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bert-base-uncased-test_16_2138

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: 0.6182
  • F1: {'f1': 0.8174603174603174}
  • Accuracy: {'accuracy': 0.6912751677852349}

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 1.0 134 0.4918 {'f1': 0.8520859671302149} {'accuracy': 0.775647171620326}
No log 2.0 268 0.5031 {'f1': 0.8641655886157827} {'accuracy': 0.7986577181208053}
No log 3.0 402 0.6099 {'f1': 0.8589108910891089} {'accuracy': 0.7813998082454459}
0.4741 4.0 536 0.7132 {'f1': 0.8497474747474748} {'accuracy': 0.7718120805369127}
0.4741 5.0 670 0.7420 {'f1': 0.8461066830165542} {'accuracy': 0.7593480345158198}
0.4741 6.0 804 1.0876 {'f1': 0.8503359804520464} {'accuracy': 0.7651006711409396}
0.4741 7.0 938 0.7154 {'f1': 0.8500327439423706} {'accuracy': 0.7804410354745925}
0.2319 8.0 1072 0.6827 {'f1': 0.8556566970091029} {'accuracy': 0.7871524448705657}
0.2319 9.0 1206 0.9771 {'f1': 0.8565989847715736} {'accuracy': 0.7833173537871524}
0.2319 10.0 1340 0.7325 {'f1': 0.8541014402003758} {'accuracy': 0.7766059443911792}
0.2319 11.0 1474 1.1385 {'f1': 0.8593350383631713} {'accuracy': 0.7890699904122723}
0.1431 12.0 1608 1.3257 {'f1': 0.861128725428028} {'accuracy': 0.7900287631831256}
0.1431 13.0 1742 1.1232 {'f1': 0.857516339869281} {'accuracy': 0.7909875359539789}
0.1431 14.0 1876 1.0308 {'f1': 0.8436886854153041} {'accuracy': 0.7708533077660594}
0.0971 15.0 2010 1.0437 {'f1': 0.8602287166454892} {'accuracy': 0.7890699904122723}
0.0971 16.0 2144 0.9407 {'f1': 0.8469318948078218} {'accuracy': 0.7823585810162992}
0.0971 17.0 2278 1.2419 {'f1': 0.8521739130434782} {'accuracy': 0.7718120805369127}
0.0971 18.0 2412 0.9628 {'f1': 0.8547557840616967} {'accuracy': 0.7833173537871524}
0.1019 19.0 2546 1.4245 {'f1': 0.8535193405199747} {'accuracy': 0.7785234899328859}
0.1019 20.0 2680 1.3129 {'f1': 0.8543046357615893} {'accuracy': 0.7890699904122723}
0.1019 21.0 2814 0.9733 {'f1': 0.8517264725795531} {'accuracy': 0.7900287631831256}
0.1019 22.0 2948 1.3871 {'f1': 0.8584415584415586} {'accuracy': 0.7909875359539789}
0.0885 23.0 3082 1.0680 {'f1': 0.8411843876177658} {'accuracy': 0.7737296260786194}
0.0885 24.0 3216 0.9656 {'f1': 0.8591639871382638} {'accuracy': 0.7900287631831256}
0.0885 25.0 3350 1.3420 {'f1': 0.8609523809523809} {'accuracy': 0.7900287631831256}
0.0885 26.0 3484 1.3554 {'f1': 0.8304256803907886} {'accuracy': 0.7670182166826462}
0.0896 27.0 3618 1.3181 {'f1': 0.814498933901919} {'accuracy': 0.7497603068072867}
0.0896 28.0 3752 1.1851 {'f1': 0.8500635324015249} {'accuracy': 0.7737296260786194}
0.0896 29.0 3886 1.5420 {'f1': 0.8514724711907811} {'accuracy': 0.7775647171620326}
0.0965 30.0 4020 1.0239 {'f1': 0.8458498023715415} {'accuracy': 0.775647171620326}
