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bert-base-uncased-test_16_1069

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: 4.3588
  • F1: {'f1': 0.8042394014962594}
  • Accuracy: {'accuracy': 0.6989453499520614}

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 67 0.5879 {'f1': 0.8174603174603174} {'accuracy': 0.6912751677852349}
No log 2.0 134 0.5747 {'f1': 0.7801857585139319} {'accuracy': 0.7277085330776606}
No log 3.0 201 0.5570 {'f1': 0.8424206111443978} {'accuracy': 0.74784276126558}
No log 4.0 268 0.7406 {'f1': 0.8374851720047449} {'accuracy': 0.7372962607861937}
No log 5.0 335 0.8201 {'f1': 0.851421188630491} {'accuracy': 0.7794822627037392}
No log 6.0 402 0.8660 {'f1': 0.8404825737265416} {'accuracy': 0.7718120805369127}
No log 7.0 469 1.2029 {'f1': 0.8460087994971716} {'accuracy': 0.7651006711409396}
0.3504 8.0 536 1.2559 {'f1': 0.8422344996930632} {'accuracy': 0.7535953978907}
0.3504 9.0 603 1.4866 {'f1': 0.8425692695214106} {'accuracy': 0.7603068072866731}
0.3504 10.0 670 1.4314 {'f1': 0.8419023136246786} {'accuracy': 0.7641418983700863}
0.3504 11.0 737 1.6634 {'f1': 0.8441308531109686} {'accuracy': 0.7670182166826462}
0.3504 12.0 804 1.3683 {'f1': 0.8448500651890483} {'accuracy': 0.7718120805369127}
0.3504 13.0 871 1.9068 {'f1': 0.8430160692212608} {'accuracy': 0.7564717162032598}
0.3504 14.0 938 1.9702 {'f1': 0.8393194706994328} {'accuracy': 0.7555129434324065}
0.0577 15.0 1005 1.7388 {'f1': 0.8427339084273391} {'accuracy': 0.7727708533077661}
0.0577 16.0 1072 1.5435 {'f1': 0.8409937888198759} {'accuracy': 0.7545541706615532}
0.0577 17.0 1139 1.6057 {'f1': 0.8374253483742535} {'accuracy': 0.7651006711409396}
0.0577 18.0 1206 1.3399 {'f1': 0.8447284345047924} {'accuracy': 0.7670182166826462}
0.0577 19.0 1273 1.4941 {'f1': 0.8412698412698413} {'accuracy': 0.7698945349952061}
0.0577 20.0 1340 1.7071 {'f1': 0.8478396994364433} {'accuracy': 0.7670182166826462}
0.0577 21.0 1407 1.2847 {'f1': 0.8509316770186335} {'accuracy': 0.7698945349952061}
0.0577 22.0 1474 1.5951 {'f1': 0.8489483747609943} {'accuracy': 0.7727708533077661}
0.0419 23.0 1541 1.3749 {'f1': 0.8505897771952817} {'accuracy': 0.7813998082454459}
0.0419 24.0 1608 1.5838 {'f1': 0.8468468468468469} {'accuracy': 0.7718120805369127}
0.0419 25.0 1675 2.0442 {'f1': 0.8368967623701894} {'accuracy': 0.7440076701821668}
0.0419 26.0 1742 1.7379 {'f1': 0.8339719029374203} {'accuracy': 0.75071907957814}
0.0419 27.0 1809 1.4958 {'f1': 0.8419753086419752} {'accuracy': 0.7545541706615532}
0.0419 28.0 1876 1.6073 {'f1': 0.8396756082345601} {'accuracy': 0.7535953978907}
0.0419 29.0 1943 1.0036 {'f1': 0.8360433604336043} {'accuracy': 0.7679769894534996}
0.049 30.0 2010 1.5835 {'f1': 0.8313993174061434} {'accuracy': 0.763183125599233}
0.049 31.0 2077 1.5472 {'f1': 0.8412397216951296} {'accuracy': 0.7593480345158198}
0.049 32.0 2144 1.4587 {'f1': 0.8435643564356435} {'accuracy': 0.7727708533077661}
0.049 33.0 2211 1.8834 {'f1': 0.8427594779366064} {'accuracy': 0.7574304889741131}
0.049 34.0 2278 1.7062 {'f1': 0.8425584255842559} {'accuracy': 0.7545541706615532}
0.049 35.0 2345 1.8846 {'f1': 0.8468137254901961} {'accuracy': 0.7603068072866731}
0.049 36.0 2412 1.2837 {'f1': 0.8472843450479234} {'accuracy': 0.7708533077660594}
0.049 37.0 2479 1.5835 {'f1': 0.8322411533420708} {'accuracy': 0.7545541706615532}
