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bert-base-uncased-test_16_6414

This model is a fine-tuned version of bert-base-uncased on the glue dataset. It achieves the following results on the evaluation set:

  • Loss: 2.8822
  • F1: {'f1': 0.8419047619047619}
  • Accuracy: {'accuracy': 0.7612655800575263}

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:

  • learning_rate: 0.001
  • train_batch_size: 16
  • eval_batch_size: 16
  • seed: 42
  • optimizer: Adam with betas=(0.9,0.999) and epsilon=1e-08
  • lr_scheduler_type: linear
  • num_epochs: 2000

Training results

Training Loss Epoch Step Validation Loss F1 Accuracy
No log 1.0 401 0.4622 {'f1': 0.8679245283018867} {'accuracy': 0.8053691275167785}
0.5261 2.0 802 0.6716 {'f1': 0.8583638583638584} {'accuracy': 0.7775647171620326}
0.4169 3.0 1203 0.4545 {'f1': 0.867704280155642} {'accuracy': 0.8044103547459253}
0.3381 4.0 1604 0.6054 {'f1': 0.8622448979591838} {'accuracy': 0.7929050814956855}
0.2779 5.0 2005 0.5791 {'f1': 0.8750800768737989} {'accuracy': 0.8130393096836049}
0.2779 6.0 2406 0.5359 {'f1': 0.8666224286662243} {'accuracy': 0.8072866730584851}
0.2441 7.0 2807 0.5783 {'f1': 0.8735332464146025} {'accuracy': 0.8139980824544583}
0.2351 8.0 3208 0.6860 {'f1': 0.8714938030006523} {'accuracy': 0.8111217641418984}
0.2116 9.0 3609 0.9049 {'f1': 0.8699029126213591} {'accuracy': 0.8072866730584851}
0.2129 10.0 4010 0.5766 {'f1': 0.8738379814077026} {'accuracy': 0.8178331735378715}
0.2129 11.0 4411 0.6212 {'f1': 0.8671611598111936} {'accuracy': 0.8111217641418984}
0.1962 12.0 4812 0.7943 {'f1': 0.8671611598111936} {'accuracy': 0.8111217641418984}
0.1835 13.0 5213 0.8482 {'f1': 0.8654738237243207} {'accuracy': 0.8053691275167785}
0.1835 14.0 5614 0.7664 {'f1': 0.8681541582150102} {'accuracy': 0.8130393096836049}
0.1894 15.0 6015 0.7840 {'f1': 0.8658294778585592} {'accuracy': 0.8053691275167785}
0.1894 16.0 6416 0.8821 {'f1': 0.8687782805429866} {'accuracy': 0.8053691275167785}
0.1727 17.0 6817 0.8588 {'f1': 0.8632707774798927} {'accuracy': 0.8044103547459253}
0.1775 18.0 7218 0.8268 {'f1': 0.8617780661907853} {'accuracy': 0.7957813998082455}
0.1937 19.0 7619 0.7014 {'f1': 0.8602150537634408} {'accuracy': 0.788111217641419}
0.1958 20.0 8020 0.7585 {'f1': 0.8725817211474317} {'accuracy': 0.8168744007670182}
0.1958 21.0 8421 0.6327 {'f1': 0.8702594810379242} {'accuracy': 0.8130393096836049}
0.172 22.0 8822 0.8079 {'f1': 0.8548707753479126} {'accuracy': 0.7900287631831256}
0.2006 23.0 9223 0.7497 {'f1': 0.8645763842561709} {'accuracy': 0.8053691275167785}
0.1773 24.0 9624 0.7609 {'f1': 0.8571428571428571} {'accuracy': 0.7986577181208053}
0.1883 25.0 10025 1.0834 {'f1': 0.8593648736228128} {'accuracy': 0.7919463087248322}
0.1883 26.0 10426 0.8705 {'f1': 0.8605108055009822} {'accuracy': 0.7957813998082455}
0.1686 27.0 10827 0.8955 {'f1': 0.8634361233480176} {'accuracy': 0.7919463087248322}
0.1995 28.0 11228 0.8582 {'f1': 0.8551099611901681} {'accuracy': 0.785234899328859}
0.181 29.0 11629 1.1259 {'f1': 0.8628181253879579} {'accuracy': 0.788111217641419}
0.1932 30.0 12030 0.6984 {'f1': 0.854557207498384} {'accuracy': 0.7842761265580057}
0.1932 31.0 12431 0.7305 {'f1': 0.853720050441362} {'accuracy': 0.7775647171620326}
0.1804 32.0 12832 0.9029 {'f1': 0.8625904010519396} {'accuracy': 0.7996164908916586}
0.1857 33.0 13233 0.6825 {'f1': 0.8607095926412615} {'accuracy': 0.7967401725790988}
0.1876 34.0 13634 1.1422 {'f1': 0.8458093410108765} {'accuracy': 0.7689357622243528}
0.1993 35.0 14035 1.0844 {'f1': 0.8604353393085787} {'accuracy': 0.7909875359539789}
0.1993 36.0 14436 1.0598 {'f1': 0.8594628357276703} {'accuracy': 0.7842761265580057}
0.1824 37.0 14837 1.1073 {'f1': 0.8542199488491049} {'accuracy': 0.7813998082454459}
0.2035 38.0 15238 0.7600 {'f1': 0.847682119205298} {'accuracy': 0.7794822627037392}
0.2207 39.0 15639 1.0546 {'f1': 0.8526448362720404} {'accuracy': 0.775647171620326}
0.194 40.0 16040 0.7376 {'f1': 0.8556566970091029} {'accuracy': 0.7871524448705657}
0.194 41.0 16441 0.7798 {'f1': 0.8506616257088847} {'accuracy': 0.7727708533077661}
0.2084 42.0 16842 1.0507 {'f1': 0.8624766645924082} {'accuracy': 0.788111217641419}
0.199 43.0 17243 0.8728 {'f1': 0.8580562659846547} {'accuracy': 0.7871524448705657}
0.2206 44.0 17644 0.8449 {'f1': 0.8459459459459461} {'accuracy': 0.7813998082454459}
0.2132 45.0 18045 1.3335 {'f1': 0.8542713567839196} {'accuracy': 0.7775647171620326}
0.2132 46.0 18446 0.9174 {'f1': 0.851948051948052} {'accuracy': 0.7813998082454459}
0.204 47.0 18847 1.0006 {'f1': 0.860759493670886} {'accuracy': 0.7890699904122723}
0.1993 48.0 19248 0.7934 {'f1': 0.8537859007832899} {'accuracy': 0.785234899328859}
0.2143 49.0 19649 0.7783 {'f1': 0.8593448940269749} {'accuracy': 0.7900287631831256}
0.2064 50.0 20050 0.8042 {'f1': 0.8664921465968587} {'accuracy': 0.8044103547459253}
0.2064 51.0 20451 0.7491 {'f1': 0.8571428571428572} {'accuracy': 0.7957813998082455}
0.1977 52.0 20852 1.0062 {'f1': 0.8575233022636485} {'accuracy': 0.7948226270373921}
