| { | |
| "EOP_f1": 0.9807168308530706, | |
| "EOP_number": 4774, | |
| "EOP_precision": 0.9813338926174496, | |
| "EOP_recall": 0.9801005446166736, | |
| "accuracy": 0.9953893956099028, | |
| "epoch": 5.0, | |
| "eval_EOP_f1": 0.9836132732486685, | |
| "eval_EOP_number": 2446, | |
| "eval_EOP_precision": 0.985632183908046, | |
| "eval_EOP_recall": 0.9816026165167621, | |
| "eval_da_EOP_f1": 0.9373584905660378, | |
| "eval_da_EOP_number": 2736, | |
| "eval_da_EOP_precision": 0.968798751950078, | |
| "eval_da_EOP_recall": 0.9078947368421053, | |
| "eval_da_overall_accuracy": 0.985526201063737, | |
| "eval_da_overall_f1": 0.9373584905660378, | |
| "eval_da_overall_precision": 0.968798751950078, | |
| "eval_da_overall_recall": 0.9078947368421053, | |
| "eval_loss": NaN, | |
| "eval_overall_accuracy": 0.9961055398695355, | |
| "eval_overall_f1": 0.9836132732486685, | |
| "eval_overall_precision": 0.985632183908046, | |
| "eval_overall_recall": 0.9816026165167621, | |
| "eval_runtime": 345.7738, | |
| "eval_samples": 1527, | |
| "eval_samples_per_second": 4.416, | |
| "eval_steps_per_second": 1.105, | |
| "overall_accuracy": 0.9953893956099028, | |
| "overall_f1": 0.9807168308530706, | |
| "overall_precision": 0.9813338926174496, | |
| "overall_recall": 0.9801005446166736, | |
| "predict_EOP_f1": 0.9807168308530706, | |
| "predict_EOP_number": 4774, | |
| "predict_EOP_precision": 0.9813338926174496, | |
| "predict_EOP_recall": 0.9801005446166736, | |
| "predict_da_EOP_f1": 0.9401974066189279, | |
| "predict_da_EOP_number": 5281, | |
| "predict_da_EOP_precision": 0.9614090639224223, | |
| "predict_da_EOP_recall": 0.9199015338004166, | |
| "predict_da_overall_accuracy": 0.9861948800428897, | |
| "predict_da_overall_f1": 0.9401974066189279, | |
| "predict_da_overall_precision": 0.9614090639224223, | |
| "predict_da_overall_recall": 0.9199015338004166, | |
| "predict_examples": 718, | |
| "predict_loss": NaN, | |
| "predict_overall_accuracy": 0.9953893956099028, | |
| "predict_overall_f1": 0.9807168308530706, | |
| "predict_overall_precision": 0.9813338926174496, | |
| "predict_overall_recall": 0.9801005446166736, | |
| "predict_runtime": 671.1845, | |
| "predict_samples_per_second": 4.349, | |
| "predict_steps_per_second": 1.088, | |
| "threshold_0.5_example_level_1-pk": 0.986, | |
| "threshold_0.5_example_level_1-wd": 0.9829, | |
| "threshold_0.5_example_level_f1": 0.9807, | |
| "threshold_0.5_example_level_pk": 0.014000000000000012, | |
| "threshold_0.5_example_level_precision": 0.9813, | |
| "threshold_0.5_example_level_recall": 0.9801, | |
| "threshold_0.5_example_level_wd": 0.017100000000000004, | |
| "train_loss": 0.3830805900915345, | |
| "train_runtime": 38367.8373, | |
| "train_samples": 10720, | |
| "train_samples_per_second": 1.397, | |
| "train_steps_per_second": 0.349 | |
| } |