0.0471 38.0 2546 1.7109 {'f1': 0.8350515463917526} {'accuracy': 0.7545541706615532}
0.0471 39.0 2613 2.3271 {'f1': 0.8419721871049306} {'accuracy': 0.7603068072866731}
0.0471 40.0 2680 2.0836 {'f1': 0.8341772151898734} {'accuracy': 0.7488015340364333}
0.0471 41.0 2747 1.4783 {'f1': 0.8168421052631578} {'accuracy': 0.7497603068072867}
0.0471 42.0 2814 1.5867 {'f1': 0.8466876971608833} {'accuracy': 0.7670182166826462}
0.0471 43.0 2881 1.9556 {'f1': 0.8398791540785498} {'accuracy': 0.7459252157238735}
0.0471 44.0 2948 1.8652 {'f1': 0.8446417247939126} {'accuracy': 0.7651006711409396}
0.0272 45.0 3015 1.4984 {'f1': 0.8384223918575064} {'accuracy': 0.7564717162032598}
0.0272 46.0 3082 2.2976 {'f1': 0.8434466019417476} {'accuracy': 0.7526366251198466}
0.0272 47.0 3149 1.7726 {'f1': 0.8271687962340282} {'accuracy': 0.7535953978907}
0.0272 48.0 3216 1.4079 {'f1': 0.8417680973734787} {'accuracy': 0.763183125599233}
0.0272 49.0 3283 1.9601 {'f1': 0.8388780169602087} {'accuracy': 0.763183125599233}
0.0272 50.0 3350 1.7132 {'f1': 0.8419672131147541} {'accuracy': 0.7689357622243528}
0.0272 51.0 3417 1.9065 {'f1': 0.8423772609819122} {'accuracy': 0.7660594439117929}
0.0272 52.0 3484 1.6271 {'f1': 0.8435374149659863} {'accuracy': 0.7574304889741131}
0.035 53.0 3551 1.9134 {'f1': 0.839030453697949} {'accuracy': 0.7516778523489933}
0.035 54.0 3618 1.2223 {'f1': 0.8315412186379928} {'accuracy': 0.7296260786193672}
0.035 55.0 3685 1.9100 {'f1': 0.8471953578336557} {'accuracy': 0.7727708533077661}
0.035 56.0 3752 1.7624 {'f1': 0.8410513141426784} {'accuracy': 0.7564717162032598}
0.035 57.0 3819 1.6260 {'f1': 0.8396846254927727} {'accuracy': 0.7660594439117929}
0.035 58.0 3886 1.8729 {'f1': 0.838868388683887} {'accuracy': 0.7488015340364333}
0.035 59.0 3953 1.7361 {'f1': 0.842039800995025} {'accuracy': 0.7564717162032598}
0.0425 60.0 4020 2.6457 {'f1': 0.8328267477203647} {'accuracy': 0.7363374880153404}
0.0425 61.0 4087 1.6427 {'f1': 0.8251400124455508} {'accuracy': 0.7305848513902206}
0.0425 62.0 4154 1.8693 {'f1': 0.8444444444444443} {'accuracy': 0.7651006711409396}
0.0425 63.0 4221 1.4339 {'f1': 0.8385449904275686} {'accuracy': 0.7574304889741131}
0.0425 64.0 4288 1.9156 {'f1': 0.8382165605095542} {'accuracy': 0.7564717162032598}
0.0425 65.0 4355 1.8338 {'f1': 0.8368146214099217} {'accuracy': 0.7603068072866731}
0.0425 66.0 4422 1.3498 {'f1': 0.8367473618870268} {'accuracy': 0.74784276126558}
0.0425 67.0 4489 2.1211 {'f1': 0.8415584415584416} {'accuracy': 0.7660594439117929}
0.049 68.0 4556 1.9182 {'f1': 0.8391332895600787} {'accuracy': 0.7651006711409396}
0.049 69.0 4623 1.6831 {'f1': 0.8395061728395061} {'accuracy': 0.763183125599233}
0.049 70.0 4690 1.5006 {'f1': 0.8284789644012944} {'accuracy': 0.7459252157238735}
0.049 71.0 4757 1.1305 {'f1': 0.821664464993395} {'accuracy': 0.7411313518696069}
0.049 72.0 4824 1.8027 {'f1': 0.8407407407407408} {'accuracy': 0.7526366251198466}
0.049 73.0 4891 2.4575 {'f1': 0.8399044205495819} {'accuracy': 0.7430488974113135}
0.049 74.0 4958 1.5636 {'f1': 0.8385449904275686} {'accuracy': 0.7574304889741131}
0.0443 75.0 5025 1.5191 {'f1': 0.8409669211195929} {'accuracy': 0.7603068072866731}
0.0443 76.0 5092 1.4819 {'f1': 0.8215994531784004} {'accuracy': 0.7497603068072867}
0.0443 77.0 5159 1.9624 {'f1': 0.8336448598130841} {'accuracy': 0.7440076701821668}
0.0443 78.0 5226 2.6006 {'f1': 0.8401997503121098} {'accuracy': 0.7545541706615532}
