Training in progress, step 1, checkpoint
Browse files- checkpoint-1/README.md +79 -77
- checkpoint-1/optimizer.pt +1 -1
- checkpoint-1/pytorch_model.bin +1 -1
- checkpoint-1/rng_state.pth +1 -1
- checkpoint-1/trainer_state.json +98 -98
- checkpoint-1/training_args.bin +1 -1
checkpoint-1/README.md
CHANGED
|
@@ -168,34 +168,34 @@ model-index:
|
|
| 168 |
type: sts-test
|
| 169 |
metrics:
|
| 170 |
- type: pearson_cosine
|
| 171 |
-
value: 0.
|
| 172 |
name: Pearson Cosine
|
| 173 |
- type: spearman_cosine
|
| 174 |
-
value: 0.
|
| 175 |
name: Spearman Cosine
|
| 176 |
- type: pearson_manhattan
|
| 177 |
-
value: 0.
|
| 178 |
name: Pearson Manhattan
|
| 179 |
- type: spearman_manhattan
|
| 180 |
-
value: 0.
|
| 181 |
name: Spearman Manhattan
|
| 182 |
- type: pearson_euclidean
|
| 183 |
-
value: 0.
|
| 184 |
name: Pearson Euclidean
|
| 185 |
- type: spearman_euclidean
|
| 186 |
-
value: 0.
|
| 187 |
name: Spearman Euclidean
|
| 188 |
- type: pearson_dot
|
| 189 |
-
value: 0.
|
| 190 |
name: Pearson Dot
|
| 191 |
- type: spearman_dot
|
| 192 |
-
value: 0.
|
| 193 |
name: Spearman Dot
|
| 194 |
- type: pearson_max
|
| 195 |
-
value: 0.
|
| 196 |
name: Pearson Max
|
| 197 |
- type: spearman_max
|
| 198 |
-
value: 0.
|
| 199 |
name: Spearman Max
|
| 200 |
- task:
|
| 201 |
type: triplet
|
|
@@ -230,55 +230,55 @@ model-index:
|
|
| 230 |
value: 0.55078125
|
| 231 |
name: Cosine Accuracy
|
| 232 |
- type: cosine_accuracy_threshold
|
| 233 |
-
value: 0.
|
| 234 |
name: Cosine Accuracy Threshold
|
| 235 |
- type: cosine_f1
|
| 236 |
-
value: 0.
|
| 237 |
name: Cosine F1
|
| 238 |
- type: cosine_f1_threshold
|
| 239 |
-
value: 0.
|
| 240 |
name: Cosine F1 Threshold
|
| 241 |
- type: cosine_precision
|
| 242 |
-
value: 0.
|
| 243 |
name: Cosine Precision
|
| 244 |
- type: cosine_recall
|
| 245 |
value: 1.0
|
| 246 |
name: Cosine Recall
|
| 247 |
- type: cosine_ap
|
| 248 |
-
value: 0.
|
| 249 |
name: Cosine Ap
|
| 250 |
- type: dot_accuracy
|
| 251 |
value: 0.55078125
|
| 252 |
name: Dot Accuracy
|
| 253 |
- type: dot_accuracy_threshold
|
| 254 |
-
value:
|
| 255 |
name: Dot Accuracy Threshold
|
| 256 |
- type: dot_f1
|
| 257 |
-
value: 0.
|
| 258 |
name: Dot F1
|
| 259 |
- type: dot_f1_threshold
|
| 260 |
-
value:
|
| 261 |
name: Dot F1 Threshold
|
| 262 |
- type: dot_precision
|
| 263 |
-
value: 0.
|
| 264 |
name: Dot Precision
|
| 265 |
- type: dot_recall
|
| 266 |
value: 1.0
|
| 267 |
name: Dot Recall
|
| 268 |
- type: dot_ap
|
| 269 |
-
value: 0.
|
| 270 |
name: Dot Ap
|
| 271 |
- type: manhattan_accuracy
|
| 272 |
-
value: 0.
|
| 273 |
name: Manhattan Accuracy
|
| 274 |
- type: manhattan_accuracy_threshold
|
| 275 |
-
value:
|
| 276 |
name: Manhattan Accuracy Threshold
|
| 277 |
- type: manhattan_f1
|
| 278 |
value: 0.6542553191489362
|
| 279 |
name: Manhattan F1
|
| 280 |
- type: manhattan_f1_threshold
|
| 281 |
-
value:
|
| 282 |
name: Manhattan F1 Threshold
|
| 283 |
- type: manhattan_precision
|
| 284 |
value: 0.48616600790513836
|
|
@@ -287,40 +287,40 @@ model-index:
|
|
| 287 |
value: 1.0
|
| 288 |
name: Manhattan Recall
|
| 289 |
- type: manhattan_ap
|
| 290 |
-
value: 0.
|
| 291 |
name: Manhattan Ap
|
| 292 |
- type: euclidean_accuracy
|
| 293 |
-
value: 0.
|
| 294 |
name: Euclidean Accuracy
|
| 295 |
- type: euclidean_accuracy_threshold
|
| 296 |
-
value:
|
| 297 |
name: Euclidean Accuracy Threshold
|
| 298 |
- type: euclidean_f1
|
| 299 |
-
value: 0.
