Upload folder using huggingface_hub
Browse files- config.json +28 -0
- eval_results.txt +1899 -0
- pytorch_model.bin +3 -0
- vocab.txt +0 -0
config.json
ADDED
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{
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"architectures": [
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"BertForSequenceClassification"
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],
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"attention_probs_dropout_prob": 0.1,
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"cell": {},
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"classifier_dropout": null,
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"dtype": "float32",
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"hidden_act": "gelu",
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"hidden_dropout_prob": 0.1,
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"hidden_size": 768,
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"initializer_range": 0.02,
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"intermediate_size": 3072,
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"layer_norm_eps": 1e-12,
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"max_position_embeddings": 512,
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"model_type": "bert",
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"num_attention_heads": 12,
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"num_hidden_layers": 6,
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"pad_token_id": 0,
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"position_embedding_type": "absolute",
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"pre_trained": "",
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"structure": [],
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"training": "",
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"transformers_version": "4.57.0",
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"type_vocab_size": 2,
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"use_cache": true,
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"vocab_size": 30522
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}
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eval_results.txt
ADDED
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@@ -0,0 +1,1899 @@
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|
| 1 |
+
acc = 0.8578431372549019
|
| 2 |
+
acc_and_f1 = 0.8802638505066456
|
| 3 |
+
att_loss = 0.0
|
| 4 |
+
cls_loss = 0.3242976481866355
|
| 5 |
+
eval_loss = 0.4957661720422598
|
| 6 |
+
f1 = 0.9026845637583892
|
| 7 |
+
global_step = 99
|
| 8 |
+
loss = 0.3242976481866355
|
| 9 |
+
rep_loss = 0.0
|
| 10 |
+
acc = 0.8700980392156863
|
| 11 |
+
acc_and_f1 = 0.8899042155192571
|
| 12 |
+
att_loss = 0.0
|
| 13 |
+
cls_loss = 0.29263367926954625
|
| 14 |
+
eval_loss = 0.37604412551109606
|
| 15 |
+
f1 = 0.909710391822828
|
| 16 |
+
global_step = 199
|
| 17 |
+
loss = 0.29263367926954625
|
| 18 |
+
rep_loss = 0.0
|
| 19 |
+
acc = 0.875
|
| 20 |
+
acc_and_f1 = 0.893458549222798
|
| 21 |
+
att_loss = 0.0
|
| 22 |
+
cls_loss = 0.2793534170823751
|
| 23 |
+
eval_loss = 0.3502044482873036
|
| 24 |
+
f1 = 0.9119170984455959
|
| 25 |
+
global_step = 299
|
| 26 |
+
loss = 0.2793534170823751
|
| 27 |
+
rep_loss = 0.0
|
| 28 |
+
acc = 0.8480392156862745
|
| 29 |
+
acc_and_f1 = 0.8721801429601941
|
| 30 |
+
att_loss = 0.0
|
| 31 |
+
cls_loss = 0.27228835038373944
|
| 32 |
+
eval_loss = 0.3637411135893602
|
| 33 |
+
f1 = 0.8963210702341137
|
| 34 |
+
global_step = 399
|
| 35 |
+
loss = 0.27228835038373944
|
| 36 |
+
rep_loss = 0.0
|
| 37 |
+
acc = 0.8529411764705882
|
| 38 |
+
acc_and_f1 = 0.8759655377302435
|
| 39 |
+
att_loss = 0.0
|
| 40 |
+
cls_loss = 0.26796382716399636
|
| 41 |
+
eval_loss = 0.3581725668448668
|
| 42 |
+
f1 = 0.898989898989899
|
| 43 |
+
global_step = 499
|
| 44 |
+
loss = 0.26796382716399636
|
| 45 |
+
rep_loss = 0.0
|
| 46 |
+
acc = 0.8578431372549019
|
| 47 |
+
acc_and_f1 = 0.8797690262545697
|
| 48 |
+
att_loss = 0.0
|
| 49 |
+
cls_loss = 0.2651721050275586
|
| 50 |
+
eval_loss = 0.3489295714176618
|
| 51 |
+
f1 = 0.9016949152542373
|
| 52 |
+
global_step = 599
|
| 53 |
+
loss = 0.2651721050275586
|
| 54 |
+
rep_loss = 0.0
|
| 55 |
+
acc = 0.8357843137254902
|
| 56 |
+
acc_and_f1 = 0.8628839466821212
|
| 57 |
+
att_loss = 0.0
|
| 58 |
+
cls_loss = 0.26308564340778345
|
| 59 |
+
eval_loss = 0.36577051877975464
|
| 60 |
+
f1 = 0.8899835796387521
|
| 61 |
+
global_step = 699
|
| 62 |
+
loss = 0.26308564340778345
|
| 63 |
+
rep_loss = 0.0
|
| 64 |
+
acc = 0.8602941176470589
|
| 65 |
+
acc_and_f1 = 0.8819237085697224
|
| 66 |
+
att_loss = 0.0
|
| 67 |
+
cls_loss = 0.26133335688534903
|
| 68 |
+
eval_loss = 0.3564658004503984
|
| 69 |
+
f1 = 0.9035532994923858
|
| 70 |
+
global_step = 799
|
| 71 |
+
loss = 0.26133335688534903
|
| 72 |
+
rep_loss = 0.0
|
| 73 |
+
acc = 0.8676470588235294
|
| 74 |
+
acc_and_f1 = 0.8877484440875326
|
| 75 |
+
att_loss = 0.0
|
| 76 |
+
cls_loss = 0.26052062065901027
|
| 77 |
+
eval_loss = 0.3444621574420195
|
| 78 |
+
f1 = 0.9078498293515358
|
| 79 |
+
global_step = 899
|
| 80 |
+
loss = 0.26052062065901027
|
| 81 |
+
rep_loss = 0.0
|
| 82 |
+
acc = 0.8382352941176471
|
| 83 |
+
acc_and_f1 = 0.8650192864030859
|
| 84 |
+
att_loss = 0.0
|
| 85 |
+
cls_loss = 0.25977209680252245
|
| 86 |
+
eval_loss = 0.37112209773980653
|
| 87 |
+
f1 = 0.8918032786885246
|
| 88 |
+
global_step = 999
|
| 89 |
+
loss = 0.25977209680252245
|
| 90 |
+
rep_loss = 0.0
|
| 91 |
+
acc = 0.8578431372549019
|
| 92 |
+
acc_and_f1 = 0.8801000198059021
|
| 93 |
+
att_loss = 0.0
|
| 94 |
+
cls_loss = 0.2590724386688359
|
| 95 |
+
eval_loss = 0.3469302596954199
|
| 96 |
+
f1 = 0.9023569023569024
|
| 97 |
+
global_step = 1099
|
| 98 |
+
loss = 0.2590724386688359
|
| 99 |
+
rep_loss = 0.0
|
| 100 |
+
acc = 0.8504901960784313
|
| 101 |
+
acc_and_f1 = 0.8743269010442241
|
| 102 |
+
att_loss = 0.0
|
| 103 |
+
cls_loss = 0.25856810821852555
|
| 104 |
+
eval_loss = 0.3481288712758284
|
| 105 |
+
f1 = 0.8981636060100167
|
| 106 |
+
global_step = 1199
|
| 107 |
+
loss = 0.25856810821852555
|
| 108 |
+
rep_loss = 0.0
|
| 109 |
+
acc = 0.875
|
| 110 |
+
acc_and_f1 = 0.8937607204116638
|
| 111 |
+
att_loss = 0.0
|
| 112 |
+
cls_loss = 0.2580898127893561
|
| 113 |
+
eval_loss = 0.333905516908719
|
| 114 |
+
f1 = 0.9125214408233276
|
| 115 |
+
global_step = 1299
|
| 116 |
+
loss = 0.2580898127893561
|
| 117 |
+
rep_loss = 0.0
|
| 118 |
+
acc = 0.8455882352941176
|
| 119 |
+
acc_and_f1 = 0.8705553116769096
|
| 120 |
+
att_loss = 0.0
|
| 121 |
+
cls_loss = 0.257552234284191
|
| 122 |
+
eval_loss = 0.36380689304608566
|
| 123 |
+
f1 = 0.8955223880597015
|
| 124 |
+
global_step = 1399
|
| 125 |
+
loss = 0.257552234284191
|
| 126 |
+
rep_loss = 0.0
|
| 127 |
+
acc = 0.8431372549019608
|
| 128 |
+
acc_and_f1 = 0.8680569217653616
|
| 129 |
+
att_loss = 0.0
|
| 130 |
+
cls_loss = 0.2570895803141705
|
| 131 |
+
eval_loss = 0.35713368539626783
|
| 132 |
+
f1 = 0.8929765886287625
|
| 133 |
+
global_step = 1499
|
| 134 |
+
loss = 0.2570895803141705
|
| 135 |
+
rep_loss = 0.0
|
| 136 |
+
acc = 0.8529411764705882
|
| 137 |
+
acc_and_f1 = 0.8761350177654954
|
| 138 |
+
att_loss = 0.0
|
| 139 |
+
cls_loss = 0.2569112215305284
|
| 140 |
+
eval_loss = 0.3565815102595549
|
| 141 |
+
f1 = 0.8993288590604027
|
| 142 |
+
global_step = 1599
|
| 143 |
+
loss = 0.2569112215305284
|
| 144 |
+
rep_loss = 0.0
|
| 145 |
+
acc = 0.8725490196078431
|
| 146 |
+
acc_and_f1 = 0.891753961858716
|
| 147 |
+
att_loss = 0.0
|
| 148 |
+
cls_loss = 0.2566968538502934
|
| 149 |
+
eval_loss = 0.3385407466154832
|
| 150 |
+
f1 = 0.910958904109589
|
| 151 |
+
global_step = 1699
|
| 152 |
+
loss = 0.2566968538502934
|
| 153 |
+
rep_loss = 0.0
|
| 154 |
+
acc = 0.8627450980392157
|
| 155 |
+
acc_and_f1 = 0.883262583383869
|
| 156 |
+
att_loss = 0.0
|
| 157 |
+
cls_loss = 0.256454997994689
|
| 158 |
+
eval_loss = 0.3509576893769778
|
| 159 |
+
f1 = 0.9037800687285223
|
| 160 |
+
global_step = 1799
|
| 161 |
+
loss = 0.256454997994689
|
| 162 |
+
rep_loss = 0.0
|
| 163 |
+
acc = 0.8578431372549019
|
| 164 |
+
acc_and_f1 = 0.8799350821409644
|
| 165 |
+
att_loss = 0.0
|
| 166 |
+
cls_loss = 0.25624414355645625
|
| 167 |
+
eval_loss = 0.34759315045980305
|
| 168 |
+
f1 = 0.902027027027027
|
| 169 |
+
global_step = 1899
|
| 170 |
+
loss = 0.25624414355645625
|
| 171 |
+
rep_loss = 0.0
|
| 172 |
+
acc = 0.8651960784313726
|
| 173 |
+
acc_and_f1 = 0.8857496576143234
|
| 174 |
+
att_loss = 0.0
|
| 175 |
+
cls_loss = 0.2560090167842071
|
| 176 |
+
eval_loss = 0.347777607349249
|
| 177 |
+
f1 = 0.9063032367972743
|
| 178 |
+
global_step = 1999
|
| 179 |
+
loss = 0.2560090167842071
|
| 180 |
+
rep_loss = 0.0
|
| 181 |
+
acc = 0.8259803921568627
|
| 182 |
+
acc_and_f1 = 0.855266618842659
|
| 183 |
+
att_loss = 0.0
|
| 184 |
+
cls_loss = 0.2559245532540948
|
| 185 |
+
eval_loss = 0.3720426639685264
|
| 186 |
+
f1 = 0.8845528455284553
|
| 187 |
+
global_step = 2099
|
| 188 |
+
loss = 0.2559245532540948
|
| 189 |
+
rep_loss = 0.0
|
| 190 |
+
acc = 0.8382352941176471
|
| 191 |
+
acc_and_f1 = 0.8653717187200614
|
| 192 |
+
att_loss = 0.0
|
| 193 |
+
cls_loss = 0.2558124039852386
|
| 194 |
+
eval_loss = 0.3727398125024942
|
| 195 |
+
f1 = 0.8925081433224755
|
| 196 |
+
global_step = 2199
|
| 197 |
+
loss = 0.2558124039852386
|
| 198 |
+
rep_loss = 0.0
|
| 199 |
+
acc = 0.8553921568627451
|
| 200 |
+
acc_and_f1 = 0.8782823430879889
|
| 201 |
+
att_loss = 0.0
|
| 202 |
+
cls_loss = 0.2555689057120555
|
| 203 |
+
eval_loss = 0.34686333628801197
|
| 204 |
+
f1 = 0.9011725293132329
|
| 205 |
+
global_step = 2299
|
| 206 |
+
loss = 0.2555689057120555
|
| 207 |
+
rep_loss = 0.0
|
| 208 |
+
acc = 0.8578431372549019
|
| 209 |
+
acc_and_f1 = 0.880426585349859
|
| 210 |
+
att_loss = 0.0
|
| 211 |
+
cls_loss = 0.2553385552352744
|
| 212 |
+
eval_loss = 0.3510417170249499
|
| 213 |
+
f1 = 0.903010033444816
|
| 214 |
+
global_step = 2399
|
| 215 |
+
loss = 0.2553385552352744
|
| 216 |
+
rep_loss = 0.0
|
| 217 |
+
acc = 0.8651960784313726
|
| 218 |
+
acc_and_f1 = 0.8863795518207283
|
| 219 |
+
att_loss = 0.0
|
| 220 |
+
cls_loss = 0.25519898026382604
|
| 221 |
+
eval_loss = 0.3500976963685109
|
| 222 |
+
f1 = 0.907563025210084
|
| 223 |
+
global_step = 2499
|
| 224 |
+
loss = 0.25519898026382604
|
| 225 |
+
rep_loss = 0.0
|
| 226 |
+
acc = 0.8725490196078431
|
| 227 |
+
acc_and_f1 = 0.8920568227290917
|
| 228 |
+
att_loss = 0.0
|
| 229 |
+
cls_loss = 0.25513598423776557
|
| 230 |
+
eval_loss = 0.33592245326592374
|
| 231 |
+
f1 = 0.9115646258503401
|
| 232 |
+
global_step = 2599
|
| 233 |
+
loss = 0.25513598423776557