0.0443 79.0 5293 1.7369 {'f1': 0.8461538461538463} {'accuracy': 0.7622243528283796}
0.0443 80.0 5360 1.3129 {'f1': 0.8339920948616601} {'accuracy': 0.7583892617449665}
0.0443 81.0 5427 2.0260 {'f1': 0.8430769230769232} {'accuracy': 0.7555129434324065}
0.0443 82.0 5494 1.4667 {'f1': 0.8365758754863812} {'accuracy': 0.7583892617449665}
0.0481 83.0 5561 1.3350 {'f1': 0.8410852713178294} {'accuracy': 0.7641418983700863}
0.0481 84.0 5628 1.3928 {'f1': 0.8393977415307404} {'accuracy': 0.7545541706615532}
0.0481 85.0 5695 1.7076 {'f1': 0.8338804990151018} {'accuracy': 0.7574304889741131}
0.0481 86.0 5762 2.0295 {'f1': 0.824607329842932} {'accuracy': 0.7430488974113135}
0.0481 87.0 5829 1.6961 {'f1': 0.8389560789306174} {'accuracy': 0.7574304889741131}
0.0481 88.0 5896 1.5844 {'f1': 0.824755700325733} {'accuracy': 0.7420901246404602}
0.0481 89.0 5963 1.9236 {'f1': 0.814411964649898} {'accuracy': 0.738255033557047}
0.0483 90.0 6030 1.6411 {'f1': 0.8293316028552888} {'accuracy': 0.74784276126558}
0.0483 91.0 6097 1.8739 {'f1': 0.8402439024390244} {'accuracy': 0.7488015340364333}
0.0483 92.0 6164 1.8395 {'f1': 0.8351368555060471} {'accuracy': 0.7516778523489933}
0.0483 93.0 6231 2.0723 {'f1': 0.8405438813349814} {'accuracy': 0.7526366251198466}
0.0483 94.0 6298 1.8634 {'f1': 0.8415300546448088} {'accuracy': 0.7497603068072867}
0.0483 95.0 6365 1.9256 {'f1': 0.8295662797800855} {'accuracy': 0.7325023969319271}
0.0483 96.0 6432 2.0026 {'f1': 0.8403465346534654} {'accuracy': 0.7526366251198466}
0.0483 97.0 6499 2.0732 {'f1': 0.8286384976525822} {'accuracy': 0.7200383509108341}
0.0384 98.0 6566 1.8737 {'f1': 0.8503532434168274} {'accuracy': 0.7766059443911792}
0.0384 99.0 6633 2.0952 {'f1': 0.8365444375388441} {'accuracy': 0.74784276126558}
0.0384 100.0 6700 2.4121 {'f1': 0.8460591133004927} {'accuracy': 0.7603068072866731}
0.0384 101.0 6767 1.8195 {'f1': 0.8396464646464646} {'accuracy': 0.7564717162032598}
0.0384 102.0 6834 1.4623 {'f1': 0.797486033519553} {'accuracy': 0.7219558964525408}
0.0384 103.0 6901 2.1245 {'f1': 0.8391089108910891} {'accuracy': 0.75071907957814}
0.0384 104.0 6968 1.6440 {'f1': 0.8405797101449276} {'accuracy': 0.7679769894534996}
0.038 105.0 7035 1.9479 {'f1': 0.8314754098360656} {'accuracy': 0.7535953978907}
0.038 106.0 7102 1.8748 {'f1': 0.8328154133001864} {'accuracy': 0.7420901246404602}
0.038 107.0 7169 1.4211 {'f1': 0.831151832460733} {'accuracy': 0.7526366251198466}
0.038 108.0 7236 1.9897 {'f1': 0.823529411764706} {'accuracy': 0.7325023969319271}
0.038 109.0 7303 1.7817 {'f1': 0.8084239130434783} {'accuracy': 0.7296260786193672}
0.038 110.0 7370 1.8589 {'f1': 0.8134920634920636} {'accuracy': 0.7296260786193672}
0.038 111.0 7437 2.0391 {'f1': 0.8152454780361758} {'accuracy': 0.725790987535954}
0.0532 112.0 7504 1.6395 {'f1': 0.828996282527881} {'accuracy': 0.7353787152444871}
0.0532 113.0 7571 2.2076 {'f1': 0.8341645885286784} {'accuracy': 0.7449664429530202}
0.0532 114.0 7638 2.4226 {'f1': 0.8337378640776699} {'accuracy': 0.7372962607861937}
0.0532 115.0 7705 1.2817 {'f1': 0.8342714196372732} {'accuracy': 0.7459252157238735}
0.0532 116.0 7772 2.2737 {'f1': 0.8317073170731707} {'accuracy': 0.7353787152444871}
0.0532 117.0 7839 1.9394 {'f1': 0.8260325406758449} {'accuracy': 0.7334611697027804}
0.0532 118.0 7906 2.2936 {'f1': 0.8234536082474228} {'accuracy': 0.7372962607861937}
