generated_from_trainer

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bert-base-uncased-test_16_200

This model is a fine-tuned version of bert-base-uncased on the None dataset. It achieves the following results on the evaluation set:

Model description

More information needed

Intended uses & limitations

More information needed

Training and evaluation data

More information needed

Training procedure

Training hyperparameters

The following hyperparameters were used during training:

Training results

Training Loss Epoch Step Validation Loss F1 Accuracy
No log 1.0 13 0.6924 {'f1': 0.34501642935377874} {'accuracy': 0.5216}
No log 2.0 26 0.6882 {'f1': 0.46713947990543736} {'accuracy': 0.5492}
No log 3.0 39 0.6838 {'f1': 0.5512547851977881} {'accuracy': 0.578}
No log 4.0 52 0.6769 {'f1': 0.42633567188343224} {'accuracy': 0.5748}
No log 5.0 65 0.6556 {'f1': 0.5819964349376114} {'accuracy': 0.6248}
No log 6.0 78 0.6259 {'f1': 0.6498553121124432} {'accuracy': 0.6612}
No log 7.0 91 0.5996 {'f1': 0.6816693944353519} {'accuracy': 0.6888}
No log 8.0 104 0.5652 {'f1': 0.7300184162062615} {'accuracy': 0.7068}
No log 9.0 117 0.5545 {'f1': 0.7577464788732394} {'accuracy': 0.7248}
No log 10.0 130 0.5519 {'f1': 0.7614510809820447} {'accuracy': 0.7396}
No log 11.0 143 0.5610 {'f1': 0.7769886363636364} {'accuracy': 0.7488}
No log 12.0 156 0.5165 {'f1': 0.7841921735761334} {'accuracy': 0.7772}
No log 13.0 169 0.5503 {'f1': 0.7601539119281746} {'accuracy': 0.7756}
No log 14.0 182 0.5292 {'f1': 0.7821740941274469} {'accuracy': 0.7908}
No log 15.0 195 0.5220 {'f1': 0.8040238450074516} {'accuracy': 0.7896}
No log 16.0 208 0.5622 {'f1': 0.8059701492537312} {'accuracy': 0.8024}
No log 17.0 221 0.5942 {'f1': 0.8030182684670374} {'accuracy': 0.8016}
No log 18.0 234 0.6197 {'f1': 0.8131952435749904} {'accuracy': 0.8052}
No log 19.0 247 0.6677 {'f1': 0.8140060240963856} {'accuracy': 0.8024}
No log 20.0 260 0.7322 {'f1': 0.7898305084745764} {'accuracy': 0.8016}
No log 21.0 273 0.7278 {'f1': 0.8039457459926018} {'accuracy': 0.8092}
No log 22.0 286 0.7253 {'f1': 0.8110419906687402} {'accuracy': 0.8056}
No log 23.0 299 0.7409 {'f1': 0.8124507486209613} {'accuracy': 0.8096}
No log 24.0 312 0.7735 {'f1': 0.8232169954476479} {'accuracy': 0.8136}
No log 25.0 325 0.7893 {'f1': 0.8152969894222944} {'accuracy': 0.8184}
No log 26.0 338 0.8000 {'f1': 0.817246835443038} {'accuracy': 0.8152}
No log 27.0 351 0.8183 {'f1': 0.8175009854158455} {'accuracy': 0.8148}
No log 28.0 364 0.8288 {'f1': 0.8190776507686244} {'accuracy': 0.8164}
No log 29.0 377 0.8793 {'f1': 0.8233124308373294} {'accuracy': 0.8084}
No log 30.0 390 0.8778 {'f1': 0.8087206910736323} {'accuracy': 0.814}
No log 31.0 403 0.8484 {'f1': 0.824655436447167} {'accuracy': 0.8168}