|
| 300 |
name: Euclidean F1
|
| 301 |
- type: euclidean_f1_threshold
|
| 302 |
-
value:
|
| 303 |
name: Euclidean F1 Threshold
|
| 304 |
- type: euclidean_precision
|
| 305 |
-
value: 0.
|
| 306 |
name: Euclidean Precision
|
| 307 |
- type: euclidean_recall
|
| 308 |
value: 1.0
|
| 309 |
name: Euclidean Recall
|
| 310 |
- type: euclidean_ap
|
| 311 |
-
value: 0.
|
| 312 |
name: Euclidean Ap
|
| 313 |
- type: max_accuracy
|
| 314 |
value: 0.55078125
|
| 315 |
name: Max Accuracy
|
| 316 |
- type: max_accuracy_threshold
|
| 317 |
-
value:
|
| 318 |
name: Max Accuracy Threshold
|
| 319 |
- type: max_f1
|
| 320 |
value: 0.6542553191489362
|
| 321 |
name: Max F1
|
| 322 |
- type: max_f1_threshold
|
| 323 |
-
value:
|
| 324 |
name: Max F1 Threshold
|
| 325 |
- type: max_precision
|
| 326 |
value: 0.48616600790513836
|
|
@@ -329,7 +329,7 @@ model-index:
|
|
| 329 |
value: 1.0
|
| 330 |
name: Max Recall
|
| 331 |
- type: max_ap
|
| 332 |
-
value: 0.
|
| 333 |
name: Max Ap
|
| 334 |
---
|
| 335 |
|
|
@@ -392,7 +392,7 @@ Then you can load this model and run inference.
|
|
| 392 |
from sentence_transformers import SentenceTransformer
|
| 393 |
|
| 394 |
# Download from the 🤗 Hub
|
| 395 |
-
model = SentenceTransformer("bobox/DeBERTa-small-ST-v1-toytest
|
| 396 |
# Run inference
|
| 397 |
sentences = [
|
| 398 |
'when is season 2 of the ranch coming to netflix',
|
|
@@ -443,16 +443,16 @@ You can finetune this model on your own dataset.
|
|
| 443 |
|
| 444 |
| Metric | Value |
|
| 445 |
|:--------------------|:-----------|
|
| 446 |
-
| pearson_cosine | 0.
|
| 447 |
-
| **spearman_cosine** | **0.
|
| 448 |
-
| pearson_manhattan | 0.
|
| 449 |
-
| spearman_manhattan | 0.
|
| 450 |
-
| pearson_euclidean | 0.
|
| 451 |
-
| spearman_euclidean | 0.
|
| 452 |
-
| pearson_dot | 0.
|
| 453 |
-
| spearman_dot | 0.
|
| 454 |
-
| pearson_max | 0.
|
| 455 |
-
| spearman_max | 0.
|
| 456 |
|
| 457 |
#### Triplet
|
| 458 |
* Dataset: `NLI-v2`
|
|
@@ -473,40 +473,40 @@ You can finetune this model on your own dataset.
|
|
| 473 |
| Metric | Value |
|
| 474 |
|:-----------------------------|:-----------|
|
| 475 |
| cosine_accuracy | 0.5508 |
|
| 476 |
-
| cosine_accuracy_threshold | 0.
|
| 477 |
-
| cosine_f1 | 0.
|
| 478 |
-
| cosine_f1_threshold | 0.
|
| 479 |
-
| cosine_precision | 0.
|
| 480 |
| cosine_recall | 1.0 |
|
| 481 |
-
| cosine_ap | 0.
|
| 482 |
| dot_accuracy | 0.5508 |
|
| 483 |
-
| dot_accuracy_threshold |
|
| 484 |
-
| dot_f1 | 0.
|
| 485 |
-
| dot_f1_threshold |
|
| 486 |
-
| dot_precision | 0.
|
| 487 |
| dot_recall | 1.0 |
|
| 488 |
-
| dot_ap | 0.
|
| 489 |
-
| manhattan_accuracy | 0.
|
| 490 |
-
| manhattan_accuracy_threshold |
|
| 491 |
| manhattan_f1 | 0.6543 |
|
| 492 |
-
| manhattan_f1_threshold |
|
| 493 |
| manhattan_precision | 0.4862 |
|
| 494 |
| manhattan_recall | 1.0 |
|
| 495 |
-
| manhattan_ap | 0.
|
| 496 |
-
| euclidean_accuracy | 0.
|
| 497 |
-
| euclidean_accuracy_threshold |
|
| 498 |
-
| euclidean_f1 | 0.
|
| 499 |
-
| euclidean_f1_threshold |
|
| 500 |
-
| euclidean_precision | 0.
|
| 501 |
| euclidean_recall | 1.0 |
|
| 502 |
-
| euclidean_ap | 0.
|
| 503 |
| max_accuracy | 0.5508 |
|
| 504 |
-
| max_accuracy_threshold |
|
| 505 |
| max_f1 | 0.6543 |
|
| 506 |
-
| max_f1_threshold |
|
| 507 |
| max_precision | 0.4862 |
|
| 508 |
| max_recall | 1.0 |
|
| 509 |
-
| **max_ap** | **0.
|
| 510 |
|
| 511 |
<!--
|
| 512 |
## Bias, Risks and Limitations
|
|
@@ -1155,15 +1155,15 @@ You can finetune this model on your own dataset.