0.2037 53.0 21253 0.8462 {'f1': 0.8582474226804124} {'accuracy': 0.7890699904122723}
0.2071 54.0 21654 0.8331 {'f1': 0.8509277031349968} {'accuracy': 0.7766059443911792}
0.219 55.0 22055 0.8352 {'f1': 0.8665377176015473} {'accuracy': 0.8015340364333653}
0.219 56.0 22456 0.9794 {'f1': 0.86125} {'accuracy': 0.7871524448705657}
0.2125 57.0 22857 0.7315 {'f1': 0.8484848484848484} {'accuracy': 0.7842761265580057}
0.2224 58.0 23258 0.7517 {'f1': 0.867515923566879} {'accuracy': 0.800575263662512}
0.2075 59.0 23659 1.2492 {'f1': 0.8500000000000001} {'accuracy': 0.7698945349952061}
0.2287 60.0 24060 1.1285 {'f1': 0.8625712476250793} {'accuracy': 0.7919463087248322}
0.2287 61.0 24461 0.7967 {'f1': 0.8399246704331449} {'accuracy': 0.7555129434324065}
0.2504 62.0 24862 1.0076 {'f1': 0.8527724665391969} {'accuracy': 0.7785234899328859}
0.2346 63.0 25263 0.9732 {'f1': 0.8556767158434896} {'accuracy': 0.7842761265580057}
0.222 64.0 25664 0.7520 {'f1': 0.8497683653209795} {'accuracy': 0.7823585810162992}
0.2529 65.0 26065 1.2199 {'f1': 0.8456632653061223} {'accuracy': 0.7679769894534996}
0.2529 66.0 26466 1.1044 {'f1': 0.8518057285180574} {'accuracy': 0.7718120805369127}
0.26 67.0 26867 0.7342 {'f1': 0.8541666666666667} {'accuracy': 0.785234899328859}
0.2466 68.0 27268 0.9639 {'f1': 0.8505747126436781} {'accuracy': 0.775647171620326}
0.24 69.0 27669 0.7428 {'f1': 0.8540471637985979} {'accuracy': 0.7804410354745925}
0.2603 70.0 28070 0.9065 {'f1': 0.8604060913705585} {'accuracy': 0.7890699904122723}
0.2603 71.0 28471 0.8574 {'f1': 0.8504245591116917} {'accuracy': 0.7804410354745925}
0.2474 72.0 28872 1.2110 {'f1': 0.8435374149659863} {'accuracy': 0.7574304889741131}
0.2254 73.0 29273 0.9312 {'f1': 0.8541666666666667} {'accuracy': 0.785234899328859}
0.2258 74.0 29674 0.9632 {'f1': 0.851948051948052} {'accuracy': 0.7813998082454459}
0.2348 75.0 30075 0.6455 {'f1': 0.8479087452471483} {'accuracy': 0.7698945349952061}
0.2348 76.0 30476 0.9974 {'f1': 0.8511716276124128} {'accuracy': 0.7746883988494727}
0.253 77.0 30877 0.8229 {'f1': 0.8527724665391969} {'accuracy': 0.7785234899328859}
0.243 78.0 31278 0.9802 {'f1': 0.8573289902280131} {'accuracy': 0.7900287631831256}
0.2332 79.0 31679 1.0583 {'f1': 0.8533333333333334} {'accuracy': 0.7785234899328859}
0.2211 80.0 32080 1.1156 {'f1': 0.8593350383631713} {'accuracy': 0.7890699904122723}
0.2211 81.0 32481 0.9829 {'f1': 0.8490797546012271} {'accuracy': 0.7641418983700863}
0.2471 82.0 32882 0.8408 {'f1': 0.8552544613350958} {'accuracy': 0.7900287631831256}
0.254 83.0 33283 1.0823 {'f1': 0.8546144121365361} {'accuracy': 0.7794822627037392}
0.2498 84.0 33684 0.8740 {'f1': 0.845016077170418} {'accuracy': 0.7689357622243528}
0.2323 85.0 34085 0.8546 {'f1': 0.8515625} {'accuracy': 0.7813998082454459}
0.2323 86.0 34486 0.7212 {'f1': 0.8515625} {'accuracy': 0.7813998082454459}
0.2548 87.0 34887 0.9051 {'f1': 0.8495114006514658} {'accuracy': 0.7785234899328859}
0.2156 88.0 35288 0.9236 {'f1': 0.8573240329740014} {'accuracy': 0.7842761265580057}
0.222 89.0 35689 0.9488 {'f1': 0.8476070528967254} {'accuracy': 0.7679769894534996}
0.2183 90.0 36090 0.8323 {'f1': 0.8571428571428572} {'accuracy': 0.7890699904122723}
0.2183 91.0 36491 1.1698 {'f1': 0.8528111181301328} {'accuracy': 0.7766059443911792}
0.2205 92.0 36892 1.1913 {'f1': 0.8537704918032787} {'accuracy': 0.7861936720997124}
0.2118 93.0 37293 0.8978 {'f1': 0.8582474226804124} {'accuracy': 0.7890699904122723}
0.2244 94.0 37694 1.0964 {'f1': 0.858085808580858} {'accuracy': 0.7938638542665388}
0.2218 95.0 38095 1.1327 {'f1': 0.8526249209361164} {'accuracy': 0.7766059443911792}
0.2218 96.0 38496 0.9631 {'f1': 0.8591916558018253} {'accuracy': 0.7929050814956855}
0.2136 97.0 38897 0.6943 {'f1': 0.8549121665582303} {'accuracy': 0.7861936720997124}
0.2239 98.0 39298 0.9435 {'f1': 0.8569612205975843} {'accuracy': 0.7842761265580057}
0.2284 99.0 39699 0.8765 {'f1': 0.8536741214057507} {'accuracy': 0.7804410354745925}
0.218 100.0 40100 0.8308 {'f1': 0.8500635324015249} {'accuracy': 0.7737296260786194}
0.2207 101.0 40501 0.9594 {'f1': 0.8487928843710293} {'accuracy': 0.7718120805369127}
0.2207 102.0 40902 1.1232 {'f1': 0.8540609137055837} {'accuracy': 0.7794822627037392}
0.2076 103.0 41303 0.8938 {'f1': 0.8584126984126984} {'accuracy': 0.7861936720997124}
0.2227 104.0 41704 0.8467 {'f1': 0.8517799352750809} {'accuracy': 0.7804410354745925}
0.2224 105.0 42105 0.9232 {'f1': 0.85625} {'accuracy': 0.7794822627037392}
0.231 106.0 42506 1.0057 {'f1': 0.8508430609597926} {'accuracy': 0.7794822627037392}
0.231 107.0 42907 1.0549 {'f1': 0.8530331457160726} {'accuracy': 0.7746883988494727}
0.2105 108.0 43308 0.9325 {'f1': 0.8384565075212557} {'accuracy': 0.763183125599233}
0.2057 109.0 43709 0.8719 {'f1': 0.8524804177545692} {'accuracy': 0.7833173537871524}
0.2112 110.0 44110 0.7338 {'f1': 0.8599629858112278} {'accuracy': 0.7823585810162992}
0.2135 111.0 44511 1.0116 {'f1': 0.8461043142305216} {'accuracy': 0.7708533077660594}
0.2135 112.0 44912 1.1867 {'f1': 0.8512820512820513} {'accuracy': 0.7775647171620326}
