02it/s] 58%|█████▊ | 6420/11074 [54:58<38:22, 2.02it/s] 58%|█████▊ | 6421/11074 [54:59<38:22, 2.02it/s] 58%|█████▊ | 6422/11074 [54:59<38:20, 2.02it/s] 58%|█████▊ | 6423/11074 [55:00<38:18, 2.02it/s] 58%|█████▊ | 6424/11074 [55:00<38:15, 2.03it/s] 58%|█████▊ | 6425/11074 [55:01<38:17, 2.02it/s]{'loss': 3.3176, 'grad_norm': 0.22717179358005524, 'learning_rate': 0.00044745362303080354, 'epoch': 8.12} + 58%|█████▊ | 6425/11074 [55:01<38:17, 2.02it/s] 58%|█████▊ | 6426/11074 [55:01<38:22, 2.02it/s] 58%|█████▊ | 6427/11074 [55:02<38:21, 2.02it/s] 58%|█████▊ | 6428/11074 [55:02<38:19, 2.02it/s] 58%|█████▊ | 6429/11074 [55:03<38:16, 2.02it/s] 58%|█████▊ | 6430/11074 [55:03<38:13, 2.03it/s] 58%|█████▊ | 6431/11074 [55:04<38:14, 2.02it/s] 58%|█████▊ | 6432/11074 [55:04<38:12, 2.02it/s] 58%|█████▊ | 6433/11074 [55:05<38:11, 2.03it/s] 58%|█████▊ | 6434/11074 [55:05<38:11, 2.02it/s] 58%|█████▊ | 6435/11074 [55:06<38:10, 2.03it/s] 58%|█████▊ | 6436/11074 [55:06<38:11, 2.02it/s] 58%|█████▊ | 6437/11074 [55:07<38:08, 2.03it/s] 58%|█████▊ | 6438/11074 [55:07<38:10, 2.02it/s] 58%|█████▊ | 6439/11074 [55:08<38:09, 2.02it/s] 58%|█████▊ | 6440/11074 [55:08<38:07, 2.03it/s] 58%|█████▊ | 6441/11074 [55:09<38:07, 2.03it/s] 58%|█████▊ | 6442/11074 [55:09<38:09, 2.02it/s] 58%|█████▊ | 6443/11074 [55:10<38:09, 2.02it/s] 58%|█████▊ | 6444/11074 [55:10<38:10, 2.02it/s] 58%|█████▊ | 6445/11074 [55:11<38:09, 2.02it/s] 58%|█████▊ | 6446/11074 [55:11<38:08, 2.02it/s] 58%|█████▊ | 6447/11074 [55:12<38:06, 2.02it/s] 58%|█████▊ | 6448/11074 [55:12<38:07, 2.02it/s] 58%|█████▊ | 6449/11074 [55:13<38:06, 2.02it/s] 58%|█████▊ | 6450/11074 [55:13<38:06, 2.02it/s]{'loss': 3.3259, 'grad_norm': 0.22799476981163025, 'learning_rate': 0.00044353672738454953, 'epoch': 8.15} + 58%|█████▊ | 6450/11074 [55:13<38:06, 2.02it/s] 58%|█████▊ | 6451/11074 [55:14<38:06, 2.02it/s] 58%|█████▊ | 6452/11074 [55:14<38:07, 2.02it/s] 58%|█████▊ | 6453/11074 [55:15<38:06, 2.02it/s] 58%|█████▊ | 6454/11074 [55:15<38:03, 2.02it/s] 58%|█████▊ | 6455/11074 [55:15<38:04, 2.02it/s] 58%|█████▊ | 6456/11074 [55:16<38:03, 2.02it/s] 58%|█████▊ | 6457/11074 [55:16<38:03, 2.02it/s] 58%|█████▊ | 6458/11074 [55:17<38:02, 2.02it/s] 58%|█████▊ | 6459/11074 [55:17<37:59, 2.02it/s] 58%|█████▊ | 6460/11074 [55:18<38:00, 2.02it/s] 58%|█████▊ | 6461/11074 [55:18<37:58, 2.02it/s] 58%|█████▊ | 6462/11074 [55:19<37:59, 2.02it/s] 58%|█████▊ | 6463/11074 [55:19<37:59, 2.02it/s] 58%|█████▊ | 6464/11074 [55:20<37:57, 2.02it/s] 58%|█████▊ | 6465/11074 [55:20<37:57, 2.02it/s] 58%|█████▊ | 6466/11074 [55:21<37:56, 2.02it/s] 58%|█████▊ | 6467/11074 [55:21<37:54, 2.03it/s] 58%|█████▊ | 6468/11074 [55:22<37:56, 2.02it/s] 58%|█████▊ | 6469/11074 [55:22<37:53, 2.03it/s] 58%|█████▊ | 6470/11074 [55:23<37:56, 2.02it/s] 58%|█████▊ | 6471/11074 [55:23<37:53, 2.02it/s] 58%|█████▊ | 6472/11074 [55:24<37:50, 2.03it/s] 58%|█████▊ | 6473/11074 [55:24<37:52, 2.02it/s] 58%|█████▊ | 6474/11074 [55:25<37:52, 2.02it/s] 58%|█████▊ | 6475/11074 [55:25<37:53, 2.02it/s]{'loss': 3.3267, 'grad_norm': 0.22307640314102173, 'learning_rate': 0.0004396233384639907, 'epoch': 8.18} + 58%|█████▊ | 6475/11074 [55:25<37:53, 2.02it/s] 58%|█████▊ | 6476/11074 [55:26<37:52, 2.02it/s] 58%|█████▊ | 6477/11074 [55:26<37:53, 2.02it/s] 58%|█████▊ | 6478/11074 [55:27<37:51, 2.02it/s] 59%|█████▊ | 6479/11074 [55:27<37:52, 2.02it/s] 59%|█████▊ | 6480/11074 [55:28<37:53, 2.02it/s] 59%|█████▊ | 6481/11074 [55:28<37:51, 2.02it/s] 59%|█████▊ | 6482/11074 [55:29<37:49, 2.02it/s] 59%|█████▊ | 6483/11074 [55:29<37:48, 2.02it/s] 59%|█████▊ | 6484/11074 [55:30<37:47, 2.02it/s] 59%|█████▊ | 6485/11074 [55:30<37:48, 2.02it/s] 59%|█████▊ | 6486/11074 [55:31<37:47, 2.02it/s] 59%|█████▊ | 6487/11074 [55:31<37:45, 2.02it/s] 59%|█████▊ | 6488/11074 [55:32<37:46, 2.02it/s] 59%|█████▊ | 6489/11074 [55:32<37:47, 2.02it/s] 59%|█████▊ | 6490/11074 [55:33<37:44, 2.02it/s] 59%|█████▊ | 6491/11074 [55:33<37:44, 2.02it/s] 59%|█████▊ | 6492/11074 [55:34<37:40, 2.03it/s] 59%|█████▊ | 6493/11074 [55:34<37:42, 2.03it/s] 59%|█████▊ | 6494/11074 [55:35<37:40, 2.03it/s] 59%|█████▊ | 6495/11074 [55:35<37:42, 2.02it/s] 59%|█████▊ | 6496/11074 [55:36<37:41, 2.02it/s] 59%|█████▊ | 6497/11074 [55:36<37:40, 2.03it/s] 59%|█████▊ | 6498/11074 [55:37<37:38, 2.03it/s] 59%|█████▊ | 6499/11074 [55:37<37:36, 2.03it/s] 59%|█████▊ | 6500/11074 [55:38<37:38, 2.03it/s]{'loss': 3.3379, 'grad_norm': 0.2257000356912613, 'learning_rate': 0.0004357136993152854, 'epoch': 8.21} + 59%|█████▊ | 6500/11074 [55:38<37:38, 2.03it/s] 59%|█████▊ | 6501/11074 [55:38<37:39, 2.02it/s] 59%|█████▊ | 6502/11074 [55:39<37:39, 2.02it/s] 59%|█████▊ | 6503/11074 [55:39<37:40, 2.02it/s] 59%|█████▊ | 6504/11074 [55:40<37:40, 2.02it/s] 59%|█████▊ | 6505/11074 [55:40<37:38, 2.02it/s] 59%|█████▉ | 6506/11074 [55:41<37:38, 2.02it/s] 59%|█████▉ | 6507/11074 [55:41<37:34, 2.03it/s] 59%|█████▉ | 6508/11074 [55:42<37:36, 2.02it/s] 59%|█████▉ | 6509/11074 [55:42<37:33, 2.03it/s] 59%|█████▉ | 6510/11074 [55:43<37:36, 2.02it/s] 59%|█████▉ | 6511/11074 [55:43<37:34, 2.02it/s] 59%|█████▉ | 6512/11074 [55:44<37:33, 2.02it/s] 59%|█████▉ | 6513/11074 [55:44<37:32, 2.02it/s] 59%|█████▉ | 6514/11074 [55:45<37:32, 2.02it/s] 59%|█████▉ | 6515/11074 [55:45<37:31, 2.02it/s] 59%|█████▉ | 6516/11074 [55:46<37:30, 2.03it/s] 59%|█████▉ | 6517/11074 [55:46<37:33, 2.02it/s] 59%|█████▉ | 6518/11074 [55:47<37:30, 2.02it/s] 59%|█████▉ | 6519/11074 [55:47<37:30, 2.02it/s] 59%|█████▉ | 6520/11074 [55:48<37:28, 2.03it/s] 59%|█████▉ | 6521/11074 [55:48<37:30, 2.02it/s] 59%|█████▉ | 6522/11074 [55:49<37:27, 2.03it/s] 59%|█████▉ | 6523/11074 [55:49<37:26, 2.03it/s] 59%|█████▉ | 6524/11074 [55:50<37:25, 2.03it/s] 59%|█████▉ | 6525/11074 [55:50<37:24, 2.03it/s]{'loss': 3.3345, 'grad_norm': 0.22320950031280518, 'learning_rate': 0.0004318080527517071, 'epoch': 8.24} + 59%|█████▉ | 6525/11074 [55:50<37:24, 2.03it/s] 59%|█████▉ | 6526/11074 [55:51<37:29, 2.02it/s] 59%|█████▉ | 6527/11074 [55:51<37:25, 2.02it/s] 59%|█████▉ | 6528/11074 [55:52<37:27, 2.02it/s] 59%|█████▉ | 6529/11074 [55:52<37:24, 2.03it/s] 59%|█████▉ | 6530/11074 [55:53<37:25, 2.02it/s] 59%|█████▉ | 6531/11074 [55:53<37:25, 2.02it/s] 59%|█████▉ | 6532/11074 [55:54<37:25, 2.02it/s] 59%|█████▉ | 6533/11074 [55:54<37:26, 2.02it/s] 59%|█████▉ | 6534/11074 [55:55<37:26, 2.02it/s] 59%|█████▉ | 6535/11074 [55:55<37:26, 2.02it/s] 59%|█████▉ | 6536/11074 [55:56<37:23, 2.02it/s] 59%|█████▉ | 6537/11074 [55:56<37:22, 2.02it/s] 59%|█████▉ | 6538/11074 [55:57<37:25, 2.02it/s] 59%|█████▉ | 6539/11074 [55:57<37:24, 2.02it/s] 59%|█████▉ | 6540/11074 [55:57<37:22, 2.02it/s] 59%|█████▉ | 6541/11074 [55:58<37:23, 2.02it/s] 59%|█████▉ | 6542/11074 [55:58<37:23, 2.02it/s] 59%|█████▉ | 6543/11074 [55:59<37:21, 2.02it/s] 59%|█████▉ | 6544/11074 [55:59<37:20, 2.02it/s] 59%|███��█▉ | 6545/11074 [56:00<37:16, 2.02it/s] 59%|█████▉ | 6546/11074 [56:00<37:18, 2.02it/s] 59%|█████▉ | 6547/11074 [56:01<37:18, 2.02it/s] 59%|█████▉ | 6548/11074 [56:01<37:19, 2.02it/s] 59%|█████▉ | 6549/11074 [56:02<37:16, 2.02it/s] 59%|█████▉ | 6550/11074 [56:02<37:20, 2.02it/s]{'loss': 3.3404, 'grad_norm': 0.22427597641944885, 'learning_rate': 0.0004279066413385646, 'epoch': 8.28} + 59%|█████▉ | 6550/11074 [56:02<37:20, 2.02it/s] 59%|█████▉ | 6551/11074 [56:03<37:19, 2.02it/s] 59%|█████▉ | 6552/11074 [56:03<37:19, 2.02it/s] 59%|█████▉ | 6553/11074 [56:04<37:15, 2.02it/s] 59%|█████▉ | 6554/11074 [56:04<37:16, 2.02it/s] 59%|█████▉ | 6555/11074 [56:05<37:12, 2.02it/s] 59%|█████▉ | 6556/11074 [56:05<37:13, 2.02it/s] 59%|█████▉ | 6557/11074 [56:06<37:11, 2.02it/s] 59%|█████▉ | 6558/11074 [56:06<37:12, 2.02it/s] 59%|█████▉ | 6559/11074 [56:07<37:12, 2.02it/s] 59%|█████▉ | 6560/11074 [56:07<37:11, 2.02it/s] 59%|█████▉ | 6561/11074 [56:08<37:11, 2.02it/s] 59%|█████▉ | 6562/11074 [56:08<37:13, 2.02it/s] 59%|█████▉ | 6563/11074 [56:09<37:11, 2.02it/s] 59%|█████▉ | 6564/11074 [56:09<37:11, 2.02it/s] 59%|█████▉ | 6565/11074 [56:10<37:10, 2.02it/s] 59%|█████▉ | 6566/11074 [56:10<37:12, 2.02it/s] 59%|█████▉ | 6567/11074 [56:11<37:08, 2.02it/s] 59%|█████▉ | 6568/11074 [56:11<37:05, 2.02it/s] 59%|█████▉ | 6569/11074 [56:12<37:06, 2.02it/s] 59%|█████▉ | 6570/11074 [56:12<37:04, 2.02it/s] 59%|█████▉ | 6571/11074 [56:13<37:06, 2.02it/s] 59%|█████▉ | 6572/11074 [56:13<37:03, 2.03it/s] 59%|█████▉ | 6573/11074 [56:14<37:05, 2.02it/s] 59%|█████▉ | 6574/11074 [56:14<37:05, 2.02it/s] 59%|█████▉ | 6575/11074 [56:15<37:05, 2.02it/s] {'loss': 3.3407, 'grad_norm': 0.2344975769519806, 'learning_rate': 0.0004240097073781374, 'epoch': 8.31} + 59%|█████▉ | 6575/11074 [56:15<37:05, 2.02it/s] 59%|█████▉ | 6576/11074 [56:15<37:05, 2.02it/s] 59%|█████▉ | 6577/11074 [56:16<37:05, 2.02it/s] 59%|█████▉ | 6578/11074 [56:16<37:04, 2.02it/s] 59%|█████▉ | 6579/11074 [56:17<37:04, 2.02it/s] 59%|█████▉ | 6580/11074 [56:17<37:02, 2.02it/s] 59%|█████▉ | 6581/11074 [56:18<37:04, 2.02it/s] 59%|█████▉ | 6582/11074 [56:18<37:02, 2.02it/s] 59%|█████▉ | 6583/11074 [56:19<37:03, 2.02it/s] 59%|█████▉ | 6584/11074 [56:19<37:01, 2.02it/s] 59%|█████▉ | 6585/11074 [56:20<37:02, 2.02it/s] 59%|█████▉ | 6586/11074 [56:20<37:00, 2.02it/s] 59%|█████▉ | 6587/11074 [56:21<36:59, 2.02it/s] 59%|█████▉ | 6588/11074 [56:21<36:58, 2.02it/s] 59%|█████▉ | 6589/11074 [56:22<36:55, 2.02it/s] 60%|█████▉ | 6590/11074 [56:22<36:58, 2.02it/s] 60%|█████▉ | 6591/11074 [56:23<36:57, 2.02it/s] 60%|█████▉ | 6592/11074 [56:23<36:59, 2.02it/s] 60%|█████▉ | 6593/11074 [56:24<36:55, 2.02it/s] 60%|█████▉ | 6594/11074 [56:24<36:56, 2.02it/s] 60%|█████▉ | 6595/11074 [56:25<36:54, 2.02it/s] 60%|█████▉ | 6596/11074 [56:25<36:55, 2.02it/s] 60%|█████▉ | 6597/11074 [56:26<36:56, 2.02it/s] 60%|█████▉ | 6598/11074 [56:26<36:54, 2.02it/s] 60%|█████▉ | 6599/11074 [56:27<36:55, 2.02it/s] 60%|█████▉ | 6600/11074 [56:27<36:52, 2.02it/s]{'loss': 3.3498, 'grad_norm': 0.22194364666938782, 'learning_rate': 0.00042011749289462644, 'epoch': 8.34} + 60%|█████▉ | 6600/11074 [56:27<36:52, 2.02it/s] 60%|█████▉ | 6601/11074 [56:28<36:53, 2.02it/s] 60%|█████▉ | 6602/11074 [56:28<36:53, 2.02it/s] 60%|█████▉ | 6603/11074 [56:29<36:51, 2.02it/s] 60%|█████▉ | 6604/11074 [56:29<36:51, 2.02it/s] 60%|█████▉ | 6605/11074 [56:30<36:47, 2.02it/s] 60%|█████▉ | 6606/11074 [56:30<36:47, 2.02it/s] 60%|█████▉ | 6607/11074 [56:31<36:45, 2.03it/s] 60%|█████▉ | 6608/11074 [56:31<36:46, 2.02it/s] 60%|█████▉ | 6609/11074 [56:32<36:48, 2.02it/s] 60%|█████▉ | 6610/11074 [56:32<36:46, 2.02it/s] 60%|█████▉ | 6611/11074 [56:33<36:46, 2.02it/s] 60%|█████▉ | 6612/11074 [56:33<36:46, 2.02it/s] 60%|█████▉ | 6613/11074 [56:34<36:46, 2.02it/s] 60%|█████▉ | 6614/11074 [56:34<36:45, 2.02it/s] 60%|█████▉ | 6615/11074 [56:35<36:47, 2.02it/s] 60%|█████▉ | 6616/11074 [56:35<36:44, 2.02it/s] 