0.0965 31.0 4154 0.9101 {'f1': 0.8524590163934426} {'accuracy': 0.7842761265580057}
0.0965 32.0 4288 1.4658 {'f1': 0.852294154619736} {'accuracy': 0.7746883988494727}
0.0965 33.0 4422 1.0554 {'f1': 0.8542586750788642} {'accuracy': 0.7785234899328859}
0.0782 34.0 4556 1.4443 {'f1': 0.847568988173456} {'accuracy': 0.7775647171620326}
0.0782 35.0 4690 1.5294 {'f1': 0.8567823343848581} {'accuracy': 0.7823585810162992}
0.0782 36.0 4824 1.5011 {'f1': 0.8578745198463508} {'accuracy': 0.7871524448705657}
0.0782 37.0 4958 1.4975 {'f1': 0.8635778635778636} {'accuracy': 0.7967401725790988}
0.0781 38.0 5092 1.7467 {'f1': 0.8462046204620463} {'accuracy': 0.7766059443911792}
0.0781 39.0 5226 1.3414 {'f1': 0.860759493670886} {'accuracy': 0.7890699904122723}
0.0781 40.0 5360 1.3486 {'f1': 0.8548082966687619} {'accuracy': 0.7785234899328859}
0.0781 41.0 5494 1.8240 {'f1': 0.8645242596093259} {'accuracy': 0.7938638542665388}
0.0942 42.0 5628 1.5139 {'f1': 0.8522072936660269} {'accuracy': 0.7785234899328859}
0.0942 43.0 5762 1.7029 {'f1': 0.8451730418943533} {'accuracy': 0.7555129434324065}
0.0942 44.0 5896 1.0615 {'f1': 0.8425987943737442} {'accuracy': 0.7746883988494727}
0.1001 45.0 6030 1.3853 {'f1': 0.8426527958387516} {'accuracy': 0.7679769894534996}
0.1001 46.0 6164 1.2904 {'f1': 0.8422425032594525} {'accuracy': 0.7679769894534996}
0.1001 47.0 6298 1.2764 {'f1': 0.8495575221238938} {'accuracy': 0.7718120805369127}
0.1001 48.0 6432 1.4960 {'f1': 0.8473091364205256} {'accuracy': 0.7660594439117929}
0.0769 49.0 6566 1.2106 {'f1': 0.8447837150127226} {'accuracy': 0.7660594439117929}
0.0769 50.0 6700 1.3773 {'f1': 0.831824062095731} {'accuracy': 0.75071907957814}
0.0769 51.0 6834 1.4270 {'f1': 0.8468244084682441} {'accuracy': 0.7641418983700863}
0.0769 52.0 6968 1.7985 {'f1': 0.839030453697949} {'accuracy': 0.7516778523489933}
0.081 53.0 7102 1.5645 {'f1': 0.8547770700636943} {'accuracy': 0.7813998082454459}
0.081 54.0 7236 1.4940 {'f1': 0.8457446808510638} {'accuracy': 0.7775647171620326}
0.081 55.0 7370 1.5845 {'f1': 0.8422391857506362} {'accuracy': 0.7622243528283796}
0.0696 56.0 7504 1.3814 {'f1': 0.8484447385837195} {'accuracy': 0.7804410354745925}
0.0696 57.0 7638 1.6754 {'f1': 0.8355555555555555} {'accuracy': 0.7516778523489933}
0.0696 58.0 7772 1.3783 {'f1': 0.8349514563106797} {'accuracy': 0.7555129434324065}
0.0696 59.0 7906 1.8881 {'f1': 0.8476903870162297} {'accuracy': 0.7660594439117929}
0.0826 60.0 8040 1.4491 {'f1': 0.8455790784557908} {'accuracy': 0.7622243528283796}
0.0826 61.0 8174 0.7588 {'f1': 0.839262187088274} {'accuracy': 0.7660594439117929}
0.0826 62.0 8308 1.3588 {'f1': 0.8484076433121019} {'accuracy': 0.7718120805369127}
0.0826 63.0 8442 1.5411 {'f1': 0.8392511297611364} {'accuracy': 0.7612655800575263}