0.2138 113.0 45313 1.0152 {'f1': 0.8443076923076923} {'accuracy': 0.7574304889741131}
0.224 114.0 45714 1.1405 {'f1': 0.8582183186951067} {'accuracy': 0.7833173537871524}
0.2233 115.0 46115 0.9341 {'f1': 0.8435643564356435} {'accuracy': 0.7727708533077661}
0.2293 116.0 46516 0.8792 {'f1': 0.8416043507817811} {'accuracy': 0.7766059443911792}
0.2293 117.0 46917 0.8610 {'f1': 0.8524590163934426} {'accuracy': 0.7842761265580057}
0.224 118.0 47318 0.8714 {'f1': 0.8558616271620756} {'accuracy': 0.7842761265580057}
0.2272 119.0 47719 1.1527 {'f1': 0.8505889646621204} {'accuracy': 0.7689357622243528}
0.2314 120.0 48120 1.0835 {'f1': 0.8464996788696211} {'accuracy': 0.7708533077660594}
0.2338 121.0 48521 0.9367 {'f1': 0.8555276381909548} {'accuracy': 0.7794822627037392}
0.2338 122.0 48922 1.1894 {'f1': 0.8514605344934743} {'accuracy': 0.7708533077660594}
0.2393 123.0 49323 0.8476 {'f1': 0.846641318124208} {'accuracy': 0.7679769894534996}
0.2407 124.0 49724 0.8062 {'f1': 0.8580362726704189} {'accuracy': 0.7823585810162992}
0.2326 125.0 50125 1.1019 {'f1': 0.8500948766603417} {'accuracy': 0.7727708533077661}
0.2246 126.0 50526 0.9574 {'f1': 0.8392857142857142} {'accuracy': 0.7583892617449665}
0.2246 127.0 50927 1.1958 {'f1': 0.8376623376623377} {'accuracy': 0.7603068072866731}
0.2242 128.0 51328 1.0979 {'f1': 0.861323155216285} {'accuracy': 0.7909875359539789}
0.2241 129.0 51729 0.9278 {'f1': 0.843308675184936} {'accuracy': 0.7766059443911792}
0.2273 130.0 52130 0.7695 {'f1': 0.8393220338983051} {'accuracy': 0.7727708533077661}
0.252 131.0 52531 0.8065 {'f1': 0.8439763001974985} {'accuracy': 0.7727708533077661}
0.252 132.0 52932 0.8740 {'f1': 0.856036152356359} {'accuracy': 0.7861936720997124}
0.2495 133.0 53333 0.8970 {'f1': 0.8464566929133859} {'accuracy': 0.775647171620326}
0.2293 134.0 53734 0.8769 {'f1': 0.8389993585631816} {'accuracy': 0.7593480345158198}
0.2417 135.0 54135 1.1989 {'f1': 0.8433583959899749} {'accuracy': 0.7603068072866731}
0.2469 136.0 54536 0.8690 {'f1': 0.8526048284625158} {'accuracy': 0.7775647171620326}
0.2469 137.0 54937 0.7737 {'f1': 0.8617157490396927} {'accuracy': 0.7929050814956855}
0.2476 138.0 55338 1.2153 {'f1': 0.8573224387177876} {'accuracy': 0.7823585810162992}
0.241 139.0 55739 0.9695 {'f1': 0.8405985686402083} {'accuracy': 0.7651006711409396}
0.2545 140.0 56140 0.8597 {'f1': 0.8496732026143791} {'accuracy': 0.7794822627037392}
0.2486 141.0 56541 0.6954 {'f1': 0.8421052631578948} {'accuracy': 0.7670182166826462}
0.2486 142.0 56942 0.9841 {'f1': 0.8334413480233311} {'accuracy': 0.7535953978907}
0.2684 143.0 57343 0.9315 {'f1': 0.8392973324658425} {'accuracy': 0.763183125599233}
0.2441 144.0 57744 0.8837 {'f1': 0.8367071524966261} {'accuracy': 0.7679769894534996}
0.2703 145.0 58145 1.2015 {'f1': 0.8350964530180461} {'accuracy': 0.7459252157238735}
0.2724 146.0 58546 0.8231 {'f1': 0.8308681672025723} {'accuracy': 0.74784276126558}
0.2724 147.0 58947 0.9058 {'f1': 0.8387096774193549} {'accuracy': 0.7651006711409396}
0.2731 148.0 59348 0.9337 {'f1': 0.8399738732854344} {'accuracy': 0.7651006711409396}
0.2642 149.0 59749 0.8101 {'f1': 0.8459099556119215} {'accuracy': 0.7670182166826462}
0.253 150.0 60150 0.9742 {'f1': 0.8531289910600256} {'accuracy': 0.7794822627037392}
0.2622 151.0 60551 0.8488 {'f1': 0.8401337792642141} {'accuracy': 0.7708533077660594}
0.2622 152.0 60952 0.9315 {'f1': 0.8388324873096447} {'accuracy': 0.7564717162032598}
0.2693 153.0 61353 1.1424 {'f1': 0.8496568933250156} {'accuracy': 0.7689357622243528}
0.2534 154.0 61754 0.8121 {'f1': 0.8368522072936659} {'accuracy': 0.7555129434324065}
0.2631 155.0 62155 0.9177 {'f1': 0.8525226390685641} {'accuracy': 0.7813998082454459}
0.2426 156.0 62556 0.7225 {'f1': 0.8294314381270903} {'accuracy': 0.7555129434324065}
0.2426 157.0 62957 0.8243 {'f1': 0.8371467025572005} {'accuracy': 0.7679769894534996}
0.2612 158.0 63358 0.8831 {'f1': 0.8461051298290057} {'accuracy': 0.7670182166826462}
0.3068 159.0 63759 0.8223 {'f1': 0.8467895740623013} {'accuracy': 0.7689357622243528}
0.2927 160.0 64160 0.9283 {'f1': 0.8423676012461059} {'accuracy': 0.7574304889741131}
0.3048 161.0 64561 0.7040 {'f1': 0.8467432950191572} {'accuracy': 0.7698945349952061}
0.3048 162.0 64962 0.7779 {'f1': 0.8475000000000001} {'accuracy': 0.7660594439117929}
0.3325 163.0 65363 0.7545 {'f1': 0.842443729903537} {'accuracy': 0.7651006711409396}
0.2965 164.0 65764 0.8682 {'f1': 0.8403669724770643} {'accuracy': 0.7497603068072867}
0.2816 165.0 66165 0.7588 {'f1': 0.8444730077120822} {'accuracy': 0.7679769894534996}
0.2714 166.0 66566 0.8986 {'f1': 0.8435286542176433} {'accuracy': 0.7670182166826462}
0.2714 167.0 66967 1.0528 {'f1': 0.8489954633830202} {'accuracy': 0.7766059443911792}
0.2734 168.0 67368 0.6952 {'f1': 0.847145488029466} {'accuracy': 0.7612655800575263}
0.2675 169.0 67769 0.7618 {'f1': 0.840446487196323} {'accuracy': 0.7670182166826462}
0.2624 170.0 68170 0.8019 {'f1': 0.8111498257839721} {'accuracy': 0.7401725790987536}