60%|█████▉ | 6617/11074 [56:36<36:44, 2.02it/s] 60%|█████▉ | 6618/11074 [56:36<36:44, 2.02it/s] 60%|█████▉ | 6619/11074 [56:37<36:43, 2.02it/s] 60%|█████▉ | 6620/11074 [56:37<36:43, 2.02it/s] 60%|█████▉ | 6621/11074 [56:38<36:43, 2.02it/s] 60%|█████▉ | 6622/11074 [56:38<36:41, 2.02it/s] 60%|█████▉ | 6623/11074 [56:39<36:42, 2.02it/s] 60%|█████▉ | 6624/11074 [56:39<36:41, 2.02it/s] 60%|█████▉ | 6625/11074 [56:40<36:41, 2.02it/s]{'loss': 3.342, 'grad_norm': 0.23584336042404175, 'learning_rate': 0.00041623023961912366, 'epoch': 8.37} + 60%|█████▉ | 6625/11074 [56:40<36:41, 2.02it/s] 60%|█████▉ | 6626/11074 [56:40<36:42, 2.02it/s] 60%|█████▉ | 6627/11074 [56:41<36:40, 2.02it/s] 60%|█████▉ | 6628/11074 [56:41<36:36, 2.02it/s] 60%|█████▉ | 6629/11074 [56:42<36:37, 2.02it/s] 60%|█████▉ | 6630/11074 [56:42<36:35, 2.02it/s] 60%|█████▉ | 6631/11074 [56:43<36:36, 2.02it/s] 60%|█████▉ | 6632/11074 [56:43<36:35, 2.02it/s] 60%|█████▉ | 6633/11074 [56:43<36:32, 2.03it/s] 60%|█████▉ | 6634/11074 [56:44<36:33, 2.02it/s] 60%|█████▉ | 6635/11074 [56:44<36:32, 2.02it/s] 60%|█████▉ | 6636/11074 [56:45<36:33, 2.02it/s] 60%|█████▉ | 6637/11074 [56:45<36:30, 2.03it/s] 60%|█████▉ | 6638/11074 [56:46<36:32, 2.02it/s] 60%|█████▉ | 6639/11074 [56:46<36:30, 2.02it/s] 60%|█████▉ | 6640/11074 [56:47<36:31, 2.02it/s] 60%|█████▉ | 6641/11074 [56:47<36:28, 2.03it/s] 60%|█████▉ | 6642/11074 [56:48<36:29, 2.02it/s] 60%|█████▉ | 6643/11074 [56:48<36:28, 2.02it/s] 60%|█████▉ | 6644/11074 [56:49<36:27, 2.03it/s] 60%|██████ | 6645/11074 [56:49<36:29, 2.02it/s] 60%|██████ | 6646/11074 [56:50<36:27, 2.02it/s] 60%|██████ | 6647/11074 [56:50<36:27, 2.02it/s] 60%|██████ | 6648/11074 [56:51<36:25, 2.03it/s] 60%|██████ | 6649/11074 [56:51<36:27, 2.02it/s] 60%|██████ | 6650/11074 [56:52<36:23, 2.03it/s]{'loss': 3.3565, 'grad_norm': 0.23263058066368103, 'learning_rate': 0.0004123481889745987, 'epoch': 8.4} + 60%|██████ | 6650/11074 [56:52<36:23, 2.03it/s] 60%|██████ | 6651/11074 [56:52<36:26, 2.02it/s] 60%|██████ | 6652/11074 [56:53<36:25, 2.02it/s] 60%|██████ | 6653/11074 [56:53<36:26, 2.02it/s] 60%|██████ | 6654/11074 [56:54<36:25, 2.02it/s] 60%|██████ | 6655/11074 [56:54<36:28, 2.02it/s] 60%|██████ | 6656/11074 [56:55<36:25, 2.02it/s] 60%|██████ | 6657/11074 [56:55<36:25, 2.02it/s] 60%|██████ | 6658/11074 [56:56<36:23, 2.02it/s] 60%|██████ | 6659/11074 [56:56<36:23, 2.02it/s] 60%|██████ | 6660/11074 [56:57<36:22, 2.02it/s] 60%|██████ | 6661/11074 [56:57<36:23, 2.02it/s] 60%|██████ | 6662/11074 [56:58<36:20, 2.02it/s] 60%|██████ | 6663/11074 [56:58<36:19, 2.02it/s] 60%|██████ | 6664/11074 [56:59<36:20, 2.02it/s] 60%|██████ | 6665/11074 [56:59<36:19, 2.02it/s] 60%|██████ | 6666/11074 [57:00<36:19, 2.02it/s] 60%|██████ | 6667/11074 [57:00<36:18, 2.02it/s] 60%|██████ | 6668/11074 [57:01<36:19, 2.02it/s] 60%|██████ | 6669/11074 [57:01<36:18, 2.02it/s] 60%|██████ | 6670/11074 [57:02<36:19, 2.02it/s] 60%|██████ | 6671/11074 [57:02<36:16, 2.02it/s] 60%|██████ | 6672/11074 [57:03<36:17, 2.02it/s] 60%|██████ | 6673/11074 [57:03<36:15, 2.02it/s] 60%|██████ | 6674/11074 [57:04<36:14, 2.02it/s] 60%|██████ | 6675/11074 [57:04<36:14, 2.02it/s] {'loss': 3.3523, 'grad_norm': 0.24159778654575348, 'learning_rate': 0.00040847158206090494, 'epoch': 8.43} + 60%|██████ | 6675/11074 [57:04<36:14, 2.02it/s] 60%|██████ | 6676/11074 [57:05<36:18, 2.02it/s] 60%|██████ | 6677/11074 [57:05<36:17, 2.02it/s] 60%|██████ | 6678/11074 [57:06<36:17, 2.02it/s] 60%|██████ | 6679/11074 [57:06<36:17, 2.02it/s] 60%|██████ | 6680/11074 [57:07<36:15, 2.02it/s] 60%|██████ | 6681/11074 [57:07<36:13, 2.02it/s] 60%|██████ | 6682/11074 [57:08<36:13, 2.02it/s] 60%|██████ | 6683/11074 [57:08<36:13, 2.02it/s] 60%|██████ | 6684/11074 [57:09<36:11, 2.02it/s] 60%|██████ | 6685/11074 [57:09<36:11, 2.02it/s] 60%|██████ | 6686/11074 [57:10<36:10, 2.02it/s] 60%|██████ | 6687/11074 [57:10<36:13, 2.02it/s] 60%|██████ | 6688/11074 [57:11<36:09, 2.02it/s] 60%|██████ | 6689/11074 [57:11<36:12, 2.02it/s] 60%|██████ | 6690/11074 [57:12<36:08, 2.02it/s] 60%|██████ | 6691/11074 [57:12<36:08, 2.02it/s] 60%|██████ | 6692/11074 [57:13<36:04, 2.02it/s] 60%|██████ | 6693/11074 [57:13<36:06, 2.02it/s] 60%|██████ | 6694/11074 [57:14<36:02, 2.03it/s] 60%|██████ | 6695/11074 [57:14<36:03, 2.02it/s] 60%|██████ | 6696/11074 [57:15<36:02, 2.02it/s] 60%|██████ | 6697/11074 [57:15<36:03, 2.02it/s] 60%|██████ | 6698/11074 [57:16<36:03, 2.02it/s] 60%|██████ | 6699/11074 [57:16<36:04, 2.02it/s] 61%|██████ | 6700/11074 [57:17<36:03, 2.02it/s]{'loss': 3.3539, 'grad_norm': 0.22557418048381805, 'learning_rate': 0.00040460065963980553, 'epoch': 8.46} + 61%|██████ | 6700/11074 [57:17<36:03, 2.02it/s] 61%|██████ | 6701/11074 [57:17<36:06, 2.02it/s] 61%|██████ | 6702/11074 [57:18<36:04, 2.02it/s] 61%|██████ | 6703/11074 [57:18<36:05, 2.02it/s] 61%|██████ | 6704/11074 [57:19<36:03, 2.02it/s] 61%|██████ | 6705/11074 [57:19<36:02, 2.02it/s] 61%|██████ | 6706/11074 [57:20<36:01, 2.02it/s] 61%|██████ | 6707/11074 [57:20<36:02, 2.02it/s] 61%|██████ | 6708/11074 [57:21<36:00, 2.02it/s] 61%|██████ | 6709/11074 [57:21<35:59, 2.02it/s] 61%|██████ | 6710/11074 [57:22<35:59, 2.02it/s] 61%|██████ | 6711/11074 [57:22<35:59, 2.02it/s] 61%|██████ | 6712/11074 [57:23<35:56, 2.02it/s] 61%|██████ | 6713/11074 [57:23<35:57, 2.02it/s] 61%|██████ | 6714/11074 [57:24<35:57, 2.02it/s] 61%|██████ | 6715/11074 [57:24<35:58, 2.02it/s] 61%|██████ | 6716/11074 [57:25<35:55, 2.02it/s] 61%|██████ | 6717/11074 [57:25<35:54, 2.02it/s] 61%|██████ | 6718/11074 [57:26<35:53, 2.02it/s] 61%|██████ | 6719/11074 [57:26<35:54, 2.02it/s] 61%|██████ | 6720/11074 [57:27<35:51, 2.02it/s] 61%|██████ | 6721/11074 [57:27<35:53, 2.02it/s] 61%|██████ | 6722/11074 [57:28<35:50, 2.02it/s] 61%|██████ | 6723/11074 [57:28<35:49, 2.02it/s] 61%|██████ | 6724/11074 [57:28<35:49, 2.02it/s] 61%|██████ | 6725/11074 [57:29<35:50, 2.02it/s]{'loss': 3.3676, 'grad_norm': 0.22192180156707764, 'learning_rate': 0.00040073566212002075, 'epoch': 8.5} + 61%|██████ | 6725/11074 [57:29<35:50, 2.02it/s] 61%|██████ | 6726/11074 [57:29<35:51, 2.02it/s] 61%|██████ | 6727/11074 [57:30<35:49, 2.02it/s] 61%|██████ | 6728/11074 [57:30<35:50, 2.02it/s] 61%|██████ | 6729/11074 [57:31<35:49, 2.02it/s] 61%|██████ | 6730/11074 [57:31<35:46, 2.02it/s] 61%|██████ | 6731/11074 [57:32<35:47, 2.02it/s] 61%|██████ | 6732/11074 [57:32<35:45, 2.02it/s] 61%|██████ | 6733/11074 [57:33<35:46, 2.02it/s] 61%|██████ | 6734/11074 [57:33<35:44, 2.02it/s] 61%|██████ | 6735/11074 [57:34<35:47, 2.02it/s] 61%|██████ | 6736/11074 [57:34<35:45, 2.02it/s] 61%|██████ | 6737/11074 [57:35<35:46, 2.02it/s] 61%|██████ | 6738/11074 [57:35<35:46, 2.02it/s] 61%|██████ | 6739/11074 [57:36<35:44, 2.02it/s] 61%|██████ | 6740/11074 [57:36<35:45, 2.02it/s] 61%|██████ | 6741/11074 [57:37<35:44, 2.02it/s] 61%|██████ | 6742/11074 [57:37<35:43, 2.02it/s] 61%|██████ | 6743/11074 [57:38<35:41, 2.02it/s] 61%|██████ | 6744/11074 [57:38<35:42, 2.02it/s] 61%|██████ | 6745/11074 [57:39<35:41, 2.02it/s] 61%|██████ | 6746/11074 [57:39<35:39, 2.02it/s] 61%|██████ | 6747/11074 [57:40<35:39, 2.02it/s] 61%|██████ | 6748/11074 [57:40<35:36, 2.02it/s] 61%|██████ | 6749/11074 [57:41<35:37, 2.02it/s] 61%|██████ | 6750/11074 [57:41<35:35, 2.02it/s]{'loss': 3.3597, 'grad_norm': 0.2214174121618271, 'learning_rate': 0.00039687682954229743, 'epoch': 8.53} + 61%|███��██ | 6750/11074 [57:41<35:35, 2.02it/s] 61%|██████ | 6751/11074 [57:42<35:38, 2.02it/s] 61%|██████ | 6752/11074 [57:42<35:36, 2.02it/s] 61%|██████ | 6753/11074 [57:43<35:38, 2.02it/s] 61%|██████ | 6754/11074 [57:43<35:36, 2.02it/s] 61%|██████ | 6755/11074 [57:44<35:37, 2.02it/s] 61%|██████ | 6756/11074 [57:44<35:34, 2.02it/s] 61%|██████ | 6757/11074 [57:45<35:36, 2.02it/s] 61%|██████ | 6758/11074 [57:45<35:32, 2.02it/s] 61%|██████ | 6759/11074 [57:46<35:35, 2.02it/s] 61%|██████ | 6760/11074 [57:46<35:35, 2.02it/s] 61%|██████ | 6761/11074 [57:47<35:36, 2.02it/s] 61%|██████ | 6762/11074 [57:47<35:33, 2.02it/s] 61%|██████ | 6763/11074 [57:48<35:34, 2.02it/s] 61%|██████ | 6764/11074 [57:48<35:32, 2.02it/s] 61%|██████ | 6765/11074 [57:49<35:33, 2.02it/s] 61%|██████ | 6766/11074 [57:49<35:32, 2.02it/s] 61%|██████ | 6767/11074 [57:50<35:31, 2.02it/s] 61%|██████ | 6768/11074 [57:50<35:32, 2.02it/s] 61%|██████ | 6769/11074 [57:51<35:32, 2.02it/s] 61%|██████ | 6770/11074 [57:51<35:30, 2.02it/s] 61%|██████ | 6771/11074 [57:52<35:29, 2.02it/s] 61%|██████ | 6772/11074 [57:52<35:29, 2.02it/s] 61%|██████ | 6773/11074 [57:53<35:27, 2.02it/s] 61%|██████ | 6774/11074 [57:53<35:27, 2.02it/s] 61%|██████ | 6775/11074 [57:54<35:27, 2.02it/s] {'loss': 3.3656, 'grad_norm': 0.22992229461669922, 'learning_rate': 0.00039302440156450036, 'epoch': 8.56} + 61%|██████ | 6775/11074 [57:54<35:27, 2.02it/s] 61%|██████ | 6776/11074 [57:54<35:28, 2.02it/s] 61%|██████ | 6777/11074 [57:55<35:28, 2.02it/s] 61%|██████ | 6778/11074 [57:55<35:25, 2.02it/s] 61%|██████ | 6779/11074 [57:56<35:25, 2.02it/s] 61%|██████ | 6780/11074 [57:56<35:24, 2.02it/s] 61%|██████ | 6781/11074 [57:57<35:23, 2.02it/s] 61%|██████ | 6782/11074 [57:57<35:20, 2.02it/s] 61%|██████▏ | 6783/11074 [57:58<35:21, 2.02it/s] 61%|██████▏ | 6784/11074 [57:58<35:22, 2.02it/s] 61%|██████▏ | 6785/11074 [57:59<35:22, 2.02it/s] 61%|██████▏ | 6786/11074 [57:59<35:20, 2.02it/s] 61%|██████▏ | 6787/11074 [58:00<35:20, 2.02it/s] 61%|██████▏ | 6788/11074 [58:00<35:18, 2.02it/s] 61%|██████▏ | 6789/11074 [58:01<35:20, 2.02it/s] 61%|██████▏ | 6790/11074 [58:01<35:17, 2.02it/s] 61%|██████▏ | 6791/11074 [58:02<35:17, 2.02it/s] 61%|██████▏ | 6792/11074 [58:02<35:16, 2.02it/s] 61%|██████▏ | 6793/11074 [58:03<35:17, 2.02it/s] 61%|██████▏ | 6794/11074 [58:03<35:16, 2.02it/s] 61%|██████▏ | 6795/11074 [58:04<35:17, 2.02it/s] 61%|██████▏ | 6796/11074 [58:04<35:15, 2.02it/s] 61%|██████▏ | 6797/11074 [58:05<35:14, 2.02it/s] 61%|██████▏ | 6798/11074 [58:05<35:14, 2.02it/s] 61%|██████▏ | 6799/11074 [58:06<35:12, 2.02it/s] 61%|██████▏ | 6800/11074 [58:06<35:12, 2.02it/s] {'loss': 3.3653, 'grad_norm': 0.22503212094306946, 'learning_rate': 0.00038917861744672803, 'epoch': 8.59} + 61%|██████▏ | 6800/11074 [58:06<35:12, 2.02it/s] 61%|██████▏ | 6801/11074 [58:07<35:15, 2.02it/s] 61%|██████▏ | 6802/11074 [58:07<35:15, 2.02it/s] 61%|██████▏ | 6803/11074 [58:08<35:13, 2.02it/s] 61%|██████▏ | 6804/11074 [58:08<35:12, 2.02it/s] 61%|██████▏ | 6805/11074 [58:09<35:09, 2.02it/s] 61%|██████▏ | 6806/11074 [58:09<35:11, 2.02it/s] 61%|██████▏ | 6807/11074 [58:10<35:08, 2.02it/s] 61%|██████▏ | 6808/11074 [58:10<35:10, 2.02it/s] 61%|██████▏ | 6809/11074 [58:11<35:07, 2.02it/s] 61%|██████▏ | 6810/11074 [58:11<35:09, 2.02it/s] 62%|██████▏ | 6811/11074 [58:12<35:06, 2.02it/s] 62%|██████▏ | 6812/11074 [58:12<35:05, 2.02it/s] 62%|██████▏ | 6813/11074 [58:13<35:05, 2.02it/s] 62%|██████▏ | 6814/11074 [58:13<35:05, 2.02it/s] 62%|██████▏ | 6815/11074 [58:14<35:05, 2.02it/s] 62%|██████▏ | 6816/11074 [58:14<35:05, 2.02it/s] 62%|██████▏ | 6817/11074 [58:15<35:06, 2.02it/s] 62%|██████▏ | 6818/11074 [58:15<35:05, 2.02it/s] 62%|██████▏ | 6819/11074 [58:15<35:07, 2.02it/s] 62%|██████▏ | 6820/11074 [58:16<35:04, 2.02it/s] 62%|██████▏ | 6821/11074 [58:16<35:04, 2.02it/s] 62%|██████▏ | 6822/11074 [58:17<35:03, 2.02it/s] 62%|██████▏ | 6823/11074 [58:17<35:03, 2.02it/s] 62%|██████▏ | 6824/11074 [58:18<35:02, 2.02it/s] 62%|██████▏ | 6825/11074 [58:18<35:02, 2.02it/s]{'loss': 3.368, 'grad_norm': 0.22349414229393005, 'learning_rate': 0.00038533971603645366, 'epoch': 8.62} + 62%|██████▏ | 6825/11074 [58:18<35:02, 2.02it/s] 62%|██████▏ | 6826/11074 [58:19<35:03, 2.02it/s] 62%|██████▏ | 6827/11074 [58:19<35:04, 2.02it/s] 62%|██████▏ | 6828/11074 [58:20<35:01, 2.02it/s] 62%|██████▏ | 6829/11074 [58:20<35:01, 2.02it/s] 62%|██████▏ | 6830/11074 [58:21<34:58, 2.02it/s] 62%|██████▏ | 6831/11074 [58:21<34:59, 2.02it/s] 62%|██████▏ | 6832/11074 [58:22<34:58, 2.02it/s] 62%|██████▏ | 6833/11074 [58:22<34:56, 2.02it/s] 62%|██████▏ | 6834/11074 [58:23<34:56, 2.02it/s] 62%|██████▏ | 6835/11074 [58:23<34:56, 2.02it/s] 62%|██████▏ | 6836/11074 [58:24<34:57, 2.02it/s] 62%|██████▏ | 6837/11074 [58:24<34:55, 2.02it/s] 62%|██████▏ | 6838/11074 [58:25<34:56, 2.02it/s] 62%|██████▏ | 6839/11074 [58:25<34:55, 2.02it/s] 62%|██████▏ | 6840/11074 [58:26<34:55, 2.02it/s] 62%|██████▏ | 6841/11074 [58:26<34:54, 2.02it/s] 62%|██████▏ | 6842/11074 [58:27<34:53, 2.02it/s] 62%|██████▏ | 6843/11074 [58:27<34:55, 2.02it/s] 62%|██████▏ | 6844/11074 [58:28<34:53, 2.02it/s] 62%|██████▏ | 6845/11074 [58:28<34:52, 2.02it/s] 62%|██████▏ | 6846/11074 [58:29<34:50, 2.02it/s] 62%|██████▏ | 6847/11074 [58:29<34:49, 2.02it/s] 62%|██████▏ | 6848/11074 [58:30<34:47, 2.02it/s] 62%|██████▏ | 6849/11074 [58:30<34:46, 2.02it/s] 62%|██████▏ | 6850/11074 [58:31<34:46, 2.02it/s] {'loss': 3.3679, 'grad_norm': 0.22241181135177612, 'learning_rate': 0.00038150793575369063, 'epoch': 8.65} + 62%|██████▏ | 6850/11074 [58:31<34:46, 2.02it/s] 62%|██████▏ | 6851/11074 [58:31<34:49, 2.02it/s] 62%|██████▏ | 6852/11074 [58:32<34:48, 2.02it/s] 62%|██████▏ | 6853/11074 [58:32<34:45, 2.02it/s] 62%|██████▏ | 6854/11074 [58:33<34:45, 2.02it/s] 62%|██████▏ | 6855/11074 [58:33<34:44, 2.02it/s] 62%|██████▏ | 6856/11074 [58:34<34:46, 2.02it/s] 62%|██████▏ | 6857/11074 [58:34<34:43, 2.02it/s] 62%|██████▏ | 6858/11074 [58:35<34:44, 2.02it/s] 62%|██████▏ | 6859/11074 [58:35<34:41, 2.03it/s] 62%|██████▏ | 6860/11074 [58:36<34:41, 2.02it/s] 62%|██████▏ | 6861/11074 [58:36<34:40, 2.02it/s] 62%|██████▏ | 6862/11074 [58:37<34:39, 2.03it/s] 62%|██████▏ | 6863/11074 [58:37<34:40, 2.02it/s] 62%|██████▏ | 6864/11074 [58:38<34:41, 2.02it/s] 62%|██████▏ | 6865/11074 [58:38<34:41, 2.02it/s] 62%|██████▏ | 6866/11074 [58:39<34:44, 2.02it/s] 62%|██████▏ | 6867/11074 [58:39<34:44, 2.02it/s] 62%|██████▏ | 6868/11074 [58:40<34:43, 2.02it/s] 62%|██████▏ | 6869/11074 [58:40<34:42, 2.02it/s] 62%|██████▏ | 6870/11074 [58:41<34:41, 2.02it/s] 62%|██████▏ | 6871/11074 [58:41<34:37, 2.02it/s] 62%|██████▏ | 6872/11074 [58:42<34:38, 2.02it/s] 62%|██████▏ | 6873/11074 [58:42<34:35, 2.02it/s] 62%|██████▏ | 6874/11074 [58:43<34:36, 2.02it/s] 62%|██████▏ | 6875/11074 [58:43<34:34, 2.02it/s] {'loss': 3.3735, 'grad_norm': 0.23530688881874084, 'learning_rate': 0.0003776835145761854, 'epoch': 8.69} + 62%|██████▏ | 6875/11074 [58:43<34:34, 2.02it/s] 62%|██████▏ | 6876/11074 [58:44<34:36, 2.02it/s] 62%|██████▏ | 6877/11074 [58:44<34:35, 2.02it/s] 62%|██████▏ | 6878/11074 [58:45<34:35, 2.02it/s] 62%|██████▏ | 6879/11074 [58:45<34:35, 2.02it/s] 62%|██████▏ | 6880/11074 [58:46<34:34, 2.02it/s] 62%|██████▏ | 6881/11074 [58:46<34:35, 2.02it/s] 62%|██████▏ | 6882/11074 [58:47<34:34, 2.02it/s] 62%|██████▏ | 6883/11074 [58:47<34:33, 2.02it/s] 62%|██████▏ | 6884/11074 [58:48<34:31, 2.02it/s] 62%|██████▏ | 6885/11074 [58:48<34:32, 2.02it/s] 62%|██████▏ | 6886/11074 [58:49<34:29, 2.02it/s] 62%|██████▏ | 6887/11074 [58:49<34:30, 2.02it/s] 62%|██████▏ | 6888/11074 [58:50<34:28, 2.02it/s] 62%|██████▏ | 6889/11074 [58:50<34:28, 2.02it/s] 62%|██████▏ | 6890/11074 [58:51<34:28, 2.02it/s] 62%|██████▏ | 6891/11074 [58:51<34:27, 2.02it/s] 62%|██████▏ | 6892/11074 [58:52<34:26, 2.02it/s] 62%|██████▏ | 6893/11074 [58:52<34:25, 2.02it/s] 62%|██████▏ | 6894/11074 [58:53<34:25, 2.02it/s] 62%|██████▏ | 6895/11074 [58:53<34:25, 2.02it/s] 62%|██████▏ | 6896/11074 [58:54<34:24, 2.02it/s] 62%|██████▏ | 6897/11074 [58:54<34:24, 2.02it/s] 62%|██████▏ | 6898/11074 [58:55<34:24, 2.02it/s] 62%|██████▏ | 6899/11074 [58:55<34:20, 2.03it/s] 62%|██████▏ | 6900/11074 [58:56<34:21, 2.02it/s]{'loss': 3.3663, 'grad_norm': 0.23676970601081848, 'learning_rate': 0.0003738666900246377, 'epoch': 8.72} + 62%|██████▏ | 6900/11074 [58:56<34:21, 2.02it/s] 62%|██████▏ | 6901/11074 [58:56<34:21, 2.02it/s] 62%|██████▏ | 6902/11074 [58:57<34:23, 2.02it/s] 62%|██████▏ | 6903/11074 [58:57<34:21, 2.02it/s] 62%|██████▏ | 6904/11074 [58:58<34:21, 2.02it/s] 62%|██████▏ | 6905/11074 [58:58<34:18, 2.03it/s] 62%|██████▏ | 6906/11074 [58:59<34:20, 2.02it/s] 62%|██████▏ | 6907/11074 [58:59<34:16, 2.03it/s] 62%|██████▏ | 6908/11074 [58:59<34:17, 2.03it/s] 62%|██████▏ | 6909/11074 [59:00<34:16, 2.03it/s] 62%|██████▏ | 6910/11074 [59:00<34:14, 2.03it/s] 62%|██████▏ | 6911/11074 [59:01<34:15, 2.03it/s] 62%|██████▏ | 6912/11074 [59:01<34:15, 2.02it/s] 62%|██████▏ | 6913/11074 [59:02<34:16, 2.02it/s] 62%|██████▏ | 6914/11074 [59:02<34:14, 2.02it/s] 62%|██████▏ | 6915/11074 [59:03<34:16, 2.02it/s] 62%|██████▏ | 6916/11074 [59:03<34:13, 2.02it/s] 62%|██████▏ | 6917/11074 [59:04<34:16, 2.02it/s] 62%|██████▏ | 6918/11074 [59:04<34:12, 2.02it/s] 62%|██████▏ | 6919/11074 [59:05<34:14, 2.02it/s] 62%|██████▏ | 6920/11074 [59:05<34:11, 2.02it/s] 62%|██████▏ | 6921/11074 [59:06<34:11, 2.02it/s] 63%|██████▎ | 6922/11074 [59:06<34:10, 2.03it/s] 63%|██████▎ | 6923/11074 [59:07<34:10, 2.02it/s] 63%|██████▎ | 6924/11074 [59:07<34:09, 2.02it/s] 63%|██████▎ | 6925/11074 [59:08<34:08, 2.03it/s]{'loss': 3.3664, 'grad_norm': 0.22845487296581268, 'learning_rate': 0.0003700576991479486, 'epoch': 8.75} + 63%|██████▎ | 6925/11074 [59:08<34:08, 2.03it/s] 63%|██████▎ | 6926/11074 [59:08<34:12, 2.02it/s] 63%|██████▎ | 6927/11074 [59:09<34:08, 2.02it/s] 63%|██████▎ | 6928/11074 [59:09<34:09, 2.02it/s] 63%|██████▎ | 6929/11074 [59:10<34:05, 2.03it/s] 63%|██████▎ | 6930/11074 [59:10<34:05, 2.03it/s] 63%|██████▎ | 6931/11074 [59:11<34:06, 2.02it/s] 63%|██████▎ | 6932/11074 [59:11<34:05, 2.03it/s] 63%|██████▎ | 6933/11074 [59:12<34:06, 2.02it/s] 63%|██████▎ | 6934/11074 [59:12<34:08, 2.02it/s] 63%|██████▎ | 6935/11074 [59:13<34:07, 2.02it/s] 63%|██████▎ | 6936/11074 [59:13<34:07, 2.02it/s] 63%|██████▎ | 6937/11074 [59:14<34:06, 2.02it/s] 63%|██████▎ | 6938/11074 [59:14<34:04, 2.02it/s] 63%|██████▎ | 6939/11074 [59:15<34:03, 2.02it/s] 63%|██████▎ | 6940/11074 [59:15<34:01, 2.02it/s] 63%|██████▎ | 6941/11074 [59:16<34:02, 2.02it/s] 63%|██████▎ | 6942/11074 [59:16<33:59, 2.03it/s] 63%|██████▎ | 6943/11074 [59:17<34:00, 2.02it/s] 63%|██████▎ | 6944/11074 [59:17<33:59, 2.03it/s] 63%|██████▎ | 6945/11074 [59:18<33:59, 2.02it/s] 63%|██████▎ | 6946/11074 [59:18<34:00, 2.02it/s] 63%|██████▎ | 6947/11074 [59:19<33:58, 2.02it/s] 63%|██████▎ | 6948/11074 [59:19<33:58, 2.02it/s] 63%|██████▎ | 6949/11074 [59:20<33:55, 2.03it/s] 63%|██████▎ | 6950/11074 [59:20<33:57, 2.02it/s]{'loss': 3.3747, 'grad_norm': 0.227634996175766, 'learning_rate': 0.00036625677850849874, 'epoch': 8.78} + 63%|██████▎ | 6950/11074 [59:20<33:57, 2.02it/s] 63%|██████▎ | 6951/11074 [59:21<34:05, 2.02it/s] 63%|██████▎ | 6952/11074 [59:21<34:02, 2.02it/s] 63%|██████▎ | 6953/11074 [59:22<33:59, 2.02it/s] 63%|██████▎ | 6954/11074 [59:22<33:58, 2.02it/s] 63%|██████▎ | 6955/11074 [59:23<33:57, 2.02it/s] 63%|██████▎ | 6956/11074 [59:23<33:57, 2.02it/s] 63%|██████▎ | 6957/11074 [59:24<33:54, 2.02it/s] 63%|██████▎ | 6958/11074 [59:24<33:53, 2.02it/s] 63%|██████▎ | 6959/11074 [59:25<33:52, 2.02it/s] 63%|██████▎ | 6960/11074 [59:25<33:55, 2.02it/s] 63%|██████▎ | 6961/11074 [59:26<33:52, 2.02it/s] 63%|██████▎ | 6962/11074 [59:26<33:52, 2.02it/s] 63%|██████▎ | 6963/11074 [59:27<33:51, 2.02it/s] 63%|██████▎ | 6964/11074 [59:27<33:51, 2.02it/s] 63%|██████▎ | 6965/11074 [59:28<33:50, 2.02it/s] 63%|██████▎ | 6966/11074 [59:28<33:50, 2.02it/s] 63%|██████▎ | 6967/11074 [59:29<33:50, 2.02it/s] 63%|██████▎ | 6968/11074 [59:29<33:50, 2.02it/s] 63%|██████▎ | 6969/11074 [59:30<33:49, 2.02it/s] 63%|██████▎ | 6970/11074 [59:30<33:49, 2.02it/s] 63%|██████▎ | 6971/11074 [59:31<33:49, 2.02it/s] 63%|██████▎ | 6972/11074 [59:31<33:49, 2.02it/s] 63%|██████▎ | 6973/11074 [59:32<33:49, 2.02it/s] 63%|██████▎ | 6974/11074 [59:32<36:43, 1.86it/s] 63%|██████▎ | 6975/11074 [59:33<35:51, 1.91it/s] {'loss': 3.3679, 'grad_norm': 0.22947275638580322, 'learning_rate': 0.00036246416416745573, 'epoch': 8.81} + 63%|██████▎ | 6975/11074 [59:33<35:51, 1.91it/s] 63%|██████▎ | 6976/11074 [59:33<35:15, 1.94it/s] 63%|██████▎ | 6977/11074 [59:34<34:48, 1.96it/s] 63%|██████▎ | 6978/11074 [59:34<34:30, 1.98it/s] 63%|██████▎ | 6979/11074 [59:35<34:15, 1.99it/s] 63%|██████▎ | 6980/11074 [59:35<34:03, 2.00it/s] 63%|██████▎ | 6981/11074 [59:36<33:59, 2.01it/s] 63%|██████▎ | 6982/11074 [59:36<33:52, 2.01it/s] 63%|██████▎ | 6983/11074 [59:37<33:50, 2.01it/s] 63%|██████▎ | 6984/11074 [59:37<33:45, 2.02it/s] 63%|██████▎ | 6985/11074 [59:38<33:43, 2.02it/s] 63%|██████▎ | 6986/11074 [59:38<33:41, 2.02it/s] 63%|██████▎ | 6987/11074 [59:39<33:39, 2.02it/s] 63%|██████▎ | 6988/11074 [59:39<33:39, 2.02it/s] 63%|██████▎ | 6989/11074 [59:40<33:37, 2.02it/s] 63%|██████▎ | 6990/11074 [59:40<33:38, 2.02it/s] 63%|██████▎ | 6991/11074 [59:41<33:35, 2.03it/s] 63%|██████▎ | 6992/11074 [59:41<33:36, 2.02it/s] 63%|██████▎ | 6993/11074 [59:42<33:35, 2.02it/s] 63%|██████▎ | 6994/11074 [59:42<33:34, 2.02it/s] 63%|██████▎ | 6995/11074 [59:43<33:34, 2.02it/s] 63%|██████▎ | 6996/11074 [59:43<33:33, 2.03it/s] 63%|██████▎ | 6997/11074 [59:44<33:34, 2.02it/s] 63%|██████▎ | 6998/11074 [59:44<33:32, 2.02it/s] 63%|██████▎ | 6999/11074 [59:45<33:33, 2.02it/s] 63%|██████▎ | 7000/11074 [59:45<33:31, 2.03it/s] {'loss': 3.3742, 'grad_norm': 0.22470520436763763, 'learning_rate': 0.00035868009167011383, 'epoch': 8.84} + 63%|██████▎ | 7000/11074 [59:45<33:31, 2.03it/s] 63%|██████▎ | 7001/11074 [59:46<33:35, 2.02it/s] 63%|██████▎ | 7002/11074 [59:46<33:33, 2.02it/s] 63%|██████▎ | 7003/11074 [59:47<33:34, 2.02it/s] 63%|██████▎ | 7004/11074 [59:47<33:33, 2.02it/s] 63%|██████▎ | 7005/11074 [59:48<33:32, 2.02it/s] 63%|██████▎ | 7006/11074 [59:48<33:31, 2.02it/s] 63%|██████▎ | 7007/11074 [59:49<33:32, 2.02it/s] 63%|██████▎ | 7008/11074 [59:49<33:30, 2.02it/s] 63%|██████▎ | 7009/11074 [59:50<33:30, 2.02it/s] 63%|██████▎ | 7010/11074 [59:50<33:27, 2.02it/s] 63%|██████▎ | 7011/11074 [59:51<33:28, 2.02it/s] 63%|██████▎ | 7012/11074 [59:51<33:25, 2.03it/s] 63%|██████▎ | 7013/11074 [59:52<33:25, 2.02it/s] 63%|██████▎ | 7014/11074 [59:52<33:24, 2.02it/s] 63%|██████▎ | 7015/11074 [59:53<33:22, 2.03it/s] 63%|██████▎ | 7016/11074 [59:53<33:24, 2.02it/s] 63%|██████▎ | 7017/11074 [59:54<33:22, 2.03it/s] 63%|██████▎ | 7018/11074 [59:54<33:22, 2.03it/s] 63%|██████▎ | 7019/11074 [59:55<33:22, 2.02it/s] 63%|██████▎ | 7020/11074 [59:55<33:24, 2.02it/s] 63%|██████▎ | 7021/11074 [59:55<33:21, 2.03it/s] 63%|██████▎ | 7022/11074 [59:56<33:22, 2.02it/s] 63%|██████▎ | 7023/11074 [59:56<33:21, 2.02it/s] 63%|██████▎ | 7024/11074 [59:57<33:21, 2.02it/s] 63%|██████▎ | 7025/11074 [59:57<33:20, 2.02it/s] {'loss': 3.3731, 'grad_norm': 0.22383926808834076, 'learning_rate': 0.00035490479603126495, 'epoch': 8.88} + 63%|██████▎ | 7025/11074 [59:57<33:20, 2.02it/s] 63%|██████▎ | 7026/11074 [59:58<33:22, 2.02it/s] 63%|██████▎ | 7027/11074 [59:58<33:20, 2.02it/s] 63%|██████▎ | 7028/11074 [59:59<33:20, 2.02it/s] 63%|██████▎ | 7029/11074 [59:59<33:20, 2.02it/s] 63%|██████▎ | 7030/11074 [1:00:00<33:21, 2.02it/s] 63%|██████▎ | 7031/11074 [1:00:00<33:21, 2.02it/s] 64%|██████▎ | 7032/11074 [1:00:01<33:20, 2.02it/s] 64%|██████▎ | 7033/11074 [1:00:01<33:19, 2.02it/s] 64%|██████▎ | 7034/11074 [1:00:02<33:16, 2.02it/s] 64%|██████▎ | 7035/11074 [1:00:02<33:17, 2.02it/s] 64%|██████▎ | 7036/11074 [1:00:03<33:16, 2.02it/s] 64%|██████▎ | 7037/11074 [1:00:03<33:15, 2.02it/s] 64%|██████▎ | 7038/11074 [1:00:04<33:15, 2.02it/s] 64%|██████▎ | 7039/11074 [1:00:04<33:16, 2.02it/s] 64%|██████▎ | 7040/11074 [1:00:05<33:13, 2.02it/s] 64%|██████▎ | 7041/11074 [1:00:06<36:08, 1.86it/s] 64%|██████▎ | 7042/11074 [1:00:06<35:14, 1.91it/s] 64%|██████▎ | 7043/11074 [1:00:07<34:35, 1.94it/s] 64%|██████▎ | 7044/11074 [1:00:07<34:10, 1.97it/s] 64%|██████▎ | 7045/11074 [1:00:07<33:53, 1.98it/s] 64%|██████▎ | 7046/11074 [1:00:08<33:39, 1.99it/s] 64%|██████▎ | 7047/11074 [1:00:08<33:30, 2.00it/s] 64%|██████▎ | 7048/11074 [1:00:09<33:23, 2.01it/s] 64%|██████▎ | 7049/11074 [1:00:09<33:17, 2.01it/s] 64%|██████▎ | 7050/11074 [1:00:10<33:14, 2.02it/s]{'loss': 3.3742, 'grad_norm': 0.22696553170681, 'learning_rate': 0.00035113851172060266, 'epoch': 8.91} + 64%|██████▎ | 7050/11074 [1:00:10<33:14, 2.02it/s] 64%|██████▎ | 7051/11074 [1:00:10<33:15, 2.02it/s] 64%|██████▎ | 7052/11074 [1:00:11<33:12, 2.02it/s] 64%|██████▎ | 7053/11074 [1:00:11<33:09, 2.02it/s] 64%|██████▎ | 7054/11074 [1:00:12<33:09, 2.02it/s] 64%|██████▎ | 7055/11074 [1:00:12<33:08, 2.02it/s] 64%|██████▎ | 7056/11074 [1:00:13<33:07, 2.02it/s] 64%|██████▎ | 7057/11074 [1:00:13<33:06, 2.02it/s] 64%|██████▎ | 7058/11074 [1:00:14<33:05, 2.02it/s] 64%|██████▎ | 7059/11074 [1:00:14<33:02, 2.02it/s] 64%|██████▍ | 7060/11074 [1:00:15<33:03, 2.02it/s] 64%|██████▍ | 7061/11074 [1:00:15<33:01, 2.02it/s] 64%|██████▍ | 7062/11074 [1:00:16<33:01, 2.02it/s] 64%|██████▍ | 7063/11074 [1:00:16<33:01, 2.02it/s] 64%|██████▍ | 7064/11074 [1:00:17<33:01, 2.02it/s] 64%|██████▍ | 7065/11074 [1:00:17<33:01, 2.02it/s] 64%|██████▍ | 7066/11074 [1:00:18<33:01, 2.02it/s] 64%|██████▍ | 7067/11074 [1:00:18<33:01, 2.02it/s] 64%|██████▍ | 7068/11074 [1:00:19<33:01, 2.02it/s] 64%|██████▍ | 7069/11074 [1:00:19<32:59, 2.02it/s] 64%|██████▍ | 7070/11074 [1:00:20<32:59, 2.02it/s] 64%|██████▍ | 7071/11074 [1:00:20<32:59, 2.02it/s] 64%|██████▍ | 7072/11074 [1:00:21<33:00, 2.02it/s] 64%|██████▍ | 7073/11074 [1:00:21<32:59, 2.02it/s] 64%|██████▍ | 7074/11074 [1:00:22<32:58, 2.02it/s] 64%|██████▍ | 7075/11074 [1:00:22<32:57, 2.02it/s] {'loss': 3.3709, 'grad_norm': 0.22354719042778015, 'learning_rate': 0.0003473814726481599, 'epoch': 8.94} + 64%|██████▍ | 7075/11074 [1:00:22<32:57, 2.02it/s] 64%|██████▍ | 7076/11074 [1:00:23<33:00, 2.02it/s] 64%|██████▍ | 7077/11074 [1:00:23<32:57, 2.02it/s] 64%|██████▍ | 7078/11074 [1:00:24<32:57, 2.02it/s] 64%|██████▍ | 7079/11074 [1:00:24<32:56, 2.02it/s] 64%|██████▍ | 7080/11074 [1:00:25<32:55, 2.02it/s] 64%|██████▍ | 7081/11074 [1:00:25<32:55, 2.02it/s] 64%|██████▍ | 7082/11074 [1:00:26<32:54, 2.02it/s] 64%|██████▍ | 7083/11074 [1:00:26<32:52, 2.02it/s] 64%|██████▍ | 7084/11074 [1:00:27<32:51, 2.02it/s] 64%|██████▍ | 7085/11074 [1:00:27<32:51, 2.02it/s] 64%|██████▍ | 7086/11074 [1:00:28<32:49, 2.03it/s] 64%|███��██▍ | 7087/11074 [1:00:28<32:50, 2.02it/s] 64%|██████▍ | 7088/11074 [1:00:29<32:46, 2.03it/s] 64%|██████▍ | 7089/11074 [1:00:29<32:48, 2.02it/s] 64%|██████▍ | 7090/11074 [1:00:30<32:49, 2.02it/s] 64%|██████▍ | 7091/11074 [1:00:30<32:49, 2.02it/s] 64%|██████▍ | 7092/11074 [1:00:31<32:48, 2.02it/s] 64%|██████▍ | 7093/11074 [1:00:31<32:49, 2.02it/s] 64%|██████▍ | 7094/11074 [1:00:32<32:46, 2.02it/s] 64%|██████▍ | 7095/11074 [1:00:32<32:47, 2.02it/s] 64%|██████▍ | 7096/11074 [1:00:33<32:46, 2.02it/s] 64%|██████▍ | 7097/11074 [1:00:33<32:46, 2.02it/s] 64%|██████▍ | 7098/11074 [1:00:34<32:46, 2.02it/s] 64%|██████▍ | 7099/11074 [1:00:34<32:46, 2.02it/s] 64%|██████▍ | 7100/11074 [1:00:35<32:46, 2.02it/s]{'loss': 3.3739, 'grad_norm': 0.22911973297595978, 'learning_rate': 0.0003436339121497822, 'epoch': 8.97} + 64%|██████▍ | 7100/11074 [1:00:35<32:46, 2.02it/s] 64%|██████▍ | 7101/11074 [1:00:35<32:48, 2.02it/s] 64%|██████▍ | 7102/11074 [1:00:36<32:46, 2.02it/s] 64%|██████▍ | 7103/11074 [1:00:36<32:44, 2.02it/s] 64%|██████▍ | 7104/11074 [1:00:37<32:43, 2.02it/s] 64%|██████▍ | 7105/11074 [1:00:37<32:45, 2.02it/s] 64%|██████▍ | 7106/11074 [1:00:38<32:41, 2.02it/s] 64%|██████▍ | 7107/11074 [1:00:38<32:42, 2.02it/s] 64%|██████▍ | 7108/11074 [1:00:39<32:41, 2.02it/s] 64%|██████▍ | 7109/11074 [1:00:39<32:40, 2.02it/s] 64%|██████▍ | 7110/11074 [1:00:40<32:38, 2.02it/s] 64%|██████▍ | 7111/11074 [1:00:40<32:35, 2.03it/s] 64%|██████▍ | 7112/11074 [1:00:41<32:37, 2.02it/s] 64%|██████▍ | 7113/11074 [1:00:41<32:33, 2.03it/s] 64%|██████▍ | 7114/11074 [1:00:42<32:34, 2.03it/s] 64%|██████▍ | 7115/11074 [1:00:42<32:34, 2.03it/s] 64%|██████▍ | 7116/11074 [1:00:43<32:34, 2.02it/s] 64%|██████▍ | 7117/11074 [1:00:43<32:33, 2.03it/s] 64%|██████▍ | 7118/11074 [1:00:44<32:34, 2.02it/s] 64%|██████▍ | 7119/11074 [1:00:44<32:33, 2.02it/s] 64%|██████▍ | 7120/11074 [1:00:45<32:31, 2.03it/s] 64%|██████▍ | 7121/11074 [1:00:45<32:33, 2.02it/s] 64%|██████▍ | 7122/11074 [1:00:46<32:32, 2.02it/s] 64%|██████▍ | 7123/11074 [1:00:46<33:21, 1.97it/s] 64%|██████▍ | 7124/11074 [1:00:58<4:20:29, 3.96s/it] 64%|██████▍ | 7125/11074 [1:00:59<3:12:13, 2.92s/it]{'loss': 3.371, 'grad_norm': 0.2374652773141861, 'learning_rate': 0.00033989606297263575, 'epoch': 9.0} + 64%|██████▍ | 7125/11074 [1:00:59<3:12:13, 2.92s/it] 64%|██████▍ | 7126/11074 [1:00:59<2:24:22, 2.19s/it] 64%|██████▍ | 7127/11074 [1:01:00<1:50:48, 1.68s/it] 64%|██████▍ | 7128/11074 [1:01:00<1:27:20, 1.33s/it] 64%|██████▍ | 7129/11074 [1:01:01<1:10:52, 1.08s/it] 64%|██████▍ | 7130/11074 [1:01:01<59:22, 1.11it/s] 64%|██████▍ | 7131/11074 [1:01:02<51:19, 1.28it/s] 64%|██████▍ | 7132/11074 [1:01:02<45:40, 1.44it/s] 64%|██████▍ | 7133/11074 [1:01:03<41:40, 1.58it/s] 64%|██████▍ | 7134/11074 [1:01:03<38:58, 1.68it/s] 64%|██████▍ | 7135/11074 [1:01:04<37:05, 1.77it/s] 64%|██████▍ | 7136/11074 [1:01:04<35:40, 1.84it/s] 64%|██████▍ | 7137/11074 [1:01:05<34:39, 1.89it/s] 64%|██████▍ | 7138/11074 [1:01:05<34:00, 1.93it/s] 64%|██████▍ | 7139/11074 [1:01:06<33:29, 1.96it/s] 64%|██████▍ | 7140/11074 [1:01:06<33:11, 1.98it/s] 64%|██████▍ | 7141/11074 [1:01:07<32:59, 1.99it/s] 64%|██████▍ | 7142/11074 [1:01:07<32:48, 2.00it/s] 65%|██████▍ | 7143/11074 [1:01:08<32:48, 2.00it/s] 65%|██████▍ | 7144/11074 [1:01:08<32:42, 2.00it/s] 65%|██████▍ | 7145/11074 [1:01:09<32:39, 2.01it/s] 65%|██████▍ | 7146/11074 [1:01:09<32:32, 2.01it/s] 65%|██████▍ | 7147/11074 [1:01:10<32:30, 2.01it/s] 65%|██████▍ | 7148/11074 [1:01:10<32:27, 2.02it/s] 65%|██████▍ | 7149/11074 [1:01:11<32:27, 2.02it/s] 65%|██████▍ | 7150/11074 [1:01:11<32:24, 2.02it/s]{'loss': 3.238, 'grad_norm': 0.23618361353874207, 'learning_rate': 0.00033616815726075246, 'epoch': 9.03} + 65%|██████▍ | 7150/11074 [1:01:11<32:24, 2.02it/s] 65%|██████▍ | 7151/11074 [1:01:11<32:32, 2.01it/s] 65%|██████▍ | 7152/11074 [1:01:12<32:28, 2.01it/s] 65%|██████▍ | 7153/11074 [1:01:12<32:23, 2.02it/s] 65%|██████▍ | 7154/11074 [1:01:13<32:21, 2.02it/s] 65%|██████▍ | 7155/11074 [1:01:13<32:18, 2.02it/s] 65%|██████▍ | 7156/11074 [1:01:14<32:18, 2.02it/s] 65%|██████▍ | 7157/11074 [1:01:14<32:15, 2.02it/s] 65%|██████▍ | 7158/11074 [1:01:15<32:15, 2.02it/s] 65%|██████▍ | 7159/11074 [1:01:15<32:13, 2.03it/s] 65%|██████▍ | 7160/11074 [1:01:16<32:12, 2.03it/s] 65%|██████▍ | 7161/11074 [1:01:16<32:11, 2.03it/s] 65%|██████▍ | 7162/11074 [1:01:17<32:08, 2.03it/s] 65%|██████▍ | 7163/11074 [1:01:17<32:09, 2.03it/s] 65%|██████▍ | 7164/11074 [1:01:18<32:08, 2.03it/s] 65%|██████▍ | 7165/11074 [1:01:18<32:09, 2.03it/s] 65%|██████▍ | 7166/11074 [1:01:19<32:07, 2.03it/s] 65%|██████▍ | 7167/11074 [1:01:19<32:08, 2.03it/s] 65%|██████▍ | 7168/11074 [1:01:20<32:08, 2.03it/s] 65%|██████▍ | 7169/11074 [1:01:20<32:06, 2.03it/s] 65%|██████▍ | 7170/11074 [1:01:21<32:06, 2.03it/s] 65%|██████▍ | 7171/11074 [1:01:21<32:05, 2.03it/s] 65%|██████▍ | 7172/11074 [1:01:22<32:08, 2.02it/s] 65%|██████▍ | 7173/11074 [1:01:22<32:06, 2.02it/s] 65%|██████▍ | 7174/11074 [1:01:23<32:06, 2.02it/s] 65%|██████▍ | 7175/11074 [1:01:23<32:05, 2.02it/s] {'loss': 3.2443, 'grad_norm': 0.22908008098602295, 'learning_rate': 0.000332450426540612, 'epoch': 9.07} + 65%|██████▍ | 7175/11074 [1:01:23<32:05, 2.02it/s] 65%|██████▍ | 7176/11074 [1:01:24<32:07, 2.02it/s] 65%|██████▍ | 7177/11074 [1:01:24<32:06, 2.02it/s] 65%|██████▍ | 7178/11074 [1:01:25<32:04, 2.02it/s] 65%|██████▍ | 7179/11074 [1:01:25<32:04, 2.02it/s] 65%|██████▍ | 7180/11074 [1:01:26<32:01, 2.03it/s] 65%|██████▍ | 7181/11074 [1:01:26<32:03, 2.02it/s] 65%|██████▍ | 7182/11074 [1:01:27<32:00, 2.03it/s] 65%|██████▍ | 7183/11074 [1:01:27<32:01, 2.02it/s] 65%|██████▍ | 7184/11074 [1:01:28<31:59, 2.03it/s] 65%|██████▍ | 7185/11074 [1:01:28<32:00, 2.03it/s] 65%|██████▍ | 7186/11074 [1:01:29<31:59, 2.03it/s] 65%|██████▍ | 7187/11074 [1:01:29<31:57, 2.03it/s] 65%|██████▍ | 7188/11074 [1:01:30<31:59, 2.02it/s] 65%|██████▍ | 7189/11074 [1:01:30<32:00, 2.02it/s] 65%|██████▍ | 7190/11074 [1:01:31<32:00, 2.02it/s] 65%|██████▍ | 7191/11074 [1:01:31<31:57, 2.03it/s] 65%|██████▍ | 7192/11074 [1:01:32<31:57, 2.02it/s] 65%|██████▍ | 7193/11074 [1:01:32<31:55, 2.03it/s] 65%|██████▍ | 7194/11074 [1:01:33<31:55, 2.03it/s] 65%|██████▍ | 7195/11074 [1:01:33<31:53, 