|
| 234 |
+
rep_loss = 0.0
|
| 235 |
+
acc = 0.8799019607843137
|
| 236 |
+
acc_and_f1 = 0.8977823056933616
|
| 237 |
+
att_loss = 0.0
|
| 238 |
+
cls_loss = 0.2549745513194576
|
| 239 |
+
eval_loss = 0.33671250022374666
|
| 240 |
+
f1 = 0.9156626506024096
|
| 241 |
+
global_step = 2699
|
| 242 |
+
loss = 0.2549745513194576
|
| 243 |
+
rep_loss = 0.0
|
| 244 |
+
acc = 0.8455882352941176
|
| 245 |
+
acc_and_f1 = 0.8703814720563766
|
| 246 |
+
att_loss = 0.0
|
| 247 |
+
cls_loss = 0.2548747558270492
|
| 248 |
+
eval_loss = 0.35129279127487767
|
| 249 |
+
f1 = 0.8951747088186356
|
| 250 |
+
global_step = 2799
|
| 251 |
+
loss = 0.2548747558270492
|
| 252 |
+
rep_loss = 0.0
|
| 253 |
+
acc = 0.8700980392156863
|
| 254 |
+
acc_and_f1 = 0.8899042155192571
|
| 255 |
+
att_loss = 0.0
|
| 256 |
+
cls_loss = 0.254759354796357
|
| 257 |
+
eval_loss = 0.3461922097664613
|
| 258 |
+
f1 = 0.909710391822828
|
| 259 |
+
global_step = 2899
|
| 260 |
+
loss = 0.254759354796357
|
| 261 |
+
rep_loss = 0.0
|
| 262 |
+
acc = 0.8455882352941176
|
| 263 |
+
acc_and_f1 = 0.8705553116769096
|
| 264 |
+
att_loss = 0.0
|
| 265 |
+
cls_loss = 0.2546514504182017
|
| 266 |
+
eval_loss = 0.3605812146113469
|
| 267 |
+
f1 = 0.8955223880597015
|
| 268 |
+
global_step = 2999
|
| 269 |
+
loss = 0.2546514504182017
|
| 270 |
+
rep_loss = 0.0
|
| 271 |
+
acc = 0.8529411764705882
|
| 272 |
+
acc_and_f1 = 0.8759655377302435
|
| 273 |
+
att_loss = 0.0
|
| 274 |
+
cls_loss = 0.25449483129296546
|
| 275 |
+
eval_loss = 0.3575789022904176
|
| 276 |
+
f1 = 0.898989898989899
|
| 277 |
+
global_step = 3099
|
| 278 |
+
loss = 0.25449483129296546
|
| 279 |
+
rep_loss = 0.0
|
| 280 |
+
acc = 0.875
|
| 281 |
+
acc_and_f1 = 0.8936101549053357
|
| 282 |
+
att_loss = 0.0
|
| 283 |
+
cls_loss = 0.25449092466315465
|
| 284 |
+
eval_loss = 0.3449848878842134
|
| 285 |
+
f1 = 0.9122203098106713
|
| 286 |
+
global_step = 3199
|
| 287 |
+
loss = 0.25449092466315465
|
| 288 |
+
rep_loss = 0.0
|
| 289 |
+
acc = 0.8455882352941176
|
| 290 |
+
acc_and_f1 = 0.8705553116769096
|
| 291 |
+
att_loss = 0.0
|
| 292 |
+
cls_loss = 0.25450513546901893
|
| 293 |
+
eval_loss = 0.3649230289917726
|
| 294 |
+
f1 = 0.8955223880597015
|
| 295 |
+
global_step = 3299
|
| 296 |
+
loss = 0.25450513546901893
|
| 297 |
+
rep_loss = 0.0
|
| 298 |
+
acc = 0.8578431372549019
|
| 299 |
+
acc_and_f1 = 0.8801000198059021
|
| 300 |
+
att_loss = 0.0
|
| 301 |
+
cls_loss = 0.25436776550281187
|
| 302 |
+
eval_loss = 0.3560798065020488
|
| 303 |
+
f1 = 0.9023569023569024
|
| 304 |
+
global_step = 3399
|
| 305 |
+
loss = 0.25436776550281187
|
| 306 |
+
rep_loss = 0.0
|
| 307 |
+
acc = 0.8382352941176471
|
| 308 |
+
acc_and_f1 = 0.8646622015142691
|
| 309 |
+
att_loss = 0.0
|
| 310 |
+
cls_loss = 0.2543743547455656
|
| 311 |
+
eval_loss = 0.36460480667077577
|
| 312 |
+
f1 = 0.8910891089108911
|
| 313 |
+
global_step = 3499
|
| 314 |
+
loss = 0.2543743547455656
|
| 315 |
+
rep_loss = 0.0
|
| 316 |
+
acc = 0.8676470588235294
|
| 317 |
+
acc_and_f1 = 0.887905162064826
|
| 318 |
+
att_loss = 0.0
|
| 319 |
+
cls_loss = 0.2542944018063727
|
| 320 |
+
eval_loss = 0.3417053394592725
|
| 321 |
+
f1 = 0.9081632653061225
|
| 322 |
+
global_step = 3599
|
| 323 |
+
loss = 0.2542944018063727
|
| 324 |
+
rep_loss = 0.0
|
| 325 |
+
acc = 0.8651960784313726
|
| 326 |
+
acc_and_f1 = 0.8860667363392057
|
| 327 |
+
att_loss = 0.0
|
| 328 |
+
cls_loss = 0.25428640324784535
|
| 329 |
+
eval_loss = 0.3461264268710063
|
| 330 |
+
f1 = 0.9069373942470389
|
| 331 |
+
global_step = 3699
|
| 332 |
+
loss = 0.25428640324784535
|
| 333 |
+
rep_loss = 0.0
|
| 334 |
+
acc = 0.8651960784313726
|
| 335 |
+
acc_and_f1 = 0.8855894922071392
|
| 336 |
+
att_loss = 0.0
|
| 337 |
+
cls_loss = 0.2542373033009507
|
| 338 |
+
eval_loss = 0.3465757690943204
|
| 339 |
+
f1 = 0.905982905982906
|
| 340 |
+
global_step = 3799
|
| 341 |
+
loss = 0.2542373033009507
|
| 342 |
+
rep_loss = 0.0
|
| 343 |
+
acc = 0.8627450980392157
|
| 344 |
+
acc_and_f1 = 0.8837535014005602
|
| 345 |
+
att_loss = 0.0
|
| 346 |
+
cls_loss = 0.2541301912315444
|
| 347 |
+
eval_loss = 0.3509358007174272
|
| 348 |
+
f1 = 0.9047619047619048
|
| 349 |
+
global_step = 3899
|
| 350 |
+
loss = 0.2541301912315444
|
| 351 |
+
rep_loss = 0.0
|
| 352 |
+
acc = 0.8553921568627451
|
| 353 |
+
acc_and_f1 = 0.8782823430879889
|
| 354 |
+
att_loss = 0.0
|
| 355 |
+
cls_loss = 0.25408553400093925
|
| 356 |
+
eval_loss = 0.3561211767104956
|
| 357 |
+
f1 = 0.9011725293132329
|
| 358 |
+
global_step = 3999
|
| 359 |
+
loss = 0.25408553400093925
|
| 360 |
+
rep_loss = 0.0
|
| 361 |
+
acc = 0.8455882352941176
|
| 362 |
+
acc_and_f1 = 0.8700302985515814
|
| 363 |
+
att_loss = 0.0
|
| 364 |
+
cls_loss = 0.25409953523391804
|
| 365 |
+
eval_loss = 0.3504564188993894
|
| 366 |
+
f1 = 0.8944723618090452
|
| 367 |
+
global_step = 4099
|
| 368 |
+
loss = 0.25409953523391804
|
| 369 |
+
rep_loss = 0.0
|
| 370 |
+
acc = 0.8578431372549019
|
| 371 |
+
acc_and_f1 = 0.8802638505066456
|
| 372 |
+
att_loss = 0.0
|
| 373 |
+
cls_loss = 0.2540690626671383
|
| 374 |
+
eval_loss = 0.3497544423891948
|
| 375 |
+
f1 = 0.9026845637583892
|
| 376 |
+
global_step = 4199
|
| 377 |
+
loss = 0.2540690626671383
|
| 378 |
+
rep_loss = 0.0
|
| 379 |
+
acc = 0.8553921568627451
|
| 380 |
+
acc_and_f1 = 0.8779490295274939
|
| 381 |
+
att_loss = 0.0
|
| 382 |
+
cls_loss = 0.25401594868840993
|
| 383 |
+
eval_loss = 0.35735770716116977
|
| 384 |
+
f1 = 0.9005059021922428
|
| 385 |
+
global_step = 4299
|
| 386 |
+
loss = 0.25401594868840993
|
| 387 |
+
rep_loss = 0.0
|
| 388 |
+
acc = 0.8602941176470589
|
| 389 |
+
acc_and_f1 = 0.8817599620493359
|
| 390 |
+
att_loss = 0.0
|
| 391 |
+
cls_loss = 0.2539481226931542
|
| 392 |
+
eval_loss = 0.3534167305781291
|
| 393 |
+
f1 = 0.9032258064516129
|
| 394 |
+
global_step = 4399
|
| 395 |
+
loss = 0.2539481226931542
|
| 396 |
+
rep_loss = 0.0
|
| 397 |
+
acc = 0.8455882352941176
|
| 398 |
+
acc_and_f1 = 0.8703814720563766
|
| 399 |
+
att_loss = 0.0
|
| 400 |
+
cls_loss = 0.25384427584205954
|
| 401 |
+
eval_loss = 0.35798397889504063
|
| 402 |
+
f1 = 0.8951747088186356
|
| 403 |
+
global_step = 4499
|
| 404 |
+
loss = 0.25384427584205954
|
| 405 |
+
rep_loss = 0.0
|
| 406 |
+
acc = 0.8676470588235294
|
| 407 |
+
acc_and_f1 = 0.8880608175473579
|
| 408 |
+
att_loss = 0.0
|
| 409 |
+
cls_loss = 0.2538821630618914
|
| 410 |
+
eval_loss = 0.3465126913327437
|
| 411 |
+
f1 = 0.9084745762711864
|
| 412 |
+
global_step = 4599
|
| 413 |
+
loss = 0.2538821630618914
|
| 414 |
+
rep_loss = 0.0
|
| 415 |
+
acc = 0.8700980392156863
|
| 416 |
+
acc_and_f1 = 0.8897498743086978
|
| 417 |
+
att_loss = 0.0
|
| 418 |
+
cls_loss = 0.2538268513363913
|
| 419 |
+
eval_loss = 0.34550271125940174
|
| 420 |
+
f1 = 0.9094017094017094
|
| 421 |
+
global_step = 4699
|
| 422 |
+
loss = 0.2538268513363913
|
| 423 |
+
rep_loss = 0.0
|
| 424 |
+
acc = 0.8627450980392157
|
| 425 |
+
acc_and_f1 = 0.8842345018815607
|
| 426 |
+
att_loss = 0.0
|
| 427 |
+
cls_loss = 0.25377951471737015
|
| 428 |
+
eval_loss = 0.3496234290874921
|
| 429 |
+
f1 = 0.9057239057239057
|
| 430 |
+
global_step = 4799
|
| 431 |
+
loss = 0.25377951471737015
|
| 432 |
+
rep_loss = 0.0
|
| 433 |
+
acc = 0.8504901960784313
|
| 434 |
+
acc_and_f1 = 0.8738117084945276
|
| 435 |
+
att_loss = 0.0
|
| 436 |
+
cls_loss = 0.253692247221411
|
| 437 |
+
eval_loss = 0.3484192524964993
|
| 438 |
+
f1 = 0.897133220910624
|
| 439 |
+
global_step = 4899
|
| 440 |
+
loss = 0.253692247221411
|
| 441 |
+
rep_loss = 0.0
|
| 442 |
+
acc = 0.8627450980392157
|
| 443 |
+
acc_and_f1 = 0.8840752517223105
|
| 444 |
+
att_loss = 0.0
|
| 445 |
+
cls_loss = 0.25362403400482286
|
| 446 |
+
eval_loss = 0.34760494988698226
|
| 447 |
+
f1 = 0.9054054054054054
|
| 448 |
+
global_step = 4999
|
| 449 |
+
loss = 0.25362403400482286
|
| 450 |
+
rep_loss = 0.0
|
| 451 |
+
acc = 0.8578431372549019
|
| 452 |
+
acc_and_f1 = 0.880426585349859
|
| 453 |
+
att_loss = 0.0
|
| 454 |
+
cls_loss = 0.25358679795363387
|
| 455 |
+
eval_loss = 0.35553938952776104
|
| 456 |
+
f1 = 0.903010033444816
|
| 457 |
+
global_step = 5099
|
| 458 |
+
loss = 0.25358679795363387
|
| 459 |
+
rep_loss = 0.0
|
| 460 |
+
acc = 0.8504901960784313
|
| 461 |
+
acc_and_f1 = 0.8744963459593488
|
| 462 |
+
att_loss = 0.0
|
| 463 |
+
cls_loss = 0.25357687659310846
|
| 464 |
+
eval_loss = 0.3577815191103862
|
| 465 |
+
f1 = 0.8985024958402662
|
| 466 |
+
global_step = 5199
|
| 467 |
+
loss = 0.25357687659310846
|
| 468 |
+
rep_loss = 0.0
|
| 469 |
+
acc = 0.8602941176470589
|
| 470 |
+
acc_and_f1 = 0.8819237085697224
|
| 471 |
+
att_loss = 0.0
|
| 472 |
+
cls_loss = 0.2535540806918712
|
| 473 |
+
eval_loss = 0.34547018660948825
|
| 474 |
+
f1 = 0.9035532994923858
|
| 475 |
+
global_step = 5299
|
| 476 |
+
loss = 0.2535540806918712
|
| 477 |
+
rep_loss = 0.0
|
| 478 |
+
acc = 0.8406862745098039
|
| 479 |
+
acc_and_f1 = 0.8666241289904392
|
| 480 |
+
att_loss = 0.0
|
| 481 |
+
cls_loss = 0.2535351322031304
|
| 482 |
+
eval_loss = 0.3646775048512679
|
| 483 |
+
f1 = 0.8925619834710744
|
| 484 |
+
global_step = 5399
|
| 485 |
+
loss = 0.2535351322031304
|
| 486 |
+
rep_loss = 0.0
|
| 487 |
+
acc = 0.8651960784313726
|
| 488 |
+
acc_and_f1 = 0.8851023570049782
|
| 489 |
+
att_loss = 0.0
|
| 490 |
+
cls_loss = 0.2534648269620846
|
| 491 |
+
eval_loss = 0.33971722653278935
|
| 492 |
+
f1 = 0.9050086355785838
|
| 493 |
+
global_step = 5499
|
| 494 |
+
loss = 0.2534648269620846
|
| 495 |
+
rep_loss = 0.0
|
| 496 |
+
acc = 0.8382352941176471
|
| 497 |
+
acc_and_f1 = 0.8646622015142691
|
| 498 |
+
att_loss = 0.0
|
| 499 |
+
cls_loss = 0.25345307687048957
|
| 500 |
+
eval_loss = 0.3617634429381444
|
| 501 |
+
f1 = 0.8910891089108911
|
| 502 |
+
global_step = 5599
|
| 503 |
+
loss = 0.25345307687048957
|
| 504 |
+
rep_loss = 0.0
|
| 505 |
+
acc = 0.8382352941176471
|
| 506 |
+
acc_and_f1 = 0.8646622015142691
|
| 507 |
+
att_loss = 0.0
|
| 508 |
+
cls_loss = 0.2534148392865147
|
| 509 |
+
eval_loss = 0.3660709330668816
|
| 510 |
+
f1 = 0.8910891089108911
|
| 511 |
+
global_step = 5699
|
| 512 |
+
loss = 0.2534148392865147
|
| 513 |
+
rep_loss = 0.0
|
| 514 |
+
acc = 0.8382352941176471
|
| 515 |
+
acc_and_f1 = 0.8644818854694196
|
| 516 |
+
att_loss = 0.0
|
| 517 |
+
cls_loss = 0.2533445278618496
|
| 518 |
+
eval_loss = 0.36703427135944366
|
| 519 |
+
f1 = 0.890728476821192
|
| 520 |
+
global_step = 5799
|
| 521 |
+
loss = 0.2533445278618496
|
| 522 |
+
rep_loss = 0.0
|
| 523 |
+
acc = 0.8455882352941176
|
| 524 |
+
acc_and_f1 = 0.8703814720563766
|
| 525 |
+
att_loss = 0.0
|
| 526 |
+
cls_loss = 0.2533070436497425
|
| 527 |
+
eval_loss = 0.3633102167111177
|
| 528 |
+
f1 = 0.8951747088186356
|
| 529 |
+
global_step = 5899
|
| 530 |
+
loss = 0.2533070436497425
|