|
|
| 1155 |
#### Non-Default Hyperparameters
|
| 1156 |
|
| 1157 |
- `eval_strategy`: steps
|
| 1158 |
-
- `per_device_train_batch_size`:
|
| 1159 |
- `per_device_eval_batch_size`: 64
|
| 1160 |
-
- `gradient_accumulation_steps`:
|
| 1161 |
- `learning_rate`: 4e-05
|
| 1162 |
-
- `weight_decay`:
|
| 1163 |
- `num_train_epochs`: 0.1
|
| 1164 |
- `lr_scheduler_type`: cosine_with_min_lr
|
| 1165 |
-
- `lr_scheduler_kwargs`: {'num_cycles': 0.5, 'min_lr':
|
| 1166 |
-
- `warmup_ratio`: 0.
|
| 1167 |
- `save_safetensors`: False
|
| 1168 |
- `fp16`: True
|
| 1169 |
- `push_to_hub`: True
|
|
@@ -1178,14 +1178,14 @@ You can finetune this model on your own dataset.
|
|
| 1178 |
- `do_predict`: False
|
| 1179 |
- `eval_strategy`: steps
|
| 1180 |
- `prediction_loss_only`: True
|
| 1181 |
-
- `per_device_train_batch_size`:
|
| 1182 |
- `per_device_eval_batch_size`: 64
|
| 1183 |
- `per_gpu_train_batch_size`: None
|
| 1184 |
- `per_gpu_eval_batch_size`: None
|
| 1185 |
-
- `gradient_accumulation_steps`:
|
| 1186 |
- `eval_accumulation_steps`: None
|
| 1187 |
- `learning_rate`: 4e-05
|
| 1188 |
-
- `weight_decay`:
|
| 1189 |
- `adam_beta1`: 0.9
|
| 1190 |
- `adam_beta2`: 0.999
|
| 1191 |
- `adam_epsilon`: 1e-08
|
|
@@ -1193,8 +1193,8 @@ You can finetune this model on your own dataset.
|
|
| 1193 |
- `num_train_epochs`: 0.1
|
| 1194 |
- `max_steps`: -1
|
| 1195 |
- `lr_scheduler_type`: cosine_with_min_lr
|
| 1196 |
-
- `lr_scheduler_kwargs`: {'num_cycles': 0.5, 'min_lr':
|
| 1197 |
-
- `warmup_ratio`: 0.
|
| 1198 |
- `warmup_steps`: 0
|
| 1199 |
- `log_level`: passive
|
| 1200 |
- `log_level_replica`: warning
|
|
@@ -1290,6 +1290,8 @@ You can finetune this model on your own dataset.
|
|
| 1290 |
| Epoch | Step | Training Loss | negation-triplets loss | vitaminc-pairs loss | qasc pairs loss | scitail-pairs-pos loss | gooaq pairs loss | xsum-pairs loss | paws-pos loss | nq pairs loss | msmarco pairs loss | openbookqa pairs loss | trivia pairs loss | sciq pairs loss | NLI-v2_max_accuracy | VitaminC_max_ap | sts-test_spearman_cosine |
|
| 1291 |
|:------:|:----:|:-------------:|:----------------------:|:-------------------:|:---------------:|:----------------------:|:----------------:|:---------------:|:-------------:|:-------------:|:------------------:|:---------------------:|:-----------------:|:---------------:|:-------------------:|:---------------:|:------------------------:|
|
| 1292 |
| 0.0548 | 1 | 6.851 | 5.2593 | 2.7279 | 7.9013 | 1.9180 | 8.1263 | 6.3900 | 2.2178 | 10.4461 | 10.6071 | 4.7477 | 7.8702 | 1.1206 | 1.0 | 0.5179 | 0.0705 |
|
|
|
|
|
|
|
| 1293 |
|
| 1294 |
|
| 1295 |
### Framework Versions
|
|
|
|
| 168 |
type: sts-test
|
| 169 |
metrics:
|
| 170 |
- type: pearson_cosine
|
| 171 |
+
value: 0.033928485348000664
|
| 172 |
name: Pearson Cosine
|
| 173 |
- type: spearman_cosine
|
| 174 |
+
value: 0.08944249572062771
|
| 175 |
name: Spearman Cosine
|
| 176 |
- type: pearson_manhattan
|
| 177 |
+
value: 0.06296467882181725
|
| 178 |
name: Pearson Manhattan
|
| 179 |
- type: spearman_manhattan
|
| 180 |
+
value: 0.08266825793291849
|
| 181 |
name: Spearman Manhattan
|
| 182 |
- type: pearson_euclidean
|
| 183 |
+
value: 0.03489200141716902
|
| 184 |
name: Pearson Euclidean
|
| 185 |
- type: spearman_euclidean
|
| 186 |
+
value: 0.06202473500014035
|
| 187 |
name: Spearman Euclidean
|
| 188 |
- type: pearson_dot
|
| 189 |
+
value: 0.2554086617921545
|
| 190 |
name: Pearson Dot
|
| 191 |
- type: spearman_dot
|
| 192 |
+
value: 0.27863958137561534
|
| 193 |
name: Spearman Dot
|
| 194 |
- type: pearson_max
