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bert-base-uncased-test_16_535

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: 3.4602
  • F1: {'f1': 0.8391959798994975}
  • Accuracy: {'accuracy': 0.7545541706615532}

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: 5e-05
  • 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 34 0.6290 {'f1': 0.8167895632444696} {'accuracy': 0.6903163950143816}
No log 2.0 68 0.6274 {'f1': 0.8167895632444696} {'accuracy': 0.6903163950143816}
No log 3.0 102 0.6252 {'f1': 0.8167895632444696} {'accuracy': 0.6903163950143816}
No log 4.0 136 0.6251 {'f1': 0.8179239931934204} {'accuracy': 0.6922339405560882}
No log 5.0 170 0.6246 {'f1': 0.8179239931934204} {'accuracy': 0.6922339405560882}
No log 6.0 204 0.6136 {'f1': 0.8179239931934204} {'accuracy': 0.6922339405560882}
No log 7.0 238 0.6178 {'f1': 0.81838819523269} {'accuracy': 0.6931927133269415}
No log 8.0 272 0.6112 {'f1': 0.8179749715585892} {'accuracy': 0.6931927133269415}
No log 9.0 306 0.6028 {'f1': 0.8173515981735159} {'accuracy': 0.6931927133269415}
No log 10.0 340 0.5813 {'f1': 0.8187683284457478} {'accuracy': 0.7037392138063279}
No log 11.0 374 0.5890 {'f1': 0.8234610917537746} {'accuracy': 0.7085330776605945}
No log 12.0 408 0.5631 {'f1': 0.8330319469559975} {'accuracy': 0.7344199424736337}
No log 13.0 442 0.6507 {'f1': 0.8307873090481785} {'accuracy': 0.7238734419942474}
No log 14.0 476 0.6269 {'f1': 0.8347205707491082} {'accuracy': 0.7334611697027804}
0.5155 15.0 510 0.5856 {'f1': 0.8366093366093366} {'accuracy': 0.7449664429530202}
0.5155 16.0 544 0.6232 {'f1': 0.8405620036652413} {'accuracy': 0.7497603068072867}
0.5155 17.0 578 0.6568 {'f1': 0.8360556563823351} {'accuracy': 0.7401725790987536}
0.5155 18.0 612 0.6778 {'f1': 0.8416565164433618} {'accuracy': 0.75071907957814}
0.5155 19.0 646 0.7373 {'f1': 0.8395657418576598} {'accuracy': 0.7449664429530202}
0.5155 20.0 680 0.6615 {'f1': 0.8373531230674086} {'accuracy': 0.74784276126558}
0.5155 21.0 714 0.8051 {'f1': 0.8383594692400483} {'accuracy': 0.7430488974113135}
0.5155 22.0 748 0.7765 {'f1': 0.8386308068459658} {'accuracy': 0.7468839884947267}
0.5155 23.0 782 0.7695 {'f1': 0.839073262366938} {'accuracy': 0.7535953978907}
0.5155 24.0 816 0.7644 {'f1': 0.843297671491504} {'accuracy': 0.7612655800575263}
0.5155 25.0 850 0.8090 {'f1': 0.844002486016159} {'accuracy': 0.7593480345158198}
0.5155 26.0 884 0.8430 {'f1': 0.8419737663960025} {'accuracy': 0.7574304889741131}
0.5155 27.0 918 0.8578 {'f1': 0.8393194706994328} {'accuracy': 0.7555129434324065}
0.5155 28.0 952 0.8818 {'f1': 0.8409805153991201} {'accuracy': 0.7574304889741131}
0.5155 29.0 986 0.9517 {'f1': 0.8421052631578948} {'accuracy': 0.7555129434324065}
0.2477 30.0 1020 1.1130 {'f1': 0.8364741641337385} {'accuracy': 0.7420901246404602}
0.2477 31.0 1054 1.0485 {'f1': 0.837954405422058} {'accuracy': 0.74784276126558}
0.2477 32.0 1088 1.0609 {'f1': 0.8381070983810709} {'accuracy': 0.75071907957814}
0.2477 33.0 1122 0.9798 {'f1': 0.8361290322580646} {'accuracy': 0.7564717162032598}
0.2477 34.0 1156 1.0213 {'f1': 0.843650287172942} {'accuracy': 0.7651006711409396}
0.2477 35.0 1190 1.1001 {'f1': 0.8452830188679246} {'accuracy': 0.7641418983700863}
0.2477 36.0 1224 1.1814 {'f1': 0.8402734617775015} {'accuracy': 0.7535953978907}
0.2477 37.0 1258 1.1825 {'f1': 0.8431618569636137} {'accuracy': 0.7603068072866731}
0.2477 38.0 1292 1.2292 {'f1': 0.8449466415568111} {'accuracy': 0.763183125599233}
0.2477 39.0 1326 1.1645 {'f1': 0.8372395833333335} {'accuracy': 0.7603068072866731}
0.2477 40.0 1360 1.3783 {'f1': 0.8405438813349814} {'accuracy': 0.7526366251198466}
0.2477 41.0 1394 1.4388 {'f1': 0.8418461538461539} {'accuracy': 0.7535953978907}
0.2477 42.0 1428 1.4159 {'f1': 0.8412600370599136} {'accuracy': 0.7535953978907}
0.2477 43.0 1462 1.4079 {'f1': 0.8421052631578948} {'accuracy': 0.7583892617449665}
0.2477 44.0 1496 1.3515 {'f1': 0.839821314613912} {'accuracy': 0.7593480345158198}