| 531 |
+
rep_loss = 0.0
|
| 532 |
+
acc = 0.8627450980392157
|
| 533 |
+
acc_and_f1 = 0.8837535014005602
|
| 534 |
+
att_loss = 0.0
|
| 535 |
+
cls_loss = 0.2532717240618793
|
| 536 |
+
eval_loss = 0.34351416849173033
|
| 537 |
+
f1 = 0.9047619047619048
|
| 538 |
+
global_step = 5999
|
| 539 |
+
loss = 0.2532717240618793
|
| 540 |
+
rep_loss = 0.0
|
| 541 |
+
acc = 0.8700980392156863
|
| 542 |
+
acc_and_f1 = 0.8897498743086978
|
| 543 |
+
att_loss = 0.0
|
| 544 |
+
cls_loss = 0.25324679027914826
|
| 545 |
+
eval_loss = 0.3388754427433014
|
| 546 |
+
f1 = 0.9094017094017094
|
| 547 |
+
global_step = 6099
|
| 548 |
+
loss = 0.25324679027914826
|
| 549 |
+
rep_loss = 0.0
|
| 550 |
+
acc = 0.8651960784313726
|
| 551 |
+
acc_and_f1 = 0.8859087353107626
|
| 552 |
+
att_loss = 0.0
|
| 553 |
+
cls_loss = 0.2531998183245927
|
| 554 |
+
eval_loss = 0.3493821873114659
|
| 555 |
+
f1 = 0.9066213921901528
|
| 556 |
+
global_step = 6199
|
| 557 |
+
loss = 0.2531998183245927
|
| 558 |
+
rep_loss = 0.0
|
| 559 |
+
acc = 0.8553921568627451
|
| 560 |
+
acc_and_f1 = 0.8779490295274939
|
| 561 |
+
att_loss = 0.0
|
| 562 |
+
cls_loss = 0.25318595228128576
|
| 563 |
+
eval_loss = 0.34524847108584183
|
| 564 |
+
f1 = 0.9005059021922428
|
| 565 |
+
global_step = 6299
|
| 566 |
+
loss = 0.25318595228128576
|
| 567 |
+
rep_loss = 0.0
|
| 568 |
+
acc = 0.8602941176470589
|
| 569 |
+
acc_and_f1 = 0.8817599620493359
|
| 570 |
+
att_loss = 0.0
|
| 571 |
+
cls_loss = 0.25316377091703984
|
| 572 |
+
eval_loss = 0.34949486416119796
|
| 573 |
+
f1 = 0.9032258064516129
|
| 574 |
+
global_step = 6399
|
| 575 |
+
loss = 0.25316377091703984
|
| 576 |
+
rep_loss = 0.0
|
| 577 |
+
acc = 0.8651960784313726
|
| 578 |
+
acc_and_f1 = 0.8859087353107626
|
| 579 |
+
att_loss = 0.0
|
| 580 |
+
cls_loss = 0.2531305441633154
|
| 581 |
+
eval_loss = 0.3458871142222331
|
| 582 |
+
f1 = 0.9066213921901528
|
| 583 |
+
global_step = 6499
|
| 584 |
+
loss = 0.2531305441633154
|
| 585 |
+
rep_loss = 0.0
|
| 586 |
+
acc = 0.8700980392156863
|
| 587 |
+
acc_and_f1 = 0.8902097641086892
|
| 588 |
+
att_loss = 0.0
|
| 589 |
+
cls_loss = 0.2531191714899452
|
| 590 |
+
eval_loss = 0.3459375523603879
|
| 591 |
+
f1 = 0.9103214890016921
|
| 592 |
+
global_step = 6599
|
| 593 |
+
loss = 0.2531191714899452
|
| 594 |
+
rep_loss = 0.0
|
| 595 |
+
acc = 0.8700980392156863
|
| 596 |
+
acc_and_f1 = 0.8900575085721896
|
| 597 |
+
att_loss = 0.0
|
| 598 |
+
cls_loss = 0.2530899527985261
|
| 599 |
+
eval_loss = 0.34675515500398785
|
| 600 |
+
f1 = 0.9100169779286927
|
| 601 |
+
global_step = 6699
|
| 602 |
+
loss = 0.2530899527985261
|
| 603 |
+
rep_loss = 0.0
|
| 604 |
+
acc = 0.8651960784313726
|
| 605 |
+
acc_and_f1 = 0.8857496576143234
|
| 606 |
+
att_loss = 0.0
|
| 607 |
+
cls_loss = 0.25311452018844677
|
| 608 |
+
eval_loss = 0.34479153614777786
|
| 609 |
+
f1 = 0.9063032367972743
|
| 610 |
+
global_step = 6799
|
| 611 |
+
loss = 0.25311452018844677
|
| 612 |
+
rep_loss = 0.0
|
| 613 |
+
acc = 0.8676470588235294
|
| 614 |
+
acc_and_f1 = 0.8877484440875326
|
| 615 |
+
att_loss = 0.0
|
| 616 |
+
cls_loss = 0.2530607040860823
|
| 617 |
+
eval_loss = 0.3488370054043256
|
| 618 |
+
f1 = 0.9078498293515358
|
| 619 |
+
global_step = 6899
|
| 620 |
+
loss = 0.2530607040860823
|
| 621 |
+
rep_loss = 0.0
|
| 622 |
+
acc = 0.8578431372549019
|
| 623 |
+
acc_and_f1 = 0.8799350821409644
|
| 624 |
+
att_loss = 0.0
|
| 625 |
+
cls_loss = 0.2530439395592168
|
| 626 |
+
eval_loss = 0.3482685432984279
|
| 627 |
+
f1 = 0.902027027027027
|
| 628 |
+
global_step = 6999
|
| 629 |
+
loss = 0.2530439395592168
|
| 630 |
+
rep_loss = 0.0
|
| 631 |
+
acc = 0.8578431372549019
|
| 632 |
+
acc_and_f1 = 0.880426585349859
|
| 633 |
+
att_loss = 0.0
|
| 634 |
+
cls_loss = 0.25111380563332486
|
| 635 |
+
eval_loss = 0.3547634929418564
|
| 636 |
+
f1 = 0.903010033444816
|
| 637 |
+
global_step = 7099
|
| 638 |
+
loss = 0.25111380563332486
|
| 639 |
+
rep_loss = 0.0
|
| 640 |
+
acc = 0.8431372549019608
|
| 641 |
+
acc_and_f1 = 0.868235294117647
|
| 642 |
+
att_loss = 0.0
|
| 643 |
+
cls_loss = 0.25059721966584525
|
| 644 |
+
eval_loss = 0.36289874750834245
|
| 645 |
+
f1 = 0.8933333333333333
|
| 646 |
+
global_step = 7199
|
| 647 |
+
loss = 0.25059721966584525
|
| 648 |
+
rep_loss = 0.0
|
| 649 |
+
acc = 0.8455882352941176
|
| 650 |
+
acc_and_f1 = 0.8705553116769096
|
| 651 |
+
att_loss = 0.0
|
| 652 |
+
cls_loss = 0.2501519975234877
|
| 653 |
+
eval_loss = 0.35943046097572035
|
| 654 |
+
f1 = 0.8955223880597015
|
| 655 |
+
global_step = 7299
|
| 656 |
+
loss = 0.2501519975234877
|
| 657 |
+
rep_loss = 0.0
|
| 658 |
+
acc = 0.8602941176470589
|
| 659 |
+
acc_and_f1 = 0.8817599620493359
|
| 660 |
+
att_loss = 0.0
|
| 661 |
+
cls_loss = 0.25039135756557934
|
| 662 |
+
eval_loss = 0.3471243713910763
|
| 663 |
+
f1 = 0.9032258064516129
|
| 664 |
+
global_step = 7399
|
| 665 |
+
loss = 0.25039135756557934
|
| 666 |
+
rep_loss = 0.0
|
| 667 |
+
acc = 0.8602941176470589
|
| 668 |
+
acc_and_f1 = 0.8822478991596638
|
| 669 |
+
att_loss = 0.0
|
| 670 |
+
cls_loss = 0.25091522460983645
|
| 671 |
+
eval_loss = 0.34930069056841045
|
| 672 |
+
f1 = 0.9042016806722689
|
| 673 |
+
global_step = 7499
|
| 674 |
+
loss = 0.25091522460983645
|
| 675 |
+
rep_loss = 0.0
|
| 676 |
+
acc = 0.8627450980392157
|
| 677 |
+
acc_and_f1 = 0.8839149219009639
|
| 678 |
+
att_loss = 0.0
|
| 679 |
+
cls_loss = 0.2509644917154734
|
| 680 |
+
eval_loss = 0.34623642838918245
|
| 681 |
+
f1 = 0.9050847457627119
|
| 682 |
+
global_step = 7599
|
| 683 |
+
loss = 0.2509644917154734
|
| 684 |
+
rep_loss = 0.0
|
| 685 |
+
acc = 0.8602941176470589
|
| 686 |
+
acc_and_f1 = 0.8820863505604604
|
| 687 |
+
att_loss = 0.0
|
| 688 |
+
cls_loss = 0.2509478765770905
|
| 689 |
+
eval_loss = 0.3377785464892021
|
| 690 |
+
f1 = 0.9038785834738617
|
| 691 |
+
global_step = 7699
|
| 692 |
+
loss = 0.2509478765770905
|
| 693 |
+
rep_loss = 0.0
|
| 694 |
+
acc = 0.8602941176470589
|
| 695 |
+
acc_and_f1 = 0.8822478991596638
|
| 696 |
+
att_loss = 0.0
|
| 697 |
+
cls_loss = 0.25074089159762936
|
| 698 |
+
eval_loss = 0.35502059986958134
|
| 699 |
+
f1 = 0.9042016806722689
|
| 700 |
+
global_step = 7799
|
| 701 |
+
loss = 0.25074089159762936
|
| 702 |
+
rep_loss = 0.0
|
| 703 |
+
acc = 0.8602941176470589
|
| 704 |
+
acc_and_f1 = 0.8822478991596638
|
| 705 |
+
att_loss = 0.0
|
| 706 |
+
cls_loss = 0.25068820375583073
|
| 707 |
+
eval_loss = 0.3541043515388782
|
| 708 |
+
f1 = 0.9042016806722689
|
| 709 |
+
global_step = 7899
|
| 710 |
+
loss = 0.25068820375583073
|
| 711 |
+
rep_loss = 0.0
|
| 712 |
+
acc = 0.8651960784313726
|
| 713 |
+
acc_and_f1 = 0.8865343876243965
|
| 714 |
+
att_loss = 0.0
|
| 715 |
+
cls_loss = 0.25077821322055677
|
| 716 |
+
eval_loss = 0.3519786733847398
|
| 717 |
+
f1 = 0.9078726968174204
|
| 718 |
+
global_step = 7999
|
| 719 |
+
loss = 0.25077821322055677
|
| 720 |
+
rep_loss = 0.0
|
| 721 |
+
acc = 0.8627450980392157
|
| 722 |
+
acc_and_f1 = 0.8840752517223105
|
| 723 |
+
att_loss = 0.0
|
| 724 |
+
cls_loss = 0.2508025012945345
|
| 725 |
+
eval_loss = 0.3526520866614122
|
| 726 |
+
f1 = 0.9054054054054054
|
| 727 |
+
global_step = 8099
|
| 728 |
+
loss = 0.2508025012945345
|
| 729 |
+
rep_loss = 0.0
|
| 730 |
+
acc = 0.8529411764705882
|
| 731 |
+
acc_and_f1 = 0.8763033641550265
|
| 732 |
+
att_loss = 0.0
|
| 733 |
+
cls_loss = 0.25104583394373947
|
| 734 |
+
eval_loss = 0.36234907462046695
|
| 735 |
+
f1 = 0.8996655518394648
|
| 736 |
+
global_step = 8199
|
| 737 |
+
loss = 0.25104583394373947
|
| 738 |
+
rep_loss = 0.0
|
| 739 |
+
acc = 0.8578431372549019
|
| 740 |
+
acc_and_f1 = 0.880426585349859
|
| 741 |
+
att_loss = 0.0
|
| 742 |
+
cls_loss = 0.2509774452259418
|
| 743 |
+
eval_loss = 0.3583677720565062
|
| 744 |
+
f1 = 0.903010033444816
|
| 745 |
+
global_step = 8299
|
| 746 |
+
loss = 0.2509774452259418
|
| 747 |
+
rep_loss = 0.0
|
| 748 |
+
acc = 0.8700980392156863
|
| 749 |
+
acc_and_f1 = 0.8900575085721896
|
| 750 |
+
att_loss = 0.0
|
| 751 |
+
cls_loss = 0.250863101936522
|
| 752 |
+
eval_loss = 0.35542446260268873
|
| 753 |
+
f1 = 0.9100169779286927
|
| 754 |
+
global_step = 8399
|
| 755 |
+
loss = 0.250863101936522
|
| 756 |
+
rep_loss = 0.0
|
| 757 |
+
acc = 0.8602941176470589
|
| 758 |
+
acc_and_f1 = 0.8822478991596638
|
| 759 |
+
att_loss = 0.0
|
| 760 |
+
cls_loss = 0.2508395428136754
|
| 761 |
+
eval_loss = 0.35508807691243977
|
| 762 |
+
f1 = 0.9042016806722689
|
| 763 |
+
global_step = 8499
|
| 764 |
+
loss = 0.2508395428136754
|
| 765 |
+
rep_loss = 0.0
|
| 766 |
+
acc = 0.8602941176470589
|
| 767 |
+
acc_and_f1 = 0.8820863505604604
|
| 768 |
+
att_loss = 0.0
|
| 769 |
+
cls_loss = 0.25077458718142953
|
| 770 |
+
eval_loss = 0.3556858759659987
|
| 771 |
+
f1 = 0.9038785834738617
|
| 772 |
+
global_step = 8599
|
| 773 |
+
loss = 0.25077458718142953
|
| 774 |
+
rep_loss = 0.0
|
| 775 |
+
acc = 0.8480392156862745
|
| 776 |
+
acc_and_f1 = 0.8721801429601941
|
| 777 |
+
att_loss = 0.0
|
| 778 |
+
cls_loss = 0.250895513759719
|
| 779 |
+
eval_loss = 0.35307549513303316
|
| 780 |
+
f1 = 0.8963210702341137
|
| 781 |
+
global_step = 8699
|
| 782 |
+
loss = 0.250895513759719
|
| 783 |
+
rep_loss = 0.0
|
| 784 |
+
acc = 0.8602941176470589
|
| 785 |
+
acc_and_f1 = 0.8822478991596638
|
| 786 |
+
att_loss = 0.0
|
| 787 |
+
cls_loss = 0.25087003551697934
|
| 788 |
+
eval_loss = 0.3517612104232495
|
| 789 |
+
f1 = 0.9042016806722689
|
| 790 |
+
global_step = 8799
|
| 791 |
+
loss = 0.25087003551697934
|
| 792 |
+
rep_loss = 0.0
|
| 793 |
+
acc = 0.8700980392156863
|
| 794 |
+
acc_and_f1 = 0.8899042155192571
|
| 795 |
+
att_loss = 0.0
|
| 796 |
+
cls_loss = 0.2508806363427287
|
| 797 |
+
eval_loss = 0.3515888601541519
|
| 798 |
+
f1 = 0.909710391822828
|
| 799 |
+
global_step = 8899
|
| 800 |
+
loss = 0.2508806363427287
|
| 801 |
+
rep_loss = 0.0
|
| 802 |
+
acc = 0.875
|
| 803 |
+
acc_and_f1 = 0.8937607204116638
|
| 804 |
+
att_loss = 0.0
|
| 805 |
+
cls_loss = 0.25089499888225975
|
| 806 |
+
eval_loss = 0.34325943084863514
|
| 807 |
+
f1 = 0.9125214408233276
|
| 808 |
+
global_step = 8999
|
| 809 |
+
loss = 0.25089499888225975
|
| 810 |
+
rep_loss = 0.0
|
| 811 |
+
acc = 0.8578431372549019
|
| 812 |
+
acc_and_f1 = 0.8799350821409644
|
| 813 |
+
att_loss = 0.0
|
| 814 |
+
cls_loss = 0.250888285849054
|
| 815 |
+
eval_loss = 0.3543619845922177
|
| 816 |
+
f1 = 0.902027027027027
|
| 817 |
+
global_step = 9099
|
| 818 |
+
loss = 0.250888285849054
|
| 819 |
+
rep_loss = 0.0
|
| 820 |
+
acc = 0.8553921568627451
|
| 821 |
+
acc_and_f1 = 0.8779490295274939
|
| 822 |
+
att_loss = 0.0
|
| 823 |
+
cls_loss = 0.2509580318495528
|
| 824 |
+
eval_loss = 0.35584669273633224
|
| 825 |
+
f1 = 0.9005059021922428
|
| 826 |
+
global_step = 9199
|
| 827 |
+
loss = 0.2509580318495528
|
| 828 |