0.2584 171.0 68571 0.7608 {'f1': 0.8491182233834096} {'accuracy': 0.7785234899328859}
0.2584 172.0 68972 0.8383 {'f1': 0.842170929507174} {'accuracy': 0.7574304889741131}
0.247 173.0 69373 1.0304 {'f1': 0.8349875930521091} {'accuracy': 0.7449664429530202}
0.2526 174.0 69774 0.8387 {'f1': 0.8345047923322685} {'accuracy': 0.7516778523489933}
0.2594 175.0 70175 0.9768 {'f1': 0.8459099556119215} {'accuracy': 0.7670182166826462}
0.2577 176.0 70576 0.8975 {'f1': 0.8460063897763579} {'accuracy': 0.7689357622243528}
0.2577 177.0 70977 1.3535 {'f1': 0.8468137254901961} {'accuracy': 0.7603068072866731}
0.2608 178.0 71378 0.7394 {'f1': 0.8421741977734118} {'accuracy': 0.7689357622243528}
0.2601 179.0 71779 0.7100 {'f1': 0.8496143958868896} {'accuracy': 0.775647171620326}
0.2412 180.0 72180 0.8524 {'f1': 0.849455477258168} {'accuracy': 0.7746883988494727}
0.2419 181.0 72581 0.8062 {'f1': 0.8442466624284806} {'accuracy': 0.7651006711409396}
0.2419 182.0 72982 0.8182 {'f1': 0.84107259646828} {'accuracy': 0.7670182166826462}
0.244 183.0 73383 0.9105 {'f1': 0.8449131513647642} {'accuracy': 0.7603068072866731}
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0.0034 1666.0 668066 2.7135 {'f1': 0.839821314613912} {'accuracy': 0.7593480345158198}
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0.0045 1681.0 674081 2.7393 {'f1': 0.8370323398858592} {'accuracy': 0.7535953978907}
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0.0055 1694.0 679294 2.6391 {'f1': 0.8335483870967741} {'accuracy': 0.7526366251198466}
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0.0039 1701.0 682101 2.8073 {'f1': 0.8333333333333333} {'accuracy': 0.7488015340364333}
0.0045 1702.0 682502 2.4747 {'f1': 0.8305732484076433} {'accuracy': 0.7449664429530202}
0.0045 1703.0 682903 2.3813 {'f1': 0.8376830044557607} {'accuracy': 0.7555129434324065}
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0.0047 1708.0 684908 2.3042 {'f1': 0.8384615384615385} {'accuracy': 0.7583892617449665}
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0.0075 1710.0 685710 2.4236 {'f1': 0.8302130406714009} {'accuracy': 0.74784276126558}
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0.0053 1712.0 686512 2.5230 {'f1': 0.835346471710108} {'accuracy': 0.7516778523489933}
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0.0065 1717.0 688517 2.4669 {'f1': 0.83502538071066} {'accuracy': 0.75071907957814}
0.0065 1718.0 688918 2.6582 {'f1': 0.8289891926255561} {'accuracy': 0.7420901246404602}
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0.0038 1722.0 690522 2.6090 {'f1': 0.8390367553865652} {'accuracy': 0.7564717162032598}
0.0038 1723.0 690923 2.6528 {'f1': 0.836340206185567} {'accuracy': 0.7564717162032598}
0.0036 1724.0 691324 2.6965 {'f1': 0.840251572327044} {'accuracy': 0.7564717162032598}
0.0065 1725.0 691725 2.5383 {'f1': 0.8291721419185284} {'accuracy': 0.75071907957814}
0.0038 1726.0 692126 2.5855 {'f1': 0.8334413480233311} {'accuracy': 0.7535953978907}
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0.0046 1729.0 693329 2.4866 {'f1': 0.834726688102894} {'accuracy': 0.7535953978907}
0.0059 1730.0 693730 2.3016 {'f1': 0.834403080872914} {'accuracy': 0.7526366251198466}
0.0081 1731.0 694131 2.5490 {'f1': 0.8378893833439287} {'accuracy': 0.7555129434324065}
0.004 1732.0 694532 2.5366 {'f1': 0.8350383631713555} {'accuracy': 0.7526366251198466}
0.004 1733.0 694933 2.7084 {'f1': 0.8388324873096447} {'accuracy': 0.7564717162032598}
0.0019 1734.0 695334 2.7241 {'f1': 0.8360128617363345} {'accuracy': 0.7555129434324065}
0.0036 1735.0 695735 2.9344 {'f1': 0.8413098236775819} {'accuracy': 0.7583892617449665}
0.0032 1736.0 696136 2.7233 {'f1': 0.8412397216951296} {'accuracy': 0.7593480345158198}
0.0031 1737.0 696537 2.8682 {'f1': 0.8408370323398858} {'accuracy': 0.7593480345158198}
0.0031 1738.0 696938 2.5962 {'f1': 0.844106463878327} {'accuracy': 0.7641418983700863}
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0.0065 1741.0 698141 2.6702 {'f1': 0.8393650793650793} {'accuracy': 0.7574304889741131}
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0.0019 1745.0 699745 2.7361 {'f1': 0.8411801632140615} {'accuracy': 0.7574304889741131}
0.0044 1746.0 700146 2.8370 {'f1': 0.8415094339622642} {'accuracy': 0.7583892617449665}
0.004 1747.0 700547 2.8577 {'f1': 0.8359721342621914} {'accuracy': 0.7516778523489933}
0.004 1748.0 700948 2.8367 {'f1': 0.8403041825095058} {'accuracy': 0.7583892617449665}
0.0053 1749.0 701349 2.9112 {'f1': 0.8396946564885497} {'accuracy': 0.7583892617449665}
0.0025 1750.0 701750 2.8936 {'f1': 0.8387909319899244} {'accuracy': 0.7545541706615532}
0.005 1751.0 702151 2.8212 {'f1': 0.8388746803069054} {'accuracy': 0.7583892617449665}
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0.0041 1753.0 702953 2.8245 {'f1': 0.8359923420548819} {'accuracy': 0.7535953978907}
0.0037 1754.0 703354 2.8312 {'f1': 0.8361075544174137} {'accuracy': 0.7545541706615532}
0.0024 1755.0 703755 2.5594 {'f1': 0.8350515463917526} {'accuracy': 0.7545541706615532}