0.0896 45.0 1530 1.5365 {'f1': 0.8408113091579594} {'accuracy': 0.7516778523489933}
0.0896 46.0 1564 1.5318 {'f1': 0.8394296342219467} {'accuracy': 0.7516778523489933}
0.0896 47.0 1598 1.4766 {'f1': 0.843297671491504} {'accuracy': 0.7612655800575263}
0.0896 48.0 1632 1.4258 {'f1': 0.8437900128040973} {'accuracy': 0.7660594439117929}
0.0896 49.0 1666 1.4192 {'f1': 0.845518118245391} {'accuracy': 0.7670182166826462}
0.0896 50.0 1700 1.4329 {'f1': 0.8419023136246786} {'accuracy': 0.7641418983700863}
0.0896 51.0 1734 1.6575 {'f1': 0.8423645320197044} {'accuracy': 0.7545541706615532}
0.0896 52.0 1768 1.5449 {'f1': 0.8377358490566037} {'accuracy': 0.7526366251198466}
0.0896 53.0 1802 1.5137 {'f1': 0.8401534526854221} {'accuracy': 0.7603068072866731}
0.0896 54.0 1836 1.5939 {'f1': 0.8385876418663304} {'accuracy': 0.7545541706615532}
0.0896 55.0 1870 1.6615 {'f1': 0.8384279475982533} {'accuracy': 0.7516778523489933}
0.0896 56.0 1904 1.6269 {'f1': 0.8382261086820737} {'accuracy': 0.7516778523489933}
0.0896 57.0 1938 1.7063 {'f1': 0.8371517027863778} {'accuracy': 0.74784276126558}
0.0896 58.0 1972 1.6755 {'f1': 0.837468982630273} {'accuracy': 0.7488015340364333}
0.0471 59.0 2006 1.8673 {'f1': 0.833029751062538} {'accuracy': 0.7363374880153404}
0.0471 60.0 2040 1.6474 {'f1': 0.8434343434343433} {'accuracy': 0.7622243528283796}
0.0471 61.0 2074 1.6060 {'f1': 0.8400770712909442} {'accuracy': 0.7612655800575263}
0.0471 62.0 2108 1.6977 {'f1': 0.8417721518987342} {'accuracy': 0.7603068072866731}
0.0471 63.0 2142 1.8631 {'f1': 0.8386699507389164} {'accuracy': 0.7488015340364333}
0.0471 64.0 2176 1.7244 {'f1': 0.8383005707038681} {'accuracy': 0.7555129434324065}
0.0471 65.0 2210 1.7629 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0471 66.0 2244 1.8566 {'f1': 0.8362282878411912} {'accuracy': 0.7468839884947267}
0.0471 67.0 2278 1.9643 {'f1': 0.8364972443355787} {'accuracy': 0.7440076701821668}
0.0471 68.0 2312 1.9447 {'f1': 0.8346650276582667} {'accuracy': 0.7420901246404602}
0.0471 69.0 2346 1.7232 {'f1': 0.8421725239616613} {'accuracy': 0.763183125599233}
0.0471 70.0 2380 1.7151 {'f1': 0.8384615384615385} {'accuracy': 0.7583892617449665}
0.0471 71.0 2414 1.7411 {'f1': 0.8368253968253969} {'accuracy': 0.7535953978907}
0.0471 72.0 2448 1.7967 {'f1': 0.8404522613065327} {'accuracy': 0.7564717162032598}
0.0471 73.0 2482 1.8218 {'f1': 0.8423028785982478} {'accuracy': 0.7583892617449665}
0.0278 74.0 2516 1.7536 {'f1': 0.8346153846153845} {'accuracy': 0.7526366251198466}
0.0278 75.0 2550 1.8290 {'f1': 0.8415779586725111} {'accuracy': 0.7574304889741131}
0.0278 76.0 2584 1.9225 {'f1': 0.8405438813349814} {'accuracy': 0.7526366251198466}
0.0278 77.0 2618 2.0916 {'f1': 0.8350578210590383} {'accuracy': 0.7401725790987536}
0.0278 78.0 2652 1.7630 {'f1': 0.8355899419729207} {'accuracy': 0.7555129434324065}
0.0278 79.0 2686 1.9106 {'f1': 0.8421052631578948} {'accuracy': 0.7583892617449665}
0.0278 80.0 2720 1.9050 {'f1': 0.8446115288220551} {'accuracy': 0.7622243528283796}
0.0278 81.0 2754 1.9276 {'f1': 0.8450000000000001} {'accuracy': 0.7622243528283796}
0.0278 82.0 2788 1.9414 {'f1': 0.8442776735459662} {'accuracy': 0.7612655800575263}
0.0278 83.0 2822 2.0313 {'f1': 0.8419094854308741} {'accuracy': 0.7555129434324065}
0.0278 84.0 2856 2.0073 {'f1': 0.8432835820895522} {'accuracy': 0.7583892617449665}
0.0278 85.0 2890 1.9976 {'f1': 0.8434782608695651} {'accuracy': 0.7583892617449665}
0.0278 86.0 2924 1.8581 {'f1': 0.8375080282594733} {'accuracy': 0.7574304889741131}
0.0278 87.0 2958 1.9573 {'f1': 0.8411801632140615} {'accuracy': 0.7574304889741131}
0.0278 88.0 2992 1.9758 {'f1': 0.8456712672521958} {'accuracy': 0.7641418983700863}
0.0146 89.0 3026 2.1224 {'f1': 0.8405438813349814} {'accuracy': 0.7526366251198466}
0.0146 90.0 3060 2.0026 {'f1': 0.8418399495904222} {'accuracy': 0.7593480345158198}
0.0146 91.0 3094 2.1244 {'f1': 0.8402220851326342} {'accuracy': 0.7516778523489933}