+
rep_loss = 0.0
|
| 829 |
+
acc = 0.8676470588235294
|
| 830 |
+
acc_and_f1 = 0.8877484440875326
|
| 831 |
+
att_loss = 0.0
|
| 832 |
+
cls_loss = 0.2507857592558492
|
| 833 |
+
eval_loss = 0.3540742339996191
|
| 834 |
+
f1 = 0.9078498293515358
|
| 835 |
+
global_step = 9299
|
| 836 |
+
loss = 0.2507857592558492
|
| 837 |
+
rep_loss = 0.0
|
| 838 |
+
acc = 0.8529411764705882
|
| 839 |
+
acc_and_f1 = 0.8764705882352941
|
| 840 |
+
att_loss = 0.0
|
| 841 |
+
cls_loss = 0.2507655027174798
|
| 842 |
+
eval_loss = 0.35924350871489596
|
| 843 |
+
f1 = 0.9
|
| 844 |
+
global_step = 9399
|
| 845 |
+
loss = 0.2507655027174798
|
| 846 |
+
rep_loss = 0.0
|
| 847 |
+
acc = 0.8676470588235294
|
| 848 |
+
acc_and_f1 = 0.887905162064826
|
| 849 |
+
att_loss = 0.0
|
| 850 |
+
cls_loss = 0.2507434476219858
|
| 851 |
+
eval_loss = 0.3500103514928084
|
| 852 |
+
f1 = 0.9081632653061225
|
| 853 |
+
global_step = 9499
|
| 854 |
+
loss = 0.2507434476219858
|
| 855 |
+
rep_loss = 0.0
|
| 856 |
+
acc = 0.8602941176470589
|
| 857 |
+
acc_and_f1 = 0.8819237085697224
|
| 858 |
+
att_loss = 0.0
|
| 859 |
+
cls_loss = 0.25066164429889554
|
| 860 |
+
eval_loss = 0.352135290320103
|
| 861 |
+
f1 = 0.9035532994923858
|
| 862 |
+
global_step = 9599
|
| 863 |
+
loss = 0.25066164429889554
|
| 864 |
+
rep_loss = 0.0
|
| 865 |
+
acc = 0.8504901960784313
|
| 866 |
+
acc_and_f1 = 0.8743269010442241
|
| 867 |
+
att_loss = 0.0
|
| 868 |
+
cls_loss = 0.2507221189996762
|
| 869 |
+
eval_loss = 0.3587732601624269
|
| 870 |
+
f1 = 0.8981636060100167
|
| 871 |
+
global_step = 9699
|
| 872 |
+
loss = 0.2507221189996762
|
| 873 |
+
rep_loss = 0.0
|
| 874 |
+
acc = 0.8406862745098039
|
| 875 |
+
acc_and_f1 = 0.8669769631990727
|
| 876 |
+
att_loss = 0.0
|
| 877 |
+
cls_loss = 0.25068050444018347
|
| 878 |
+
eval_loss = 0.3656560835930017
|
| 879 |
+
f1 = 0.8932676518883416
|
| 880 |
+
global_step = 9799
|
| 881 |
+
loss = 0.25068050444018347
|
| 882 |
+
rep_loss = 0.0
|
| 883 |
+
acc = 0.8651960784313726
|
| 884 |
+
acc_and_f1 = 0.8857496576143234
|
| 885 |
+
att_loss = 0.0
|
| 886 |
+
cls_loss = 0.2507135918939301
|
| 887 |
+
eval_loss = 0.3497274162677618
|
| 888 |
+
f1 = 0.9063032367972743
|
| 889 |
+
global_step = 9899
|
| 890 |
+
loss = 0.2507135918939301
|
| 891 |
+
rep_loss = 0.0
|
| 892 |
+
acc = 0.8578431372549019
|
| 893 |
+
acc_and_f1 = 0.8801000198059021
|
| 894 |
+
att_loss = 0.0
|
| 895 |
+
cls_loss = 0.2506162076535153
|
| 896 |
+
eval_loss = 0.3515304716733786
|
| 897 |
+
f1 = 0.9023569023569024
|
| 898 |
+
global_step = 9999
|
| 899 |
+
loss = 0.2506162076535153
|
| 900 |
+
rep_loss = 0.0
|
| 901 |
+
acc = 0.8651960784313726
|
| 902 |
+
acc_and_f1 = 0.8859087353107626
|
| 903 |
+
att_loss = 0.0
|
| 904 |
+
cls_loss = 0.25055873150440455
|
| 905 |
+
eval_loss = 0.3466983471925442
|
| 906 |
+
f1 = 0.9066213921901528
|
| 907 |
+
global_step = 10099
|
| 908 |
+
loss = 0.25055873150440455
|
| 909 |
+
rep_loss = 0.0
|
| 910 |
+
acc = 0.8602941176470589
|
| 911 |
+
acc_and_f1 = 0.8817599620493359
|
| 912 |
+
att_loss = 0.0
|
| 913 |
+
cls_loss = 0.2505836462145921
|
| 914 |
+
eval_loss = 0.35016662111649144
|
| 915 |
+
f1 = 0.9032258064516129
|
| 916 |
+
global_step = 10199
|
| 917 |
+
loss = 0.2505836462145921
|
| 918 |
+
rep_loss = 0.0
|
| 919 |
+
acc = 0.8504901960784313
|
| 920 |
+
acc_and_f1 = 0.8743269010442241
|
| 921 |
+
att_loss = 0.0
|
| 922 |
+
cls_loss = 0.25066264783350284
|
| 923 |
+
eval_loss = 0.35700984528431523
|
| 924 |
+
f1 = 0.8981636060100167
|
| 925 |
+
global_step = 10299
|
| 926 |
+
loss = 0.25066264783350284
|
| 927 |
+
rep_loss = 0.0
|
| 928 |
+
acc = 0.8480392156862745
|
| 929 |
+
acc_and_f1 = 0.8723529411764706
|
| 930 |
+
att_loss = 0.0
|
| 931 |
+
cls_loss = 0.250681378746635
|
| 932 |
+
eval_loss = 0.3612692677057706
|
| 933 |
+
f1 = 0.8966666666666666
|
| 934 |
+
global_step = 10399
|
| 935 |
+
loss = 0.250681378746635
|
| 936 |
+
rep_loss = 0.0
|
| 937 |
+
acc = 0.8602941176470589
|
| 938 |
+
acc_and_f1 = 0.8822478991596638
|
| 939 |
+
att_loss = 0.0
|
| 940 |
+
cls_loss = 0.25071217013901964
|
| 941 |
+
eval_loss = 0.3546430892669238
|
| 942 |
+
f1 = 0.9042016806722689
|
| 943 |
+
global_step = 10499
|
| 944 |
+
loss = 0.25071217013901964
|
| 945 |
+
rep_loss = 0.0
|
| 946 |
+
acc = 0.8602941176470589
|
| 947 |
+
acc_and_f1 = 0.8824083653561927
|
| 948 |
+
att_loss = 0.0
|
| 949 |
+
cls_loss = 0.25077468947223996
|
| 950 |
+
eval_loss = 0.35997511790348935
|
| 951 |
+
f1 = 0.9045226130653267
|
| 952 |
+
global_step = 10599
|
| 953 |
+
loss = 0.25077468947223996
|
| 954 |
+
rep_loss = 0.0
|
| 955 |
+
acc = 0.8553921568627451
|
| 956 |
+
acc_and_f1 = 0.8779490295274939
|
| 957 |
+
att_loss = 0.0
|
| 958 |
+
cls_loss = 0.25072247814107557
|
| 959 |
+
eval_loss = 0.34856143364539516
|
| 960 |
+
f1 = 0.9005059021922428
|
| 961 |
+
global_step = 10699
|
| 962 |
+
loss = 0.25072247814107557
|
| 963 |
+
rep_loss = 0.0
|
| 964 |
+
acc = 0.8700980392156863
|
| 965 |
+
acc_and_f1 = 0.8902097641086892
|
| 966 |
+
att_loss = 0.0
|
| 967 |
+
cls_loss = 0.2507110400701741
|
| 968 |
+
eval_loss = 0.35061138753707594
|
| 969 |
+
f1 = 0.9103214890016921
|
| 970 |
+
global_step = 10799
|
| 971 |
+
loss = 0.2507110400701741
|
| 972 |
+
rep_loss = 0.0
|
| 973 |
+
acc = 0.8578431372549019
|
| 974 |
+
acc_and_f1 = 0.8802638505066456
|
| 975 |
+
att_loss = 0.0
|
| 976 |
+
cls_loss = 0.2506920118188488
|
| 977 |
+
eval_loss = 0.35475401007212126
|
| 978 |
+
f1 = 0.9026845637583892
|
| 979 |
+
global_step = 10899
|
| 980 |
+
loss = 0.2506920118188488
|
| 981 |
+
rep_loss = 0.0
|
| 982 |
+
acc = 0.8627450980392157
|
| 983 |
+
acc_and_f1 = 0.8840752517223105
|
| 984 |
+
att_loss = 0.0
|
| 985 |
+
cls_loss = 0.2507689426179792
|
| 986 |
+
eval_loss = 0.34655993489118725
|
| 987 |
+
f1 = 0.9054054054054054
|
| 988 |
+
global_step = 10999
|
| 989 |
+
loss = 0.2507689426179792
|
| 990 |
+
rep_loss = 0.0
|
| 991 |
+
acc = 0.8529411764705882
|
| 992 |
+
acc_and_f1 = 0.8764705882352941
|
| 993 |
+
att_loss = 0.0
|
| 994 |
+
cls_loss = 0.2507825035084071
|
| 995 |
+
eval_loss = 0.3536278639848416
|
| 996 |
+
f1 = 0.9
|
| 997 |
+
global_step = 11099
|
| 998 |
+
loss = 0.2507825035084071
|
| 999 |
+
rep_loss = 0.0
|
| 1000 |
+
acc = 0.8651960784313726
|
| 1001 |
+
acc_and_f1 = 0.8859087353107626
|
| 1002 |
+
att_loss = 0.0
|
| 1003 |
+
cls_loss = 0.25069774150275953
|
| 1004 |
+
eval_loss = 0.3487686056357164
|
| 1005 |
+
f1 = 0.9066213921901528
|
| 1006 |
+
global_step = 11199
|
| 1007 |
+
loss = 0.25069774150275953
|
| 1008 |
+
rep_loss = 0.0
|
| 1009 |
+
acc = 0.8651960784313726
|
| 1010 |
+
acc_and_f1 = 0.8862236715934266
|
| 1011 |
+
att_loss = 0.0
|
| 1012 |
+
cls_loss = 0.2506819853958743
|
| 1013 |
+
eval_loss = 0.3487859356861848
|
| 1014 |
+
f1 = 0.9072512647554806
|
| 1015 |
+
global_step = 11299
|
| 1016 |
+
loss = 0.2506819853958743
|
| 1017 |
+
rep_loss = 0.0
|
| 1018 |
+
acc = 0.8627450980392157
|
| 1019 |
+
acc_and_f1 = 0.8839149219009639
|
| 1020 |
+
att_loss = 0.0
|
| 1021 |
+
cls_loss = 0.2506861321056285
|
| 1022 |
+
eval_loss = 0.34572866788277257
|
| 1023 |
+
f1 = 0.9050847457627119
|
| 1024 |
+
global_step = 11399
|
| 1025 |
+
loss = 0.2506861321056285
|
| 1026 |
+
rep_loss = 0.0
|
| 1027 |
+
acc = 0.8676470588235294
|
| 1028 |
+
acc_and_f1 = 0.8880608175473579
|
| 1029 |
+
att_loss = 0.0
|
| 1030 |
+
cls_loss = 0.2506145616127689
|
| 1031 |
+
eval_loss = 0.34923419470970446
|
| 1032 |
+
f1 = 0.9084745762711864
|
| 1033 |
+
global_step = 11499
|
| 1034 |
+
loss = 0.2506145616127689
|
| 1035 |
+
rep_loss = 0.0
|
| 1036 |
+
acc = 0.8553921568627451
|
| 1037 |
+
acc_and_f1 = 0.8781162464985994
|
| 1038 |
+
att_loss = 0.0
|
| 1039 |
+
cls_loss = 0.2506683378660927
|
| 1040 |
+
eval_loss = 0.35191299365117
|
| 1041 |
+
f1 = 0.9008403361344538
|
| 1042 |
+
global_step = 11599
|
| 1043 |
+
loss = 0.2506683378660927
|
| 1044 |
+
rep_loss = 0.0
|
| 1045 |
+
acc = 0.8578431372549019
|
| 1046 |
+
acc_and_f1 = 0.8802638505066456
|
| 1047 |
+
att_loss = 0.0
|
| 1048 |
+
cls_loss = 0.25072587686975156
|
| 1049 |
+
eval_loss = 0.35413290560245514
|
| 1050 |
+
f1 = 0.9026845637583892
|
| 1051 |
+
global_step = 11699
|
| 1052 |
+
loss = 0.25072587686975156
|
| 1053 |
+
rep_loss = 0.0
|
| 1054 |
+
acc = 0.8627450980392157
|
| 1055 |
+
acc_and_f1 = 0.8840752517223105
|
| 1056 |
+
att_loss = 0.0
|
| 1057 |
+
cls_loss = 0.2507821178698965
|
| 1058 |
+
eval_loss = 0.3447670741723134
|
| 1059 |
+
f1 = 0.9054054054054054
|
| 1060 |
+
global_step = 11799
|
| 1061 |
+
loss = 0.2507821178698965
|
| 1062 |
+
rep_loss = 0.0
|
| 1063 |
+
acc = 0.8627450980392157
|
| 1064 |
+
acc_and_f1 = 0.8840752517223105
|
| 1065 |
+
att_loss = 0.0
|
| 1066 |
+
cls_loss = 0.2507828957252855
|
| 1067 |
+
eval_loss = 0.35020356338757735
|
| 1068 |
+
f1 = 0.9054054054054054
|
| 1069 |
+
global_step = 11899
|
| 1070 |
+
loss = 0.2507828957252855
|
| 1071 |
+
rep_loss = 0.0
|
| 1072 |
+
acc = 0.8578431372549019
|
| 1073 |
+
acc_and_f1 = 0.8797690262545697
|
| 1074 |
+
att_loss = 0.0
|
| 1075 |
+
cls_loss = 0.25077833824107293
|
| 1076 |
+
eval_loss = 0.35079979323423827
|
| 1077 |
+
f1 = 0.9016949152542373
|
| 1078 |
+
global_step = 11999
|
| 1079 |
+
loss = 0.25077833824107293
|
| 1080 |
+
rep_loss = 0.0
|
| 1081 |
+
acc = 0.8627450980392157
|
| 1082 |
+
acc_and_f1 = 0.8840752517223105
|
| 1083 |
+
att_loss = 0.0
|
| 1084 |
+
cls_loss = 0.25074108129427913
|
| 1085 |
+
eval_loss = 0.3491762796273598
|
| 1086 |
+
f1 = 0.9054054054054054
|
| 1087 |
+
global_step = 12099
|
| 1088 |
+
loss = 0.25074108129427913
|
| 1089 |
+
rep_loss = 0.0
|
| 1090 |
+
acc = 0.8578431372549019
|
| 1091 |
+
acc_and_f1 = 0.8797690262545697
|
| 1092 |
+
att_loss = 0.0
|
| 1093 |
+
cls_loss = 0.25067708402843236
|
| 1094 |
+
eval_loss = 0.35040095563118273
|
| 1095 |
+
f1 = 0.9016949152542373
|
| 1096 |
+
global_step = 12199
|
| 1097 |
+
loss = 0.25067708402843236
|
| 1098 |
+
rep_loss = 0.0
|
| 1099 |
+
acc = 0.8578431372549019
|
| 1100 |
+
acc_and_f1 = 0.880426585349859
|
| 1101 |
+
att_loss = 0.0
|
| 1102 |
+
cls_loss = 0.2507138960240347
|
| 1103 |
+
eval_loss = 0.36072335220300233
|
| 1104 |
+
f1 = 0.903010033444816
|
| 1105 |
+
global_step = 12299
|
| 1106 |
+
loss = 0.2507138960240347
|
| 1107 |
+
rep_loss = 0.0
|
| 1108 |
+
acc = 0.8602941176470589
|
| 1109 |
+
acc_and_f1 = 0.8820863505604604
|
| 1110 |
+
att_loss = 0.0
|
| 1111 |
+
cls_loss = 0.250679742348383
|
| 1112 |
+
eval_loss = 0.3501311552066069
|
| 1113 |
+
f1 = 0.9038785834738617
|
| 1114 |
+
global_step = 12399
|
| 1115 |
+
loss = 0.250679742348383
|
| 1116 |
+
rep_loss = 0.0
|
| 1117 |
+
acc = 0.8676470588235294
|
| 1118 |
+
acc_and_f1 = 0.887905162064826
|
| 1119 |
+
att_loss = 0.0
|
| 1120 |
+
cls_loss = 0.25065393314269957
|
| 1121 |
+
eval_loss = 0.3466459409548686