|
| 195 |
+
value: 0.2554086617921545
|
| 196 |
name: Pearson Max
|
| 197 |
- type: spearman_max
|
| 198 |
+
value: 0.27863958137561534
|
| 199 |
name: Spearman Max
|
| 200 |
- task:
|
| 201 |
type: triplet
|
|
|
|
| 230 |
value: 0.55078125
|
| 231 |
name: Cosine Accuracy
|
| 232 |
- type: cosine_accuracy_threshold
|
| 233 |
+
value: 0.9503422379493713
|
| 234 |
name: Cosine Accuracy Threshold
|
| 235 |
- type: cosine_f1
|
| 236 |
+
value: 0.6542553191489362
|
| 237 |
name: Cosine F1
|
| 238 |
- type: cosine_f1_threshold
|
| 239 |
+
value: 0.656802773475647
|
| 240 |
name: Cosine F1 Threshold
|
| 241 |
- type: cosine_precision
|
| 242 |
+
value: 0.48616600790513836
|
| 243 |
name: Cosine Precision
|
| 244 |
- type: cosine_recall
|
| 245 |
value: 1.0
|
| 246 |
name: Cosine Recall
|
| 247 |
- type: cosine_ap
|
| 248 |
+
value: 0.5203148129920425
|
| 249 |
name: Cosine Ap
|
| 250 |
- type: dot_accuracy
|
| 251 |
value: 0.55078125
|
| 252 |
name: Dot Accuracy
|
| 253 |
- type: dot_accuracy_threshold
|
| 254 |
+
value: 425.30816650390625
|
| 255 |
name: Dot Accuracy Threshold
|
| 256 |
- type: dot_f1
|
| 257 |
+
value: 0.6542553191489362
|
| 258 |
name: Dot F1
|
| 259 |
- type: dot_f1_threshold
|
| 260 |
+
value: 262.8174743652344
|
| 261 |
name: Dot F1 Threshold
|
| 262 |
- type: dot_precision
|
| 263 |
+
value: 0.48616600790513836
|
| 264 |
name: Dot Precision
|
| 265 |
- type: dot_recall
|
| 266 |
value: 1.0
|
| 267 |
name: Dot Recall
|
| 268 |
- type: dot_ap
|
| 269 |
+
value: 0.5120444819966403
|
| 270 |
name: Dot Ap
|
| 271 |
- type: manhattan_accuracy
|
| 272 |
+
value: 0.5390625
|
| 273 |
name: Manhattan Accuracy
|
| 274 |
- type: manhattan_accuracy_threshold
|
| 275 |
+
value: 107.76934814453125
|
| 276 |
name: Manhattan Accuracy Threshold
|
| 277 |
- type: manhattan_f1
|
| 278 |
value: 0.6542553191489362
|
| 279 |
name: Manhattan F1
|
| 280 |
- type: manhattan_f1_threshold
|
| 281 |
+
value: 271.5865478515625
|
| 282 |
name: Manhattan F1 Threshold
|
| 283 |
- type: manhattan_precision
|
| 284 |
value: 0.48616600790513836
|
|
|
|
| 287 |
value: 1.0
|
| 288 |
name: Manhattan Recall
|
| 289 |
- type: manhattan_ap
|
| 290 |
+
value: 0.5208015383309144
|
| 291 |
name: Manhattan Ap
|
| 292 |
- type: euclidean_accuracy
|
| 293 |
+
value: 0.55078125
|
| 294 |
name: Euclidean Accuracy
|
| 295 |
- type: euclidean_accuracy_threshold
|
| 296 |
+
value: 7.050784111022949
|
| 297 |
name: Euclidean Accuracy Threshold
|
| 298 |
- type: euclidean_f1
|
| 299 |
+
value: 0.6507936507936508
|
| 300 |
name: Euclidean F1
|
| 301 |
- type: euclidean_f1_threshold
|
| 302 |
+
value: 17.465972900390625
|
| 303 |
name: Euclidean F1 Threshold
|
| 304 |
- type: euclidean_precision
|
| 305 |
+
value: 0.4823529411764706
|
| 306 |
name: Euclidean Precision
|
| 307 |
- type: euclidean_recall
|
| 308 |
value: 1.0
|
| 309 |
name: Euclidean Recall
|
| 310 |
- type: euclidean_ap
|
| 311 |
+
value: 0.5175301700973289
|
| 312 |
name: Euclidean Ap
|
| 313 |
- type: max_accuracy
|
| 314 |
value: 0.55078125
|
| 315 |
name: Max Accuracy
|
| 316 |
- type: max_accuracy_threshold
|
| 317 |
+
value: 425.30816650390625
|
| 318 |
name: Max Accuracy Threshold
|
| 319 |
- type: max_f1
|
| 320 |
value: 0.6542553191489362
|
| 321 |
name: Max F1
|
| 322 |
- type: max_f1_threshold
|
| 323 |
+
value: 271.5865478515625
|
| 324 |
name: Max F1 Threshold
|
| 325 |
- type: max_precision
|
| 326 |
value: 0.48616600790513836
|
|
|
|
| 329 |
value: 1.0
|
| 330 |
name: Max Recall
|
| 331 |
- type: max_ap
|
| 332 |
+
value: 0.5208015383309144
|
| 333 |