0.0077 1756.0 704156 2.4482 {'f1': 0.8345138441725692} {'accuracy': 0.7535953978907}
0.002 1757.0 704557 2.6409 {'f1': 0.8409669211195929} {'accuracy': 0.7603068072866731}
0.002 1758.0 704958 2.5793 {'f1': 0.8355899419729207} {'accuracy': 0.7555129434324065}
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0.004 1760.0 705760 2.6070 {'f1': 0.834726688102894} {'accuracy': 0.7535953978907}
0.0053 1761.0 706161 2.5216 {'f1': 0.8374446552814674} {'accuracy': 0.7535953978907}
0.0062 1762.0 706562 2.6798 {'f1': 0.8389134554643083} {'accuracy': 0.7555129434324065}
0.0062 1763.0 706963 2.3750 {'f1': 0.8335483870967741} {'accuracy': 0.7526366251198466}
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0.0028 1765.0 707765 2.6130 {'f1': 0.8344958782498415} {'accuracy': 0.7497603068072867}
0.0055 1766.0 708166 2.6034 {'f1': 0.8326797385620914} {'accuracy': 0.7545541706615532}
0.0035 1767.0 708567 2.7663 {'f1': 0.8382165605095542} {'accuracy': 0.7564717162032598}
0.0035 1768.0 708968 2.7518 {'f1': 0.8371212121212122} {'accuracy': 0.7526366251198466}
0.0047 1769.0 709369 2.3444 {'f1': 0.8336569579288027} {'accuracy': 0.7535953978907}
0.0036 1770.0 709770 2.5024 {'f1': 0.8309677419354838} {'accuracy': 0.7488015340364333}
0.0031 1771.0 710171 2.4226 {'f1': 0.8401015228426397} {'accuracy': 0.7583892617449665}
0.0059 1772.0 710572 2.6134 {'f1': 0.8389134554643083} {'accuracy': 0.7555129434324065}
0.0059 1773.0 710973 2.5395 {'f1': 0.8337628865979381} {'accuracy': 0.7526366251198466}
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0.0046 1776.0 712176 2.2803 {'f1': 0.8351507376523413} {'accuracy': 0.7535953978907}
0.0039 1777.0 712577 2.7084 {'f1': 0.8375} {'accuracy': 0.75071907957814}
0.0039 1778.0 712978 2.4391 {'f1': 0.8320413436692506} {'accuracy': 0.75071907957814}
0.007 1779.0 713379 2.6448 {'f1': 0.8412291933418694} {'accuracy': 0.7622243528283796}
0.0023 1780.0 713780 2.8286 {'f1': 0.8380592312539382} {'accuracy': 0.7535953978907}
0.0027 1781.0 714181 2.8325 {'f1': 0.8434343434343433} {'accuracy': 0.7622243528283796}
0.0051 1782.0 714582 2.6243 {'f1': 0.8369704749679076} {'accuracy': 0.7564717162032598}
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0.005 1785.0 715785 2.5878 {'f1': 0.8345047923322685} {'accuracy': 0.7516778523489933}
0.0032 1786.0 716186 2.7466 {'f1': 0.8377693282636249} {'accuracy': 0.7545541706615532}
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0.0028 1790.0 717790 2.6074 {'f1': 0.8373879641485275} {'accuracy': 0.7564717162032598}
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0.005 1793.0 718993 2.6018 {'f1': 0.8364336112892881} {'accuracy': 0.7555129434324065}
0.0033 1794.0 719394 2.7015 {'f1': 0.8369426751592357} {'accuracy': 0.7545541706615532}
0.0031 1795.0 719795 2.8461 {'f1': 0.8400503778337531} {'accuracy': 0.7564717162032598}
0.0016 1796.0 720196 2.7343 {'f1': 0.8338762214983714} {'accuracy': 0.7555129434324065}
0.0028 1797.0 720597 2.8495 {'f1': 0.8381317978246962} {'accuracy': 0.7574304889741131}
0.0028 1798.0 720998 2.5900 {'f1': 0.8407479045776919} {'accuracy': 0.763183125599233}
0.005 1799.0 721399 2.6968 {'f1': 0.8394904458598725} {'accuracy': 0.7583892617449665}
0.0037 1800.0 721800 2.8437 {'f1': 0.8395217117684078} {'accuracy': 0.7555129434324065}
0.0044 1801.0 722201 2.3908 {'f1': 0.8452305748578648} {'accuracy': 0.7651006711409396}
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0.0024 1804.0 723404 2.6193 {'f1': 0.8439086294416244} {'accuracy': 0.7641418983700863}
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0.0021 1810.0 725810 2.7480 {'f1': 0.8416458852867831} {'accuracy': 0.7564717162032598}
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0.0025 1815.0 727815 2.6684 {'f1': 0.8425748884639899} {'accuracy': 0.763183125599233}
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0.0029 1817.0 728617 2.6725 {'f1': 0.843650287172942} {'accuracy': 0.7651006711409396}
0.0028 1818.0 729018 2.6201 {'f1': 0.8405985686402083} {'accuracy': 0.7651006711409396}
0.0028 1819.0 729419 2.6945 {'f1': 0.8460063897763579} {'accuracy': 0.7689357622243528}
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0.0017 1821.0 730221 2.7897 {'f1': 0.8447837150127226} {'accuracy': 0.7660594439117929}
0.0016 1822.0 730622 2.8400 {'f1': 0.8420382165605096} {'accuracy': 0.7622243528283796}
0.0023 1823.0 731023 2.8817 {'f1': 0.8410386320455985} {'accuracy': 0.7593480345158198}
0.0023 1824.0 731424 2.7786 {'f1': 0.8445859872611465} {'accuracy': 0.7660594439117929}
0.0033 1825.0 731825 2.7473 {'f1': 0.8402822322001283} {'accuracy': 0.7612655800575263}
0.0034 1826.0 732226 2.8191 {'f1': 0.8470290771175728} {'accuracy': 0.7679769894534996}
0.0028 1827.0 732627 2.7988 {'f1': 0.8436317780580076} {'accuracy': 0.7622243528283796}
0.0028 1828.0 733028 2.6751 {'f1': 0.8432501599488165} {'accuracy': 0.7651006711409396}
0.0028 1829.0 733429 2.6557 {'f1': 0.8423707440100883} {'accuracy': 0.7603068072866731}
0.0044 1830.0 733830 2.6860 {'f1': 0.8419705694177864} {'accuracy': 0.763183125599233}