0.0532 119.0 7973 1.8452 {'f1': 0.8306148055207027} {'accuracy': 0.7411313518696069}
0.049 120.0 8040 2.4783 {'f1': 0.8275449101796407} {'accuracy': 0.7238734419942474}
0.049 121.0 8107 2.1361 {'f1': 0.8167202572347267} {'accuracy': 0.7267497603068073}
0.049 122.0 8174 2.0442 {'f1': 0.830848995463383} {'accuracy': 0.7497603068072867}
0.049 123.0 8241 2.4047 {'f1': 0.8211920529801324} {'accuracy': 0.7411313518696069}
0.049 124.0 8308 1.4207 {'f1': 0.8226018396846255} {'accuracy': 0.7411313518696069}
0.049 125.0 8375 2.2460 {'f1': 0.8252184769038702} {'accuracy': 0.7315436241610739}
0.049 126.0 8442 2.6570 {'f1': 0.8257211538461539} {'accuracy': 0.7219558964525408}
0.0343 127.0 8509 2.5992 {'f1': 0.8293867638129933} {'accuracy': 0.7305848513902206}
0.0343 128.0 8576 2.6733 {'f1': 0.8308823529411765} {'accuracy': 0.7353787152444871}
0.0343 129.0 8643 2.6073 {'f1': 0.8283723875870805} {'accuracy': 0.7401725790987536}
0.0343 130.0 8710 1.9251 {'f1': 0.805668016194332} {'accuracy': 0.7238734419942474}
0.0343 131.0 8777 1.6319 {'f1': 0.8204456094364352} {'accuracy': 0.7372962607861937}
0.0343 132.0 8844 1.9498 {'f1': 0.8269230769230769} {'accuracy': 0.7411313518696069}
0.0343 133.0 8911 1.8111 {'f1': 0.8309677419354838} {'accuracy': 0.7488015340364333}
0.0343 134.0 8978 1.9456 {'f1': 0.8246753246753247} {'accuracy': 0.7411313518696069}
0.0361 135.0 9045 2.1826 {'f1': 0.8220937700706487} {'accuracy': 0.7344199424736337}
0.0361 136.0 9112 1.5774 {'f1': 0.8310387984981228} {'accuracy': 0.7411313518696069}
0.0361 137.0 9179 2.4278 {'f1': 0.8249075215782984} {'accuracy': 0.7277085330776606}
0.0361 138.0 9246 1.3895 {'f1': 0.8233082706766918} {'accuracy': 0.7296260786193672}
0.0361 139.0 9313 2.0902 {'f1': 0.8128342245989304} {'accuracy': 0.7315436241610739}
0.0361 140.0 9380 2.0259 {'f1': 0.8232354778263585} {'accuracy': 0.7286673058485139}
0.0361 141.0 9447 2.1325 {'f1': 0.825515947467167} {'accuracy': 0.7325023969319271}
0.0562 142.0 9514 2.0610 {'f1': 0.8207426376440461} {'accuracy': 0.7315436241610739}
0.0562 143.0 9581 1.4215 {'f1': 0.8223938223938223} {'accuracy': 0.7353787152444871}
0.0562 144.0 9648 1.4644 {'f1': 0.8226120857699806} {'accuracy': 0.738255033557047}
0.0562 145.0 9715 2.3814 {'f1': 0.8266003729024238} {'accuracy': 0.7325023969319271}
0.0562 146.0 9782 2.2019 {'f1': 0.828334396936822} {'accuracy': 0.7420901246404602}
0.0562 147.0 9849 2.4529 {'f1': 0.8213836477987422} {'accuracy': 0.7277085330776606}
0.0562 148.0 9916 1.8754 {'f1': 0.8313479623824451} {'accuracy': 0.7420901246404602}
0.0562 149.0 9983 2.0815 {'f1': 0.8332329921733895} {'accuracy': 0.7344199424736337}
0.0457 150.0 10050 1.8325 {'f1': 0.8277634961439588} {'accuracy': 0.7430488974113135}
0.0457 151.0 10117 1.9036 {'f1': 0.8309859154929577} {'accuracy': 0.7468839884947267}
0.0457 152.0 10184 1.8461 {'f1': 0.8303516347933374} {'accuracy': 0.7363374880153404}
0.0457 153.0 10251 1.7572 {'f1': 0.8288834951456312} {'accuracy': 0.7296260786193672}
0.0457 154.0 10318 1.5614 {'f1': 0.8228423101881894} {'accuracy': 0.738255033557047}
0.0457 155.0 10385 1.3556 {'f1': 0.8275862068965517} {'accuracy': 0.7363374880153404}
0.0457 156.0 10452 1.7987 {'f1': 0.8391959798994975} {'accuracy': 0.7545541706615532}
0.0464 157.0 10519 1.8711 {'f1': 0.827930174563591} {'accuracy': 0.7353787152444871}