0.0803 64.0 8576 1.2588 {'f1': 0.843308675184936} {'accuracy': 0.7766059443911792}
0.0803 65.0 8710 1.1741 {'f1': 0.8392370572207084} {'accuracy': 0.7737296260786194}
0.0803 66.0 8844 1.6998 {'f1': 0.845016077170418} {'accuracy': 0.7689357622243528}
0.0803 67.0 8978 1.2593 {'f1': 0.8463949843260189} {'accuracy': 0.7651006711409396}
0.0734 68.0 9112 1.2837 {'f1': 0.8431746031746032} {'accuracy': 0.763183125599233}
0.0734 69.0 9246 1.6949 {'f1': 0.8442728442728443} {'accuracy': 0.7679769894534996}
0.0734 70.0 9380 1.4406 {'f1': 0.8373333333333333} {'accuracy': 0.7660594439117929}
0.062 71.0 9514 1.4289 {'f1': 0.8375838926174496} {'accuracy': 0.7679769894534996}
0.062 72.0 9648 1.3912 {'f1': 0.8433121019108281} {'accuracy': 0.7641418983700863}
0.062 73.0 9782 1.7858 {'f1': 0.8524173027989821} {'accuracy': 0.7775647171620326}
0.062 74.0 9916 1.2980 {'f1': 0.83322601416613} {'accuracy': 0.7516778523489933}
0.0962 75.0 10050 1.5752 {'f1': 0.843236409608091} {'accuracy': 0.7622243528283796}
0.0962 76.0 10184 1.4961 {'f1': 0.8354922279792747} {'accuracy': 0.7564717162032598}
0.0962 77.0 10318 1.5174 {'f1': 0.8443893366398016} {'accuracy': 0.7593480345158198}
0.0962 78.0 10452 1.3752 {'f1': 0.8441814595660749} {'accuracy': 0.7727708533077661}
0.0728 79.0 10586 1.6214 {'f1': 0.8446163765312701} {'accuracy': 0.7689357622243528}
0.0728 80.0 10720 1.4817 {'f1': 0.8468809073724007} {'accuracy': 0.7670182166826462}
0.0728 81.0 10854 1.3868 {'f1': 0.8392156862745098} {'accuracy': 0.7641418983700863}
0.0728 82.0 10988 1.6587 {'f1': 0.8296199213630406} {'accuracy': 0.75071907957814}
0.0691 83.0 11122 1.6898 {'f1': 0.8394113883557262} {'accuracy': 0.7593480345158198}
0.0691 84.0 11256 1.2099 {'f1': 0.845859872611465} {'accuracy': 0.7679769894534996}
0.0691 85.0 11390 1.7845 {'f1': 0.8376288659793815} {'accuracy': 0.7583892617449665}
0.0717 86.0 11524 1.7216 {'f1': 0.841763942931258} {'accuracy': 0.7660594439117929}
0.0717 87.0 11658 1.0511 {'f1': 0.8450704225352114} {'accuracy': 0.7679769894534996}
0.0717 88.0 11792 1.5846 {'f1': 0.8189300411522633} {'accuracy': 0.7468839884947267}
0.0717 89.0 11926 1.3847 {'f1': 0.8397720075997466} {'accuracy': 0.7574304889741131}
0.0953 90.0 12060 1.0937 {'f1': 0.8454661558109835} {'accuracy': 0.7679769894534996}
0.0953 91.0 12194 1.5451 {'f1': 0.8364099299809039} {'accuracy': 0.7535953978907}
0.0953 92.0 12328 1.0869 {'f1': 0.8461538461538461} {'accuracy': 0.7698945349952061}
0.0953 93.0 12462 1.3386 {'f1': 0.8494690818238602} {'accuracy': 0.7689357622243528}
0.0824 94.0 12596 1.6271 {'f1': 0.8459595959595959} {'accuracy': 0.7660594439117929}
0.0824 95.0 12730 1.7445 {'f1': 0.845518118245391} {'accuracy': 0.7670182166826462}
0.0824 96.0 12864 1.2211 {'f1': 0.8319273199221285} {'accuracy': 0.7516778523489933}
0.0824 97.0 12998 1.8955 {'f1': 0.8391521197007481} {'accuracy': 0.7526366251198466}