0.0146 92.0 3128 2.0497 {'f1': 0.8402734617775015} {'accuracy': 0.7535953978907}
0.0146 93.0 3162 1.8572 {'f1': 0.8289473684210527} {'accuracy': 0.75071907957814}
0.0146 94.0 3196 2.0854 {'f1': 0.8418430884184309} {'accuracy': 0.7564717162032598}
0.0146 95.0 3230 2.0927 {'f1': 0.8417132216014898} {'accuracy': 0.7555129434324065}
0.0146 96.0 3264 2.0346 {'f1': 0.8404522613065327} {'accuracy': 0.7564717162032598}
0.0146 97.0 3298 1.9551 {'f1': 0.8385449904275686} {'accuracy': 0.7574304889741131}
0.0146 98.0 3332 1.9431 {'f1': 0.8416347381864623} {'accuracy': 0.7622243528283796}
0.0146 99.0 3366 2.1328 {'f1': 0.8427594779366064} {'accuracy': 0.7574304889741131}
0.0146 100.0 3400 1.9871 {'f1': 0.8400254939451881} {'accuracy': 0.7593480345158198}
0.0146 101.0 3434 2.0223 {'f1': 0.8399746995572422} {'accuracy': 0.7574304889741131}
0.0146 102.0 3468 2.0622 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0203 103.0 3502 2.0059 {'f1': 0.8420382165605096} {'accuracy': 0.7622243528283796}
0.0203 104.0 3536 2.1729 {'f1': 0.8399503722084367} {'accuracy': 0.7526366251198466}
0.0203 105.0 3570 1.9968 {'f1': 0.8386683738796414} {'accuracy': 0.7583892617449665}
0.0203 106.0 3604 2.1000 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0203 107.0 3638 1.9776 {'f1': 0.8380462724935733} {'accuracy': 0.7583892617449665}
0.0203 108.0 3672 2.1636 {'f1': 0.842170929507174} {'accuracy': 0.7574304889741131}
0.0203 109.0 3706 2.0026 {'f1': 0.8353619474695709} {'accuracy': 0.7535953978907}
0.0203 110.0 3740 2.0159 {'f1': 0.8389560789306174} {'accuracy': 0.7574304889741131}
0.0203 111.0 3774 2.0359 {'f1': 0.8349267049075845} {'accuracy': 0.7516778523489933}
0.0203 112.0 3808 2.1721 {'f1': 0.8409937888198759} {'accuracy': 0.7545541706615532}
0.0203 113.0 3842 2.1287 {'f1': 0.840251572327044} {'accuracy': 0.7564717162032598}
0.0203 114.0 3876 2.1114 {'f1': 0.8405797101449275} {'accuracy': 0.7574304889741131}
0.0203 115.0 3910 2.1644 {'f1': 0.841708542713568} {'accuracy': 0.7583892617449665}
0.0203 116.0 3944 2.2183 {'f1': 0.839030453697949} {'accuracy': 0.7516778523489933}
0.0203 117.0 3978 2.0891 {'f1': 0.8385053831538949} {'accuracy': 0.7555129434324065}
0.0155 118.0 4012 2.0074 {'f1': 0.8385012919896642} {'accuracy': 0.7603068072866731}
0.0155 119.0 4046 2.1334 {'f1': 0.8401253918495297} {'accuracy': 0.7555129434324065}
0.0155 120.0 4080 2.0441 {'f1': 0.8395378690629013} {'accuracy': 0.7603068072866731}
0.0155 121.0 4114 2.0961 {'f1': 0.8376830044557607} {'accuracy': 0.7555129434324065}
0.0155 122.0 4148 2.1073 {'f1': 0.8384223918575064} {'accuracy': 0.7564717162032598}
0.0155 123.0 4182 2.1261 {'f1': 0.8384223918575064} {'accuracy': 0.7564717162032598}
0.0155 124.0 4216 2.2520 {'f1': 0.8381897086174829} {'accuracy': 0.7497603068072867}
0.0155 125.0 4250 2.0553 {'f1': 0.8349641226353556} {'accuracy': 0.7574304889741131}
0.0155 126.0 4284 2.2367 {'f1': 0.8381070983810709} {'accuracy': 0.75071907957814}
0.0155 127.0 4318 2.3076 {'f1': 0.8393846153846154} {'accuracy': 0.7497603068072867}
0.0155 128.0 4352 2.1961 {'f1': 0.835538752362949} {'accuracy': 0.7497603068072867}
0.0155 129.0 4386 2.0988 {'f1': 0.8360337005832793} {'accuracy': 0.7574304889741131}
0.0155 130.0 4420 2.1998 {'f1': 0.842039018250472} {'accuracy': 0.7593480345158198}
0.0155 131.0 4454 2.1090 {'f1': 0.8377504848093084} {'accuracy': 0.7593480345158198}
0.0155 132.0 4488 2.1998 {'f1': 0.8417721518987342} {'accuracy': 0.7603068072866731}
0.0106 133.0 4522 2.1535 {'f1': 0.839821314613912} {'accuracy': 0.7593480345158198}
0.0106 134.0 4556 2.2231 {'f1': 0.8437499999999999} {'accuracy': 0.7603068072866731}
0.0106 135.0 4590 2.1219 {'f1': 0.834190231362468} {'accuracy': 0.7526366251198466}
0.0106 136.0 4624 2.1088 {'f1': 0.8332251784555484} {'accuracy': 0.7535953978907}
0.0106 137.0 4658 2.2496 {'f1': 0.8395522388059702} {'accuracy': 0.7526366251198466}
0.0106 138.0 4692 2.1308 {'f1': 0.8385449904275686} {'accuracy': 0.7574304889741131}
