generated_from_trainer

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bert-base-uncased-test_2_100

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

Model description

More information needed

Intended uses & limitations

More information needed

Training and evaluation data

More information needed

Training procedure

Training hyperparameters

The following hyperparameters were used during training:

Training results

Training Loss Epoch Step Validation Loss F1 Accuracy
No log 1.0 7 0.6867 {'f1': 0.6673895364597453} {'accuracy': 0.5092}
No log 2.0 14 0.6819 {'f1': 0.5501760563380282} {'accuracy': 0.5912}
No log 3.0 21 0.6808 {'f1': 0.37319468515309073} {'accuracy': 0.566}
No log 4.0 28 0.6778 {'f1': 0.3979706877113867} {'accuracy': 0.5728}
No log 5.0 35 0.6748 {'f1': 0.432258064516129} {'accuracy': 0.5776}
No log 6.0 42 0.6702 {'f1': 0.5789250952179433} {'accuracy': 0.602}
No log 7.0 49 0.6664 {'f1': 0.5185891325071497} {'accuracy': 0.596}
No log 8.0 56 0.6615 {'f1': 0.5394378966455122} {'accuracy': 0.5936}
No log 9.0 63 0.6583 {'f1': 0.5796124684077507} {'accuracy': 0.6008}
No log 10.0 70 0.6547 {'f1': 0.628030303030303} {'accuracy': 0.6072}
No log 11.0 77 0.6429 {'f1': 0.555812876331635} {'accuracy': 0.6164}
No log 12.0 84 0.6200 {'f1': 0.6544731610337972} {'accuracy': 0.6524}
No log 13.0 91 0.6054 {'f1': 0.6861480075901328} {'accuracy': 0.6692}
No log 14.0 98 0.5944 {'f1': 0.6591107236268527} {'accuracy': 0.6872}
No log 15.0 105 0.5802 {'f1': 0.6939109113199837} {'accuracy': 0.7004}
No log 16.0 112 0.5801 {'f1': 0.7122069523039612} {'accuracy': 0.7152}
No log 17.0 119 0.5862 {'f1': 0.7172413793103448} {'accuracy': 0.7212}
No log 18.0 126 0.6508 {'f1': 0.7453769559032717} {'accuracy': 0.7136}
No log 19.0 133 0.5935 {'f1': 0.7325581395348837} {'accuracy': 0.7424}
No log 20.0 140 0.6193 {'f1': 0.7265029635901777} {'accuracy': 0.7416}
No log 21.0 147 0.6967 {'f1': 0.7574221578566257} {'accuracy': 0.732}
No log 22.0 154 0.6781 {'f1': 0.7065267001369236} {'accuracy': 0.7428}
No log 23.0 161 0.6566 {'f1': 0.7692898272552784} {'accuracy': 0.7596}
No log 24.0 168 0.6656 {'f1': 0.7717265353418308} {'accuracy': 0.7636}
No log 25.0 175 0.6746 {'f1': 0.7662650602409639} {'accuracy': 0.7672}
No log 26.0 182 0.7001 {'f1': 0.7759433962264151} {'accuracy': 0.772}
No log 27.0 189 0.7292 {'f1': 0.7441063009001286} {'accuracy': 0.7612}
No log 28.0 196 0.7418 {'f1': 0.7610474631751227} {'accuracy': 0.7664}
No log 29.0 203 0.7614 {'f1': 0.751592356687898} {'accuracy': 0.766}
No log 30.0 210 0.7697 {'f1': 0.7806022682831443} {'accuracy': 0.7756}
No log 31.0 217 0.7885 {'f1': 0.7721265518622348} {'accuracy': 0.7724}