0.0617 98.0 13132 1.5208 {'f1': 0.8028673835125448} {'accuracy': 0.7363374880153404}
0.0617 99.0 13266 1.6174 {'f1': 0.837996096291477} {'accuracy': 0.7612655800575263}
0.0617 100.0 13400 1.3516 {'f1': 0.8423739629865986} {'accuracy': 0.763183125599233}
0.0682 101.0 13534 1.6641 {'f1': 0.8406169665809768} {'accuracy': 0.7622243528283796}
0.0682 102.0 13668 1.6767 {'f1': 0.8393846153846154} {'accuracy': 0.7497603068072867}
0.0682 103.0 13802 1.7749 {'f1': 0.833659491193738} {'accuracy': 0.7555129434324065}
0.0682 104.0 13936 1.8813 {'f1': 0.8431746031746032} {'accuracy': 0.763183125599233}
0.0712 105.0 14070 1.3151 {'f1': 0.8309492847854357} {'accuracy': 0.75071907957814}
0.0712 106.0 14204 1.4004 {'f1': 0.8297055057618438} {'accuracy': 0.7449664429530202}
0.0712 107.0 14338 1.8136 {'f1': 0.8414634146341464} {'accuracy': 0.75071907957814}
0.0712 108.0 14472 1.9883 {'f1': 0.837996096291477} {'accuracy': 0.7612655800575263}
0.1099 109.0 14606 1.4110 {'f1': 0.8304542546385157} {'accuracy': 0.7459252157238735}
0.1099 110.0 14740 1.7478 {'f1': 0.8366948601171111} {'accuracy': 0.7593480345158198}
0.1099 111.0 14874 1.5458 {'f1': 0.8252299605781866} {'accuracy': 0.7449664429530202}
0.0847 112.0 15008 1.7675 {'f1': 0.8405612244897959} {'accuracy': 0.7603068072866731}
0.0847 113.0 15142 1.3122 {'f1': 0.843710292249047} {'accuracy': 0.7641418983700863}
0.0847 114.0 15276 1.8780 {'f1': 0.8404575556893438} {'accuracy': 0.7459252157238735}
0.0847 115.0 15410 0.9689 {'f1': 0.8154158215010142} {'accuracy': 0.738255033557047}
0.0867 116.0 15544 1.2954 {'f1': 0.8387925497752088} {'accuracy': 0.7593480345158198}
0.0867 117.0 15678 1.4697 {'f1': 0.8294679399727147} {'accuracy': 0.7603068072866731}
0.0867 118.0 15812 1.4716 {'f1': 0.840378548895899} {'accuracy': 0.7574304889741131}
0.0867 119.0 15946 1.4724 {'f1': 0.8437499999999999} {'accuracy': 0.7603068072866731}
0.1036 120.0 16080 1.7950 {'f1': 0.8310214375788146} {'accuracy': 0.7430488974113135}
0.1036 121.0 16214 1.3341 {'f1': 0.8417037507946599} {'accuracy': 0.7612655800575263}
0.1036 122.0 16348 1.4197 {'f1': 0.8329048843187661} {'accuracy': 0.75071907957814}
0.1036 123.0 16482 1.1559 {'f1': 0.8446662507797879} {'accuracy': 0.7612655800575263}
0.0824 124.0 16616 1.3918 {'f1': 0.8473282442748092} {'accuracy': 0.7698945349952061}
0.0824 125.0 16750 1.3592 {'f1': 0.8426596445029625} {'accuracy': 0.7708533077660594}
0.0824 126.0 16884 1.8414 {'f1': 0.8442466624284806} {'accuracy': 0.7651006711409396}
0.095 127.0 17018 1.7007 {'f1': 0.8419721871049306} {'accuracy': 0.7603068072866731}
0.095 128.0 17152 1.1419 {'f1': 0.8473091364205256} {'accuracy': 0.7660594439117929}
0.095 129.0 17286 1.2746 {'f1': 0.8411689961880559} {'accuracy': 0.7603068072866731}