0.0464 158.0 10586 1.9391 {'f1': 0.8280407429598563} {'accuracy': 0.7248322147651006}
0.0464 159.0 10653 1.3466 {'f1': 0.8326797385620914} {'accuracy': 0.7545541706615532}
0.0464 160.0 10720 2.0257 {'f1': 0.8271527341294783} {'accuracy': 0.7363374880153404}
0.0464 161.0 10787 1.5463 {'f1': 0.832089552238806} {'accuracy': 0.7411313518696069}
0.0464 162.0 10854 2.1249 {'f1': 0.8290488431876606} {'accuracy': 0.7449664429530202}
0.0464 163.0 10921 1.5738 {'f1': 0.8220064724919095} {'accuracy': 0.7363374880153404}
0.0464 164.0 10988 1.4705 {'f1': 0.8270096463022508} {'accuracy': 0.7420901246404602}
0.0465 165.0 11055 2.3533 {'f1': 0.8257107540173053} {'accuracy': 0.7296260786193672}
0.0465 166.0 11122 2.3995 {'f1': 0.8253968253968255} {'accuracy': 0.725790987535954}
0.0465 167.0 11189 2.1748 {'f1': 0.8285714285714286} {'accuracy': 0.7238734419942474}
0.0465 168.0 11256 2.0399 {'f1': 0.8142857142857142} {'accuracy': 0.725790987535954}
0.0465 169.0 11323 2.0595 {'f1': 0.8274203247143717} {'accuracy': 0.7248322147651006}
0.0465 170.0 11390 1.9879 {'f1': 0.8194271481942714} {'accuracy': 0.7219558964525408}
0.0465 171.0 11457 3.0808 {'f1': 0.8266993263931415} {'accuracy': 0.7286673058485139}
0.0401 172.0 11524 2.1377 {'f1': 0.8253968253968254} {'accuracy': 0.7363374880153404}
0.0401 173.0 11591 2.5008 {'f1': 0.8276714021000617} {'accuracy': 0.7325023969319271}
0.0401 174.0 11658 2.1683 {'f1': 0.8300060496067755} {'accuracy': 0.7305848513902206}
0.0401 175.0 11725 2.1014 {'f1': 0.8314199395770392} {'accuracy': 0.7325023969319271}
0.0401 176.0 11792 2.4454 {'f1': 0.8363858363858364} {'accuracy': 0.7430488974113135}
0.0401 177.0 11859 2.2738 {'f1': 0.8395989974937343} {'accuracy': 0.7545541706615532}
0.0401 178.0 11926 2.0284 {'f1': 0.8232258064516128} {'accuracy': 0.7372962607861937}
0.0401 179.0 11993 1.7525 {'f1': 0.8259513412351841} {'accuracy': 0.7325023969319271}
0.0439 180.0 12060 1.9236 {'f1': 0.8314176245210728} {'accuracy': 0.7468839884947267}
0.0439 181.0 12127 2.2251 {'f1': 0.8356579745300181} {'accuracy': 0.7401725790987536}
0.0439 182.0 12194 1.6463 {'f1': 0.8264026402640263} {'accuracy': 0.74784276126558}
0.0439 183.0 12261 2.3242 {'f1': 0.8373531230674086} {'accuracy': 0.74784276126558}
0.0439 184.0 12328 2.4033 {'f1': 0.8307888040712469} {'accuracy': 0.7449664429530202}
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0.0018 1862.0 124754 4.6003 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0018 1863.0 124821 4.6047 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0018 1864.0 124888 4.6092 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0018 1865.0 124955 4.6142 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1866.0 125022 4.6254 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1867.0 125089 4.6366 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1868.0 125156 4.6408 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1869.0 125223 4.6449 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1870.0 125290 4.6498 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1871.0 125357 4.6553 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1872.0 125424 4.6598 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0001 1873.0 125491 4.6642 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0 1874.0 125558 4.6686 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0 1875.0 125625 4.6729 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0 1876.0 125692 4.6783 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0 1877.0 125759 4.6849 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0 1878.0 125826 4.6888 {'f1': 0.7999999999999999} {'accuracy': 0.6922339405560882}