2.03it/s] 65%|██████▍ | 7196/11074 [1:01:34<31:52, 2.03it/s] 65%|██████▍ | 7197/11074 [1:01:34<31:53, 2.03it/s] 65%|██████▍ | 7198/11074 [1:01:35<31:53, 2.03it/s] 65%|██████▌ | 7199/11074 [1:01:35<31:53, 2.03it/s] 65%|██████▌ | 7200/11074 [1:01:36<31:52, 2.03it/s]{'loss': 3.2534, 'grad_norm': 0.2305447906255722, 'learning_rate': 0.0003287431017067631, 'epoch': 9.1} + 65%|██████▌ | 7200/11074 [1:01:36<31:52, 2.03it/s] 65%|██████▌ | 7201/11074 [1:01:36<31:57, 2.02it/s] 65%|██████▌ | 7202/11074 [1:01:37<31:54, 2.02it/s] 65%|██████▌ | 7203/11074 [1:01:37<31:54, 2.02it/s] 65%|██████▌ | 7204/11074 [1:01:38<31:53, 2.02it/s] 65%|██████▌ | 7205/11074 [1:01:38<31:54, 2.02it/s] 65%|██████▌ | 7206/11074 [1:01:39<31:54, 2.02it/s] 65%|██████▌ | 7207/11074 [1:01:39<31:52, 2.02it/s] 65%|██████▌ | 7208/11074 [1:01:40<31:50, 2.02it/s] 65%|██████▌ | 7209/11074 [1:01:40<31:50, 2.02it/s] 65%|██████▌ | 7210/11074 [1:01:41<31:50, 2.02it/s] 65%|██████▌ | 7211/11074 [1:01:41<31:50, 2.02it/s] 65%|██████▌ | 7212/11074 [1:01:42<31:49, 2.02it/s] 65%|██████▌ | 7213/11074 [1:01:42<31:49, 2.02it/s] 65%|██████▌ | 7214/11074 [1:01:43<31:49, 2.02it/s] 65%|██████▌ | 7215/11074 [1:01:43<31:48, 2.02it/s] 65%|██████▌ | 7216/11074 [1:01:44<31:47, 2.02it/s] 65%|██████▌ | 7217/11074 [1:01:44<31:47, 2.02it/s] 65%|██████▌ | 7218/11074 [1:01:45<31:47, 2.02it/s] 65%|██████▌ | 7219/11074 [1:01:45<31:46, 2.02it/s] 65%|██████▌ | 7220/11074 [1:01:46<31:45, 2.02it/s] 65%|██████▌ | 7221/11074 [1:01:46<31:44, 2.02it/s] 65%|██████▌ | 7222/11074 [1:01:47<31:44, 2.02it/s] 65%|██████▌ | 7223/11074 [1:01:47<31:44, 2.02it/s] 65%|██████▌ | 7224/11074 [1:01:48<31:44, 2.02it/s] 65%|██████▌ | 7225/11074 [1:01:48<31:43, 2.02it/s]{'loss': 3.2564, 'grad_norm': 0.23095867037773132, 'learning_rate': 0.00032504641300748314, 'epoch': 9.13} + 65%|██████▌ | 7225/11074 [1:01:48<31:43, 2.02it/s] 65%|██████▌ | 7226/11074 [1:01:49<31:44, 2.02it/s] 65%|██████▌ | 7227/11074 [1:01:49<31:41, 2.02it/s] 65%|██████▌ | 7228/11074 [1:01:50<31:41, 2.02it/s] 65%|██████▌ | 7229/11074 [1:01:50<31:38, 2.03it/s] 65%|██████▌ | 7230/11074 [1:01:51<31:39, 2.02it/s] 65%|██████▌ | 7231/11074 [1:01:51<31:36, 2.03it/s] 65%|██████▌ | 7232/11074 [1:01:52<31:37, 2.02it/s] 65%|██████▌ | 7233/11074 [1:01:52<31:37, 2.02it/s] 65%|██████▌ | 7234/11074 [1:01:53<31:36, 2.02it/s] 65%|██████▌ | 7235/11074 [1:01:53<31:36, 2.02it/s] 65%|██████▌ | 7236/11074 [1:01:53<31:34, 2.03it/s] 65%|██████▌ | 7237/11074 [1:01:54<31:34, 2.03it/s] 65%|██████▌ | 7238/11074 [1:01:54<31:34, 2.02it/s] 65%|██████▌ | 7239/11074 [1:01:55<31:35, 2.02it/s] 65%|██████▌ | 7240/11074 [1:01:55<31:33, 2.02it/s] 65%|██████▌ | 7241/11074 [1:01:56<31:33, 2.02it/s] 65%|██████▌ | 7242/11074 [1:01:56<31:33, 2.02it/s] 65%|██████▌ | 7243/11074 [1:01:57<31:33, 2.02it/s] 65%|██████▌ | 7244/11074 [1:01:57<31:32, 2.02it/s] 65%|██████▌ | 7245/11074 [1:01:58<31:33, 2.02it/s] 65%|██████▌ | 7246/11074 [1:01:58<31:32, 2.02it/s] 65%|██████▌ | 7247/11074 [1:01:59<31:30, 2.02it/s] 65%|██████▌ | 7248/11074 [1:01:59<31:30, 2.02it/s] 65%|██████▌ | 7249/11074 [1:02:00<31:27, 2.03it/s] 65%|██████▌ | 7250/11074 [1:02:00<31:28, 2.02it/s]{'loss': 3.2607, 'grad_norm': 0.23604585230350494, 'learning_rate': 0.00032136059003047833, 'epoch': 9.16} + 65%|██████▌ | 7250/11074 [1:02:00<31:28, 2.02it/s] 65%|██████▌ | 7251/11074 [1:02:01<31:30, 2.02it/s] 65%|██████▌ | 7252/11074 [1:02:01<31:29, 2.02it/s] 65%|██████▌ | 7253/11074 [1:02:02<31:27, 2.02it/s] 66%|██████▌ | 7254/11074 [1:02:02<31:24, 2.03it/s] 66%|██████▌ | 7255/11074 [1:02:03<31:25, 2.03it/s] 66%|██████▌ | 7256/11074 [1:02:03<31:23, 2.03it/s] 66%|██████▌ | 7257/11074 [1:02:04<31:23, 2.03it/s] 66%|██████▌ | 7258/11074 [1:02:04<31:22, 2.03it/s] 66%|██████▌ | 7259/11074 [1:02:05<31:23, 2.03it/s] 66%|██████▌ | 7260/11074 [1:02:05<31:28, 2.02it/s] 66%|██████▌ | 7261/11074 [1:02:06<31:26, 2.02it/s] 66%|██████▌ | 7262/11074 [1:02:06<31:23, 2.02it/s] 66%|██████▌ | 7263/11074 [1:02:07<31:22, 2.02it/s] 66%|██████▌ | 7264/11074 [1:02:07<31:20, 2.03it/s] 66%|██████▌ | 7265/11074 [1:02:08<31:21, 2.02it/s] 66%|██████▌ | 7266/11074 [1:02:08<31:20, 2.03it/s] 66%|██████▌ | 7267/11074 [1:02:09<31:20, 2.02it/s] 66%|██████▌ | 7268/11074 [1:02:09<31:18, 2.03it/s] 66%|██████▌ | 7269/11074 [1:02:10<31:18, 2.03it/s] 66%|██████▌ | 7270/11074 [1:02:10<31:18, 2.03it/s] 66%|██████▌ | 7271/11074 [1:02:11<31:16, 2.03it/s] 66%|██████▌ | 7272/11074 [1:02:11<31:17, 2.03it/s] 66%|██████▌ | 7273/11074 [1:02:12<31:16, 2.03it/s] 66%|██████▌ | 7274/11074 [1:02:12<31:17, 2.02it/s] 66%|██████▌ | 7275/11074 [1:02:13<31:15, 2.03it/s] {'loss': 3.2684, 'grad_norm': 0.23639388382434845, 'learning_rate': 0.00031768586168862524, 'epoch': 9.19} + 66%|██████▌ | 7275/11074 [1:02:13<31:15, 2.03it/s] 66%|██████▌ | 7276/11074 [1:02:13<31:18, 2.02it/s] 66%|██████▌ | 7277/11074 [1:02:14<31:15, 2.02it/s] 66%|██████▌ | 7278/11074 [1:02:14<31:16, 2.02it/s] 66%|██████▌ | 7279/11074 [1:02:15<31:13, 2.03it/s] 66%|██████▌ | 7280/11074 [1:02:15<31:14, 2.02it/s] 66%|██████▌ | 7281/11074 [1:02:16<31:15, 2.02it/s] 66%|██████▌ | 7282/11074 [1:02:16<31:16, 2.02it/s] 66%|██████▌ | 7283/11074 [1:02:17<31:12, 2.02it/s] 66%|██████▌ | 7284/11074 [1:02:17<31:12, 2.02it/s] 66%|██████▌ | 7285/11074 [1:02:18<31:12, 2.02it/s] 66%|██████▌ | 7286/11074 [1:02:18<31:12, 2.02it/s] 66%|██████▌ | 7287/11074 [1:02:19<31:12, 2.02it/s] 66%|██████▌ | 7288/11074 [1:02:19<31:11, 2.02it/s] 66%|██████▌ | 7289/11074 [1:02:20<31:10, 2.02it/s] 66%|██████▌ | 7290/11074 [1:02:20<31:09, 2.02it/s] 66%|██████▌ | 7291/11074 [1:02:21<31:08, 2.02it/s] 66%|██████▌ | 7292/11074 [1:02:21<31:09, 2.02it/s] 66%|██████▌ | 7293/11074 [1:02:22<31:08, 2.02it/s] 66%|██████▌ | 7294/11074 [1:02:22<31:09, 2.02it/s] 66%|██████▌ | 7295/11074 [1:02:23<31:08, 2.02it/s] 66%|██████▌ | 7296/11074 [1:02:23<31:08, 2.02it/s] 66%|██████▌ | 7297/11074 [1:02:24<31:08, 2.02it/s] 66%|██████▌ | 7298/11074 [1:02:24<31:06, 2.02it/s] 66%|██████▌ | 7299/11074 [1:02:25<31:06, 2.02it/s] 66%|██████▌ | 7300/11074 [1:02:25<31:05, 2.02it/s]{'loss': 3.2719, 'grad_norm': 0.22805973887443542, 'learning_rate': 0.0003140224562057532, 'epoch': 9.22} + 66%|██████▌ | 7300/11074 [1:02:25<31:05, 2.02it/s] 66%|██████▌ | 7301/11074 [1:02:26<31:07, 2.02it/s] 66%|██████▌ | 7302/11074 [1:02:26<31:06, 2.02it/s] 66%|██████▌ | 7303/11074 [1:02:27<31:06, 2.02it/s] 66%|██████▌ | 7304/11074 [1:02:27<31:04, 2.02it/s] 66%|██████▌ | 7305/11074 [1:02:28<31:03, 2.02it/s] 66%|██████▌ | 7306/11074 [1:02:28<31:02, 2.02it/s] 66%|██████▌ | 7307/11074 [1:02:29<31:03, 2.02it/s] 66%|██████▌ | 7308/11074 [1:02:29<31:03, 2.02it/s] 66%|██████▌ | 7309/11074 [1:02:30<31:02, 2.02it/s] 66%|██████▌ | 7310/11074 [1:02:30<31:01, 2.02it/s] 66%|██████▌ | 7311/11074 [1:02:31<31:02, 2.02it/s] 66%|██████▌ | 7312/11074 [1:02:31<31:00, 2.02it/s] 66%|██████▌ | 7313/11074 [1:02:32<30:59, 2.02it/s] 66%|██████▌ | 7314/11074 [1:02:32<30:58, 2.02it/s] 66%|██████▌ | 7315/11074 [1:02:33<30:57, 2.02it/s] 66%|██████▌ | 7316/11074 [1:02:33<30:58, 2.02it/s] 66%|██████▌ | 7317/11074 [1:02:34<30:57, 2.02it/s] 66%|██████▌ | 7318/11074 [1:02:34<31:01, 2.02it/s] 66%|██████▌ | 7319/11074 [1:02:35<30:59, 2.02it/s] 66%|██████▌ | 7320/11074 [1:02:35<30:58, 2.02it/s] 66%|██████▌ | 7321/11074 [1:02:36<30:56, 2.02it/s] 66%|██████▌ | 7322/11074 [1:02:36<30:55, 2.02it/s] 66%|██████▌ | 7323/11074 [1:02:36<30:54, 2.02it/s] 66%|██████▌ | 7324/11074 [1:02:37<30:52, 2.02it/s] 66%|██████▌ | 7325/11074 [1:02:37<30:53, 2.02it/s]{'loss': 3.2819, 'grad_norm': 0.23239585757255554, 'learning_rate': 0.0003103706011024705, 'epoch': 9.25} + 66%|██████▌ | 7325/11074 [1:02:37<30:53, 2.02it/s] 66%|██████▌ | 7326/11074 [1:02:38<30:53, 2.02it/s] 66%|██████▌ | 7327/11074 [1:02:38<30:54, 2.02it/s] 66%|██████▌ | 7328/11074 [1:02:39<30:50, 2.02it/s] 66%|██████▌ | 7329/11074 [1:02:39<30:49, 2.02it/s] 66%|██████▌ | 7330/11074 [1:02:40<30:49, 2.02it/s] 66%|██████▌ | 7331/11074 [1:02:40<30:49, 2.02it/s] 66%|██████▌ | 7332/11074 [1:02:41<30:48, 2.02it/s] 66%|██████▌ | 7333/11074 [1:02:41<30:46, 2.03it/s] 66%|██████▌ | 7334/11074 [1:02:42<30:48, 2.02it/s] 66%|██████▌ | 7335/11074 [1:02:42<30:48, 2.02it/s] 66%|██████▌ | 7336/11074 [1:02:43<30:48, 2.02it/s] 66%|██████▋ | 7337/11074 [1:02:43<30:47, 2.02it/s] 66%|██████▋ | 7338/11074 [1:02:44<30:47, 2.02it/s] 66%|██████▋ | 7339/11074 [1:02:44<30:46, 2.02it/s] 66%|██████▋ | 7340/11074 [1:02:45<30:47, 2.02it/s] 66%|██████▋ | 7341/11074 [1:02:45<30:45, 2.02it/s] 66%|██████▋ | 7342/11074 [1:02:46<30:46, 2.02it/s] 66%|██████▋ | 7343/11074 [1:02:46<30:46, 2.02it/s] 66%|██████▋ | 7344/11074 [1:02:47<30:45, 2.02it/s] 66%|██████▋ | 7345/11074 [1:02:47<30:44, 2.02it/s] 66%|██████▋ | 7346/11074 [1:02:48<30:42, 2.02it/s] 66%|██████▋ | 7347/11074 [1:02:48<30:41, 2.02it/s] 66%|██████▋ | 7348/11074 [1:02:49<30:40, 2.02it/s] 66%|██████▋ | 7349/11074 [1:02:49<30:41, 2.02it/s] 66%|██��███▋ | 7350/11074 [1:02:50<30:38, 2.03it/s]{'loss': 3.2731, 'grad_norm': 0.23187832534313202, 'learning_rate': 0.00030673052318203417, 'epoch': 9.29} + 66%|██████▋ | 7350/11074 [1:02:50<30:38, 2.03it/s] 66%|██████▋ | 7351/11074 [1:02:50<30:40, 2.02it/s] 66%|██████▋ | 7352/11074 [1:02:51<30:39, 2.02it/s] 66%|██████▋ | 7353/11074 [1:02:51<30:41, 2.02it/s] 66%|██████▋ | 7354/11074 [1:02:52<30:38, 2.02it/s] 66%|██████▋ | 7355/11074 [1:02:52<30:37, 2.02it/s] 66%|██████▋ | 7356/11074 [1:02:53<30:36, 2.03it/s] 66%|██████▋ | 7357/11074 [1:02:53<30:37, 2.02it/s] 66%|██████▋ | 7358/11074 [1:02:54<30:36, 2.02it/s] 66%|██████▋ | 7359/11074 [1:02:54<30:36, 2.02it/s] 66%|██████▋ | 7360/11074 [1:02:55<30:35, 2.02it/s] 66%|██████▋ | 7361/11074 [1:02:55<30:34, 2.02it/s] 66%|██████▋ | 7362/11074 [1:02:56<30:32, 2.03it/s] 66%|██████▋ | 7363/11074 [1:02:56<30:32, 2.03it/s] 66%|██████▋ | 7364/11074 [1:02:57<30:33, 2.02it/s] 67%|██████▋ | 7365/11074 [1:02:57<30:34, 2.02it/s] 67%|██████▋ | 7366/11074 [1:02:58<30:32, 2.02it/s] 67%|██████▋ | 7367/11074 [1:02:58<30:32, 2.02it/s] 67%|██████▋ | 7368/11074 [1:02:59<30:32, 2.02it/s] 67%|██████▋ | 7369/11074 [1:02:59<30:31, 2.02it/s] 67%|██████▋ | 7370/11074 [1:03:00<30:30, 2.02it/s] 67%|██████▋ | 7371/11074 [1:03:00<30:28, 2.03it/s] 67%|██████▋ | 7372/11074 [1:03:01<30:28, 2.02it/s] 67%|██████▋ | 7373/11074 [1:03:01<30:27, 2.02it/s] 67%|██████▋ | 7374/11074 [1:03:02<30:26, 2.03it/s] 67%|██████▋ | 7375/11074 [1:03:02<30:27, 2.02it/s] {'loss': 3.2916, 'grad_norm': 0.23099683225154877, 'learning_rate': 0.0003031024485162637, 'epoch': 9.32} + 67%|██████▋ | 7375/11074 [1:03:02<30:27, 2.02it/s] 67%|██████▋ | 7376/11074 [1:03:03<30:31, 2.02it/s] 67%|██████▋ | 7377/11074 [1:03:03<30:29, 2.02it/s] 67%|██████▋ | 7378/11074 [1:03:04<30:29, 2.02it/s] 67%|██████▋ | 7379/11074 [1:03:04<30:28, 2.02it/s] 67%|██████▋ | 7380/11074 [1:03:05<30:29, 