0.095 130.0 17420 1.1815 {'f1': 0.8414948453608248} {'accuracy': 0.7641418983700863}
0.0813 131.0 17554 1.2617 {'f1': 0.8364099299809039} {'accuracy': 0.7535953978907}
0.0813 132.0 17688 1.6935 {'f1': 0.8310502283105023} {'accuracy': 0.7516778523489933}
0.0813 133.0 17822 1.7339 {'f1': 0.8428303068252975} {'accuracy': 0.7593480345158198}
0.0813 134.0 17956 1.6638 {'f1': 0.8322981366459627} {'accuracy': 0.7411313518696069}
0.0879 135.0 18090 1.3660 {'f1': 0.8465873512836568} {'accuracy': 0.7651006711409396}
0.0879 136.0 18224 1.5622 {'f1': 0.8354591836734695} {'accuracy': 0.7526366251198466}
0.0879 137.0 18358 1.3949 {'f1': 0.8413192283758557} {'accuracy': 0.7555129434324065}
0.0879 138.0 18492 1.2827 {'f1': 0.8428761651131824} {'accuracy': 0.7737296260786194}
0.0928 139.0 18626 1.4226 {'f1': 0.8487500000000001} {'accuracy': 0.7679769894534996}
0.0928 140.0 18760 1.1919 {'f1': 0.8451827242524917} {'accuracy': 0.7766059443911792}
0.0928 141.0 18894 1.7349 {'f1': 0.8369704749679076} {'accuracy': 0.7564717162032598}
0.0816 142.0 19028 1.6732 {'f1': 0.8366688185926405} {'accuracy': 0.7574304889741131}
0.0816 143.0 19162 1.4858 {'f1': 0.8400770712909442} {'accuracy': 0.7612655800575263}
0.0816 144.0 19296 1.4609 {'f1': 0.8442466624284806} {'accuracy': 0.7651006711409396}
0.0816 145.0 19430 1.9109 {'f1': 0.8375855631611699} {'accuracy': 0.7497603068072867}
0.0646 146.0 19564 1.7140 {'f1': 0.8396946564885497} {'accuracy': 0.7583892617449665}
0.0646 147.0 19698 1.5369 {'f1': 0.8350125944584383} {'accuracy': 0.7488015340364333}
0.0646 148.0 19832 1.6238 {'f1': 0.8409805153991201} {'accuracy': 0.7574304889741131}
0.0646 149.0 19966 1.6906 {'f1': 0.8424356559949779} {'accuracy': 0.7593480345158198}
0.0733 150.0 20100 1.2963 {'f1': 0.8404868673926971} {'accuracy': 0.7612655800575263}
0.0733 151.0 20234 1.5331 {'f1': 0.8423101881894873} {'accuracy': 0.7670182166826462}
0.0733 152.0 20368 1.5936 {'f1': 0.8460543337645536} {'accuracy': 0.7718120805369127}
0.0762 153.0 20502 1.3027 {'f1': 0.8374446552814674} {'accuracy': 0.7535953978907}
0.0762 154.0 20636 1.6002 {'f1': 0.8361290322580646} {'accuracy': 0.7564717162032598}
0.0762 155.0 20770 1.5522 {'f1': 0.8452305748578648} {'accuracy': 0.7651006711409396}
0.0762 156.0 20904 1.1634 {'f1': 0.8369070825211176} {'accuracy': 0.7593480345158198}
0.0721 157.0 21038 1.5677 {'f1': 0.8461043142305216} {'accuracy': 0.7708533077660594}
0.0721 158.0 21172 1.5015 {'f1': 0.8343004513217279} {'accuracy': 0.7535953978907}
0.0721 159.0 21306 1.1360 {'f1': 0.8413615928066794} {'accuracy': 0.763183125599233}
0.0721 160.0 21440 1.1307 {'f1': 0.8612191958495461} {'accuracy': 0.7948226270373921}
0.1028 161.0 21574 1.3523 {'f1': 0.8533668974197608} {'accuracy': 0.7766059443911792}
0.1028 162.0 21708 1.6406 {'f1': 0.8515723270440252} {'accuracy': 0.7737296260786194}