No log 32.0 416 0.8732 {'f1': 0.82834406972338} {'accuracy': 0.8188}
No log 33.0 429 0.8856 {'f1': 0.8159362549800797} {'accuracy': 0.8152}
No log 34.0 442 0.9012 {'f1': 0.8258859784283513} {'accuracy': 0.8192}
No log 35.0 455 0.9184 {'f1': 0.8156645569620253} {'accuracy': 0.8136}
No log 36.0 468 0.9545 {'f1': 0.823352165725047} {'accuracy': 0.8124}
No log 37.0 481 0.9520 {'f1': 0.8212074303405573} {'accuracy': 0.8152}
No log 38.0 494 0.9724 {'f1': 0.81181707810603} {'accuracy': 0.814}
0.1904 39.0 507 0.9668 {'f1': 0.8222648752399232} {'accuracy': 0.8148}
0.1904 40.0 520 0.9684 {'f1': 0.8177813376051262} {'accuracy': 0.818}
0.1904 41.0 533 0.9888 {'f1': 0.8287878787878789} {'accuracy': 0.8192}
0.1904 42.0 546 1.0402 {'f1': 0.8071636817992504} {'accuracy': 0.8148}
0.1904 43.0 559 1.0224 {'f1': 0.818640776699029} {'accuracy': 0.8132}
0.1904 44.0 572 1.0390 {'f1': 0.817864077669903} {'accuracy': 0.8124}
0.1904 45.0 585 1.1882 {'f1': 0.7851851851851853} {'accuracy': 0.8028}
0.1904 46.0 598 1.0246 {'f1': 0.8259860788863109} {'accuracy': 0.82}
0.1904 47.0 611 1.0492 {'f1': 0.8100535640708695} {'accuracy': 0.8156}
0.1904 48.0 624 1.0127 {'f1': 0.8293448411141624} {'accuracy': 0.826}
0.1904 49.0 637 1.1182 {'f1': 0.8010247651579845} {'accuracy': 0.8136}
0.1904 50.0 650 1.0229 {'f1': 0.8275049115913556} {'accuracy': 0.8244}
0.1904 51.0 663 1.0610 {'f1': 0.8301026225769669} {'accuracy': 0.8212}
0.1904 52.0 676 1.0652 {'f1': 0.8152350081037277} {'accuracy': 0.8176}
0.1904 53.0 689 1.0522 {'f1': 0.825545171339564} {'accuracy': 0.8208}
0.1904 54.0 702 1.0731 {'f1': 0.8177813376051262} {'accuracy': 0.818}
0.1904 55.0 715 1.0828 {'f1': 0.8180379746835443} {'accuracy': 0.816}
0.1904 56.0 728 1.0955 {'f1': 0.8228483211115398} {'accuracy': 0.8164}
0.1904 57.0 741 1.1408 {'f1': 0.8041666666666666} {'accuracy': 0.812}
0.1904 58.0 754 1.1443 {'f1': 0.8273062730627306} {'accuracy': 0.8128}
0.1904 59.0 767 1.1490 {'f1': 0.8041407867494824} {'accuracy': 0.8108}
0.1904 60.0 780 1.1251 {'f1': 0.8243700639338096} {'accuracy': 0.8132}
0.1904 61.0 793 1.1560 {'f1': 0.8067993366500829} {'accuracy': 0.8136}
0.1904 62.0 806 1.1154 {'f1': 0.8140544808527438} {'accuracy': 0.8116}
0.1904 63.0 819 1.1284 {'f1': 0.8237547892720306} {'accuracy': 0.816}
0.1904 64.0 832 1.1035 {'f1': 0.8199052132701422} {'accuracy': 0.8176}
0.1904 65.0 845 1.1498 {'f1': 0.8122162608336772} {'accuracy': 0.818}
0.1904 66.0 858 1.1032 {'f1': 0.824313725490196} {'accuracy': 0.8208}
0.1904 67.0 871 1.1103 {'f1': 0.8270270270270269} {'accuracy': 0.8208}
0.1904 68.0 884 1.1100 {'f1': 0.8249027237354084} {'accuracy': 0.82}
0.1904 69.0 897 1.1118 {'f1': 0.8255950058525166} {'accuracy': 0.8212}