0.0 1879.0 125893 4.6877 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1880.0 125960 4.6872 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1881.0 126027 4.6923 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1882.0 126094 4.6982 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1883.0 126161 4.7022 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1884.0 126228 4.7074 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1885.0 126295 4.7128 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1886.0 126362 4.7175 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1887.0 126429 4.7244 {'f1': 0.7946428571428571} {'accuracy': 0.6912751677852349}
0.0 1888.0 126496 4.7505 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1889.0 126563 4.7559 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1890.0 126630 4.7650 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1891.0 126697 4.7739 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1892.0 126764 4.7773 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1893.0 126831 4.7800 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1894.0 126898 4.7842 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1895.0 126965 4.7866 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1896.0 127032 4.7890 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1897.0 127099 4.8025 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1898.0 127166 4.8056 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1899.0 127233 4.8082 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1900.0 127300 4.8109 {'f1': 0.7956715467854869} {'accuracy': 0.6922339405560882}
0.0 1901.0 127367 4.8284 {'f1': 0.7972027972027972} {'accuracy': 0.6941514860977949}
0.0 1902.0 127434 4.8315 {'f1': 0.7972027972027972} {'accuracy': 0.6941514860977949}
0.0011 1903.0 127501 4.6853 {'f1': 0.7997520148791073} {'accuracy': 0.6903163950143816}
0.0011 1904.0 127568 4.7537 {'f1': 0.8014796547472257} {'accuracy': 0.6912751677852349}
0.0011 1905.0 127635 4.7589 {'f1': 0.8017241379310345} {'accuracy': 0.6912751677852349}
0.0011 1906.0 127702 4.7685 {'f1': 0.8014796547472257} {'accuracy': 0.6912751677852349}
0.0011 1907.0 127769 4.7712 {'f1': 0.8014796547472257} {'accuracy': 0.6912751677852349}
0.0011 1908.0 127836 4.7751 {'f1': 0.8014796547472257} {'accuracy': 0.6912751677852349}
0.0011 1909.0 127903 4.7726 {'f1': 0.8014796547472257} {'accuracy': 0.6912751677852349}
0.0011 1910.0 127970 4.7092 {'f1': 0.8004987531172071} {'accuracy': 0.6931927133269415}
0.0 1911.0 128037 4.7111 {'f1': 0.8004987531172071} {'accuracy': 0.6931927133269415}
0.0 1912.0 128104 4.7130 {'f1': 0.8004987531172071} {'accuracy': 0.6931927133269415}
0.0 1913.0 128171 4.7146 {'f1': 0.8004987531172071} {'accuracy': 0.6931927133269415}
0.0 1914.0 128238 4.7179 {'f1': 0.8004987531172071} {'accuracy': 0.6931927133269415}
0.0 1915.0 128305 4.2913 {'f1': 0.8017565872020074} {'accuracy': 0.6970278044103547}
0.0 1916.0 128372 4.2390 {'f1': 0.8022598870056498} {'accuracy': 0.697986577181208}