|
| 1122 |
+
f1 = 0.9081632653061225
|
| 1123 |
+
global_step = 12499
|
| 1124 |
+
loss = 0.25065393314269957
|
| 1125 |
+
rep_loss = 0.0
|
| 1126 |
+
acc = 0.8700980392156863
|
| 1127 |
+
acc_and_f1 = 0.8902097641086892
|
| 1128 |
+
att_loss = 0.0
|
| 1129 |
+
cls_loss = 0.2506209577270595
|
| 1130 |
+
eval_loss = 0.3507487281010701
|
| 1131 |
+
f1 = 0.9103214890016921
|
| 1132 |
+
global_step = 12599
|
| 1133 |
+
loss = 0.2506209577270595
|
| 1134 |
+
rep_loss = 0.0
|
| 1135 |
+
acc = 0.8529411764705882
|
| 1136 |
+
acc_and_f1 = 0.8763033641550265
|
| 1137 |
+
att_loss = 0.0
|
| 1138 |
+
cls_loss = 0.25056982488623786
|
| 1139 |
+
eval_loss = 0.35089847101615024
|
| 1140 |
+
f1 = 0.8996655518394648
|
| 1141 |
+
global_step = 12699
|
| 1142 |
+
loss = 0.25056982488623786
|
| 1143 |
+
rep_loss = 0.0
|
| 1144 |
+
acc = 0.8627450980392157
|
| 1145 |
+
acc_and_f1 = 0.8835909790537375
|
| 1146 |
+
att_loss = 0.0
|
| 1147 |
+
cls_loss = 0.2505782142501237
|
| 1148 |
+
eval_loss = 0.3467470705509186
|
| 1149 |
+
f1 = 0.9044368600682594
|
| 1150 |
+
global_step = 12799
|
| 1151 |
+
loss = 0.2505782142501237
|
| 1152 |
+
rep_loss = 0.0
|
| 1153 |
+
acc = 0.8602941176470589
|
| 1154 |
+
acc_and_f1 = 0.8820863505604604
|
| 1155 |
+
att_loss = 0.0
|
| 1156 |
+
cls_loss = 0.2505564182641053
|
| 1157 |
+
eval_loss = 0.3530815484432074
|
| 1158 |
+
f1 = 0.9038785834738617
|
| 1159 |
+
global_step = 12899
|
| 1160 |
+
loss = 0.2505564182641053
|
| 1161 |
+
rep_loss = 0.0
|
| 1162 |
+
acc = 0.8602941176470589
|
| 1163 |
+
acc_and_f1 = 0.8820863505604604
|
| 1164 |
+
att_loss = 0.0
|
| 1165 |
+
cls_loss = 0.25060850552221553
|
| 1166 |
+
eval_loss = 0.3507145127424827
|
| 1167 |
+
f1 = 0.9038785834738617
|
| 1168 |
+
global_step = 12999
|
| 1169 |
+
loss = 0.25060850552221553
|
| 1170 |
+
rep_loss = 0.0
|
| 1171 |
+
acc = 0.8627450980392157
|
| 1172 |
+
acc_and_f1 = 0.8842345018815607
|
| 1173 |
+
att_loss = 0.0
|
| 1174 |
+
cls_loss = 0.25058785082138185
|
| 1175 |
+
eval_loss = 0.34966851541629207
|
| 1176 |
+
f1 = 0.9057239057239057
|
| 1177 |
+
global_step = 13099
|
| 1178 |
+
loss = 0.25058785082138185
|
| 1179 |
+
rep_loss = 0.0
|
| 1180 |
+
acc = 0.8700980392156863
|
| 1181 |
+
acc_and_f1 = 0.8897498743086978
|
| 1182 |
+
att_loss = 0.0
|
| 1183 |
+
cls_loss = 0.25056991792024874
|
| 1184 |
+
eval_loss = 0.34772413166669697
|
| 1185 |
+
f1 = 0.9094017094017094
|
| 1186 |
+
global_step = 13199
|
| 1187 |
+
loss = 0.25056991792024874
|
| 1188 |
+
rep_loss = 0.0
|
| 1189 |
+
acc = 0.8602941176470589
|
| 1190 |
+
acc_and_f1 = 0.8819237085697224
|
| 1191 |
+
att_loss = 0.0
|
| 1192 |
+
cls_loss = 0.25056508799980665
|
| 1193 |
+
eval_loss = 0.35361165610643536
|
| 1194 |
+
f1 = 0.9035532994923858
|
| 1195 |
+
global_step = 13299
|
| 1196 |
+
loss = 0.25056508799980665
|
| 1197 |
+
rep_loss = 0.0
|
| 1198 |
+
acc = 0.8700980392156863
|
| 1199 |
+
acc_and_f1 = 0.8897498743086978
|
| 1200 |
+
att_loss = 0.0
|
| 1201 |
+
cls_loss = 0.2505593915905244
|
| 1202 |
+
eval_loss = 0.3432594881607936
|
| 1203 |
+
f1 = 0.9094017094017094
|
| 1204 |
+
global_step = 13399
|
| 1205 |
+
loss = 0.2505593915905244
|
| 1206 |
+
rep_loss = 0.0
|
| 1207 |
+
acc = 0.8700980392156863
|
| 1208 |
+
acc_and_f1 = 0.8903609926263929
|
| 1209 |
+
att_loss = 0.0
|
| 1210 |
+
cls_loss = 0.25059567983770037
|
| 1211 |
+
eval_loss = 0.35125912496676814
|
| 1212 |
+
f1 = 0.9106239460370995
|
| 1213 |
+
global_step = 13499
|
| 1214 |
+
loss = 0.25059567983770037
|
| 1215 |
+
rep_loss = 0.0
|
| 1216 |
+
acc = 0.8602941176470589
|
| 1217 |
+
acc_and_f1 = 0.8819237085697224
|
| 1218 |
+
att_loss = 0.0
|
| 1219 |
+
cls_loss = 0.25064265978581474
|
| 1220 |
+
eval_loss = 0.35306716767641216
|
| 1221 |
+
f1 = 0.9035532994923858
|
| 1222 |
+
global_step = 13599
|
| 1223 |
+
loss = 0.25064265978581474
|
| 1224 |
+
rep_loss = 0.0
|
| 1225 |
+
acc = 0.8725490196078431
|
| 1226 |
+
acc_and_f1 = 0.8922067131937521
|
| 1227 |
+
att_loss = 0.0
|
| 1228 |
+
cls_loss = 0.25063442940874736
|
| 1229 |
+
eval_loss = 0.3472353391922437
|
| 1230 |
+
f1 = 0.911864406779661
|
| 1231 |
+
global_step = 13699
|
| 1232 |
+
loss = 0.25063442940874736
|
| 1233 |
+
rep_loss = 0.0
|
| 1234 |
+
acc = 0.8676470588235294
|
| 1235 |
+
acc_and_f1 = 0.887905162064826
|
| 1236 |
+
att_loss = 0.0
|
| 1237 |
+
cls_loss = 0.2506325423893714
|
| 1238 |
+
eval_loss = 0.34969039949086994
|
| 1239 |
+
f1 = 0.9081632653061225
|
| 1240 |
+
global_step = 13799
|
| 1241 |
+
loss = 0.2506325423893714
|
| 1242 |
+
rep_loss = 0.0
|
| 1243 |
+
acc = 0.8725490196078431
|
| 1244 |
+
acc_and_f1 = 0.8922067131937521
|
| 1245 |
+
att_loss = 0.0
|
| 1246 |
+
cls_loss = 0.250672040370721
|
| 1247 |
+
eval_loss = 0.34627919930678147
|
| 1248 |
+
f1 = 0.911864406779661
|
| 1249 |
+
global_step = 13899
|
| 1250 |
+
loss = 0.250672040370721
|
| 1251 |
+
rep_loss = 0.0
|
| 1252 |
+
acc = 0.8700980392156863
|
| 1253 |
+
acc_and_f1 = 0.8900575085721896
|
| 1254 |
+
att_loss = 0.0
|
| 1255 |
+
cls_loss = 0.250632513108565
|
| 1256 |
+
eval_loss = 0.350477954516044
|
| 1257 |
+
f1 = 0.9100169779286927
|
| 1258 |
+
global_step = 13999
|
| 1259 |
+
loss = 0.250632513108565
|
| 1260 |
+
rep_loss = 0.0
|
| 1261 |
+
acc = 0.8602941176470589
|
| 1262 |
+
acc_and_f1 = 0.8822478991596638
|
| 1263 |
+
att_loss = 0.0
|
| 1264 |
+
cls_loss = 0.24775300006712636
|
| 1265 |
+
eval_loss = 0.3548291176557541
|
| 1266 |
+
f1 = 0.9042016806722689
|
| 1267 |
+
global_step = 14099
|
| 1268 |
+
loss = 0.24775300006712636
|
| 1269 |
+
rep_loss = 0.0
|
| 1270 |
+
acc = 0.8700980392156863
|
| 1271 |
+
acc_and_f1 = 0.8902097641086892
|
| 1272 |
+
att_loss = 0.0
|
| 1273 |
+
cls_loss = 0.25028811759166136
|
| 1274 |
+
eval_loss = 0.3484991811788999
|
| 1275 |
+
f1 = 0.9103214890016921
|
| 1276 |
+
global_step = 14199
|
| 1277 |
+
loss = 0.25028811759166136
|
| 1278 |
+
rep_loss = 0.0
|
| 1279 |
+
acc = 0.8602941176470589
|
| 1280 |
+
acc_and_f1 = 0.8822478991596638
|
| 1281 |
+
att_loss = 0.0
|
| 1282 |
+
cls_loss = 0.2508955852680908
|
| 1283 |
+
eval_loss = 0.35242691062963927
|
| 1284 |
+
f1 = 0.9042016806722689
|
| 1285 |
+
global_step = 14299
|
| 1286 |
+
loss = 0.2508955852680908
|
| 1287 |
+
rep_loss = 0.0
|
| 1288 |
+
acc = 0.8602941176470589
|
| 1289 |
+
acc_and_f1 = 0.8820863505604604
|
| 1290 |
+
att_loss = 0.0
|
| 1291 |
+
cls_loss = 0.2512200890711067
|
| 1292 |
+
eval_loss = 0.3515079812361644
|
| 1293 |
+
f1 = 0.9038785834738617
|
| 1294 |
+
global_step = 14399
|
| 1295 |
+
loss = 0.2512200890711067
|
| 1296 |
+
rep_loss = 0.0
|
| 1297 |
+
acc = 0.8578431372549019
|
| 1298 |
+
acc_and_f1 = 0.8802638505066456
|
| 1299 |
+
att_loss = 0.0
|
| 1300 |
+
cls_loss = 0.2510506063008253
|
| 1301 |
+
eval_loss = 0.3505384589617069
|
| 1302 |
+
f1 = 0.9026845637583892
|
| 1303 |
+
global_step = 14499
|
| 1304 |
+
loss = 0.2510506063008253
|
| 1305 |
+
rep_loss = 0.0
|
| 1306 |
+
acc = 0.8529411764705882
|
| 1307 |
+
acc_and_f1 = 0.8766367011921048
|
| 1308 |
+
att_loss = 0.0
|
| 1309 |
+
cls_loss = 0.2510734923927573
|
| 1310 |
+
eval_loss = 0.35494573758198666
|
| 1311 |
+
f1 = 0.9003322259136213
|
| 1312 |
+
global_step = 14599
|
| 1313 |
+
loss = 0.2510734923927573
|
| 1314 |
+
rep_loss = 0.0
|
| 1315 |
+
acc = 0.8676470588235294
|
| 1316 |
+
acc_and_f1 = 0.8882154213036566
|
| 1317 |
+
att_loss = 0.0
|
| 1318 |
+
cls_loss = 0.2504184823689861
|
| 1319 |
+
eval_loss = 0.3464414981695322
|
| 1320 |
+
f1 = 0.9087837837837838
|
| 1321 |
+
global_step = 14699
|
| 1322 |
+
loss = 0.2504184823689861
|
| 1323 |
+
rep_loss = 0.0
|
| 1324 |
+
acc = 0.8602941176470589
|
| 1325 |
+
acc_and_f1 = 0.8822478991596638
|
| 1326 |
+
att_loss = 0.0
|
| 1327 |
+
cls_loss = 0.25041205412548967
|
| 1328 |
+
eval_loss = 0.34841770506822145
|
| 1329 |
+
f1 = 0.9042016806722689
|
| 1330 |
+
global_step = 14799
|
| 1331 |
+
loss = 0.25041205412548967
|
| 1332 |
+
rep_loss = 0.0
|
| 1333 |
+
acc = 0.8700980392156863
|
| 1334 |
+
acc_and_f1 = 0.8900575085721896
|
| 1335 |
+
att_loss = 0.0
|
| 1336 |
+
cls_loss = 0.25021783050001745
|
| 1337 |
+
eval_loss = 0.3431699975178792
|
| 1338 |
+
f1 = 0.9100169779286927
|
| 1339 |
+
global_step = 14899
|
| 1340 |
+
loss = 0.25021783050001745
|
| 1341 |
+
rep_loss = 0.0
|
| 1342 |
+
acc = 0.8504901960784313
|
| 1343 |
+
acc_and_f1 = 0.873984593837535
|
| 1344 |
+
att_loss = 0.0
|
| 1345 |
+
cls_loss = 0.25025104604077264
|
| 1346 |
+
eval_loss = 0.3495776573052773
|
| 1347 |
+
f1 = 0.8974789915966387
|
| 1348 |
+
global_step = 14999
|
| 1349 |
+
loss = 0.25025104604077264
|
| 1350 |
+
rep_loss = 0.0
|
| 1351 |
+
acc = 0.8651960784313726
|
| 1352 |
+
acc_and_f1 = 0.8862236715934266
|
| 1353 |
+
att_loss = 0.0
|
| 1354 |
+
cls_loss = 0.25033993448133496
|
| 1355 |
+
eval_loss = 0.34707575004834396
|
| 1356 |
+
f1 = 0.9072512647554806
|
| 1357 |
+
global_step = 15099
|
| 1358 |
+
loss = 0.25033993448133496
|
| 1359 |
+
rep_loss = 0.0
|
| 1360 |
+
acc = 0.8725490196078431
|
| 1361 |
+
acc_and_f1 = 0.8920568227290917
|
| 1362 |
+
att_loss = 0.0
|
| 1363 |
+
cls_loss = 0.2503684941089649
|
| 1364 |
+
eval_loss = 0.34068380066981685
|
| 1365 |
+
f1 = 0.9115646258503401
|
| 1366 |
+
global_step = 15199
|
| 1367 |
+
loss = 0.2503684941089649
|
| 1368 |
+
rep_loss = 0.0
|
| 1369 |
+
acc = 0.8799019607843137
|
| 1370 |
+
acc_and_f1 = 0.8982133313291245
|
| 1371 |
+
att_loss = 0.0
|
| 1372 |
+
cls_loss = 0.25035796194033927
|
| 1373 |
+
eval_loss = 0.341502499121886
|
| 1374 |
+
f1 = 0.9165247018739353
|
| 1375 |
+
global_step = 15299
|
| 1376 |
+
loss = 0.25035796194033927
|
| 1377 |
+
rep_loss = 0.0
|
| 1378 |
+
acc = 0.875
|
| 1379 |
+
acc_and_f1 = 0.8942062818336163
|
| 1380 |
+
att_loss = 0.0
|
| 1381 |
+
cls_loss = 0.2503947774822957
|
| 1382 |
+
eval_loss = 0.3458839265199808
|
| 1383 |
+
f1 = 0.9134125636672326
|
| 1384 |
+
global_step = 15399
|
| 1385 |
+
loss = 0.2503947774822957
|
| 1386 |
+
rep_loss = 0.0
|
| 1387 |
+
acc = 0.8700980392156863
|
| 1388 |
+
acc_and_f1 = 0.8899042155192571
|
| 1389 |
+
att_loss = 0.0
|
| 1390 |
+
cls_loss = 0.2503597757705519
|
| 1391 |
+
eval_loss = 0.34732022881507874
|
| 1392 |
+
f1 = 0.909710391822828
|
| 1393 |
+
global_step = 15499
|
| 1394 |
+
loss = 0.2503597757705519
|
| 1395 |
+
rep_loss = 0.0
|
| 1396 |
+
acc = 0.8676470588235294
|
| 1397 |
+
acc_and_f1 = 0.8882154213036566
|
| 1398 |
+
att_loss = 0.0
|
| 1399 |
+
cls_loss = 0.2503518128243246
|
| 1400 |
+
eval_loss = 0.35214132414414334
|
| 1401 |
+
f1 = 0.9087837837837838
|
| 1402 |
+
global_step = 15599
|
| 1403 |
+
loss = 0.2503518128243246
|
| 1404 |
+
rep_loss = 0.0
|
| 1405 |
+
acc = 0.8553921568627451
|
| 1406 |
+
acc_and_f1 = 0.8786112198623209
|
| 1407 |
+
att_loss = 0.0
|
| 1408 |
+
cls_loss = 0.250352953718821
|
| 1409 |
+
eval_loss = 0.3568104081428968