name: Max Ap
|
| 334 |
---
|
| 335 |
|
|
|
|
| 392 |
from sentence_transformers import SentenceTransformer
|
| 393 |
|
| 394 |
# Download from the 🤗 Hub
|
| 395 |
+
model = SentenceTransformer("bobox/DeBERTa-small-ST-v1-toytest")
|
| 396 |
# Run inference
|
| 397 |
sentences = [
|
| 398 |
'when is season 2 of the ranch coming to netflix',
|
|
|
|
| 443 |
|
| 444 |
| Metric | Value |
|
| 445 |
|:--------------------|:-----------|
|
| 446 |
+
| pearson_cosine | 0.0339 |
|
| 447 |
+
| **spearman_cosine** | **0.0894** |
|
| 448 |
+
| pearson_manhattan | 0.063 |
|
| 449 |
+
| spearman_manhattan | 0.0827 |
|
| 450 |
+
| pearson_euclidean | 0.0349 |
|
| 451 |
+
| spearman_euclidean | 0.062 |
|
| 452 |
+
| pearson_dot | 0.2554 |
|
| 453 |
+
| spearman_dot | 0.2786 |
|
| 454 |
+
| pearson_max | 0.2554 |
|
| 455 |
+
| spearman_max | 0.2786 |
|
| 456 |
|
| 457 |
#### Triplet
|
| 458 |
* Dataset: `NLI-v2`
|
|
|
|
| 473 |
| Metric | Value |
|
| 474 |
|:-----------------------------|:-----------|
|
| 475 |
| cosine_accuracy | 0.5508 |
|
| 476 |
+
| cosine_accuracy_threshold | 0.9503 |
|
| 477 |
+
| cosine_f1 | 0.6543 |
|
| 478 |
+
| cosine_f1_threshold | 0.6568 |
|
| 479 |
+
| cosine_precision | 0.4862 |
|
| 480 |
| cosine_recall | 1.0 |
|
| 481 |
+
| cosine_ap | 0.5203 |
|
| 482 |
| dot_accuracy | 0.5508 |
|
| 483 |
+
| dot_accuracy_threshold | 425.3082 |
|
| 484 |
+
| dot_f1 | 0.6543 |
|
| 485 |
+
| dot_f1_threshold | 262.8175 |
|
| 486 |
+
| dot_precision | 0.4862 |
|
| 487 |
| dot_recall | 1.0 |
|
| 488 |
+
| dot_ap | 0.512 |
|
| 489 |
+
| manhattan_accuracy | 0.5391 |
|
| 490 |
+
| manhattan_accuracy_threshold | 107.7693 |
|
| 491 |
| manhattan_f1 | 0.6543 |
|
| 492 |
+
| manhattan_f1_threshold | 271.5865 |
|
| 493 |
| manhattan_precision | 0.4862 |
|
| 494 |
| manhattan_recall | 1.0 |
|
| 495 |
+
| manhattan_ap | 0.5208 |
|
| 496 |
+
| euclidean_accuracy | 0.5508 |
|
| 497 |
+
| euclidean_accuracy_threshold | 7.0508 |
|
| 498 |
+
| euclidean_f1 | 0.6508 |
|
| 499 |
+
| euclidean_f1_threshold | 17.466 |
|
| 500 |
+
| euclidean_precision | 0.4824 |
|
| 501 |
| euclidean_recall | 1.0 |
|
| 502 |
+
| euclidean_ap | 0.5175 |
|
| 503 |
| max_accuracy | 0.5508 |
|
| 504 |
+
| max_accuracy_threshold | 425.3082 |
|
| 505 |
| max_f1 | 0.6543 |
|
| 506 |
+
| max_f1_threshold | 271.5865 |
|
| 507 |
| max_precision | 0.4862 |
|
| 508 |
| max_recall | 1.0 |
|
| 509 |
+
| **max_ap** | **0.5208** |
|
| 510 |
|
| 511 |
<!--
|
| 512 |
## Bias, Risks and Limitations
|
|
|
|
| 1155 |
#### Non-Default Hyperparameters
|
| 1156 |
|
| 1157 |
- `eval_strategy`: steps
|
| 1158 |
+
- `per_device_train_batch_size`: 320
|
| 1159 |
- `per_device_eval_batch_size`: 64
|
| 1160 |
+
- `gradient_accumulation_steps`: 4
|
| 1161 |
- `learning_rate`: 4e-05
|
| 1162 |
+
- `weight_decay`: 5e-05
|
| 1163 |
- `num_train_epochs`: 0.1
|
| 1164 |
- `lr_scheduler_type`: cosine_with_min_lr
|
| 1165 |
+
- `lr_scheduler_kwargs`: {'num_cycles': 0.5, 'min_lr': 1e-05}
|
| 1166 |
+
- `warmup_ratio`: 0.15
|
| 1167 |
- `save_safetensors`: False
|
| 1168 |
- `fp16`: True
|
| 1169 |
- `push_to_hub`: True
|
|
|
|
| 1178 |
- `do_predict`: False
|
| 1179 |
- `eval_strategy`: steps
|
| 1180 |
- `prediction_loss_only`: True
|
| 1181 |
+
- `per_device_train_batch_size`: 320
|
| 1182 |
- `per_device_eval_batch_size`: 64
|
| 1183 |
- `per_gpu_train_batch_size`: None
|
| 1184 |
- `per_gpu_eval_batch_size`: None
|
| 1185 |
+
- `gradient_accumulation_steps`: 4
|
| 1186 |
- `eval_accumulation_steps`: None
|
| 1187 |
- `learning_rate`: 4e-05
|
| 1188 |
+
- `weight_decay`: 5e-05
|