No log 32.0 224 0.8062 {'f1': 0.7642209398186316} {'accuracy': 0.7712}
No log 33.0 231 0.8301 {'f1': 0.7805456702253853} {'accuracy': 0.778}
No log 34.0 238 0.8503 {'f1': 0.7807570977917981} {'accuracy': 0.7776}
No log 35.0 245 0.9258 {'f1': 0.7845180498697432} {'accuracy': 0.7684}
No log 36.0 252 0.9121 {'f1': 0.7879472693032015} {'accuracy': 0.7748}
No log 37.0 259 0.8719 {'f1': 0.7829238824003222} {'accuracy': 0.7844}
No log 38.0 266 0.9147 {'f1': 0.7897748950782144} {'accuracy': 0.7796}
No log 39.0 273 0.8983 {'f1': 0.7862013638186923} {'accuracy': 0.7868}
No log 40.0 280 0.9294 {'f1': 0.7913779830638953} {'accuracy': 0.7832}
No log 41.0 287 0.9203 {'f1': 0.7841269841269841} {'accuracy': 0.7824}
No log 42.0 294 0.9434 {'f1': 0.7949405902644691} {'accuracy': 0.786}
No log 43.0 301 0.9415 {'f1': 0.7944465869649053} {'accuracy': 0.7868}
No log 44.0 308 0.9479 {'f1': 0.770859805167302} {'accuracy': 0.7836}
No log 45.0 315 0.9805 {'f1': 0.7955927051671733} {'accuracy': 0.7848}
No log 46.0 322 0.9753 {'f1': 0.788184998056743} {'accuracy': 0.782}
No log 47.0 329 0.9732 {'f1': 0.7798537774167345} {'accuracy': 0.7832}
No log 48.0 336 1.0218 {'f1': 0.7910163684811572} {'accuracy': 0.7804}
No log 49.0 343 1.0071 {'f1': 0.7824056052938886} {'accuracy': 0.7764}
No log 50.0 350 0.9941 {'f1': 0.7769962763756723} {'accuracy': 0.7844}
No log 51.0 357 1.1072 {'f1': 0.7849580138736765} {'accuracy': 0.7644}
No log 52.0 364 1.0659 {'f1': 0.7905048982667672} {'accuracy': 0.7776}
No log 53.0 371 1.0176 {'f1': 0.7758268681094325} {'accuracy': 0.7804}
No log 54.0 378 1.0482 {'f1': 0.7857695282289249} {'accuracy': 0.7784}
No log 55.0 385 1.2158 {'f1': 0.784452296819788} {'accuracy': 0.756}
No log 56.0 392 1.1118 {'f1': 0.7880575009214891} {'accuracy': 0.77}
No log 57.0 399 1.0318 {'f1': 0.7878308968787041} {'accuracy': 0.7852}
No log 58.0 406 1.0296 {'f1': 0.7861178369652946} {'accuracy': 0.788}
No log 59.0 413 1.1107 {'f1': 0.7899034892353377} {'accuracy': 0.7736}
No log 60.0 420 1.0667 {'f1': 0.791124713083397} {'accuracy': 0.7816}
No log 61.0 427 1.0478 {'f1': 0.7916666666666666} {'accuracy': 0.788}
No log 62.0 434 1.0506 {'f1': 0.7908625443087829} {'accuracy': 0.7876}
No log 63.0 441 1.0569 {'f1': 0.7927786499215072} {'accuracy': 0.7888}
No log 64.0 448 1.0732 {'f1': 0.7882534775888718} {'accuracy': 0.7808}
No log 65.0 455 1.0744 {'f1': 0.7902287708414115} {'accuracy': 0.7836}
No log 66.0 462 1.0650 {'f1': 0.7919463087248323} {'accuracy': 0.7892}
No log 67.0 469 1.1210 {'f1': 0.7916981132075471} {'accuracy': 0.7792}
No log 68.0 476 1.0886 {'f1': 0.7925552539744086} {'accuracy': 0.786}