0.0 1917.0 128439 4.2404 {'f1': 0.8027638190954774} {'accuracy': 0.6989453499520614}
0.0021 1918.0 128506 4.2473 {'f1': 0.7989886219974714} {'accuracy': 0.6951102588686481}
0.0021 1919.0 128573 4.2483 {'f1': 0.7946257197696738} {'accuracy': 0.6922339405560882}
0.0021 1920.0 128640 4.2498 {'f1': 0.7946257197696738} {'accuracy': 0.6922339405560882}
0.0021 1921.0 128707 4.2520 {'f1': 0.7946257197696738} {'accuracy': 0.6922339405560882}
0.0021 1922.0 128774 4.2534 {'f1': 0.7946257197696738} {'accuracy': 0.6922339405560882}
0.0021 1923.0 128841 4.2570 {'f1': 0.7953964194373401} {'accuracy': 0.6931927133269415}
0.0021 1924.0 128908 4.2587 {'f1': 0.7953964194373401} {'accuracy': 0.6931927133269415}
0.0021 1925.0 128975 4.2603 {'f1': 0.7948881789137379} {'accuracy': 0.6922339405560882}
0.0 1926.0 129042 4.2616 {'f1': 0.7948881789137379} {'accuracy': 0.6922339405560882}
0.0 1927.0 129109 4.2935 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1928.0 129176 4.3010 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1929.0 129243 4.3028 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1930.0 129310 4.3041 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1931.0 129377 4.3057 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1932.0 129444 4.3070 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1933.0 129511 4.3084 {'f1': 0.8010043942247331} {'accuracy': 0.6960690316395014}
0.0 1934.0 129578 4.3506 {'f1': 0.8014888337468983} {'accuracy': 0.6931927133269415}
0.0 1935.0 129645 4.3537 {'f1': 0.8022318660880349} {'accuracy': 0.6941514860977949}
0.0 1936.0 129712 4.3551 {'f1': 0.8022318660880349} {'accuracy': 0.6941514860977949}
0.0 1937.0 129779 4.3653 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0 1938.0 129846 4.3667 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0 1939.0 129913 4.3682 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0 1940.0 129980 4.3697 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1941.0 130047 4.3712 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1942.0 130114 4.3729 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1943.0 130181 4.3744 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1944.0 130248 4.3757 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1945.0 130315 4.3771 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1946.0 130382 4.3786 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0001 1947.0 130449 4.3801 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0 1948.0 130516 4.3816 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0 1949.0 130583 4.3831 {'f1': 0.802721088435374} {'accuracy': 0.6941514860977949}
0.0 1950.0 130650 4.3859 {'f1': 0.8012383900928793} {'accuracy': 0.6922339405560882}
0.0 1951.0 130717 4.3872 {'f1': 0.8012383900928793} {'accuracy': 0.6922339405560882}
0.0 1952.0 130784 4.3942 {'f1': 0.8044417026526834} {'accuracy': 0.6960690316395014}
0.0 1953.0 130851 4.4247 {'f1': 0.8065893837705919} {'accuracy': 0.6960690316395014}
0.0 1954.0 130918 4.4262 {'f1': 0.8065893837705919} {'accuracy': 0.6960690316395014}
0.0 1955.0 130985 4.4287 {'f1': 0.8051313378130727} {'accuracy': 0.6941514860977949}