0.1904 70.0 910 1.1415 {'f1': 0.8293963254593175} {'accuracy': 0.818}
0.1904 71.0 923 1.1696 {'f1': 0.8101582014987511} {'accuracy': 0.8176}
0.1904 72.0 936 1.1047 {'f1': 0.8335255670895808} {'accuracy': 0.8268}
0.1904 73.0 949 1.1170 {'f1': 0.8350983358547655} {'accuracy': 0.8256}
0.1904 74.0 962 1.0945 {'f1': 0.8333333333333333} {'accuracy': 0.828}
0.1904 75.0 975 1.1270 {'f1': 0.8357760240511086} {'accuracy': 0.8252}
0.1904 76.0 988 1.1019 {'f1': 0.8337832626301581} {'accuracy': 0.8276}
0.0034 77.0 1001 1.1019 {'f1': 0.8329448329448329} {'accuracy': 0.828}
0.0034 78.0 1014 1.1066 {'f1': 0.8326213592233009} {'accuracy': 0.8276}
0.0034 79.0 1027 1.1238 {'f1': 0.8217741935483871} {'accuracy': 0.8232}
0.0034 80.0 1040 1.1272 {'f1': 0.820823244552058} {'accuracy': 0.8224}
0.0034 81.0 1053 1.1152 {'f1': 0.8322304398598677} {'accuracy': 0.8276}
0.0034 82.0 1066 1.1221 {'f1': 0.8333974605617546} {'accuracy': 0.8268}
0.0034 83.0 1079 1.1257 {'f1': 0.834355828220859} {'accuracy': 0.8272}
0.0034 84.0 1092 1.1243 {'f1': 0.8333974605617546} {'accuracy': 0.8268}
0.0034 85.0 1105 1.1229 {'f1': 0.8332046332046331} {'accuracy': 0.8272}
0.0034 86.0 1118 1.1460 {'f1': 0.8208045509955302} {'accuracy': 0.8236}
0.0034 87.0 1131 1.1643 {'f1': 0.8331450094161958} {'accuracy': 0.8228}
0.0034 88.0 1144 1.1578 {'f1': 0.825090470446321} {'accuracy': 0.826}
0.0034 89.0 1157 1.3734 {'f1': 0.8269774011299434} {'accuracy': 0.804}
0.0034 90.0 1170 1.3068 {'f1': 0.7988013698630138} {'accuracy': 0.812}
0.0034 91.0 1183 1.2197 {'f1': 0.8332714444857038} {'accuracy': 0.8204}
0.0034 92.0 1196 1.1748 {'f1': 0.8174190970834998} {'accuracy': 0.8172}
0.0034 93.0 1209 1.1761 {'f1': 0.8166062071745264} {'accuracy': 0.818}
0.0034 94.0 1222 1.2006 {'f1': 0.8146622734761121} {'accuracy': 0.82}
0.0034 95.0 1235 1.1610 {'f1': 0.8323076923076923} {'accuracy': 0.8256}
0.0034 96.0 1248 1.1756 {'f1': 0.8370510396975426} {'accuracy': 0.8276}
0.0034 97.0 1261 1.2171 {'f1': 0.812603648424544} {'accuracy': 0.8192}
0.0034 98.0 1274 1.1959 {'f1': 0.8168783285538713} {'accuracy': 0.8212}
0.0034 99.0 1287 1.1805 {'f1': 0.8344774980930587} {'accuracy': 0.8264}
0.0034 100.0 1300 1.1942 {'f1': 0.8371741594257649} {'accuracy': 0.8276}
0.0034 101.0 1313 1.1747 {'f1': 0.8332694518972786} {'accuracy': 0.826}
0.0034 102.0 1326 1.1655 {'f1': 0.8292301680343885} {'accuracy': 0.8252}
0.0034 103.0 1339 1.1666 {'f1': 0.8296875} {'accuracy': 0.8256}
0.0034 104.0 1352 1.1706 {'f1': 0.8340425531914895} {'accuracy': 0.8284}
0.0034 105.0 1365 1.2513 {'f1': 0.808421052631579} {'accuracy': 0.818}
0.0034 106.0 1378 1.1799 {'f1': 0.8342989571263036} {'accuracy': 0.8284}
0.0034 107.0 1391 1.1937 {'f1': 0.8216303470540758} {'accuracy': 0.8232}
0.0034 108.0 1404 1.2025 {'f1': 0.82414068745004} {'accuracy': 0.824}