No log 69.0 483 1.0712 {'f1': 0.7895372233400404} {'accuracy': 0.7908}
No log 70.0 490 1.0749 {'f1': 0.7860897695107156} {'accuracy': 0.7884}
No log 71.0 497 1.0807 {'f1': 0.7931446791550419} {'accuracy': 0.7924}
0.1431 72.0 504 1.0837 {'f1': 0.7931446791550419} {'accuracy': 0.7924}
0.1431 73.0 511 1.0897 {'f1': 0.7936758893280632} {'accuracy': 0.7912}
0.1431 74.0 518 1.0925 {'f1': 0.7952755905511811} {'accuracy': 0.792}
0.1431 75.0 525 1.1018 {'f1': 0.7951713395638628} {'accuracy': 0.7896}
0.1431 76.0 532 1.1121 {'f1': 0.7938104448742745} {'accuracy': 0.7868}
0.1431 77.0 539 1.1071 {'f1': 0.7945631067961165} {'accuracy': 0.7884}
0.1431 78.0 546 1.1149 {'f1': 0.7944250871080138} {'accuracy': 0.7876}
0.1431 79.0 553 1.1702 {'f1': 0.7919312663429211} {'accuracy': 0.7772}
0.1431 80.0 560 1.1048 {'f1': 0.7970277669143527} {'accuracy': 0.7924}
0.1431 81.0 567 1.0988 {'f1': 0.7942583732057418} {'accuracy': 0.7936}
0.1431 82.0 574 1.1094 {'f1': 0.797141722905915} {'accuracy': 0.7956}
0.1431 83.0 581 1.1293 {'f1': 0.79408330089529} {'accuracy': 0.7884}
0.1431 84.0 588 1.1591 {'f1': 0.7948229920060906} {'accuracy': 0.7844}
0.1431 85.0 595 1.1706 {'f1': 0.7921241953805376} {'accuracy': 0.7804}
0.1431 86.0 602 1.1557 {'f1': 0.792467332820907} {'accuracy': 0.784}
0.1431 87.0 609 1.1554 {'f1': 0.76732249786142} {'accuracy': 0.7824}
0.1431 88.0 616 1.1516 {'f1': 0.7946257197696737} {'accuracy': 0.786}
0.1431 89.0 623 1.2337 {'f1': 0.7969208211143696} {'accuracy': 0.7784}
0.1431 90.0 630 1.1372 {'f1': 0.7978227060653188} {'accuracy': 0.792}
0.1431 91.0 637 1.1228 {'f1': 0.7916833266693323} {'accuracy': 0.7916}
0.1431 92.0 644 1.1289 {'f1': 0.7952569169960475} {'accuracy': 0.7928}
0.1431 93.0 651 1.1409 {'f1': 0.7992187500000001} {'accuracy': 0.7944}
0.1431 94.0 658 1.1469 {'f1': 0.7989109295993777} {'accuracy': 0.7932}
0.1431 95.0 665 1.2357 {'f1': 0.7549019607843137} {'accuracy': 0.78}
0.1431 96.0 672 1.1278 {'f1': 0.789664917238595} {'accuracy': 0.7916}
0.1431 97.0 679 1.1492 {'f1': 0.8013937282229966} {'accuracy': 0.7948}
0.1431 98.0 686 1.1501 {'f1': 0.7805486284289276} {'accuracy': 0.7888}
0.1431 99.0 693 1.1785 {'f1': 0.7683807904802381} {'accuracy': 0.782}
0.1431 100.0 700 1.1602 {'f1': 0.7807708246995443} {'accuracy': 0.7884}
0.1431 101.0 707 1.1585 {'f1': 0.7963621984974298} {'accuracy': 0.794}
0.1431 102.0 714 1.2049 {'f1': 0.7948523845571537} {'accuracy': 0.7832}
0.1431 103.0 721 1.1969 {'f1': 0.7960275019098548} {'accuracy': 0.7864}
0.1431 104.0 728 1.1693 {'f1': 0.7960552268244576} {'accuracy': 0.7932}
0.1431 105.0 735 1.1664 {'f1': 0.7934739355352168} {'accuracy': 0.7924}