0.0 1956.0 131052 4.4302 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1957.0 131119 4.4316 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1958.0 131186 4.4339 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1959.0 131253 4.4352 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1960.0 131320 4.4367 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1961.0 131387 4.4382 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1962.0 131454 4.4398 {'f1': 0.8056234718826406} {'accuracy': 0.6951102588686481}
0.0 1963.0 131521 4.4283 {'f1': 0.8034504004929144} {'accuracy': 0.6941514860977949}
0.0 1964.0 131588 4.3914 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1965.0 131655 4.3890 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1966.0 131722 4.3900 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1967.0 131789 4.3909 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1968.0 131856 4.3922 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1969.0 131923 4.3933 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1970.0 131990 4.3942 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0003 1971.0 132057 4.3952 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0003 1972.0 132124 4.3966 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0003 1973.0 132191 4.3978 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0003 1974.0 132258 4.3988 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0003 1975.0 132325 4.3998 {'f1': 0.8022318660880349} {'accuracy': 0.6941514860977949}
0.0003 1976.0 132392 4.4105 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0003 1977.0 132459 4.4185 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1978.0 132526 4.4202 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1979.0 132593 4.4210 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1980.0 132660 4.4217 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1981.0 132727 4.4224 {'f1': 0.8029739776951673} {'accuracy': 0.6951102588686481}
0.0 1982.0 132794 4.4028 {'f1': 0.8034825870646766} {'accuracy': 0.6970278044103547}
0.0 1983.0 132861 4.4034 {'f1': 0.8034825870646766} {'accuracy': 0.6970278044103547}
0.0 1984.0 132928 4.4041 {'f1': 0.8034825870646766} {'accuracy': 0.6970278044103547}
0.0 1985.0 132995 4.4046 {'f1': 0.8034825870646766} {'accuracy': 0.6970278044103547}
0.0003 1986.0 133062 4.3821 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0003 1987.0 133129 4.3550 {'f1': 0.8049844236760124} {'accuracy': 0.6999041227229147}
0.0003 1988.0 133196 4.3580 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0003 1989.0 133263 4.3584 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0003 1990.0 133330 4.3589 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0003 1991.0 133397 4.3592 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0003 1992.0 133464 4.3594 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1993.0 133531 4.3597 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1994.0 133598 4.3599 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1995.0 133665 4.3601 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1996.0 133732 4.3603 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1997.0 133799 4.3604 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1998.0 133866 4.3605 {'f1': 0.8044831880448319} {'accuracy': 0.6989453499520614}
0.0015 1999.0 133933 4.3588 {'f1': 0.8042394014962594} {'accuracy': 0.6989453499520614}
0.0 2000.0 134000 4.3588 {'f1': 0.8042394014962594} {'accuracy': 0.6989453499520614}

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_1069