0.0035 1831.0 734231 2.7019 {'f1': 0.8412291933418694} {'accuracy': 0.7622243528283796}
0.0019 1832.0 734632 2.7205 {'f1': 0.8387096774193549} {'accuracy': 0.7555129434324065}
0.0042 1833.0 735033 2.7107 {'f1': 0.8378378378378379} {'accuracy': 0.7583892617449665}
0.0042 1834.0 735434 2.8087 {'f1': 0.8416347381864623} {'accuracy': 0.7622243528283796}
0.0035 1835.0 735835 2.7708 {'f1': 0.8429858429858431} {'accuracy': 0.7660594439117929}
0.0038 1836.0 736236 2.8128 {'f1': 0.8415651058370751} {'accuracy': 0.763183125599233}
0.0028 1837.0 736637 2.8505 {'f1': 0.8439671509791535} {'accuracy': 0.763183125599233}
0.0021 1838.0 737038 2.8126 {'f1': 0.8428479794740218} {'accuracy': 0.7651006711409396}
0.0021 1839.0 737439 2.7264 {'f1': 0.8443305573350417} {'accuracy': 0.7670182166826462}
0.0028 1840.0 737840 2.8628 {'f1': 0.845620667926906} {'accuracy': 0.7651006711409396}
0.0016 1841.0 738241 2.5945 {'f1': 0.8433268858800773} {'accuracy': 0.7670182166826462}
0.0052 1842.0 738642 2.6368 {'f1': 0.8431746031746032} {'accuracy': 0.763183125599233}
0.0037 1843.0 739043 2.6159 {'f1': 0.843236409608091} {'accuracy': 0.7622243528283796}
0.0037 1844.0 739444 2.6887 {'f1': 0.8435718809373022} {'accuracy': 0.763183125599233}
0.0021 1845.0 739845 2.6875 {'f1': 0.843236409608091} {'accuracy': 0.7622243528283796}
0.0019 1846.0 740246 2.7068 {'f1': 0.8439086294416244} {'accuracy': 0.7641418983700863}
0.0015 1847.0 740647 2.6309 {'f1': 0.8450704225352114} {'accuracy': 0.7679769894534996}
0.0019 1848.0 741048 2.6037 {'f1': 0.8443305573350417} {'accuracy': 0.7670182166826462}
0.0019 1849.0 741449 2.6820 {'f1': 0.8425047438330171} {'accuracy': 0.7612655800575263}
0.0036 1850.0 741850 2.6864 {'f1': 0.8394113883557262} {'accuracy': 0.7593480345158198}
0.0039 1851.0 742251 2.6781 {'f1': 0.840251572327044} {'accuracy': 0.7564717162032598}
0.003 1852.0 742652 2.6571 {'f1': 0.8397720075997466} {'accuracy': 0.7574304889741131}
0.0035 1853.0 743053 2.6523 {'f1': 0.8429022082018928} {'accuracy': 0.7612655800575263}
0.0035 1854.0 743454 2.6374 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0036 1855.0 743855 2.6373 {'f1': 0.8407643312101911} {'accuracy': 0.7603068072866731}
0.004 1856.0 744256 2.7006 {'f1': 0.8400254939451881} {'accuracy': 0.7593480345158198}
0.0023 1857.0 744657 2.8141 {'f1': 0.8423052564914503} {'accuracy': 0.7612655800575263}
0.0029 1858.0 745058 2.8080 {'f1': 0.8415716096324461} {'accuracy': 0.7603068072866731}
0.0029 1859.0 745459 2.9025 {'f1': 0.839073262366938} {'accuracy': 0.7535953978907}
0.0023 1860.0 745860 2.5824 {'f1': 0.8401768793430195} {'accuracy': 0.7574304889741131}
0.0058 1861.0 746261 2.6345 {'f1': 0.839568801521877} {'accuracy': 0.7574304889741131}
0.0016 1862.0 746662 2.6826 {'f1': 0.839568801521877} {'accuracy': 0.7574304889741131}
0.0015 1863.0 747063 2.7246 {'f1': 0.8434343434343433} {'accuracy': 0.7622243528283796}
0.0015 1864.0 747464 2.7682 {'f1': 0.8394437420986094} {'accuracy': 0.7564717162032598}
0.0025 1865.0 747865 2.6325 {'f1': 0.8376288659793815} {'accuracy': 0.7583892617449665}
0.0034 1866.0 748266 2.7350 {'f1': 0.8408945686900958} {'accuracy': 0.7612655800575263}
0.0025 1867.0 748667 2.8103 {'f1': 0.8389175257731959} {'accuracy': 0.7603068072866731}
0.0016 1868.0 749068 2.9105 {'f1': 0.8399487836107554} {'accuracy': 0.7603068072866731}
0.0016 1869.0 749469 2.9085 {'f1': 0.8402822322001283} {'accuracy': 0.7612655800575263}
0.0011 1870.0 749870 2.9515 {'f1': 0.8421725239616613} {'accuracy': 0.763183125599233}
0.0015 1871.0 750271 3.0233 {'f1': 0.8403575989782885} {'accuracy': 0.7603068072866731}
0.0026 1872.0 750672 2.8606 {'f1': 0.8361290322580646} {'accuracy': 0.7564717162032598}
0.0044 1873.0 751073 2.9509 {'f1': 0.840378548895899} {'accuracy': 0.7574304889741131}
0.0044 1874.0 751474 2.7899 {'f1': 0.8397435897435898} {'accuracy': 0.7603068072866731}
0.0048 1875.0 751875 2.8711 {'f1': 0.839821314613912} {'accuracy': 0.7593480345158198}
0.0016 1876.0 752276 2.9244 {'f1': 0.839821314613912} {'accuracy': 0.7593480345158198}
0.0024 1877.0 752677 2.9735 {'f1': 0.8402291534054743} {'accuracy': 0.7593480345158198}
0.003 1878.0 753078 2.9350 {'f1': 0.8428390367553865} {'accuracy': 0.7622243528283796}
0.003 1879.0 753479 2.7649 {'f1': 0.8400254939451881} {'accuracy': 0.7593480345158198}
0.0042 1880.0 753880 2.6952 {'f1': 0.838709677419355} {'accuracy': 0.7603068072866731}
0.0034 1881.0 754281 2.5917 {'f1': 0.8383773341918868} {'accuracy': 0.7593480345158198}
0.003 1882.0 754682 2.7400 {'f1': 0.8417721518987342} {'accuracy': 0.7603068072866731}
0.0025 1883.0 755083 2.8178 {'f1': 0.8408370323398858} {'accuracy': 0.7593480345158198}
0.0025 1884.0 755484 2.8306 {'f1': 0.8426395939086295} {'accuracy': 0.7622243528283796}
0.0014 1885.0 755885 2.8514 {'f1': 0.8407643312101911} {'accuracy': 0.7603068072866731}
0.0025 1886.0 756286 2.6595 {'f1': 0.8422391857506362} {'accuracy': 0.7622243528283796}
0.0036 1887.0 756687 2.6915 {'f1': 0.8405063291139242} {'accuracy': 0.7583892617449665}
0.0016 1888.0 757088 2.7037 {'f1': 0.8409669211195929} {'accuracy': 0.7603068072866731}