0.1431 106.0 742 1.1675 {'f1': 0.7937898089171975} {'accuracy': 0.7928}
0.1431 107.0 749 1.1750 {'f1': 0.7965299684542587} {'accuracy': 0.7936}
0.1431 108.0 756 1.1829 {'f1': 0.7989045383411582} {'accuracy': 0.7944}
0.1431 109.0 763 1.1870 {'f1': 0.797818465134398} {'accuracy': 0.7924}
0.1431 110.0 770 1.1873 {'f1': 0.7987519500780031} {'accuracy': 0.7936}
0.1431 111.0 777 1.1899 {'f1': 0.798443579766537} {'accuracy': 0.7928}
0.1431 112.0 784 1.2010 {'f1': 0.798151001540832} {'accuracy': 0.7904}
0.1431 113.0 791 1.1904 {'f1': 0.799532892175944} {'accuracy': 0.794}
0.1431 114.0 798 1.1816 {'f1': 0.7965299684542587} {'accuracy': 0.7936}
0.1431 115.0 805 1.1729 {'f1': 0.7906413876563132} {'accuracy': 0.7924}
0.1431 116.0 812 1.1751 {'f1': 0.7868453105968332} {'accuracy': 0.79}
0.1431 117.0 819 1.1747 {'f1': 0.7909604519774011} {'accuracy': 0.7928}
0.1431 118.0 826 1.1807 {'f1': 0.7957244655581948} {'accuracy': 0.7936}
0.1431 119.0 833 1.3983 {'f1': 0.7960199004975125} {'accuracy': 0.7704}
0.1431 120.0 840 1.3032 {'f1': 0.7992700729927008} {'accuracy': 0.78}
0.1431 121.0 847 1.2420 {'f1': 0.7653997378768019} {'accuracy': 0.7852}
0.1431 122.0 854 1.1608 {'f1': 0.7954911433172303} {'accuracy': 0.7968}
0.1431 123.0 861 1.2434 {'f1': 0.8047512991833704} {'accuracy': 0.7896}
0.1431 124.0 868 1.1561 {'f1': 0.7962662337662338} {'accuracy': 0.7992}
0.1431 125.0 875 1.1961 {'f1': 0.7776355100298763} {'accuracy': 0.7916}
0.1431 126.0 882 1.2566 {'f1': 0.802962962962963} {'accuracy': 0.7872}
0.1431 127.0 889 1.1969 {'f1': 0.8042813455657493} {'accuracy': 0.7952}
0.1431 128.0 896 1.1668 {'f1': 0.7972480777013354} {'accuracy': 0.7996}
0.1431 129.0 903 1.1762 {'f1': 0.7916152897657213} {'accuracy': 0.7972}
0.1431 130.0 910 1.1758 {'f1': 0.791307913079131} {'accuracy': 0.7964}
0.1431 131.0 917 1.1774 {'f1': 0.8007889546351085} {'accuracy': 0.798}
0.1431 132.0 924 1.2013 {'f1': 0.8047564250095894} {'accuracy': 0.7964}
0.1431 133.0 931 1.2061 {'f1': 0.805045871559633} {'accuracy': 0.796}
0.1431 134.0 938 1.1958 {'f1': 0.8041714947856314} {'accuracy': 0.7972}
0.1431 135.0 945 1.1887 {'f1': 0.8040514218932606} {'accuracy': 0.7988}
0.1431 136.0 952 1.1840 {'f1': 0.8040832351786416} {'accuracy': 0.8004}
0.1431 137.0 959 1.1836 {'f1': 0.8056648308418568} {'accuracy': 0.8024}
0.1431 138.0 966 1.1792 {'f1': 0.8033175355450237} {'accuracy': 0.8008}
0.1431 139.0 973 1.1881 {'f1': 0.8073322932917315} {'accuracy': 0.8024}
0.1431 140.0 980 1.2032 {'f1': 0.8058551617873652} {'accuracy': 0.7984}
0.1431 141.0 987 1.2021 {'f1': 0.8070987654320988} {'accuracy': 0.8}
0.1431 142.0 994 1.2005 {'f1': 0.8061895551257253} {'accuracy': 0.7996}