0.0106 139.0 4726 2.2872 {'f1': 0.8399503722084367} {'accuracy': 0.7526366251198466}
0.0106 140.0 4760 2.1879 {'f1': 0.8409090909090908} {'accuracy': 0.7583892617449665}
0.0106 141.0 4794 2.1646 {'f1': 0.841300191204589} {'accuracy': 0.7612655800575263}
0.0106 142.0 4828 2.1105 {'f1': 0.8339869281045752} {'accuracy': 0.7564717162032598}
0.0106 143.0 4862 2.2799 {'f1': 0.8411801632140615} {'accuracy': 0.7574304889741131}
0.0106 144.0 4896 2.1721 {'f1': 0.8330084470435347} {'accuracy': 0.7535953978907}
0.0106 145.0 4930 2.2596 {'f1': 0.8400503778337531} {'accuracy': 0.7564717162032598}
0.0106 146.0 4964 2.2096 {'f1': 0.8394113883557262} {'accuracy': 0.7593480345158198}
0.0106 147.0 4998 2.1835 {'f1': 0.8390433096315449} {'accuracy': 0.7612655800575263}
0.0098 148.0 5032 2.2462 {'f1': 0.844106463878327} {'accuracy': 0.7641418983700863}
0.0098 149.0 5066 2.1821 {'f1': 0.8371187540558079} {'accuracy': 0.7593480345158198}
0.0098 150.0 5100 2.2533 {'f1': 0.846641318124208} {'accuracy': 0.7679769894534996}
0.0098 151.0 5134 2.3029 {'f1': 0.8427672955974843} {'accuracy': 0.7603068072866731}
0.0098 152.0 5168 2.2849 {'f1': 0.8412397216951296} {'accuracy': 0.7593480345158198}
0.0098 153.0 5202 2.3098 {'f1': 0.8446115288220551} {'accuracy': 0.7622243528283796}
0.0098 154.0 5236 2.3253 {'f1': 0.8446115288220551} {'accuracy': 0.7622243528283796}
0.0098 155.0 5270 2.3003 {'f1': 0.8444165621079048} {'accuracy': 0.7622243528283796}
0.0098 156.0 5304 2.3194 {'f1': 0.8455790784557908} {'accuracy': 0.7622243528283796}
0.0098 157.0 5338 2.3352 {'f1': 0.8471615720524018} {'accuracy': 0.7651006711409396}
0.0098 158.0 5372 2.2277 {'f1': 0.8406169665809768} {'accuracy': 0.7622243528283796}
0.0098 159.0 5406 2.3006 {'f1': 0.8426395939086295} {'accuracy': 0.7622243528283796}
0.0098 160.0 5440 2.2040 {'f1': 0.8339869281045752} {'accuracy': 0.7564717162032598}
0.0098 161.0 5474 2.1621 {'f1': 0.8347485303723058} {'accuracy': 0.7574304889741131}
0.0109 162.0 5508 2.2833 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0109 163.0 5542 2.3822 {'f1': 0.8446662507797879} {'accuracy': 0.7612655800575263}
0.0109 164.0 5576 2.4010 {'f1': 0.8452454940957116} {'accuracy': 0.7612655800575263}
0.0109 165.0 5610 2.2678 {'f1': 0.8393316195372751} {'accuracy': 0.7603068072866731}
0.0109 166.0 5644 2.3334 {'f1': 0.8429752066115702} {'accuracy': 0.763183125599233}
0.0109 167.0 5678 2.3240 {'f1': 0.8369704749679076} {'accuracy': 0.7564717162032598}
0.0109 168.0 5712 2.3419 {'f1': 0.8363171355498722} {'accuracy': 0.7545541706615532}
0.0109 169.0 5746 2.4900 {'f1': 0.8412600370599136} {'accuracy': 0.7535953978907}
0.0109 170.0 5780 2.3639 {'f1': 0.8438871473354232} {'accuracy': 0.7612655800575263}
0.0109 171.0 5814 2.2685 {'f1': 0.8378378378378379} {'accuracy': 0.7583892617449665}
0.0109 172.0 5848 2.5680 {'f1': 0.8385922330097086} {'accuracy': 0.7449664429530202}
0.0109 173.0 5882 2.1783 {'f1': 0.8419047619047619} {'accuracy': 0.7612655800575263}
0.0109 174.0 5916 2.0917 {'f1': 0.8380462724935733} {'accuracy': 0.7583892617449665}
0.0109 175.0 5950 2.1091 {'f1': 0.8384166125892277} {'accuracy': 0.7612655800575263}
0.0109 176.0 5984 2.1659 {'f1': 0.8412291933418694} {'accuracy': 0.7622243528283796}
0.0104 177.0 6018 2.3873 {'f1': 0.8437306979617049} {'accuracy': 0.7574304889741131}
0.0104 178.0 6052 2.1769 {'f1': 0.843236409608091} {'accuracy': 0.7622243528283796}
0.0104 179.0 6086 2.1418 {'f1': 0.8401534526854221} {'accuracy': 0.7603068072866731}
0.0104 180.0 6120 2.3104 {'f1': 0.8432229856339788} {'accuracy': 0.7593480345158198}
0.0104 181.0 6154 2.1719 {'f1': 0.8381689232753062} {'accuracy': 0.7593480345158198}
0.0104 182.0 6188 2.4002 {'f1': 0.8381897086174829} {'accuracy': 0.7497603068072867}
0.0104 183.0 6222 2.3276 {'f1': 0.84078036500944} {'accuracy': 0.7574304889741131}
0.0104 184.0 6256 2.3433 {'f1': 0.8413098236775819} {'accuracy': 0.7583892617449665}