0.0016 1889.0 757489 2.6271 {'f1': 0.8437900128040973} {'accuracy': 0.7660594439117929}
0.0033 1890.0 757890 2.6827 {'f1': 0.8431122448979593} {'accuracy': 0.7641418983700863}
0.0027 1891.0 758291 2.5326 {'f1': 0.8434504792332268} {'accuracy': 0.7651006711409396}
0.002 1892.0 758692 2.5853 {'f1': 0.8425096030729833} {'accuracy': 0.7641418983700863}
0.0021 1893.0 759093 2.6142 {'f1': 0.8430493273542601} {'accuracy': 0.7651006711409396}
0.0021 1894.0 759494 2.6887 {'f1': 0.8444444444444443} {'accuracy': 0.7651006711409396}
0.0032 1895.0 759895 2.7187 {'f1': 0.8446417247939126} {'accuracy': 0.7651006711409396}
0.0021 1896.0 760296 2.7225 {'f1': 0.8429752066115702} {'accuracy': 0.763183125599233}
0.0023 1897.0 760697 2.6753 {'f1': 0.8379599741768883} {'accuracy': 0.7593480345158198}
0.0046 1898.0 761098 2.6555 {'f1': 0.8375080282594733} {'accuracy': 0.7574304889741131}
0.0046 1899.0 761499 2.7358 {'f1': 0.8403575989782885} {'accuracy': 0.7603068072866731}
0.0028 1900.0 761900 2.8107 {'f1': 0.8409669211195929} {'accuracy': 0.7603068072866731}
0.0017 1901.0 762301 2.7447 {'f1': 0.8416347381864623} {'accuracy': 0.7622243528283796}
0.0026 1902.0 762702 2.7790 {'f1': 0.8381317978246962} {'accuracy': 0.7574304889741131}
0.0023 1903.0 763103 2.7833 {'f1': 0.8405612244897959} {'accuracy': 0.7603068072866731}
0.0015 1904.0 763504 2.7735 {'f1': 0.8394584139264991} {'accuracy': 0.7612655800575263}
0.0015 1905.0 763905 2.7152 {'f1': 0.837299035369775} {'accuracy': 0.7574304889741131}
0.0037 1906.0 764306 2.7566 {'f1': 0.839871382636656} {'accuracy': 0.7612655800575263}
0.0023 1907.0 764707 2.8053 {'f1': 0.8399487836107554} {'accuracy': 0.7603068072866731}
0.0022 1908.0 765108 2.8044 {'f1': 0.8406349206349206} {'accuracy': 0.7593480345158198}
0.0021 1909.0 765509 2.7904 {'f1': 0.8422391857506362} {'accuracy': 0.7622243528283796}
0.0021 1910.0 765910 2.7279 {'f1': 0.8392511297611364} {'accuracy': 0.7612655800575263}
0.0031 1911.0 766311 2.5815 {'f1': 0.8408215661103978} {'accuracy': 0.7622243528283796}
0.0036 1912.0 766712 2.6413 {'f1': 0.8421725239616613} {'accuracy': 0.763183125599233}
0.0037 1913.0 767113 2.6444 {'f1': 0.8427109974424553} {'accuracy': 0.7641418983700863}
0.0016 1914.0 767514 2.6911 {'f1': 0.8461051298290057} {'accuracy': 0.7670182166826462}
0.0016 1915.0 767915 2.6524 {'f1': 0.8417680973734787} {'accuracy': 0.763183125599233}
0.0023 1916.0 768316 2.6627 {'f1': 0.8446726572528884} {'accuracy': 0.7679769894534996}
0.0024 1917.0 768717 2.6998 {'f1': 0.8454137267479153} {'accuracy': 0.7689357622243528}
0.002 1918.0 769118 2.7575 {'f1': 0.8435114503816794} {'accuracy': 0.7641418983700863}
0.0018 1919.0 769519 2.7518 {'f1': 0.8449809402795427} {'accuracy': 0.7660594439117929}
0.0018 1920.0 769920 2.6958 {'f1': 0.8415651058370751} {'accuracy': 0.763183125599233}
0.0027 1921.0 770321 2.7208 {'f1': 0.8458093410108765} {'accuracy': 0.7689357622243528}
0.0022 1922.0 770722 2.7556 {'f1': 0.8460063897763579} {'accuracy': 0.7689357622243528}
0.0012 1923.0 771123 2.8102 {'f1': 0.8440483768300445} {'accuracy': 0.7651006711409396}
0.0015 1924.0 771524 2.8756 {'f1': 0.8446417247939126} {'accuracy': 0.7651006711409396}
0.0015 1925.0 771925 2.8866 {'f1': 0.8445006321112516} {'accuracy': 0.7641418983700863}
0.0021 1926.0 772326 2.8522 {'f1': 0.8460559796437659} {'accuracy': 0.7679769894534996}
0.0016 1927.0 772727 2.9206 {'f1': 0.8472222222222222} {'accuracy': 0.7679769894534996}
0.0023 1928.0 773128 2.9017 {'f1': 0.8442466624284806} {'accuracy': 0.7651006711409396}
0.002 1929.0 773529 2.8669 {'f1': 0.8433121019108281} {'accuracy': 0.7641418983700863}
0.002 1930.0 773930 2.8774 {'f1': 0.8449809402795427} {'accuracy': 0.7660594439117929}
0.0028 1931.0 774331 2.9015 {'f1': 0.8468809073724007} {'accuracy': 0.7670182166826462}
0.0022 1932.0 774732 2.7861 {'f1': 0.8437900128040973} {'accuracy': 0.7660594439117929}
0.0024 1933.0 775133 2.8240 {'f1': 0.8449809402795427} {'accuracy': 0.7660594439117929}
0.0021 1934.0 775534 2.8487 {'f1': 0.8464467005076141} {'accuracy': 0.7679769894534996}
0.0021 1935.0 775935 2.8609 {'f1': 0.8459099556119215} {'accuracy': 0.7670182166826462}
0.0017 1936.0 776336 2.8855 {'f1': 0.8462998102466792} {'accuracy': 0.7670182166826462}
0.0015 1937.0 776737 2.8598 {'f1': 0.8442466624284806} {'accuracy': 0.7651006711409396}
0.0022 1938.0 777138 2.8218 {'f1': 0.8427835051546391} {'accuracy': 0.7660594439117929}
0.0025 1939.0 777539 2.8815 {'f1': 0.8450347881087918} {'accuracy': 0.7651006711409396}
0.0025 1940.0 777940 2.7933 {'f1': 0.8446726572528884} {'accuracy': 0.7679769894534996}
0.0028 1941.0 778341 2.7669 {'f1': 0.842443729903537} {'accuracy': 0.7651006711409396}
0.0023 1942.0 778742 2.8497 {'f1': 0.8462998102466792} {'accuracy': 0.7670182166826462}
0.0016 1943.0 779143 2.7680 {'f1': 0.8435897435897436} {'accuracy': 0.7660594439117929}
0.0025 1944.0 779544 2.8139 {'f1': 0.8434504792332268} {'accuracy': 0.7651006711409396}
0.0025 1945.0 779945 2.8529 {'f1': 0.8459099556119215} {'accuracy': 0.7670182166826462}