| 1189 |
- `adam_beta1`: 0.9
|
| 1190 |
- `adam_beta2`: 0.999
|
| 1191 |
- `adam_epsilon`: 1e-08
|
|
|
|
| 1193 |
- `num_train_epochs`: 0.1
|
| 1194 |
- `max_steps`: -1
|
| 1195 |
- `lr_scheduler_type`: cosine_with_min_lr
|
| 1196 |
+
- `lr_scheduler_kwargs`: {'num_cycles': 0.5, 'min_lr': 1e-05}
|
| 1197 |
+
- `warmup_ratio`: 0.15
|
| 1198 |
- `warmup_steps`: 0
|
| 1199 |
- `log_level`: passive
|
| 1200 |
- `log_level_replica`: warning
|
|
|
|
| 1290 |
| Epoch | Step | Training Loss | negation-triplets loss | vitaminc-pairs loss | qasc pairs loss | scitail-pairs-pos loss | gooaq pairs loss | xsum-pairs loss | paws-pos loss | nq pairs loss | msmarco pairs loss | openbookqa pairs loss | trivia pairs loss | sciq pairs loss | NLI-v2_max_accuracy | VitaminC_max_ap | sts-test_spearman_cosine |
|
| 1291 |
|:------:|:----:|:-------------:|:----------------------:|:-------------------:|:---------------:|:----------------------:|:----------------:|:---------------:|:-------------:|:-------------:|:------------------:|:---------------------:|:-----------------:|:---------------:|:-------------------:|:---------------:|:------------------------:|
|
| 1292 |
| 0.0548 | 1 | 6.851 | 5.2593 | 2.7279 | 7.9013 | 1.9180 | 8.1263 | 6.3900 | 2.2178 | 10.4461 | 10.6071 | 4.7477 | 7.8702 | 1.1206 | 1.0 | 0.5179 | 0.0705 |
|
| 1293 |
+
| 0.1096 | 2 | 7.0772 | 5.2441 | 2.6973 | 6.5699 | 1.9754 | 6.6944 | 6.1687 | 2.3460 | 8.0334 | 7.9983 | 4.5152 | 6.7688 | 0.9838 | 1.0 | 0.5208 | 0.0894 |
|
| 1294 |
+
| 0.0519 | 1 | 7.4907 | 5.2441 | 2.6973 | 6.5699 | 1.9754 | 6.6944 | 6.1687 | 2.3460 | 8.0334 | 7.9983 | 4.5152 | 6.7688 | 0.9838 | 1.0 | 0.5208 | 0.0894 |
|
| 1295 |
|
| 1296 |
|
| 1297 |
### Framework Versions
|
checkpoint-1/optimizer.pt
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checkpoint-1/rng_state.pth
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@@ -1,3 +1,3 @@
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| 1 |
version https://git-lfs.github.com/spec/v1
|
| 2 |
-
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| 3 |
size 14244
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checkpoint-1/trainer_state.json
CHANGED
|
@@ -1,7 +1,7 @@
|
|
| 1 |
{
|
| 2 |
"best_metric": null,
|
| 3 |
"best_model_checkpoint": null,
|
| 4 |
-
"epoch": 0.
|
| 5 |
"eval_steps": 1,
|
| 6 |
"global_step": 1,
|
| 7 |
"is_hyper_param_search": false,
|
|
@@ -9,157 +9,157 @@
|
|
| 9 |
"is_world_process_zero": true,
|
| 10 |
"log_history": [
|
| 11 |
{
|
| 12 |
-
"epoch": 0.
|
| 13 |
-
"grad_norm":
|
| 14 |
"learning_rate": 4e-05,
|
| 15 |
-
"loss":
|
| 16 |
"step": 1
|
| 17 |
},
|
| 18 |
{
|
| 19 |
-
"epoch": 0.
|
| 20 |
"eval_NLI-v2_cosine_accuracy": 1.0,
|
| 21 |
"eval_NLI-v2_dot_accuracy": 0.125,
|
| 22 |
"eval_NLI-v2_euclidean_accuracy": 1.0,
|
| 23 |
"eval_NLI-v2_manhattan_accuracy": 1.0,
|
| 24 |
"eval_NLI-v2_max_accuracy": 1.0,
|
| 25 |
"eval_VitaminC_cosine_accuracy": 0.55078125,
|
| 26 |
-
"eval_VitaminC_cosine_accuracy_threshold": 0.
|
| 27 |
-
"eval_VitaminC_cosine_ap": 0.
|
| 28 |
-
"eval_VitaminC_cosine_f1": 0.
|
| 29 |
-
"eval_VitaminC_cosine_f1_threshold": 0.
|
| 30 |
-
"eval_VitaminC_cosine_precision": 0.
|
| 31 |
"eval_VitaminC_cosine_recall": 1.0,
|
| 32 |
"eval_VitaminC_dot_accuracy": 0.55078125,
|
| 33 |
-
"eval_VitaminC_dot_accuracy_threshold":
|
| 34 |
-
"eval_VitaminC_dot_ap": 0.
|
| 35 |
-
"eval_VitaminC_dot_f1": 0.
|
| 36 |
-
"eval_VitaminC_dot_f1_threshold":
|
| 37 |
-
"eval_VitaminC_dot_precision": 0.
|
| 38 |
"eval_VitaminC_dot_recall": 1.0,
|
| 39 |
-
"eval_VitaminC_euclidean_accuracy": 0.