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0.0001 1893.0 64362 3.3898 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0001 1894.0 64396 3.3897 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0001 1895.0 64430 3.3899 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0001 1896.0 64464 3.3900 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0001 1897.0 64498 3.3901 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0 1898.0 64532 3.3902 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0 1899.0 64566 3.3904 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0 1900.0 64600 3.3906 {'f1': 0.8373570520965693} {'accuracy': 0.7545541706615532}
0.0 1901.0 64634 3.4909 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1902.0 64668 3.4949 {'f1': 0.8392745465916197} {'accuracy': 0.7535953978907}
0.0 1903.0 64702 3.4952 {'f1': 0.8392745465916197} {'accuracy': 0.7535953978907}
0.0 1904.0 64736 3.4926 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1905.0 64770 3.4924 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1906.0 64804 3.4926 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1907.0 64838 3.4927 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1908.0 64872 3.4928 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1909.0 64906 3.4928 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1910.0 64940 3.4929 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1911.0 64974 3.4930 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1912.0 65008 3.4932 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1913.0 65042 3.4933 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1914.0 65076 3.4934 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1915.0 65110 3.4935 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1916.0 65144 3.4935 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1917.0 65178 3.4935 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1918.0 65212 3.4936 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1919.0 65246 3.4938 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1920.0 65280 3.4939 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1921.0 65314 3.4940 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1922.0 65348 3.4941 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1923.0 65382 3.4942 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1924.0 65416 3.4942 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1925.0 65450 3.4943 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1926.0 65484 3.4944 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1927.0 65518 3.4945 {'f1': 0.8397997496871088} {'accuracy': 0.7545541706615532}
0.0 1928.0 65552 3.4926 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1929.0 65586 3.4925 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1930.0 65620 3.4926 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1931.0 65654 3.4928 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1932.0 65688 3.4929 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1933.0 65722 3.4930 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1934.0 65756 3.4931 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1935.0 65790 3.4932 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1936.0 65824 3.4932 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1937.0 65858 3.4933 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1938.0 65892 3.4934 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1939.0 65926 3.4935 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1940.0 65960 3.4936 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1941.0 65994 3.4937 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1942.0 66028 3.4937 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1943.0 66062 3.4938 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1944.0 66096 3.4939 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1945.0 66130 3.4939 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1946.0 66164 3.4940 