0.0034 109.0 1417 1.2674 {'f1': 0.8359866716031099} {'accuracy': 0.8228}
0.0034 110.0 1430 1.2135 {'f1': 0.8231587239070499} {'accuracy': 0.8204}
0.0034 111.0 1443 1.2182 {'f1': 0.821656050955414} {'accuracy': 0.8208}
0.0034 112.0 1456 1.2181 {'f1': 0.8222664015904573} {'accuracy': 0.8212}
0.0034 113.0 1469 1.2174 {'f1': 0.823156225218081} {'accuracy': 0.8216}
0.0034 114.0 1482 1.2166 {'f1': 0.825296442687747} {'accuracy': 0.8232}
0.0034 115.0 1495 1.2167 {'f1': 0.8249118683901293} {'accuracy': 0.8212}
0.002 116.0 1508 1.2176 {'f1': 0.8253223915592028} {'accuracy': 0.8212}
0.002 117.0 1521 1.3367 {'f1': 0.7998289136013687} {'accuracy': 0.8128}
0.002 118.0 1534 1.4711 {'f1': 0.8263009845288326} {'accuracy': 0.8024}
0.002 119.0 1547 1.3399 {'f1': 0.8018628281117698} {'accuracy': 0.8128}
0.002 120.0 1560 1.3563 {'f1': 0.7993197278911565} {'accuracy': 0.8112}
0.002 121.0 1573 1.2461 {'f1': 0.8310888803385917} {'accuracy': 0.8244}
0.002 122.0 1586 1.2615 {'f1': 0.8359788359788359} {'accuracy': 0.8264}
0.002 123.0 1599 1.3245 {'f1': 0.8064107971320118} {'accuracy': 0.8164}
0.002 124.0 1612 1.2978 {'f1': 0.8384473197781885} {'accuracy': 0.8252}
0.002 125.0 1625 1.2612 {'f1': 0.8151465798045603} {'accuracy': 0.8184}
0.002 126.0 1638 1.2248 {'f1': 0.8311890838206627} {'accuracy': 0.8268}
0.002 127.0 1651 1.2302 {'f1': 0.8400609291698401} {'accuracy': 0.832}
0.002 128.0 1664 1.2314 {'f1': 0.8391023202738684} {'accuracy': 0.8308}
0.002 129.0 1677 1.2311 {'f1': 0.8397411496003045} {'accuracy': 0.8316}
0.002 130.0 1690 1.2292 {'f1': 0.8390541571319603} {'accuracy': 0.8312}
0.002 131.0 1703 1.2272 {'f1': 0.8374233128834357} {'accuracy': 0.8304}
0.002 132.0 1716 1.2271 {'f1': 0.8374951978486362} {'accuracy': 0.8308}
0.002 133.0 1729 1.2278 {'f1': 0.8379416282642089} {'accuracy': 0.8312}
0.002 134.0 1742 1.2255 {'f1': 0.8327512611563834} {'accuracy': 0.8276}
0.002 135.0 1755 1.2323 {'f1': 0.8382409177820267} {'accuracy': 0.8308}
0.002 136.0 1768 1.2486 {'f1': 0.8400000000000001} {'accuracy': 0.8304}
0.002 137.0 1781 1.2466 {'f1': 0.8393194706994328} {'accuracy': 0.83}
0.002 138.0 1794 1.2443 {'f1': 0.8389057750759878} {'accuracy': 0.8304}
0.002 139.0 1807 1.2382 {'f1': 0.8370313695485846} {'accuracy': 0.8296}
0.002 140.0 1820 1.2361 {'f1': 0.8357748650732459} {'accuracy': 0.8296}
0.002 141.0 1833 1.2361 {'f1': 0.8338485316846985} {'accuracy': 0.828}
0.002 142.0 1846 1.2370 {'f1': 0.8347490347490347} {'accuracy': 0.8288}
0.002 143.0 1859 1.2379 {'f1': 0.8347490347490347} {'accuracy': 0.8288}
0.002 144.0 1872 1.2389 {'f1': 0.8353258773621287} {'accuracy': 0.8292}
0.002 145.0 1885 1.2399 {'f1': 0.8363496341932999} {'accuracy': 0.83}
0.002 146.0 1898 1.2405 {'f1': 0.8370484242890085} {'accuracy': 0.8304}