|
| 40 |
-
"eval_VitaminC_euclidean_accuracy_threshold":
|
| 41 |
-
"eval_VitaminC_euclidean_ap": 0.
|
| 42 |
-
"eval_VitaminC_euclidean_f1": 0.
|
| 43 |
-
"eval_VitaminC_euclidean_f1_threshold":
|
| 44 |
-
"eval_VitaminC_euclidean_precision": 0.
|
| 45 |
"eval_VitaminC_euclidean_recall": 1.0,
|
| 46 |
-
"eval_VitaminC_manhattan_accuracy": 0.
|
| 47 |
-
"eval_VitaminC_manhattan_accuracy_threshold":
|
| 48 |
-
"eval_VitaminC_manhattan_ap": 0.
|
| 49 |
"eval_VitaminC_manhattan_f1": 0.6542553191489362,
|
| 50 |
-
"eval_VitaminC_manhattan_f1_threshold":
|
| 51 |
"eval_VitaminC_manhattan_precision": 0.48616600790513836,
|
| 52 |
"eval_VitaminC_manhattan_recall": 1.0,
|
| 53 |
"eval_VitaminC_max_accuracy": 0.55078125,
|
| 54 |
-
"eval_VitaminC_max_accuracy_threshold":
|
| 55 |
-
"eval_VitaminC_max_ap": 0.
|
| 56 |
"eval_VitaminC_max_f1": 0.6542553191489362,
|
| 57 |
-
"eval_VitaminC_max_f1_threshold":
|
| 58 |
"eval_VitaminC_max_precision": 0.48616600790513836,
|
| 59 |
"eval_VitaminC_max_recall": 1.0,
|
| 60 |
-
"eval_sequential_score": 0.
|
| 61 |
-
"eval_sts-test_pearson_cosine": 0.
|
| 62 |
-
"eval_sts-test_pearson_dot": 0.
|
| 63 |
-
"eval_sts-test_pearson_euclidean": 0.
|
| 64 |
-
"eval_sts-test_pearson_manhattan": 0.
|
| 65 |
-
"eval_sts-test_pearson_max": 0.
|
| 66 |
-
"eval_sts-test_spearman_cosine": 0.
|
| 67 |
-
"eval_sts-test_spearman_dot": 0.
|
| 68 |
-
"eval_sts-test_spearman_euclidean": 0.
|
| 69 |
-
"eval_sts-test_spearman_manhattan": 0.
|
| 70 |
-
"eval_sts-test_spearman_max": 0.
|
| 71 |
-
"eval_vitaminc-pairs_loss": 2.
|
| 72 |
-
"eval_vitaminc-pairs_runtime": 1.
|
| 73 |
-
"eval_vitaminc-pairs_samples_per_second":
|
| 74 |
-
"eval_vitaminc-pairs_steps_per_second": 1.
|
| 75 |
"step": 1
|
| 76 |
},
|
| 77 |
{
|
| 78 |
-
"epoch": 0.
|
| 79 |
-
"eval_negation-triplets_loss": 5.
|
| 80 |
-
"eval_negation-triplets_runtime": 0.
|
| 81 |
-
"eval_negation-triplets_samples_per_second":
|
| 82 |
-
"eval_negation-triplets_steps_per_second": 3.
|
| 83 |
"step": 1
|
| 84 |
},
|
| 85 |
{
|
| 86 |
-
"epoch": 0.
|
| 87 |
-
"eval_scitail-pairs-pos_loss": 1.
|
| 88 |
-
"eval_scitail-pairs-pos_runtime": 0.
|
| 89 |
-
"eval_scitail-pairs-pos_samples_per_second":
|
| 90 |
-
"eval_scitail-pairs-pos_steps_per_second": 2.
|
| 91 |
"step": 1
|
| 92 |
},
|
| 93 |
{
|
| 94 |
-
"epoch": 0.
|
| 95 |
-
"eval_xsum-pairs_loss": 6.
|
| 96 |
-
"eval_xsum-pairs_runtime": 3.
|
| 97 |
-
"eval_xsum-pairs_samples_per_second": 38.
|
| 98 |
-
"eval_xsum-pairs_steps_per_second": 0.
|
| 99 |
"step": 1
|
| 100 |
},
|
| 101 |
{
|
| 102 |
-
"epoch": 0.
|
| 103 |
-
"eval_sciq_pairs_loss":
|
| 104 |
-
"eval_sciq_pairs_runtime": 3.
|
| 105 |
-
"eval_sciq_pairs_samples_per_second": 38.
|
| 106 |
-
"eval_sciq_pairs_steps_per_second": 0.
|
| 107 |
"step": 1
|
| 108 |
},
|
| 109 |
{
|
| 110 |
-
"epoch": 0.
|
| 111 |
-
"eval_qasc_pairs_loss":
|
| 112 |
-
"eval_qasc_pairs_runtime": 0.
|
| 113 |
-
"eval_qasc_pairs_samples_per_second": 189.
|
| 114 |
"eval_qasc_pairs_steps_per_second": 2.964,
|
| 115 |
"step": 1
|
| 116 |
},
|
| 117 |
{
|
| 118 |
-
"epoch": 0.
|
| 119 |
-
"eval_openbookqa_pairs_loss": 4.
|
| 120 |
-
"eval_openbookqa_pairs_runtime": 0.