|
| 1410 |
+
f1 = 0.9018302828618968
|
| 1411 |
+
global_step = 15699
|
| 1412 |
+
loss = 0.250352953718821
|
| 1413 |
+
rep_loss = 0.0
|
| 1414 |
+
acc = 0.8627450980392157
|
| 1415 |
+
acc_and_f1 = 0.8840752517223105
|
| 1416 |
+
att_loss = 0.0
|
| 1417 |
+
cls_loss = 0.2503842528089494
|
| 1418 |
+
eval_loss = 0.3509543159833321
|
| 1419 |
+
f1 = 0.9054054054054054
|
| 1420 |
+
global_step = 15799
|
| 1421 |
+
loss = 0.2503842528089494
|
| 1422 |
+
rep_loss = 0.0
|
| 1423 |
+
acc = 0.8700980392156863
|
| 1424 |
+
acc_and_f1 = 0.8900575085721896
|
| 1425 |
+
att_loss = 0.0
|
| 1426 |
+
cls_loss = 0.2502596350900467
|
| 1427 |
+
eval_loss = 0.3475727037741588
|
| 1428 |
+
f1 = 0.9100169779286927
|
| 1429 |
+
global_step = 15899
|
| 1430 |
+
loss = 0.2502596350900467
|
| 1431 |
+
rep_loss = 0.0
|
| 1432 |
+
acc = 0.8602941176470589
|
| 1433 |
+
acc_and_f1 = 0.8822478991596638
|
| 1434 |
+
att_loss = 0.0
|
| 1435 |
+
cls_loss = 0.2502096541677344
|
| 1436 |
+
eval_loss = 0.3506972056168776
|
| 1437 |
+
f1 = 0.9042016806722689
|
| 1438 |
+
global_step = 15999
|
| 1439 |
+
loss = 0.2502096541677344
|
| 1440 |
+
rep_loss = 0.0
|
| 1441 |
+
acc = 0.8602941176470589
|
| 1442 |
+
acc_and_f1 = 0.8822478991596638
|
| 1443 |
+
att_loss = 0.0
|
| 1444 |
+
cls_loss = 0.25021608849571936
|
| 1445 |
+
eval_loss = 0.3495794569070523
|
| 1446 |
+
f1 = 0.9042016806722689
|
| 1447 |
+
global_step = 16099
|
| 1448 |
+
loss = 0.25021608849571936
|
| 1449 |
+
rep_loss = 0.0
|
| 1450 |
+
acc = 0.875
|
| 1451 |
+
acc_and_f1 = 0.8940587734241908
|
| 1452 |
+
att_loss = 0.0
|
| 1453 |
+
cls_loss = 0.2501752441587274
|
| 1454 |
+
eval_loss = 0.3453184182827289
|
| 1455 |
+
f1 = 0.9131175468483816
|
| 1456 |
+
global_step = 16199
|
| 1457 |
+
loss = 0.2501752441587274
|
| 1458 |
+
rep_loss = 0.0
|
| 1459 |
+
acc = 0.8676470588235294
|
| 1460 |
+
acc_and_f1 = 0.8882154213036566
|
| 1461 |
+
att_loss = 0.0
|
| 1462 |
+
cls_loss = 0.25031862577238945
|
| 1463 |
+
eval_loss = 0.344640382207357
|
| 1464 |
+
f1 = 0.9087837837837838
|
| 1465 |
+
global_step = 16299
|
| 1466 |
+
loss = 0.25031862577238945
|
| 1467 |
+
rep_loss = 0.0
|
| 1468 |
+
acc = 0.8578431372549019
|
| 1469 |
+
acc_and_f1 = 0.8802638505066456
|
| 1470 |
+
att_loss = 0.0
|
| 1471 |
+
cls_loss = 0.2503466642066574
|
| 1472 |
+
eval_loss = 0.3490766011751615
|
| 1473 |
+
f1 = 0.9026845637583892
|
| 1474 |
+
global_step = 16399
|
| 1475 |
+
loss = 0.2503466642066574
|
| 1476 |
+
rep_loss = 0.0
|
| 1477 |
+
acc = 0.8676470588235294
|
| 1478 |
+
acc_and_f1 = 0.8880608175473579
|
| 1479 |
+
att_loss = 0.0
|
| 1480 |
+
cls_loss = 0.25038913499789195
|
| 1481 |
+
eval_loss = 0.34382400260521817
|
| 1482 |
+
f1 = 0.9084745762711864
|
| 1483 |
+
global_step = 16499
|
| 1484 |
+
loss = 0.25038913499789195
|
| 1485 |
+
rep_loss = 0.0
|
| 1486 |
+
acc = 0.8651960784313726
|
| 1487 |
+
acc_and_f1 = 0.8860667363392057
|
| 1488 |
+
att_loss = 0.0
|
| 1489 |
+
cls_loss = 0.250366505928682
|
| 1490 |
+
eval_loss = 0.3444054745710813
|
| 1491 |
+
f1 = 0.9069373942470389
|
| 1492 |
+
global_step = 16599
|
| 1493 |
+
loss = 0.250366505928682
|
| 1494 |
+
rep_loss = 0.0
|
| 1495 |
+
acc = 0.8676470588235294
|
| 1496 |
+
acc_and_f1 = 0.8882154213036566
|
| 1497 |
+
att_loss = 0.0
|
| 1498 |
+
cls_loss = 0.2503603221866306
|
| 1499 |
+
eval_loss = 0.3445770419560946
|
| 1500 |
+
f1 = 0.9087837837837838
|
| 1501 |
+
global_step = 16699
|
| 1502 |
+
loss = 0.2503603221866306
|
| 1503 |
+
rep_loss = 0.0
|
| 1504 |
+
acc = 0.8602941176470589
|
| 1505 |
+
acc_and_f1 = 0.8820863505604604
|
| 1506 |
+
att_loss = 0.0
|
| 1507 |
+
cls_loss = 0.250318055251543
|
| 1508 |
+
eval_loss = 0.3461114030617934
|
| 1509 |
+
f1 = 0.9038785834738617
|
| 1510 |
+
global_step = 16799
|
| 1511 |
+
loss = 0.250318055251543
|
| 1512 |
+
rep_loss = 0.0
|
| 1513 |
+
acc = 0.8578431372549019
|
| 1514 |
+
acc_and_f1 = 0.8801000198059021
|
| 1515 |
+
att_loss = 0.0
|
| 1516 |
+
cls_loss = 0.25031335944528926
|
| 1517 |
+
eval_loss = 0.3489151998208119
|
| 1518 |
+
f1 = 0.9023569023569024
|
| 1519 |
+
global_step = 16899
|
| 1520 |
+
loss = 0.25031335944528926
|
| 1521 |
+
rep_loss = 0.0
|
| 1522 |
+
acc = 0.8700980392156863
|
| 1523 |
+
acc_and_f1 = 0.8900575085721896
|
| 1524 |
+
att_loss = 0.0
|
| 1525 |
+
cls_loss = 0.25023560517275956
|
| 1526 |
+
eval_loss = 0.344931518802276
|
| 1527 |
+
f1 = 0.9100169779286927
|
| 1528 |
+
global_step = 16999
|
| 1529 |
+
loss = 0.25023560517275956
|
| 1530 |
+
rep_loss = 0.0
|
| 1531 |
+
acc = 0.8676470588235294
|
| 1532 |
+
acc_and_f1 = 0.8880608175473579
|
| 1533 |
+
att_loss = 0.0
|
| 1534 |
+
cls_loss = 0.25021038493261366
|
| 1535 |
+
eval_loss = 0.3449639528989792
|
| 1536 |
+
f1 = 0.9084745762711864
|
| 1537 |
+
global_step = 17099
|
| 1538 |
+
loss = 0.25021038493261366
|
| 1539 |
+
rep_loss = 0.0
|
| 1540 |
+
acc = 0.8676470588235294
|
| 1541 |
+
acc_and_f1 = 0.8880608175473579
|
| 1542 |
+
att_loss = 0.0
|
| 1543 |
+
cls_loss = 0.25012775577892704
|
| 1544 |
+
eval_loss = 0.34533809240047747
|
| 1545 |
+
f1 = 0.9084745762711864
|
| 1546 |
+
global_step = 17199
|
| 1547 |
+
loss = 0.25012775577892704
|
| 1548 |
+
rep_loss = 0.0
|
| 1549 |
+
acc = 0.8700980392156863
|
| 1550 |
+
acc_and_f1 = 0.8899042155192571
|
| 1551 |
+
att_loss = 0.0
|
| 1552 |
+
cls_loss = 0.25011522198140307
|
| 1553 |
+
eval_loss = 0.3427927837922023
|
| 1554 |
+
f1 = 0.909710391822828
|
| 1555 |
+
global_step = 17299
|
| 1556 |
+
loss = 0.25011522198140307
|
| 1557 |
+
rep_loss = 0.0
|
| 1558 |
+
acc = 0.8651960784313726
|
| 1559 |
+
acc_and_f1 = 0.8863795518207283
|
| 1560 |
+
att_loss = 0.0
|
| 1561 |
+
cls_loss = 0.2501817453027452
|
| 1562 |
+
eval_loss = 0.34944057579223925
|
| 1563 |
+
f1 = 0.907563025210084
|
| 1564 |
+
global_step = 17399
|
| 1565 |
+
loss = 0.2501817453027452
|
| 1566 |
+
rep_loss = 0.0
|
| 1567 |
+
acc = 0.8504901960784313
|
| 1568 |
+
acc_and_f1 = 0.8743269010442241
|
| 1569 |
+
att_loss = 0.0
|
| 1570 |
+
cls_loss = 0.25017694739776325
|
| 1571 |
+
eval_loss = 0.3516889890799156
|
| 1572 |
+
f1 = 0.8981636060100167
|
| 1573 |
+
global_step = 17499
|
| 1574 |
+
loss = 0.25017694739776325
|
| 1575 |
+
rep_loss = 0.0
|
| 1576 |
+
acc = 0.8651960784313726
|
| 1577 |
+
acc_and_f1 = 0.8862236715934266
|
| 1578 |
+
att_loss = 0.0
|
| 1579 |
+
cls_loss = 0.2501919267958131
|
| 1580 |
+
eval_loss = 0.3467919322160574
|
| 1581 |
+
f1 = 0.9072512647554806
|
| 1582 |
+
global_step = 17599
|
| 1583 |
+
loss = 0.2501919267958131
|
| 1584 |
+
rep_loss = 0.0
|
| 1585 |
+
acc = 0.8799019607843137
|
| 1586 |
+
acc_and_f1 = 0.8979269666700299
|
| 1587 |
+
att_loss = 0.0
|
| 1588 |
+
cls_loss = 0.25025702385871545
|
| 1589 |
+
eval_loss = 0.3421338934164781
|
| 1590 |
+
f1 = 0.9159519725557461
|
| 1591 |
+
global_step = 17699
|
| 1592 |
+
loss = 0.25025702385871545
|
| 1593 |
+
rep_loss = 0.0
|
| 1594 |
+
acc = 0.8676470588235294
|
| 1595 |
+
acc_and_f1 = 0.8882154213036566
|
| 1596 |
+
att_loss = 0.0
|
| 1597 |
+
cls_loss = 0.2502066430170713
|
| 1598 |
+
eval_loss = 0.3479071053174826
|
| 1599 |
+
f1 = 0.9087837837837838
|
| 1600 |
+
global_step = 17799
|
| 1601 |
+
loss = 0.2502066430170713
|
| 1602 |
+
rep_loss = 0.0
|
| 1603 |
+
acc = 0.8774509803921569
|
| 1604 |
+
acc_and_f1 = 0.8962084833933573
|
| 1605 |
+
att_loss = 0.0
|
| 1606 |
+
cls_loss = 0.2501907047070028
|
| 1607 |
+
eval_loss = 0.3449676117071739
|
| 1608 |
+
f1 = 0.9149659863945578
|
| 1609 |
+
global_step = 17899
|
| 1610 |
+
loss = 0.2501907047070028
|
| 1611 |
+
rep_loss = 0.0
|
| 1612 |
+
acc = 0.8651960784313726
|
| 1613 |
+
acc_and_f1 = 0.8862236715934266
|
| 1614 |
+
att_loss = 0.0
|
| 1615 |
+
cls_loss = 0.2501619358882744
|
| 1616 |
+
eval_loss = 0.3473269148514821
|
| 1617 |
+
f1 = 0.9072512647554806
|
| 1618 |
+
global_step = 17999
|
| 1619 |
+
loss = 0.2501619358882744
|
| 1620 |
+
rep_loss = 0.0
|
| 1621 |
+
acc = 0.8651960784313726
|
| 1622 |
+
acc_and_f1 = 0.8862236715934266
|
| 1623 |
+
att_loss = 0.0
|
| 1624 |
+
cls_loss = 0.25011761821076345
|
| 1625 |
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eval_loss = 0.3486064626620366
|
| 1626 |
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|
| 1627 |
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|
| 1628 |
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|
| 1629 |
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|
| 1630 |
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|
| 1631 |
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|
| 1632 |
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|
| 1633 |
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cls_loss = 0.25002052384076756
|
| 1634 |
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|
| 1635 |
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|
| 1636 |
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|
| 1637 |
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|
| 1638 |
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|
| 1639 |
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|
| 1640 |
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|
| 1641 |
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|
| 1642 |
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|
| 1643 |
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|
| 1644 |
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|
| 1645 |
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|
| 1646 |
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|
| 1647 |
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rep_loss = 0.0
|
| 1648 |
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acc = 0.8700980392156863
|
| 1649 |
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|
| 1650 |
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|
| 1651 |
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|
| 1652 |
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|
| 1653 |
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|
| 1654 |
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|
| 1655 |
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|
| 1656 |
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rep_loss = 0.0
|
| 1657 |
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acc = 0.8651960784313726
|
| 1658 |
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|
| 1659 |
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att_loss = 0.0
|
| 1660 |
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cls_loss = 0.2500270959406022
|
| 1661 |
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|
| 1662 |
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f1 = 0.9072512647554806
|
| 1663 |
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global_step = 18499
|
| 1664 |