0.002 147.0 1911 1.2413 {'f1': 0.8380660015349194} {'accuracy': 0.8312}
0.002 148.0 1924 1.2428 {'f1': 0.837796480489671} {'accuracy': 0.8304}
0.002 149.0 1937 1.2422 {'f1': 0.836153846153846} {'accuracy': 0.8296}
0.002 150.0 1950 1.2429 {'f1': 0.8342989571263036} {'accuracy': 0.8284}
0.002 151.0 1963 1.2446 {'f1': 0.8338485316846985} {'accuracy': 0.828}
0.002 152.0 1976 1.2456 {'f1': 0.8338485316846985} {'accuracy': 0.828}
0.002 153.0 1989 1.2492 {'f1': 0.8294786358290867} {'accuracy': 0.826}
0.0006 154.0 2002 1.2568 {'f1': 0.8233425962683605} {'accuracy': 0.822}
0.0006 155.0 2015 1.2544 {'f1': 0.8274772996446901} {'accuracy': 0.8252}
0.0006 156.0 2028 1.2590 {'f1': 0.821841371064169} {'accuracy': 0.8212}
0.0006 157.0 2041 1.2627 {'f1': 0.8203252032520325} {'accuracy': 0.8232}
0.0006 158.0 2054 1.2343 {'f1': 0.8357748650732459} {'accuracy': 0.8296}
0.0006 159.0 2067 1.2512 {'f1': 0.8401515151515151} {'accuracy': 0.8312}
0.0006 160.0 2080 1.2342 {'f1': 0.8332679482149863} {'accuracy': 0.83}
0.0006 161.0 2093 1.2540 {'f1': 0.8236245954692557} {'accuracy': 0.8256}
0.0006 162.0 2106 1.2716 {'f1': 0.8407212622088654} {'accuracy': 0.8304}
0.0006 163.0 2119 1.3067 {'f1': 0.8432752871433864} {'accuracy': 0.8308}
0.0006 164.0 2132 1.3170 {'f1': 0.8439690151235706} {'accuracy': 0.8308}
0.0006 165.0 2145 1.2534 {'f1': 0.8348765432098765} {'accuracy': 0.8288}
0.0006 166.0 2158 1.4568 {'f1': 0.8335724533715927} {'accuracy': 0.8144}
0.0006 167.0 2171 1.7255 {'f1': 0.7619485294117648} {'accuracy': 0.7928}
0.0006 168.0 2184 1.3573 {'f1': 0.8297715549005158} {'accuracy': 0.8152}
0.0006 169.0 2197 1.3207 {'f1': 0.8359433258762118} {'accuracy': 0.824}
0.0006 170.0 2210 1.3038 {'f1': 0.8335843373493976} {'accuracy': 0.8232}
0.0006 171.0 2223 1.2915 {'f1': 0.8342205323193916} {'accuracy': 0.8256}
0.0006 172.0 2236 1.2849 {'f1': 0.8298117556665386} {'accuracy': 0.8228}
0.0006 173.0 2249 1.4631 {'f1': 0.8022212729602733} {'accuracy': 0.8148}
0.0006 174.0 2262 1.3428 {'f1': 0.8366592756836658} {'accuracy': 0.8232}
0.0006 175.0 2275 1.2966 {'f1': 0.8220472440944883} {'accuracy': 0.8192}
0.0006 176.0 2288 1.3188 {'f1': 0.8358662613981763} {'accuracy': 0.8272}
0.0006 177.0 2301 1.4370 {'f1': 0.8347826086956524} {'accuracy': 0.8176}
0.0006 178.0 2314 1.3209 {'f1': 0.8352985926207683} {'accuracy': 0.8268}
0.0006 179.0 2327 1.3109 {'f1': 0.8333333333333334} {'accuracy': 0.8272}
0.0006 180.0 2340 1.3097 {'f1': 0.8330745341614907} {'accuracy': 0.828}
0.0006 181.0 2353 1.3097 {'f1': 0.8332685581033813} {'accuracy': 0.8284}
0.0006 182.0 2366 1.3102 {'f1': 0.8332685581033813} {'accuracy': 0.8284}
0.0006 183.0 2379 1.3107 {'f1': 0.8332685581033813} {'accuracy': 0.8284}