|
| 121 |
-
"eval_openbookqa_pairs_samples_per_second":
|
| 122 |
-
"eval_openbookqa_pairs_steps_per_second": 3.
|
| 123 |
"step": 1
|
| 124 |
},
|
| 125 |
{
|
| 126 |
-
"epoch": 0.
|
| 127 |
-
"eval_msmarco_pairs_loss":
|
| 128 |
-
"eval_msmarco_pairs_runtime": 1.
|
| 129 |
-
"eval_msmarco_pairs_samples_per_second": 106.
|
| 130 |
-
"eval_msmarco_pairs_steps_per_second": 1.
|
| 131 |
"step": 1
|
| 132 |
},
|
| 133 |
{
|
| 134 |
-
"epoch": 0.
|
| 135 |
-
"eval_nq_pairs_loss":
|
| 136 |
-
"eval_nq_pairs_runtime": 2.
|
| 137 |
-
"eval_nq_pairs_samples_per_second":
|
| 138 |
-
"eval_nq_pairs_steps_per_second": 0.
|
| 139 |
"step": 1
|
| 140 |
},
|
| 141 |
{
|
| 142 |
-
"epoch": 0.
|
| 143 |
-
"eval_trivia_pairs_loss":
|
| 144 |
-
"eval_trivia_pairs_runtime":
|
| 145 |
-
"eval_trivia_pairs_samples_per_second": 29.
|
| 146 |
-
"eval_trivia_pairs_steps_per_second": 0.
|
| 147 |
"step": 1
|
| 148 |
},
|
| 149 |
{
|
| 150 |
-
"epoch": 0.
|
| 151 |
-
"eval_gooaq_pairs_loss":
|
| 152 |
-
"eval_gooaq_pairs_runtime": 0.
|
| 153 |
-
"eval_gooaq_pairs_samples_per_second":
|
| 154 |
-
"eval_gooaq_pairs_steps_per_second": 2.
|
| 155 |
"step": 1
|
| 156 |
},
|
| 157 |
{
|
| 158 |
-
"epoch": 0.
|
| 159 |
-
"eval_paws-pos_loss": 2.
|
| 160 |
-
"eval_paws-pos_runtime": 0.
|
| 161 |
-
"eval_paws-pos_samples_per_second":
|
| 162 |
-
"eval_paws-pos_steps_per_second": 2.
|
| 163 |
"step": 1
|
| 164 |
}
|
| 165 |
],
|
|
@@ -181,7 +181,7 @@
|
|
| 181 |
}
|
| 182 |
},
|
| 183 |
"total_flos": 0.0,
|
| 184 |
-
"train_batch_size":
|
| 185 |
"trial_name": null,
|
| 186 |
"trial_params": null
|
| 187 |
}
|
|
|
|
| 1 |
{
|
| 2 |
"best_metric": null,
|
| 3 |
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|
| 4 |
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"epoch": 0.05194805194805195,
|
| 5 |
"eval_steps": 1,
|
| 6 |
"global_step": 1,
|
| 7 |
"is_hyper_param_search": false,
|
|
|
|
| 9 |
"is_world_process_zero": true,
|
| 10 |
"log_history": [
|
| 11 |
{
|
| 12 |
+
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|
| 13 |
+
"grad_norm": 15.329390525817871,
|
| 14 |
"learning_rate": 4e-05,
|
| 15 |
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"loss": 7.4907,
|
| 16 |
"step": 1
|
| 17 |
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|
| 18 |
{
|
| 19 |
+
"epoch": 0.05194805194805195,
|
| 20 |
"eval_NLI-v2_cosine_accuracy": 1.0,
|
| 21 |
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|
| 22 |
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|
| 23 |
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|
| 24 |
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|
| 25 |
"eval_VitaminC_cosine_accuracy": 0.55078125,
|
| 26 |
+
"eval_VitaminC_cosine_accuracy_threshold": 0.9503422379493713,
|
| 27 |
+
"eval_VitaminC_cosine_ap": 0.5203148129920425,
|
| 28 |
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"eval_VitaminC_cosine_f1": 0.6542553191489362,
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| 29 |
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"eval_VitaminC_cosine_f1_threshold": 0.656802773475647,
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| 30 |
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"eval_VitaminC_cosine_precision": 0.48616600790513836,
|
| 31 |
"eval_VitaminC_cosine_recall": 1.0,
|
| 32 |
"eval_VitaminC_dot_accuracy": 0.55078125,
|
| 33 |
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"eval_VitaminC_dot_accuracy_threshold": 425.30816650390625,
|
| 34 |
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"eval_VitaminC_dot_ap": 0.5120444819966403,
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| 35 |
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| 36 |
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| 37 |
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"eval_VitaminC_dot_precision": 0.48616600790513836,
|
| 38 |
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|
| 39 |
+
"eval_VitaminC_euclidean_accuracy": 0.55078125,
|
| 40 |
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"eval_VitaminC_euclidean_accuracy_threshold": 7.050784111022949,
|
| 41 |
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"eval_VitaminC_euclidean_ap": 0.5175301700973289,
|
| 42 |
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"eval_VitaminC_euclidean_f1": 0.6507936507936508,
|
| 43 |
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"eval_VitaminC_euclidean_f1_threshold": 17.465972900390625,
|
| 44 |
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|
| 45 |
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|
| 46 |
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|
| 47 |
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| 48 |
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| 49 |
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|
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