2.02it/s] 67%|██████▋ | 7381/11074 [1:03:05<30:26, 2.02it/s] 67%|██████▋ | 7382/11074 [1:03:06<30:25, 2.02it/s] 67%|██████▋ | 7383/11074 [1:03:06<30:25, 2.02it/s] 67%|██████▋ | 7384/11074 [1:03:07<30:24, 2.02it/s] 67%|██████▋ | 7385/11074 [1:03:07<30:23, 2.02it/s] 67%|██████▋ | 7386/11074 [1:03:08<30:22, 2.02it/s] 67%|██████▋ | 7387/11074 [1:03:08<30:21, 2.02it/s] 67%|██████▋ | 7388/11074 [1:03:09<30:21, 2.02it/s] 67%|██████▋ | 7389/11074 [1:03:09<30:23, 2.02it/s] 67%|██████▋ | 7390/11074 [1:03:10<30:22, 2.02it/s] 67%|██████▋ | 7391/11074 [1:03:10<30:19, 2.02it/s] 67%|██████▋ | 7392/11074 [1:03:11<30:20, 2.02it/s] 67%|██████▋ | 7393/11074 [1:03:11<30:16, 2.03it/s] 67%|██████▋ | 7394/11074 [1:03:12<30:17, 2.02it/s] 67%|██████▋ | 7395/11074 [1:03:12<30:17, 2.02it/s] 67%|██████▋ | 7396/11074 [1:03:13<30:16, 2.02it/s] 67%|██████▋ | 7397/11074 [1:03:13<30:15, 2.03it/s] 67%|██████▋ | 7398/11074 [1:03:14<30:15, 2.03it/s] 67%|██████▋ | 7399/11074 [1:03:14<30:15, 2.02it/s] 67%|██████▋ | 7400/11074 [1:03:15<30:16, 2.02it/s]{'loss': 3.2809, 'grad_norm': 0.23284220695495605, 'learning_rate': 0.00029948660243150096, 'epoch': 9.35} + 67%|██████▋ | 7400/11074 [1:03:15<30:16, 2.02it/s] 67%|██████▋ | 7401/11074 [1:03:15<30:16, 2.02it/s] 67%|██████▋ | 7402/11074 [1:03:16<30:16, 2.02it/s] 67%|██████▋ | 7403/11074 [1:03:16<30:13, 2.02it/s] 67%|██████▋ | 7404/11074 [1:03:17<30:14, 2.02it/s] 67%|██████▋ | 7405/11074 [1:03:17<30:13, 2.02it/s] 67%|██████▋ | 7406/11074 [1:03:18<30:13, 2.02it/s] 67%|██████▋ | 7407/11074 [1:03:18<30:11, 2.02it/s] 67%|██████▋ | 7408/11074 [1:03:19<30:11, 2.02it/s] 67%|██████▋ | 7409/11074 [1:03:19<30:09, 2.03it/s] 67%|██████▋ | 7410/11074 [1:03:19<30:06, 2.03it/s] 67%|██████▋ | 7411/11074 [1:03:20<30:09, 2.02it/s] 67%|██████▋ | 7412/11074 [1:03:20<30:07, 2.03it/s] 67%|██████▋ | 7413/11074 [1:03:21<30:08, 2.02it/s] 67%|████��█▋ | 7414/11074 [1:03:21<30:05, 2.03it/s] 67%|██████▋ | 7415/11074 [1:03:22<30:06, 2.03it/s] 67%|██████▋ | 7416/11074 [1:03:22<30:05, 2.03it/s] 67%|██████▋ | 7417/11074 [1:03:23<30:05, 2.03it/s] 67%|██████▋ | 7418/11074 [1:03:23<30:04, 2.03it/s] 67%|██████▋ | 7419/11074 [1:03:24<30:05, 2.02it/s] 67%|██████▋ | 7420/11074 [1:03:24<30:03, 2.03it/s] 67%|██████▋ | 7421/11074 [1:03:25<30:01, 2.03it/s] 67%|██████▋ | 7422/11074 [1:03:25<30:03, 2.02it/s] 67%|██████▋ | 7423/11074 [1:03:26<30:06, 2.02it/s] 67%|██████▋ | 7424/11074 [1:03:26<30:05, 2.02it/s] 67%|██████▋ | 7425/11074 [1:03:27<30:01, 2.03it/s]{'loss': 3.2872, 'grad_norm': 0.24848097562789917, 'learning_rate': 0.0002958832094946151, 'epoch': 9.38} + 67%|██████▋ | 7425/11074 [1:03:27<30:01, 2.03it/s] 67%|██████▋ | 7426/11074 [1:03:27<30:03, 2.02it/s] 67%|██████▋ | 7427/11074 [1:03:28<30:01, 2.02it/s] 67%|██████▋ | 7428/11074 [1:03:28<30:02, 2.02it/s] 67%|██████▋ | 7429/11074 [1:03:29<30:00, 2.02it/s] 67%|██████▋ | 7430/11074 [1:03:29<30:01, 2.02it/s] 67%|██████▋ | 7431/11074 [1:03:30<29:58, 2.03it/s] 67%|██████▋ | 7432/11074 [1:03:30<30:01, 2.02it/s] 67%|██████▋ | 7433/11074 [1:03:31<29:58, 2.02it/s] 67%|██████▋ | 7434/11074 [1:03:31<29:59, 2.02it/s] 67%|██████▋ | 7435/11074 [1:03:32<29:57, 2.02it/s] 67%|██████▋ | 7436/11074 [1:03:32<29:57, 2.02it/s] 67%|██████▋ | 7437/11074 [1:03:33<29:56, 2.02it/s] 67%|██████▋ | 7438/11074 [1:03:33<29:58, 2.02it/s] 67%|██████▋ | 7439/11074 [1:03:34<29:56, 2.02it/s] 67%|██████▋ | 7440/11074 [1:03:34<29:57, 2.02it/s] 67%|██████▋ | 7441/11074 [1:03:35<29:55, 2.02it/s] 67%|██████▋ | 7442/11074 [1:03:35<29:54, 2.02it/s] 67%|██████▋ | 7443/11074 [1:03:36<29:54, 2.02it/s] 67%|██████▋ | 7444/11074 [1:03:36<29:50, 2.03it/s] 67%|██████▋ | 7445/11074 [1:03:37<29:51, 2.03it/s] 67%|██████▋ | 7446/11074 [1:03:37<29:50, 2.03it/s] 67%|██████▋ | 7447/11074 [1:03:38<29:50, 2.03it/s] 67%|██████▋ | 7448/11074 [1:03:38<29:49, 2.03it/s] 67%|██████▋ | 7449/11074 [1:03:39<29:46, 2.03it/s] 67%|██████▋ | 7450/11074 [1:03:39<29:48, 2.03it/s]{'loss': 3.296, 'grad_norm': 0.22972343862056732, 'learning_rate': 0.0002922924934990568, 'epoch': 9.41} + 67%|██████▋ | 7450/11074 [1:03:39<29:48, 2.03it/s] 67%|██████▋ | 7451/11074 [1:03:40<29:47, 2.03it/s] 67%|██████▋ | 7452/11074 [1:03:40<29:48, 2.03it/s] 67%|██████▋ | 7453/11074 [1:03:41<29:47, 2.03it/s] 67%|██████▋ | 7454/11074 [1:03:41<29:47, 2.03it/s] 67%|██████▋ | 7455/11074 [1:03:42<29:46, 2.03it/s] 67%|██████▋ | 7456/11074 [1:03:42<29:47, 2.02it/s] 67%|██████▋ | 7457/11074 [1:03:43<29:47, 2.02it/s] 67%|██████▋ | 7458/11074 [1:03:43<29:45, 2.03it/s] 67%|██████▋ | 7459/11074 [1:03:44<29:44, 2.03it/s] 67%|██████▋ | 7460/11074 [1:03:44<29:43, 2.03it/s] 67%|██████▋ | 7461/11074 [1:03:45<29:43, 2.03it/s] 67%|██████▋ | 7462/11074 [1:03:45<29:42, 2.03it/s] 67%|██████▋ | 7463/11074 [1:03:46<29:41, 2.03it/s] 67%|██████▋ | 7464/11074 [1:03:46<29:42, 2.03it/s] 67%|██████▋ | 7465/11074 [1:03:47<29:41, 2.03it/s] 67%|██████▋ | 7466/11074 [1:03:47<29:42, 2.02it/s] 67%|██████▋ | 7467/11074 [1:03:48<29:41, 2.03it/s] 67%|██████▋ | 7468/11074 [1:03:48<29:40, 2.02it/s] 67%|██████▋ | 7469/11074 [1:03:49<29:40, 2.03it/s] 67%|██████▋ | 7470/11074 [1:03:49<29:40, 2.02it/s] 67%|██████▋ | 7471/11074 [1:03:50<29:38, 2.03it/s] 67%|██████▋ | 7472/11074 [1:03:50<29:39, 2.02it/s] 67%|██████▋ | 7473/11074 [1:03:51<29:39, 2.02it/s] 67%|██████▋ | 7474/11074 [1:03:51<29:39, 2.02it/s] 68%|██████▊ | 7475/11074 [1:03:52<29:39, 2.02it/s]{'loss': 3.2915, 'grad_norm': 0.23844318091869354, 'learning_rate': 0.0002887146774509584, 'epoch': 9.44} + 68%|██████▊ | 7475/11074 [1:03:52<29:39, 2.02it/s] 68%|██████▊ | 7476/11074 [1:03:52<29:40, 2.02it/s] 68%|██████▊ | 7477/11074 [1:03:53<29:41, 2.02it/s] 68%|██████▊ | 7478/11074 [1:03:53<29:39, 2.02it/s] 68%|██████▊ | 7479/11074 [1:03:54<29:38, 2.02it/s] 68%|██████▊ | 7480/11074 [1:03:54<29:36, 2.02it/s] 68%|██████▊ | 7481/11074 [1:03:55<29:38, 2.02it/s] 68%|██████▊ | 7482/11074 [1:03:55<29:38, 2.02it/s] 68%|██████▊ | 7483/11074 [1:03:56<29:37, 2.02it/s] 68%|██████▊ | 7484/11074 [1:03:56<29:35, 2.02it/s] 68%|██████▊ | 7485/11074 [1:03:57<29:35, 2.02it/s] 68%|██████▊ | 7486/11074 [1:03:57<29:34, 2.02it/s] 68%|██████▊ | 7487/11074 [1:03:58<29:33, 2.02it/s] 68%|██████▊ | 7488/11074 [1:03:58<29:33, 2.02it/s] 68%|██████▊ | 7489/11074 [1:03:59<29:30, 2.02it/s] 68%|██████▊ | 7490/11074 [1:03:59<29:30, 2.02it/s] 68%|██████▊ | 7491/11074 [1:04:00<29:27, 2.03it/s] 68%|██████▊ | 7492/11074 [1:04:00<29:27, 2.03it/s] 68%|██████▊ | 7493/11074 [1:04:00<29:27, 2.03it/s] 68%|██████▊ | 7494/11074 [1:04:01<29:27, 2.03it/s] 68%|██████▊ | 7495/11074 [1:04:01<29:25, 2.03it/s] 68%|██████▊ | 7496/11074 [1:04:02<29:28, 2.02it/s] 68%|██████▊ | 7497/11074 [1:04:02<29:27, 2.02it/s] 68%|██████▊ | 7498/11074 [1:04:03<29:27, 2.02it/s] 68%|██████▊ | 7499/11074 [1:04:03<29:26, 2.02it/s] 68%|██████▊ | 7500/11074 [1:04:04<29:27, 2.02it/s]{'loss': 3.2901, 'grad_norm': 0.23053638637065887, 'learning_rate': 0.00028514998355528415, 'epoch': 9.48} + 68%|██████▊ | 7500/11074 [1:04:04<29:27, 2.02it/s] 68%|██████▊ | 7501/11074 [1:04:04<29:29, 2.02it/s] 68%|██████▊ | 7502/11074 [1:04:05<29:27, 2.02it/s] 68%|██████▊ | 7503/11074 [1:04:05<29:25, 2.02it/s] 68%|██████▊ | 7504/11074 [1:04:06<29:25, 2.02it/s] 68%|██████▊ | 7505/11074 [1:04:06<29:21, 2.03it/s] 68%|██████▊ | 7506/11074 [1:04:07<29:21, 2.02it/s] 68%|██████▊ | 7507/11074 [1:04:07<29:21, 2.03it/s] 68%|██████▊ | 7508/11074 [1:04:08<29:22, 2.02it/s] 68%|██████▊ | 7509/11074 [1:04:08<29:20, 2.03it/s] 68%|██████▊ | 7510/11074 [1:04:09<29:21, 2.02it/s] 68%|██████▊ | 7511/11074 [1:04:09<29:21, 2.02it/s] 68%|██████▊ | 7512/11074 [1:04:10<29:20, 2.02it/s] 68%|██████▊ | 7513/11074 [1:04:10<29:18, 2.02it/s] 68%|██████▊ | 7514/11074 [1:04:11<29:16, 2.03it/s] 68%|██████▊ | 7515/11074 [1:04:11<29:16, 2.03it/s] 68%|██████▊ | 7516/11074 [1:04:12<29:16, 2.03it/s] 68%|██████▊ | 7517/11074 [1:04:12<29:17, 2.02it/s] 68%|██████▊ | 7518/11074 [1:04:13<29:16, 2.02it/s] 68%|██████▊ | 7519/11074 [1:04:13<29:14, 2.03it/s] 68%|██████▊ | 7520/11074 [1:04:14<29:15, 2.02it/s] 68%|██████▊ | 7521/11074 [1:04:14<29:13, 2.03it/s] 68%|██████▊ | 7522/11074 [1:04:15<29:14, 2.02it/s] 68%|██████▊ | 7523/11074 [1:04:15<29:12, 2.03it/s] 68%|██████▊ | 7524/11074 [1:04:16<29:13, 2.02it/s] 68%|██████▊ | 7525/11074 [1:04:16<29:14, 2.02it/s]{'loss': 3.2977, 'grad_norm': 0.23594748973846436, 'learning_rate': 0.00028159863320202937, 'epoch': 9.51} + 68%|██████▊ | 7525/11074 [1:04:16<29:14, 2.02it/s] 68%|██████▊ | 7526/11074 [1:04:17<29:15, 2.02it/s] 68%|██████▊ | 7527/11074 [1:04:17<29:13, 2.02it/s] 68%|██████▊ | 7528/11074 [1:04:18<29:13, 2.02it/s] 68%|██████▊ | 7529/11074 [1:04:18<29:11, 2.02it/s] 68%|██████▊ | 7530/11074 [1:04:19<29:11, 2.02it/s] 68%|██████▊ | 7531/11074 [1:04:19<29:08, 2.03it/s] 68%|██████▊ | 7532/11074 [1:04:20<29:07, 2.03it/s] 68%|██████▊ | 7533/11074 [1:04:20<29:07, 2.03it/s] 68%|██████▊ | 7534/11074 [1:04:21<29:05, 2.03it/s] 68%|██████▊ | 7535/11074 [1:04:21<29:07, 2.03it/s] 68%|██████▊ | 7536/11074 [1:04:22<29:05, 2.03it/s] 68%|██████▊ | 7537/11074 [1:04:22<29:05, 2.03it/s] 68%|██████▊ | 7538/11074 [1:04:23<29:05, 2.03it/s] 68%|██████▊ | 7539/11074 [1:04:23<29:04, 2.03it/s] 68%|██████▊ | 7540/11074 [1:04:24<29:05, 2.02it/s] 68%|██████▊ | 7541/11074 [1:04:24<29:04, 2.03it/s] 68%|██████▊ | 7542/11074 [1:04:25<29:05, 2.02it/s] 68%|██████▊ | 7543/11074 [1:04:25<29:04, 2.02it/s] 68%|██████▊ | 7544/11074 [1:04:26<29:04, 2.02it/s] 68%|██████▊ | 7545/11074 [1:04:26<29:04, 2.02it/s] 68%|██████▊ | 7546/11074 [1:04:27<29:04, 2.02it/s] 68%|██████▊ | 7547/11074 [1:04:27<29:03, 2.02it/s] 68%|██████▊ | 7548/11074 [1:04:28<29:02, 2.02it/s] 68%|██████▊ | 7549/11074 [1:04:28<29:00, 2.03it/s] 68%|██████▊ | 7550/11074 [1:04:29<29:00, 2.02it/s]{'loss': 3.302, 'grad_norm': 0.23429641127586365, 'learning_rate': 0.000278060846952472, 'epoch': 9.54} + 68%|██████▊ | 7550/11074 [1:04:29<29:00, 2.02it/s] 68%|██████▊ | 7551/11074 [1:04:29<29:00, 2.02it/s] 68%|██████▊ | 7552/11074 [1:04:30<29:01, 2.02it/s] 68%|██████▊ | 7553/11074 [1:04:30<28:59, 2.02it/s] 68%|██████▊ | 7554/11074 [1:04:31<28:58, 2.02it/s] 68%|██████▊ | 7555/11074 [1:04:31<28:58, 2.02it/s] 68%|██████▊ | 7556/11074 [1:04:32<28:58, 2.02it/s] 68%|██████▊ | 7557/11074 [1:04:32<28:57, 2.02it/s] 68%|██████▊ | 7558/11074 [1:04:33<28:56, 2.02it/s] 68%|██████▊ | 7559/11074 [1:04:33<28:58, 2.02it/s] 68%|██████▊ | 7560/11074 [1:04:34<28:57, 2.02it/s] 68%|██████▊ | 7561/11074 [1:04:34<28:56, 2.02it/s] 68%|██████▊ | 7562/11074 [1:04:35<28:55, 2.02it/s] 68%|██████▊ | 7563/11074 [1:04:35<28:55, 2.02it/s] 68%|██████▊ | 7564/11074 [1:04:36<28:55, 2.02it/s] 68%|██████▊ | 7565/11074 [1:04:36<28:54, 2.02it/s] 68%|██████▊ | 7566/11074 [1:04:37<28:53, 2.02it/s] 68%|██████▊ | 7567/11074 [1:04:37<28:53, 2.02it/s] 68%|██████▊ | 7568/11074 [1:04:38<28:52, 2.02it/s] 68%|██████▊ | 7569/11074 [1:04:38<28:53, 2.02it/s] 68%|██████▊ | 7570/11074 [1:04:39<28:52, 2.02it/s] 68%|██████▊ | 7571/11074 [1:04:39<28:51, 2.02it/s] 68%|██████▊ | 7572/11074 [1:04:40<28:49, 2.02it/s] 68%|██████▊ | 7573/11074 [1:04:40<28:50, 2.02it/s] 68%|██████▊ | 7574/11074 [1:04:41<28:47, 2.03it/s] 68%|██████▊ | 7575/11074 [1:04:41<28:46, 2.03it/s]{'loss': 3.2947, 'grad_norm': 0.2263978272676468, 'learning_rate': 0.0002745368445254728, 'epoch': 9.57} + 68%|██████▊ | 7575/11074 [1:04:41<28:46, 2.03it/s] 68%|██████▊ | 7576/11074 [1:04:41<28:48, 2.02it/s] 68%|██████▊ | 7577/11074 [1:04:42<28:49, 2.02it/s] 68%|██████▊ | 7578/11074 [1:04:42<28:47, 2.02it/s] 68%|██████▊ | 7579/11074 [1:04:43<28:46, 2.02it/s] 68%|██████▊ | 7580/11074 [1:04:43<28:46, 2.02it/s] 68%|██████▊ | 7581/11074 [1:04:44<28:45, 2.02it/s] 68%|██████▊ | 7582/11074 [1:04:44<28:45, 2.02it/s] 68%|██████▊ | 7583/11074 [1:04:45<28:45, 2.02it/s] 68%|██████▊ | 7584/11074 [1:04:45<28:44, 2.02it/s] 68%|██████▊ | 7585/11074 [1:04:46<28:41, 2.03it/s] 69%|██████▊ | 7586/11074 [1:04:46<28:42, 2.02it/s] 69%|██████▊ | 7587/11074 [1:04:47<28:40, 2.03it/s] 69%|██████▊ | 7588/11074 [1:04:47<28:41, 2.02it/s] 69%|██████▊ | 7589/11074 [1:04:48<28:41, 2.02it/s] 69%|██████▊ | 7590/11074 [1:04:48<28:41, 2.02it/s] 69%|██████▊ | 7591/11074 [1:04:49<28:40, 2.02it/s] 69%|██████▊ | 7592/11074 [1:04:49<28:40, 2.02it/s] 69%|██████▊ | 7593/11074 [1:04:50<28:40, 2.02it/s] 69%|██████▊ | 7594/11074 [1:04:50<28:39, 2.02it/s] 69%|██████▊ | 7595/11074 [1:04:51<28:40, 2.02it/s] 69%|██████▊ | 7596/11074 [1:04:51<28:38, 2.02it/s] 69%|██████▊ | 7597/11074 [1:04:52<28:39, 2.02it/s] 69%|██████▊ | 7598/11074 [1:04:52<28:38, 2.02it/s] 69%|██████▊ | 7599/11074 [1:04:53<28:38, 2.02it/s] 69%|██████▊ | 7600/11074 [1:04:53<28:37, 2.02it/s]{'loss': 3.2955, 'grad_norm': 0.24187149107456207, 'learning_rate': 0.00027102684478383, 'epoch': 9.6} + 69%|██████▊ | 7600/11074 [1:04:53<28:37, 2.02it/s] 69%|██████▊ | 7601/11074 [1:04:54<28:41, 2.02it/s] 69%|██████▊ | 7602/11074 [1:04:54<28:36, 2.02it/s] 69%|██████▊ | 7603/11074 [1:04:55<28:36, 2.02it/s] 69%|██████▊ | 7604/11074 [1:04:55<28:35, 2.02it/s] 69%|██████▊ | 7605/11074 [1:04:56<28:35, 2.02it/s] 69%|██████▊ | 7606/11074 [1:04:56<28:34, 2.02it/s] 69%|██████▊ | 7607/11074 [1:04:57<28:33, 2.02it/s] 69%|██████▊ | 7608/11074 [1:04:57<28:34, 2.02it/s] 69%|██████▊ | 7609/11074 [1:04:58<28:32, 2.02it/s] 69%|██████▊ | 7610/11074 [1:04:58<31:06, 1.86it/s] 69%|██████▊ | 7611/11074 [1:04:59<30:18, 1.90it/s] 69%|██████▊ | 7612/11074 [1:04:59<29:45, 1.94it/s] 69%|██████▊ | 7613/11074 [1:05:00<29:22, 1.96it/s] 69%|██████▉ | 7614/11074 [1:05:00<29:05, 1.98it/s] 69%|██████▉ | 7615/11074 [1:05:01<28:54, 1.99it/s] 69%|██████▉ | 7616/11074 [1:05:01<28:46, 2.00it/s] 69%|██████▉ | 7617/11074 [1:05:02<28:39, 2.01it/s] 69%|██████▉ | 7618/11074 [1:05:02<28:33, 2.02it/s] 69%|██████▉ | 7619/11074 [1:05:03<28:30, 2.02it/s] 69%|██████▉ | 7620/11074 [1:05:03<28:27, 2.02it/s] 69%|██████▉ | 7621/11074 [1:05:04<28:28, 2.02it/s] 69%|██████▉ | 7622/11074 [1:05:04<28:25, 2.02it/s] 69%|██████▉ | 7623/11074 [1:05:05<28:24, 2.02it/s] 69%|██████▉ | 7624/11074 [1:05:05<28:24, 2.02it/s] 69%|██████▉ | 7625/11074 [1:05:06<28:21, 2.03it/s]{'loss': 3.2966, 'grad_norm': 0.235133096575737, 'learning_rate': 0.0002675310657206874, 'epoch': 9.63} + 69%|██████▉ | 7625/11074 [1:05:06<28:21, 2.03it/s] 69%|██████▉ | 7626/11074 [1:05:06<28:24, 2.02it/s] 69%|██████▉ | 7627/11074 [1:05:07<28:21, 2.03it/s] 69%|██████▉ | 7628/11074 [1:05:07<28:21, 2.02it/s] 69%|██████▉ | 7629/11074 [1:05:08<28:20, 2.03it/s] 69%|██████▉ | 7630/11074 [1:05:08<28:20, 2.03it/s] 69%|██████▉ | 7631/11074 [1:05:09<28:20, 2.03it/s] 69%|██████▉ | 7632/11074 [1:05:09<28:18, 2.03it/s] 69%|██████▉ | 7633/11074 [1:05:10<28:19, 2.02it/s] 69%|██████▉ | 7634/11074 [1:05:10<28:17, 2.03it/s] 69%|██████▉ | 7635/11074 [1:05:11<28:18, 2.02it/s] 69%|██████▉ | 7636/11074 [1:05:11<28:17, 2.03it/s] 69%|██████▉ | 7637/11074 [1:05:12<28:17, 2.02it/s] 69%|██████▉ | 7638/11074 [1:05:12<28:17, 2.02it/s] 69%|██████▉ | 7639/11074 [1:05:13<28:16, 2.03it/s] 69%|██████▉ | 7640/11074 [1:05:13<28:13, 2.03it/s] 69%|██████▉ | 7641/11074 [1:05:14<28:14, 2.03it/s] 69%|██████▉ | 7642/11074 [1:05:14<28:14, 2.03it/s] 69%|██████▉ | 7643/11074 [1:05:15<28:13, 2.03it/s] 69%|██████▉ | 7644/11074 [1:05:15<28:13, 2.02it/s] 69%|██████▉ | 7645/11074 [1:05:16<28:12, 2.03it/s] 69%|██████▉ | 7646/11074 [1:05:16<28:12, 2.02it/s] 69%|██████▉ | 7647/11074 [1:05:17<28:11, 2.03it/s] 69%|██████▉ | 7648/11074 [1:05:17<28:10, 2.03it/s] 69%|██████▉ | 7649/11074 [1:05:18<28:09, 2.03it/s] 69%|██████▉ | 7650/11074 [1:05:18<28:09, 2.03it/s]{'loss': 3.3054, 'grad_norm': 0.23101946711540222, 'learning_rate': 0.0002640497244459946, 'epoch': 9.67} + 69%|██████▉ | 7650/11074 [1:05:18<28:09, 2.03it/s] 69%|██████▉ | 7651/11074 [1:05:19<28:13, 2.02it/s] 69%|██████▉ | 7652/11074 [1:05:19<28:13, 2.02it/s] 69%|██████▉ | 7653/11074 [1:05:20<28:10, 2.02it/s] 69%|██████▉ | 7654/11074 [1:05:20<28:08, 2.02it/s] 69%|██████▉ | 7655/11074 [1:05:21<28:08, 2.03it/s] 69%|██████▉ | 7656/11074 [1:05:21<28:08, 2.02it/s] 69%|██████▉ | 7657/11074 [1:05:22<28:09, 2.02it/s] 69%|██████▉ | 7658/11074 [1:05:22<28:07, 2.02it/s] 69%|██████▉ | 7659/11074 [1:05:23<28:07, 2.02it/s] 69%|██████▉ | 7660/11074 [1:05:23<28:06, 2.02it/s] 69%|██████▉ | 7661/11074 [1:05:24<28:06, 2.02it/s] 69%|██████▉ | 7662/11074 [1:05:24<28:05, 2.02it/s] 69%|██████▉ | 7663/11074 [1:05:25<28:04, 2.02it/s] 69%|██████▉ | 7664/11074 [1:05:25<28:04, 2.02it/s] 69%|██████▉ | 7665/11074 [1:05:26<28:04, 2.02it/s] 69%|██████▉ | 7666/11074 [1:05:26<28:02, 2.03it/s] 69%|██████▉ | 7667/11074 [1:05:27<28:02, 2.02it/s] 69%|██████▉ | 7668/11074 [1:05:27<28:02, 2.02it/s] 69%|██████▉ | 7669/11074 [1:05:28<28:03, 2.02it/s] 69%|██████▉ | 7670/11074 [1:05:28<28:01, 2.02it/s] 69%|██████▉ | 7671/11074 [1:05:29<28:01, 2.02it/s] 69%|██████▉ | 7672/11074 [1:05:29<28:01, 2.02it/s] 69%|██████▉ | 7673/11074 [1:05:30<27:59, 2.03it/s] 69%|██████▉ | 7674/11074 [1:05:30<27:58, 2.03it/s] 69%|██████▉ | 7675/11074 [1:05:31<27:57, 2.03it/s]{'loss': 3.305, 'grad_norm': 0.23394663631916046, 'learning_rate': 0.0002605830371730229, 'epoch': 9.7} + 69%|██████▉ | 7675/11074 [1:05:31<27:57, 2.03it/s] 69%|██████▉ | 7676/11074 [1:05:31<28:01, 2.02it/s] 69%|██████▉ | 7677/11074 [1:05:32<27:58, 2.02it/s] 69%|██████▉ | 7678/11074 [1:05:32<27:57, 2.02it/s] 69%|██████▉ | 7679/11074 [1:05:33<27:56, 2.03it/s] 69%|██████▉ | 7680/11074 [1:05:33<27:55, 2.03it/s] 69%|██████▉ | 7681/11074 [1:05:34<27:54, 2.03it/s] 69%|██████▉ | 7682/11074 [1:05:34<27:54, 2.03it/s] 69%|██████▉ | 7683/11074 [1:05:35<30:19, 1.86it/s] 69%|██████▉ | 7684/11074 [1:05:35<29:36, 1.91it/s] 69%|██████▉ | 7685/11074 [1:05:36<29:05, 1.94it/s] 69%|██████▉ | 7686/11074 [1:05:36<28:43, 1.97it/s] 69%|██████▉ | 7687/11074 [1:05:37<28:26, 1.98it/s] 69%|██████▉ | 7688/11074 [1:05:37<28:16, 2.00it/s] 69%|██████▉ | 7689/11074 [1:05:38<28:09, 2.00it/s] 69%|██████▉ | 7690/11074 [1:05:38<28:04, 2.01it/s] 69%|██████▉ | 7691/11074 [1:05:39<27:58, 2.02it/s] 69%|██████▉ | 7692/11074 [1:05:39<27:56, 2.02it/s] 69%|██████▉ | 7693/11074 [1:05:40<27:51, 2.02it/s] 69%|██████▉ | 7694/11074 [1:05:40<27:50, 2.02it/s] 69%|██████▉ | 7695/11074 [1:05:41<27:49, 2.02it/s] 69%|██████▉ | 7696/11074 [1:05:41<27:49, 2.02it/s] 70%|██████▉ | 7697/11074 [1:05:42<27:48, 2.02it/s] 70%|██████▉ | 7698/11074 [1:05:42<27:46, 2.03it/s] 70%|██████▉ | 7699/11074 [1:05:43<27:46, 2.02it/s] 70%|██████▉ | 7700/11074 [1:05:43<27:44, 2.03it/s]{'loss': 3.2982, 'grad_norm': 0.22738361358642578, 'learning_rate': 0.00025713121920493834, 'epoch': 9.73} + 70%|██████▉ | 7700/11074 [1:05:43<27:44, 2.03it/s] 70%|██████▉ | 7701/11074 [1:05:44<27:49, 2.02it/s] 70%|██████▉ | 7702/11074 [1:05:44<27:46, 2.02it/s] 70%|██████▉ | 7703/11074 [1:05:45<27:47, 2.02it/s] 70%|██████▉ | 7704/11074 [1:05:45<27:42, 2.03it/s] 70%|██████▉ | 7705/11074 [1:05:46<27:43, 2.03it/s] 70%|██████▉ | 7706/11074 [1:05:46<27:41, 2.03it/s] 70%|██████▉ | 7707/11074 [1:05:46<27:39, 2.03it/s] 70%|██████▉ | 7708/11074 [1:05:47<27:40, 2.03it/s] 70%|██████▉ | 7709/11074 [1:05:47<27:38, 2.03it/s] 70%|██████▉ | 7710/11074 [1:05:48<27:39, 2.03it/s] 70%|██████▉ | 7711/11074 [1:05:48<27:37, 2.03it/s] 70%|██████▉ | 7712/11074 [1:05:49<27:38, 2.03it/s] 70%|██████▉ | 7713/11074 [1:05:49<27:38, 2.03it/s] 70%|██████▉ | 7714/11074 [1:05:50<27:40, 2.02it/s] 70%|██████▉ | 7715/11074 [1:05:50<27:39, 2.02it/s] 70%|██████▉ | 7716/11074 [1:05:51<27:37, 2.03it/s] 70%|██████▉ | 7717/11074 [1:05:51<27:38, 2.02it/s] 70%|██████▉ | 7718/11074 [1:05:52<27:35, 2.03it/s] 70%|██████▉ | 7719/11074 [1:05:52<27:36, 2.03it/s] 70%|██████▉ | 7720/11074 [1:05:53<27:34, 2.03it/s] 70%|██████▉ | 7721/11074 [1:05:53<27:37, 2.02it/s] 70%|██████▉ | 7722/11074 [1:05:54<27:36, 2.02it/s] 70%|██████▉ | 7723/11074 [1:05:54<27:35, 2.02it/s] 70%|██████▉ | 7724/11074 [1:05:55<27:34, 2.03it/s] 70%|██████▉ | 7725/11074 [1:05:55<27:32, 2.03it/s] {'loss': 3.2983, 'grad_norm': 0.23312132060527802, 'learning_rate': 0.00025369448492142864, 'epoch': 9.76} + 70%|██████▉ | 7725/11074 [1:05:55<27:32, 2.03it/s] 70%|██████▉ | 7726/11074 [1:05:56<27:34, 2.02it/s] 70%|██████▉ | 7727/11074 [1:05:56<27:35, 2.02it/s] 70%|██████▉ | 7728/11074 [1:05:57<27:34, 2.02it/s] 70%|██████▉ | 7729/11074 [1:05:57<27:32, 2.02it/s] 70%|██████▉ | 7730/11074 [1:05:58<27:31, 2.02it/s] 70%|██████▉ | 7731/11074 [1:05:58<27:29, 2.03it/s] 70%|██████▉ | 7732/11074 [1:05:59<27:30, 2.02it/s] 70%|██████▉ | 7733/11074 [1:05:59<27:28, 2.03it/s] 70%|██████▉ | 7734/11074 [1:06:00<27:30, 2.02it/s] 70%|██████▉ | 7735/11074 [1:06:00<27:28, 2.03it/s] 70%|██████▉ | 7736/11074 [1:06:01<27:26, 2.03it/s] 70%|██████▉ | 7737/11074 [1:06:01<27:27, 2.03it/s] 70%|██████▉ | 7738/11074 [1:06:02<27:25, 2.03it/s] 70%|██████▉ | 7739/11074 [1:06:02<27:24, 2.03it/s] 70%|██████▉ | 7740/11074 [1:06:03<27:23, 2.03it/s] 70%|██████▉ | 7741/11074 [1:06:03<27:21, 2.03it/s] 70%|██████▉ | 7742/11074 [1:06:04<27:24, 2.03it/s] 70%|██████▉ | 7743/11074 [1:06:04<27:23, 2.03it/s] 70%|██████▉ | 7744/11074 [1:06:05<27:23, 2.03it/s] 70%|██████▉ | 7745/11074 [1:06:05<27:22, 2.03it/s] 70%|██████▉ | 7746/11074 [1:06:06<27:22, 2.03it/s] 70%|██████▉ | 7747/11074 [1:06:06<27:21, 2.03it/s] 70%|██████▉ | 7748/11074 [1:06:07<27:22, 2.03it/s] 70%|██████▉ | 7749/11074 [1:06:07<27:21, 2.03it/s] 70%|██████▉ | 7750/11074 [1:06:08<27:19, 2.03it/s] {'loss': 3.3089, 'grad_norm': 0.2382747232913971, 'learning_rate': 0.0002502730477653896, 'epoch': 9.79} + 70%|██████▉ | 7750/11074 [1:06:08<27:19, 2.03it/s] 70%|██████▉ | 7751/11074 [1:06:08<27:23, 2.02it/s] 70%|███████ | 7752/11074 [1:06:09<27:23, 2.02it/s] 70%|███████ | 7753/11074 [1:06:09<27:22, 2.02it/s] 70%|███████ | 7754/11074 [1:06:10<27:19, 2.02it/s] 70%|███████ | 7755/11074 [1:06:10<27:18, 2.03it/s] 70%|███████ | 7756/11074 [1:06:11<27:17, 2.03it/s] 70%|███████ | 7757/11074 [1:06:11<27:17, 2.03it/s] 70%|███████ | 7758/11074 [1:06:12<27:17, 2.03it/s] 70%|███████ | 7759/11074 [1:06:12<27:17, 2.02it/s] 70%|███████ | 7760/11074 [1:06:13<27:18, 2.02it/s] 70%|███████ | 7761/11074 [1:06:13<27:18, 2.02it/s] 70%|███████ | 7762/11074 [1:06:14<27:17, 2.02it/s] 70%|███████ | 7763/11074 [1:06:14<27:18, 2.02it/s] 70%|███████ | 7764/11074 [1:06:15<27:16, 2.02it/s] 70%|███████ | 7765/11074 [1:06:15<27:15, 2.02it/s] 70%|███████ | 7766/11074 [1:06:16<27:15, 2.02it/s] 70%|███████ | 7767/11074 [1:06:16<27:13, 2.02it/s] 70%|███████ | 7768/11074 [1:06:17<27:13, 2.02it/s] 70%|███████ | 7769/11074 [1:06:17<27:10, 2.03it/s] 70%|███████ | 7770/11074 [1:06:18<27:10, 2.03it/s] 70%|███████ | 7771/11074 [1:06:18<27:10, 2.03it/s] 70%|███████ | 7772/11074 [1:06:19<27:07, 2.03it/s] 70%|███████ | 7773/11074 [1:06:19<27:10, 2.02it/s] 70%|███████ | 7774/11074 [1:06:20<27:09, 2.03it/s] 70%|███████ | 7775/11074 [1:06:20<27:09, 2.02it/s]{'loss': 3.3003, 'grad_norm': 0.2325059324502945, 'learning_rate': 0.0002468671202296693, 'epoch': 9.82} + 70%|███████ | 7775/11074 [1:06:20<27:09, 2.02it/s] 70%|███████ | 7776/11074 [1:06:21<27:09, 2.02it/s] 70%|███████ | 7777/11074 [1:06:21<27:09, 2.02it/s] 70%|███████ | 7778/11074 [1:06:22<27:07, 2.03it/s] 70%|███████ | 7779/11074 [1:06:22<27:08, 2.02it/s] 70%|███████ | 7780/11074 [1:06:23<27:08, 2.02it/s] 70%|███████ | 7781/11074 [1:06:23<27:06, 2.02it/s] 70%|███████ | 7782/11074 [1:06:24<27:05, 2.03it/s] 70%|███████ | 7783/11074 [1:06:24<27:04, 2.03it/s] 70%|███████ | 7784/11074 [1:06:25<27:05, 2.02it/s] 70%|███████ | 7785/11074 [1:06:25<27:04, 2.02it/s] 70%|███████ | 7786/11074 [1:06:26<27:05, 2.02it/s] 70%|███████ | 7787/11074 [1:06:26<27:03, 2.02it/s] 70%|███████ | 7788/11074 [1:06:26<27:03, 2.02it/s] 70%|███████ | 7789/11074 [1:06:27<27:02, 2.02it/s] 70%|███████ | 7790/11074 [1:06:27<27:02, 2.02it/s] 70%|███████ | 7791/11074 [1:06:28<27:01, 2.02it/s] 70%|███████ | 7792/11074 [1:06:28<26:58, 2.03it/s] 70%|███████ | 7793/11074 [1:06:29<26:59, 2.03it/s] 70%|███████ | 7794/11074 [1:06:29<26:58, 2.03it/s] 70%|███████ | 7795/11074 [1:06:30<26:58, 2.03it/s] 70%|███████ | 7796/11074 [1:06:30<26:58, 2.03it/s] 70%|███████ | 7797/11074 [1:06:31<26:57, 2.03it/s] 70%|███████ | 7798/11074 [1:06:31<26:58, 2.02it/s] 70%|███████ | 7799/11074 [1:06:32<26:56, 2.03it/s] 70%|███████ | 7800/11074 [1:06:32<26:55, 2.03it/s]{'loss': 3.307, 'grad_norm': 0.23049074411392212, 'learning_rate': 0.00024347691384386978, 'epoch': 9.85} + 70%|███████ | 7800/11074 [1:06:32<26:55, 2.03it/s] 70%|███████ | 7801/11074 [1:06:33<26:56, 2.02it/s] 70%|███████ | 7802/11074 [1:06:33<26:55, 2.02it/s] 70%|███████ | 7803/11074 [1:06:34<26:57, 2.02it/s] 70%|███████ | 7804/11074 [1:06:34<26:56, 2.02it/s] 70%|███████ | 7805/11074 [1:06:35<26:54, 2.02it/s] 70%|███████ | 7806/11074 [1:06:35<26:55, 2.02it/s] 70%|███████ | 7807/11074 [1:06:36<26:53, 2.02it/s] 71%|███████ | 7808/11074 [1:06:36<26:55, 2.02it/s] 71%|███████ | 7809/11074 [1:06:37<26:51, 2.03it/s] 71%|███████ | 7810/11074 [1:06:37<26:52, 2.02it/s] 71%|███████ | 7811/11074 [1:06:38<26:50, 2.03it/s] 71%|███████ | 7812/11074 [1:06:38<26:50, 2.03it/s] 71%|███████ | 7813/11074 [1:06:39<26:50, 2.03it/s] 71%|███████ | 7814/11074 [1:06:39<26:47, 2.03it/s] 71%|███████ | 7815/11074 [1:06:40<26:47, 2.03it/s] 71%|███████ | 7816/11074 [1:06:40<26:46, 2.03it/s] 71%|███████ | 7817/11074 [1:06:41<26:47, 2.03it/s] 71%|███████ | 7818/11074 [1:06:41<26:45, 2.03it/s] 71%|███████ | 7819/11074 [1:06:42<26:47, 2.03it/s] 71%|███████ | 7820/11074 [1:06:42<26:47, 2.02it/s] 71%|███████ | 7821/11074 [1:06:43<26:47, 2.02it/s] 71%|███████ | 7822/11074 [1:06:43<26:46, 2.02it/s] 71%|███████ | 7823/11074 [1:06:44<26:45, 2.03it/s] 71%|███████ | 7824/11074 [1:06:44<26:45, 2.02it/s] 71%|███████ | 7825/11074 [1:06:45<26:44, 2.02it/s]{'loss': 3.3118, 'grad_norm': 0.23580317199230194, 'learning_rate': 0.0002401026391612111, 'epoch': 9.89} + 71%|███████ | 7825/11074 [1:06:45<26:44, 2.02it/s] 71%|███████ | 7826/11074 [1:06:45<26:46, 2.02it/s] 71%|███████ | 7827/11074 [1:06:46<26:44, 2.02it/s] 71%|███████ | 7828/11074 [1:06:46<26:45, 2.02it/s] 71%|███████ | 7829/11074 [1:06:47<26:45, 2.02it/s] 71%|███████ | 7830/11074 [1:06:47<26:44, 2.02it/s] 71%|███████ | 7831/11074 [1:06:48<26:43, 2.02it/s] 71%|███████ | 7832/11074 [1:06:48<26:43, 2.02it/s] 71%|███████ | 7833/11074 [1:06:49<26:42, 2.02it/s] 71%|███████ | 7834/11074 [1:06:49<26:42, 2.02it/s] 71%|███████ | 7835/11074 [1:06:50<26:40, 2.02it/s] 71%|███████ | 7836/11074 [1:06:50<26:39, 2.02it/s] 71%|███████ | 7837/11074 [1:06:51<26:39, 2.02it/s] 71%|███████ | 7838/11074 [1:06:51<26:40, 2.02it/s] 71%|███████ | 7839/11074 [1:06:52<26:40, 2.02it/s] 71%|███████ | 7840/11074 [1:06:52<26:39, 2.02it/s] 71%|███████ | 7841/11074 [1:06:53<26:37, 2.02it/s] 71%|███████ | 7842/11074 [1:06:53<26:38, 2.02it/s] 71%|███████ | 7843/11074 [1:06:54<26:36, 2.02it/s] 71%|███████ | 7844/11074 [1:06:54<26:36, 2.02it/s] 71%|███████ | 7845/11074 [1:06:55<26:35, 2.02it/s] 71%|███████ | 7846/11074 [1:06:55<26:35, 2.02it/s] 71%|███████ | 7847/11074 [1:06:56<26:35, 2.02it/s] 71%|███████ | 7848/11074 [1:06:56<26:33, 2.02it/s] 71%|███████ | 7849/11074 [1:06:57<26:33, 2.02it/s] 71%|███████ | 7850/11074 [1:06:57<26:33, 2.02it/s] {'loss': 3.3118, 'grad_norm': 0.23138053715229034, 'learning_rate': 0.00023674450574545343, 'epoch': 9.92} + 71%|███████ | 7850/11074 [1:06:57<26:33, 2.02it/s] 71%|███████ | 7851/11074 [1:06:58<26:34, 2.02it/s] 71%|███████ | 7852/11074 [1:06:58<26:34, 2.02it/s] 71%|███████ | 7853/11074 [1:06:59<26:32, 2.02it/s] 71%|███████ | 7854/11074 [1:06:59<26:32, 2.02it/s] 71%|███████ | 7855/11074 [1:07:00<26:30, 2.02it/s] 71%|███████ | 7856/11074 [1:07:00<26:30, 2.02it/s] 71%|███████ | 7857/11074 [1:07:01<26:28, 2.02it/s] 71%|███████ | 7858/11074 [1:07:01<26:29, 2.02it/s] 71%|███████ | 7859/11074 [1:07:02<26:27, 2.02it/s] 71%|███████ | 7860/11074 [1:07:02<26:27, 2.02it/s] 71%|███████ | 7861/11074 [1:07:03<26:27, 2.02it/s] 71%|███████ | 7862/11074 [1:07:03<26:26, 2.02it/s] 71%|███████ | 7863/11074 [1:07:04<26:26, 2.02it/s] 71%|███████ | 7864/11074 [1:07:04<26:24, 2.03it/s] 71%|███████ | 7865/11074 [1:07:05<26:23, 2.03it/s] 71%|███████ | 7866/11074 [1:07:05<26:23, 2.03it/s] 71%|███████ | 7867/11074 [1:07:06<26:23, 2.02it/s] 71%|███████ | 7868/11074 [1:07:06<26:22, 2.03it/s] 71%|███████ | 7869/11074 [1:07:07<26:21, 2.03it/s] 71%|███████ | 7870/11074 [1:07:07<26:21, 2.03it/s] 71%|███████ | 7871/11074 [1:07:07<26:20, 2.03it/s] 71%|███████ | 7872/11074 [1:07:08<26:20, 2.03it/s] 71%|███████ | 7873/11074 [1:07:08<26:20, 2.03it/s] 71%|███████ | 7874/11074 [1:07:09<26:19, 2.03it/s] 71%|███████ | 7875/11074 [1:07:09<26:19, 2.03it/s] {'loss': 3.3077, 'grad_norm': 0.23198536038398743, 'learning_rate': 0.0002334027221578824, 'epoch': 9.95} + 71%|███████ | 7875/11074 [1:07:09<26:19, 2.03it/s] 71%|███████ | 7876/11074 [1:07:10<26:22, 2.02it/s] 71%|███████ | 7877/11074 [1:07:10<26:21, 2.02it/s] 71%|███████ | 7878/11074 [1:07:11<26:21, 2.02it/s] 71%|███████ | 7879/11074 [1:07:11<26:20, 2.02it/s] 71%|███████ | 7880/11074 [1:07:12<26:18, 2.02it/s] 71%|███████ | 7881/11074 [1:07:12<26:18, 2.02it/s] 71%|███████ | 7882/11074 [1:07:13<26:18, 2.02it/s] 71%|███████ | 7883/11074 [1:07:13<26:15, 2.02it/s] 71%|███████ | 7884/11074 [1:07:14<26:15, 2.02it/s] 71%|███████ | 7885/11074 [1:07:14<26:13, 2.03it/s] 71%|███████ | 7886/11074 [1:07:15<26:13, 2.03it/s] 71%|███████ | 7887/11074 [1:07:15<26:13, 2.03it/s] 71%|███████ | 7888/11074 [1:07:16<26:11, 2.03it/s] 71%|███████ | 7889/11074 [1:07:16<26:12, 2.02it/s] 71%|███████ | 7890/11074 [1:07:17<26:10, 2.03it/s] 71%|███████▏ | 7891/11074 [1:07:17<26:11, 2.02it/s] 71%|███████▏ | 7892/11074 [1:07:18<26:08, 2.03it/s] 71%|███████▏ | 7893/11074 [1:07:18<26:10, 2.03it/s] 71%|███████▏ | 7894/11074 [1:07:19<26:10, 2.03it/s] 71%|███████▏ | 7895/11074 [1:07:19<26:09, 2.03it/s] 71%|███████▏ | 7896/11074 [1:07:20<26:09, 2.03it/s] 71%|███████▏ | 7897/11074 [1:07:20<26:09, 2.02it/s] 71%|███████▏ | 7898/11074 [1:07:21<26:08, 2.03it/s] 71%|███████▏ | 7899/11074 [1:07:21<26:06, 2.03it/s] 71%|███████▏ | 7900/11074 [1:07:22<26:06, 2.03it/s]{'loss': 3.3093, 'grad_norm': 0.23056922852993011, 'learning_rate': 0.00023007749594435663, 'epoch': 9.98} + 71%|███████▏ | 7900/11074 [1:07:22<26:06, 2.03it/s] 71%|███████▏ | 7901/11074 [1:07:22<26:09, 2.02it/s] 71%|███████▏ | 7902/11074 [1:07:23<26:09, 2.02it/s] 71%|███████▏ | 7903/11074 [1:07:23<26:07, 2.02it/s] 71%|███████▏ | 7904/11074 [1:07:24<26:06, 2.02it/s] 71%|███████▏ | 7905/11074 [1:07:24<26:05, 2.02it/s] 71%|███████▏ | 7906/11074 [1:07:25<26:03, 2.03it/s] 71%|███████▏ | 7907/11074 [1:07:25<26:03, 2.03it/s] 71%|███████▏ | 7908/11074 [1:07:26<26:01, 2.03it/s] 71%|███████▏ | 7909/11074 [1:07:26<26:01, 2.03it/s] 71%|███████▏ | 7910/11074 [1:07:27<26:01, 2.03it/s] 71%|███████▏ | 7911/11074 [1:07:27<25:59, 2.03it/s] 71%|███████▏ | 7912/11074 [1:07:28<25:59, 2.03it/s] 71%|███████▏ | 7913/11074 [1:07:28<25:58, 2.03it/s] 71%|███████▏ | 7914/11074 [1:07:29<26:00, 2.03it/s] 71%|███████▏ | 7915/11074 [1:07:29<25:45, 2.04it/s] 71%|███████▏ | 7916/11074 [1:07:41<3:26:15, 3.92s/it] 71%|███████▏ | 7917/11074 [1:07:42<2:32:17, 2.89s/it] 72%|███████▏ | 7918/11074 [1:07:42<1:54:19, 2.17s/it] 72%|███████▏ | 7919/11074 [1:07:43<1:27:47, 1.67s/it] 72%|███████▏ | 7920/11074 [1:07:43<1:09:13, 1.32s/it] 72%|███████▏ | 7921/11074 [1:07:44<56:14, 1.07s/it] 72%|███████▏ | 7922/11074 [1:07:44<47:07, 1.11it/s] 72%|███████▏ | 7923/11074 [1:07:45<40:57, 1.28it/s] 72%|███████▏ | 7924/11074 [1:07:45<36:26, 1.44it/s] 72%|███████▏ | 7925/11074 [1:07:46<33:16, 1.58it/s] {'loss': 3.2656, 'grad_norm': 0.24008791148662567, 'learning_rate': 0.0002267690336224168, 'epoch': 10.01} + 72%|███████▏ | 7925/11074 [1:07:46<33:16, 1.58it/s] 72%|███████▏ | 7926/11074 [1:07:46<31:04, 1.69it/s] 72%|███████▏ | 7927/11074 [1:07:47<29:32, 1.78it/s] 72%|███████▏ | 7928/11074 [1:07:47<28:29, 1.84it/s] 72%|███████▏ | 7929/11074 [1:07:48<27:42, 1.89it/s] 72%|███████▏ | 7930/11074 [1:07:48<27:10, 1.93it/s] 72%|███████▏ | 7931/11074 [1:07:49<26:47, 1.96it/s] 72%|███████▏ | 7932/11074 [1:07:49<26:30, 1.98it/s] 72%|███████▏ | 7933/11074 [1:07:50<26:19, 1.99it/s] 72%|███████▏ | 7934/11074 [1:07:50<26:10, 2.00it/s] 72%|███████▏ | 7935/11074 [1:07:51<26:03, 2.01it/s] 72%|███████▏ | 7936/11074 [1:07:51<25:59, 2.01it/s] 72%|███████▏ | 7937/11074 [1:07:52<25:55, 2.02it/s] 72%|███████▏ | 7938/11074 [1:07:52<25:52, 2.02it/s] 72%|███████▏ | 7939/11074 [1:07:53<25:50, 2.02it/s] 72%|███████▏ | 7940/11074 [1:07:53<25:54, 2.02it/s] \ No newline at end of file