0.0019 1946.0 780346 2.8353 {'f1': 0.8449266113592852} {'accuracy': 0.7670182166826462}
0.0015 1947.0 780747 2.8326 {'f1': 0.8458093410108765} {'accuracy': 0.7689357622243528}
0.0015 1948.0 781148 2.9020 {'f1': 0.8443037974683545} {'accuracy': 0.7641418983700863}
0.0024 1949.0 781549 2.8690 {'f1': 0.8453214513049013} {'accuracy': 0.7670182166826462}
0.0024 1950.0 781950 2.8735 {'f1': 0.8449266113592852} {'accuracy': 0.7670182166826462}
0.0013 1951.0 782351 2.8960 {'f1': 0.8464467005076141} {'accuracy': 0.7679769894534996}
0.0022 1952.0 782752 2.9193 {'f1': 0.8452305748578648} {'accuracy': 0.7651006711409396}
0.0014 1953.0 783153 2.9287 {'f1': 0.8446969696969698} {'accuracy': 0.7641418983700863}
0.0014 1954.0 783554 2.9220 {'f1': 0.8447837150127226} {'accuracy': 0.7660594439117929}
0.0014 1955.0 783955 2.9421 {'f1': 0.844106463878327} {'accuracy': 0.7641418983700863}
0.0012 1956.0 784356 2.8378 {'f1': 0.8426461143224149} {'accuracy': 0.7651006711409396}
0.0039 1957.0 784757 2.8241 {'f1': 0.8428479794740218} {'accuracy': 0.7651006711409396}
0.0025 1958.0 785158 2.8523 {'f1': 0.8434504792332268} {'accuracy': 0.7651006711409396}
0.0029 1959.0 785559 2.7509 {'f1': 0.8430493273542601} {'accuracy': 0.7651006711409396}
0.0029 1960.0 785960 2.7755 {'f1': 0.8438495857233907} {'accuracy': 0.7651006711409396}
0.0016 1961.0 786361 2.7754 {'f1': 0.8435897435897436} {'accuracy': 0.7660594439117929}
0.0018 1962.0 786762 2.7565 {'f1': 0.8414948453608248} {'accuracy': 0.7641418983700863}
0.0017 1963.0 787163 2.7989 {'f1': 0.8421725239616613} {'accuracy': 0.763183125599233}
0.003 1964.0 787564 2.8220 {'f1': 0.8438495857233907} {'accuracy': 0.7651006711409396}
0.003 1965.0 787965 2.8320 {'f1': 0.8433121019108281} {'accuracy': 0.7641418983700863}
0.0011 1966.0 788366 2.8321 {'f1': 0.843650287172942} {'accuracy': 0.7651006711409396}
0.0017 1967.0 788767 2.8191 {'f1': 0.8432501599488165} {'accuracy': 0.7651006711409396}
0.0038 1968.0 789168 2.8443 {'f1': 0.8422391857506362} {'accuracy': 0.7622243528283796}
0.0031 1969.0 789569 2.8107 {'f1': 0.8419705694177864} {'accuracy': 0.763183125599233}
0.0031 1970.0 789970 2.8275 {'f1': 0.8416347381864623} {'accuracy': 0.7622243528283796}
0.0014 1971.0 790371 2.8171 {'f1': 0.8434504792332268} {'accuracy': 0.7651006711409396}
0.0026 1972.0 790772 2.8162 {'f1': 0.8434504792332268} {'accuracy': 0.7651006711409396}
0.0016 1973.0 791173 2.8248 {'f1': 0.8439897698209718} {'accuracy': 0.7660594439117929}
0.0016 1974.0 791574 2.8098 {'f1': 0.8430493273542601} {'accuracy': 0.7651006711409396}
0.0016 1975.0 791975 2.8264 {'f1': 0.8439897698209718} {'accuracy': 0.7660594439117929}
0.0014 1976.0 792376 2.8358 {'f1': 0.8439897698209718} {'accuracy': 0.7660594439117929}
0.0014 1977.0 792777 2.8426 {'f1': 0.8434504792332268} {'accuracy': 0.7651006711409396}
0.0021 1978.0 793178 2.8244 {'f1': 0.8443305573350417} {'accuracy': 0.7670182166826462}
0.0025 1979.0 793579 2.8425 {'f1': 0.8439897698209718} {'accuracy': 0.7660594439117929}
0.0025 1980.0 793980 2.8613 {'f1': 0.8447284345047924} {'accuracy': 0.7670182166826462}
0.0012 1981.0 794381 2.8741 {'f1': 0.8449266113592852} {'accuracy': 0.7670182166826462}
0.0012 1982.0 794782 2.8650 {'f1': 0.8443877551020408} {'accuracy': 0.7660594439117929}
0.0022 1983.0 795183 2.8685 {'f1': 0.8438495857233907} {'accuracy': 0.7651006711409396}
0.0022 1984.0 795584 2.8866 {'f1': 0.8435114503816794} {'accuracy': 0.7641418983700863}
0.0022 1985.0 795985 2.8783 {'f1': 0.8431746031746032} {'accuracy': 0.763183125599233}
0.0033 1986.0 796386 2.8756 {'f1': 0.8431746031746032} {'accuracy': 0.763183125599233}
0.0023 1987.0 796787 2.8828 {'f1': 0.8421052631578947} {'accuracy': 0.7612655800575263}
0.0035 1988.0 797188 2.8891 {'f1': 0.8421052631578947} {'accuracy': 0.7612655800575263}
0.002 1989.0 797589 2.8794 {'f1': 0.8421052631578947} {'accuracy': 0.7612655800575263}
0.002 1990.0 797990 2.8853 {'f1': 0.8421052631578947} {'accuracy': 0.7612655800575263}
0.0014 1991.0 798391 2.8792 {'f1': 0.8431746031746032} {'accuracy': 0.763183125599233}
0.0026 1992.0 798792 2.8799 {'f1': 0.8424396442185516} {'accuracy': 0.7622243528283796}
0.0023 1993.0 799193 2.8842 {'f1': 0.8424396442185516} {'accuracy': 0.7622243528283796}
0.0009 1994.0 799594 2.8852 {'f1': 0.8424396442185516} {'accuracy': 0.7622243528283796}
0.0009 1995.0 799995 2.8847 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0017 1996.0 800396 2.8860 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0032 1997.0 800797 2.8866 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0013 1998.0 801198 2.8839 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0022 1999.0 801599 2.8823 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0018 2000.0 802000 2.8822 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}

Framework versions

  • Transformers 4.29.2
  • Pytorch 2.0.1+cu117
  • Datasets 2.12.0
  • Tokenizers 0.13.3
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Dataset used to train kwwww/bert-base-uncased-test_16_6414