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loss = 0.2500270959406022
|
| 1665 |
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rep_loss = 0.0
|
| 1666 |
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acc = 0.8676470588235294
|
| 1667 |
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acc_and_f1 = 0.8882154213036566
|
| 1668 |
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att_loss = 0.0
|
| 1669 |
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cls_loss = 0.25004593747139925
|
| 1670 |
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eval_loss = 0.34492750695118535
|
| 1671 |
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f1 = 0.9087837837837838
|
| 1672 |
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|
| 1673 |
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|
| 1674 |
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rep_loss = 0.0
|
| 1675 |
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acc = 0.8725490196078431
|
| 1676 |
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|
| 1677 |
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att_loss = 0.0
|
| 1678 |
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cls_loss = 0.2500000122594308
|
| 1679 |
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|
| 1680 |
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f1 = 0.911864406779661
|
| 1681 |
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|
| 1682 |
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|
| 1683 |
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rep_loss = 0.0
|
| 1684 |
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acc = 0.8627450980392157
|
| 1685 |
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acc_and_f1 = 0.8842345018815607
|
| 1686 |
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|
| 1687 |
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|
| 1688 |
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|
| 1689 |
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f1 = 0.9057239057239057
|
| 1690 |
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|
| 1691 |
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|
| 1692 |
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rep_loss = 0.0
|
| 1693 |
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acc = 0.8725490196078431
|
| 1694 |
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|
| 1695 |
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att_loss = 0.0
|
| 1696 |
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cls_loss = 0.2499992541553959
|
| 1697 |
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|
| 1698 |
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|
| 1699 |
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|
| 1700 |
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|
| 1701 |
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| 1702 |
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| 1703 |
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| 1704 |
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|
| 1705 |
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| 1706 |
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| 1707 |
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| 1708 |
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|
| 1709 |
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|
| 1710 |
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| 1711 |
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| 1712 |
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|
| 1713 |
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|
| 1714 |
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| 1715 |
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|
| 1716 |
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|
| 1717 |
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|
| 1718 |
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|
| 1719 |
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|
| 1720 |
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|
| 1721 |
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| 1722 |
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|
| 1723 |
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|
| 1724 |
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|
| 1725 |
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|
| 1726 |
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|
| 1727 |
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|
| 1728 |
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|
| 1729 |
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acc = 0.8627450980392157
|
| 1730 |
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acc_and_f1 = 0.8842345018815607
|
| 1731 |
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att_loss = 0.0
|
| 1732 |
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cls_loss = 0.25002709521923255
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| 1733 |
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|
| 1734 |
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f1 = 0.9057239057239057
|
| 1735 |
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|
| 1736 |
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loss = 0.25002709521923255
|
| 1737 |
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rep_loss = 0.0
|
| 1738 |
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acc = 0.8676470588235294
|
| 1739 |
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|
| 1740 |
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|
| 1741 |
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cls_loss = 0.2499719287391631
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| 1742 |
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| 1743 |
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| 1744 |
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|
| 1745 |
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| 1746 |
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|
| 1747 |
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acc = 0.8676470588235294
|
| 1748 |
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acc_and_f1 = 0.8882154213036566
|
| 1749 |
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|
| 1750 |
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cls_loss = 0.24998016587675134
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| 1751 |
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eval_loss = 0.34600579050871044
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| 1752 |
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f1 = 0.9087837837837838
|
| 1753 |
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global_step = 19499
|
| 1754 |
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|
| 1755 |
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rep_loss = 0.0
|
| 1756 |
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acc = 0.8725490196078431
|
| 1757 |
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acc_and_f1 = 0.8922067131937521
|
| 1758 |
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att_loss = 0.0
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| 1759 |
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cls_loss = 0.2499536421803966
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| 1760 |
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| 1761 |
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| 1762 |
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|
| 1763 |
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| 1764 |
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| 1765 |
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| 1766 |
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| 1767 |
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| 1768 |
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| 1769 |
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| 1770 |
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| 1771 |
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| 1772 |
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| 1773 |
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| 1774 |
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| 1775 |
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| 1776 |
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| 1777 |
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| 1778 |
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| 1779 |
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| 1780 |
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|
| 1781 |
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| 1782 |
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| 1783 |
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| 1784 |
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| 1785 |
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| 1786 |
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cls_loss = 0.24996107566767584
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| 1787 |
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eval_loss = 0.3468713015317917
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| 1788 |
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| 1789 |
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global_step = 19899
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| 1790 |
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| 1791 |
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rep_loss = 0.0
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| 1792 |
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acc = 0.8700980392156863
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| 1793 |
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| 1794 |
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att_loss = 0.0
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| 1795 |
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cls_loss = 0.24992618599381783
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| 1796 |
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| 1797 |
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f1 = 0.9103214890016921
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| 1798 |
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global_step = 19999
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| 1799 |
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loss = 0.24992618599381783
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| 1800 |
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rep_loss = 0.0