0.1028 163.0 21842 1.5092 {'f1': 0.8451776649746193} {'accuracy': 0.7660594439117929}
0.1028 164.0 21976 1.3951 {'f1': 0.8247978436657681} {'accuracy': 0.75071907957814}
0.0778 165.0 22110 1.6070 {'f1': 0.8513082322910018} {'accuracy': 0.7766059443911792}
0.0778 166.0 22244 1.4910 {'f1': 0.8391699092088196} {'accuracy': 0.7622243528283796}
0.0778 167.0 22378 1.5710 {'f1': 0.8483322844556324} {'accuracy': 0.7689357622243528}
0.0615 168.0 22512 1.5610 {'f1': 0.8498402555910542} {'accuracy': 0.7746883988494727}
0.0615 169.0 22646 1.6148 {'f1': 0.8490920475892298} {'accuracy': 0.7689357622243528}
0.0615 170.0 22780 1.3437 {'f1': 0.851063829787234} {'accuracy': 0.7718120805369127}
0.0615 171.0 22914 1.3340 {'f1': 0.8407894736842105} {'accuracy': 0.7679769894534996}
0.0752 172.0 23048 1.0684 {'f1': 0.8533834586466166} {'accuracy': 0.775647171620326}
0.0752 173.0 23182 1.4575 {'f1': 0.8423676012461059} {'accuracy': 0.7574304889741131}
0.0752 174.0 23316 1.6067 {'f1': 0.841640378548896} {'accuracy': 0.7593480345158198}
0.0752 175.0 23450 1.8544 {'f1': 0.8419139915202907} {'accuracy': 0.7497603068072867}
0.0948 176.0 23584 1.5140 {'f1': 0.843710292249047} {'accuracy': 0.7641418983700863}
0.0948 177.0 23718 1.1311 {'f1': 0.8468930172966047} {'accuracy': 0.7708533077660594}
0.0948 178.0 23852 1.6526 {'f1': 0.8356687898089172} {'accuracy': 0.7526366251198466}
0.0948 179.0 23986 1.2598 {'f1': 0.8428479794740218} {'accuracy': 0.7651006711409396}
0.0942 180.0 24120 1.7390 {'f1': 0.8442272449602932} {'accuracy': 0.7555129434324065}
0.0942 181.0 24254 1.3618 {'f1': 0.8438320209973753} {'accuracy': 0.7718120805369127}
0.0942 182.0 24388 1.7613 {'f1': 0.8452088452088452} {'accuracy': 0.7583892617449665}
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0.6133 1985.0 265990 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
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0.6134 1990.0 266660 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6134 1991.0 266794 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6134 1992.0 266928 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6137 1993.0 267062 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6137 1994.0 267196 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6137 1995.0 267330 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6137 1996.0 267464 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6118 1997.0 267598 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6118 1998.0 267732 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6118 1999.0 267866 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
0.6149 2000.0 268000 0.6182 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}

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_2138