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1947.0 66198 3.4941 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1948.0 66232 3.4941 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1949.0 66266 3.4942 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1950.0 66300 3.4943 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1951.0 66334 3.4948 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1952.0 66368 3.4948 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1953.0 66402 3.4949 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1954.0 66436 3.4950 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1955.0 66470 3.4952 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1956.0 66504 3.4953 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1957.0 66538 3.4953 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1958.0 66572 3.4954 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1959.0 66606 3.4955 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1960.0 66640 3.4956 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1961.0 66674 3.4956 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1962.0 66708 3.4957 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1963.0 66742 3.4958 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1964.0 66776 3.4959 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1965.0 66810 3.4960 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1966.0 66844 3.4961 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1967.0 66878 3.4962 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1968.0 66912 3.4962 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1969.0 66946 3.4974 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0 1970.0 66980 3.4976 {'f1': 0.8403256105197245} {'accuracy': 0.7555129434324065}
0.0011 1971.0 67014 3.4573 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1972.0 67048 3.4534 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1973.0 67082 3.4533 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1974.0 67116 3.4534 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1975.0 67150 3.4532 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1976.0 67184 3.4532 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1977.0 67218 3.4533 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1978.0 67252 3.4533 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1979.0 67286 3.4491 {'f1': 0.8395217117684078} {'accuracy': 0.7555129434324065}
0.0011 1980.0 67320 3.4555 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1981.0 67354 3.4592 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1982.0 67388 3.4601 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1983.0 67422 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1984.0 67456 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0011 1985.0 67490 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1986.0 67524 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1987.0 67558 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1988.0 67592 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1989.0 67626 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1990.0 67660 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1991.0 67694 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1992.0 67728 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1993.0 67762 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1994.0 67796 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1995.0 67830 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1996.0 67864 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1997.0 67898 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1998.0 67932 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0001 1999.0 67966 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0 2000.0 68000 3.4602 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}

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_535