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| 1801 |
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acc = 0.8700980392156863
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| 1802 |
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| 1803 |
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att_loss = 0.0
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| 1804 |
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cls_loss = 0.24993879183610465
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| 1805 |
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| 1806 |
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| 1807 |
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| 1808 |
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| 1809 |
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| 1810 |
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| 1811 |
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| 1812 |
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| 1813 |
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cls_loss = 0.24991122533691354
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| 1814 |
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| 1815 |
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| 1816 |
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| 1817 |
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| 1818 |
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| 1819 |
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acc = 0.8725490196078431
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| 1820 |
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acc_and_f1 = 0.8922067131937521
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| 1821 |
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att_loss = 0.0
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| 1822 |
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cls_loss = 0.2499278331071717
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| 1823 |
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eval_loss = 0.3458889149702512
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| 1824 |
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f1 = 0.911864406779661
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| 1825 |
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global_step = 20299
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| 1826 |
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loss = 0.2499278331071717
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| 1827 |
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rep_loss = 0.0
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| 1828 |
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acc = 0.8725490196078431
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| 1829 |
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acc_and_f1 = 0.8922067131937521
|
| 1830 |
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att_loss = 0.0
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| 1831 |
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cls_loss = 0.2499310848526886
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| 1832 |
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eval_loss = 0.345659288076254
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| 1833 |
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f1 = 0.911864406779661
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| 1834 |
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global_step = 20399
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| 1835 |
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loss = 0.2499310848526886
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| 1836 |
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rep_loss = 0.0
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| 1837 |
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acc = 0.8676470588235294
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| 1838 |
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acc_and_f1 = 0.8882154213036566
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| 1839 |
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att_loss = 0.0
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| 1840 |
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cls_loss = 0.24990426886509892
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| 1841 |
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eval_loss = 0.3469357112279305
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| 1842 |
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f1 = 0.9087837837837838
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| 1843 |
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global_step = 20499
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| 1844 |
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| 1845 |
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rep_loss = 0.0
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| 1846 |
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acc = 0.8725490196078431
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| 1847 |
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acc_and_f1 = 0.8922067131937521
|
| 1848 |
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att_loss = 0.0
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| 1849 |
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cls_loss = 0.2499004627529904
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| 1850 |
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eval_loss = 0.34655847343114704
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| 1851 |
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f1 = 0.911864406779661
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| 1852 |
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global_step = 20599
|
| 1853 |
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loss = 0.2499004627529904
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| 1854 |
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rep_loss = 0.0
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| 1855 |
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acc = 0.8725490196078431
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| 1856 |
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acc_and_f1 = 0.8922067131937521
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| 1857 |
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att_loss = 0.0
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| 1858 |
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cls_loss = 0.2498836103085748
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| 1859 |
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eval_loss = 0.34516667288083297
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| 1860 |
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f1 = 0.911864406779661
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| 1861 |
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global_step = 20699
|
| 1862 |
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loss = 0.2498836103085748
|
| 1863 |
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rep_loss = 0.0
|
| 1864 |
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acc = 0.8725490196078431
|
| 1865 |
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acc_and_f1 = 0.8922067131937521
|
| 1866 |
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att_loss = 0.0
|
| 1867 |
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cls_loss = 0.2498801494756933
|
| 1868 |
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eval_loss = 0.34544021578935474
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| 1869 |
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f1 = 0.911864406779661
|
| 1870 |
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global_step = 20799
|
| 1871 |
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loss = 0.2498801494756933
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| 1872 |
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rep_loss = 0.0
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| 1873 |
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acc = 0.8725490196078431
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| 1874 |
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acc_and_f1 = 0.8922067131937521
|
| 1875 |
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att_loss = 0.0
|
| 1876 |
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cls_loss = 0.24983511446527848
|
| 1877 |
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eval_loss = 0.3453839478584436
|
| 1878 |
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f1 = 0.911864406779661
|
| 1879 |
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global_step = 20899
|
| 1880 |
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loss = 0.24983511446527848
|
| 1881 |
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rep_loss = 0.0
|
| 1882 |
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acc = 0.8725490196078431
|
| 1883 |
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acc_and_f1 = 0.8922067131937521
|
| 1884 |
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att_loss = 0.0
|
| 1885 |
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cls_loss = 0.24985123587934302
|
| 1886 |
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eval_loss = 0.3454859256744385
|
| 1887 |
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f1 = 0.911864406779661
|
| 1888 |
+
global_step = 20999
|
| 1889 |
+
loss = 0.24985123587934302
|
| 1890 |
+
rep_loss = 0.0
|
| 1891 |
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acc = 0.8725490196078431
|
| 1892 |
+
acc_and_f1 = 0.8922067131937521
|
| 1893 |
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att_loss = 0.0
|
| 1894 |
+
cls_loss = 0.24985949066298696
|
| 1895 |
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eval_loss = 0.3453449228635201
|
| 1896 |
+
f1 = 0.911864406779661
|
| 1897 |
+
global_step = 21099
|
| 1898 |
+
loss = 0.24985949066298696
|
| 1899 |
+
rep_loss = 0.0
|
pytorch_model.bin
ADDED
|
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|
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|
| 1 |
+
version https://git-lfs.github.com/spec/v1
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| 2 |
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oid sha256:51096df6c46fbf9fd273231ee36f02fe1d8a0b67ca29755d0a07fc8e4e1bf826
|
| 3 |
+
size 270232335
|
vocab.txt
ADDED
|
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