0.0006 184.0 2392 1.3111 {'f1': 0.8332685581033813} {'accuracy': 0.8284}
0.0006 185.0 2405 1.3115 {'f1': 0.8332685581033813} {'accuracy': 0.8284}
0.0006 186.0 2418 1.3121 {'f1': 0.8337218337218338} {'accuracy': 0.8288}
0.0006 187.0 2431 1.3124 {'f1': 0.8332685581033813} {'accuracy': 0.8284}
0.0006 188.0 2444 1.3125 {'f1': 0.8331388564760793} {'accuracy': 0.8284}
0.0006 189.0 2457 1.3129 {'f1': 0.8325545171339565} {'accuracy': 0.828}
0.0006 190.0 2470 1.3134 {'f1': 0.8330089528999609} {'accuracy': 0.8284}
0.0006 191.0 2483 1.3139 {'f1': 0.8331388564760793} {'accuracy': 0.8284}
0.0006 192.0 2496 1.3150 {'f1': 0.8333980582524272} {'accuracy': 0.8284}
0.0026 193.0 2509 1.3162 {'f1': 0.8332688588007737} {'accuracy': 0.8276}
0.0026 194.0 2522 1.3166 {'f1': 0.8335913312693498} {'accuracy': 0.828}
0.0026 195.0 2535 1.3170 {'f1': 0.8337853545137544} {'accuracy': 0.8284}
0.0026 196.0 2548 1.3174 {'f1': 0.8337853545137544} {'accuracy': 0.8284}
0.0026 197.0 2561 1.3177 {'f1': 0.8343034536282499} {'accuracy': 0.8292}
0.0026 198.0 2574 1.3185 {'f1': 0.8329466357308585} {'accuracy': 0.8272}
0.0026 199.0 2587 1.3179 {'f1': 0.83125} {'accuracy': 0.8272}
0.0026 200.0 2600 1.3191 {'f1': 0.8277755982738328} {'accuracy': 0.8244}
0.0026 201.0 2613 1.3336 {'f1': 0.8183648811921063} {'accuracy': 0.8196}
0.0026 202.0 2626 1.3417 {'f1': 0.8191403081914032} {'accuracy': 0.8216}
0.0026 203.0 2639 1.3388 {'f1': 0.8192478770723818} {'accuracy': 0.8212}
0.0026 204.0 2652 1.3314 {'f1': 0.8196062675773402} {'accuracy': 0.8204}
0.0026 205.0 2665 1.3284 {'f1': 0.820943245403677} {'accuracy': 0.8208}
0.0026 206.0 2678 1.3247 {'f1': 0.8220372572334523} {'accuracy': 0.8204}
0.0026 207.0 2691 1.3207 {'f1': 0.8256087981146898} {'accuracy': 0.8224}
0.0026 208.0 2704 1.3203 {'f1': 0.8326848249027238} {'accuracy': 0.828}
0.0026 209.0 2717 1.3791 {'f1': 0.8407079646017698} {'accuracy': 0.8272}
0.0026 210.0 2730 1.3041 {'f1': 0.8251521298174442} {'accuracy': 0.8276}
0.0026 211.0 2743 1.2786 {'f1': 0.8385376999238386} {'accuracy': 0.8304}
0.0026 212.0 2756 1.2782 {'f1': 0.8351477449455676} {'accuracy': 0.8304}
0.0026 213.0 2769 1.3099 {'f1': 0.8365566932119834} {'accuracy': 0.8276}
0.0026 214.0 2782 1.3136 {'f1': 0.8366805608184918} {'accuracy': 0.8276}
0.0026 215.0 2795 1.3667 {'f1': 0.8195488721804511} {'accuracy': 0.8272}
0.0026 216.0 2808 1.3974 {'f1': 0.8440899202320521} {'accuracy': 0.828}
0.0026 217.0 2821 1.4398 {'f1': 0.8103225806451613} {'accuracy': 0.8236}
0.0026 218.0 2834 1.7629 {'f1': 0.8198630136986301} {'accuracy': 0.7896}
0.0026 219.0 2847 1.5840 {'f1': 0.7884532529082292} {'accuracy': 0.8036}
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0.0 500.0 6500 1.4523 {'f1': 0.8282041293338528} {'accuracy': 0.8236}

Framework versions