0.0009 143.0 1001 1.1952 {'f1': 0.8074679113185532} {'accuracy': 0.802}
0.0009 144.0 1008 1.1926 {'f1': 0.8085937499999999} {'accuracy': 0.804}
0.0009 145.0 1015 1.1915 {'f1': 0.8079780993351583} {'accuracy': 0.8036}
0.0009 146.0 1022 1.1910 {'f1': 0.8067424539396315} {'accuracy': 0.8028}
0.0009 147.0 1029 1.1865 {'f1': 0.806948282668772} {'accuracy': 0.8044}
0.0009 148.0 1036 1.1827 {'f1': 0.8025528520143598} {'accuracy': 0.802}
0.0009 149.0 1043 1.1839 {'f1': 0.8004866180048661} {'accuracy': 0.8032}
0.0009 150.0 1050 1.1840 {'f1': 0.8009708737864079} {'accuracy': 0.8032}
0.0009 151.0 1057 1.1846 {'f1': 0.8025682182985554} {'accuracy': 0.8032}
0.0009 152.0 1064 1.1869 {'f1': 0.8039840637450199} {'accuracy': 0.8032}
0.0009 153.0 1071 1.1888 {'f1': 0.8044515103338633} {'accuracy': 0.8032}
0.0009 154.0 1078 1.2019 {'f1': 0.8078124999999999} {'accuracy': 0.8032}
0.0009 155.0 1085 1.2122 {'f1': 0.8083785880527542} {'accuracy': 0.8024}
0.0009 156.0 1092 1.2193 {'f1': 0.8083462132921175} {'accuracy': 0.8016}
0.0009 157.0 1099 1.2198 {'f1': 0.8083462132921175} {'accuracy': 0.8016}
0.0009 158.0 1106 1.2121 {'f1': 0.8087261394624076} {'accuracy': 0.8036}
0.0009 159.0 1113 1.2084 {'f1': 0.8078124999999999} {'accuracy': 0.8032}
0.0009 160.0 1120 1.2091 {'f1': 0.8078124999999999} {'accuracy': 0.8032}
0.0009 161.0 1127 1.2117 {'f1': 0.8074970714564623} {'accuracy': 0.8028}
0.0009 162.0 1134 1.2270 {'f1': 0.7828668363019508} {'accuracy': 0.7952}
0.0009 163.0 1141 1.2069 {'f1': 0.8028503562945369} {'accuracy': 0.8008}
0.0009 164.0 1148 1.4732 {'f1': 0.8007054673721341} {'accuracy': 0.774}
0.0009 165.0 1155 1.2911 {'f1': 0.8055451479955038} {'accuracy': 0.7924}
0.0009 166.0 1162 1.2061 {'f1': 0.8075709779179809} {'accuracy': 0.8048}
0.0009 167.0 1169 1.2534 {'f1': 0.8086070215175539} {'accuracy': 0.7972}
0.0009 168.0 1176 1.2814 {'f1': 0.8092744951383695} {'accuracy': 0.796}
0.0009 169.0 1183 1.2533 {'f1': 0.8111361926260346} {'accuracy': 0.7992}
0.0009 170.0 1190 1.2007 {'f1': 0.8126959247648903} {'accuracy': 0.8088}
0.0009 171.0 1197 1.1935 {'f1': 0.8106180665610143} {'accuracy': 0.8088}
0.0009 172.0 1204 1.1932 {'f1': 0.8079522862823061} {'accuracy': 0.8068}
0.0009 173.0 1211 1.1938 {'f1': 0.8079522862823061} {'accuracy': 0.8068}
0.0009 174.0 1218 1.1952 {'f1': 0.8095238095238094} {'accuracy': 0.808}
0.0009 175.0 1225 1.1973 {'f1': 0.8118577075098814} {'accuracy': 0.8096}
0.0009 176.0 1232 1.2001 {'f1': 0.8123028391167193} {'accuracy': 0.8096}
0.0009 177.0 1239 1.2003 {'f1': 0.8126232741617356} {'accuracy': 0.81}
0.0009 178.0 1246 1.1996 {'f1': 0.8104678826328311} {'accuracy': 0.8088}
0.0009 179.0 1253 1.1999 {'f1': 0.8095238095238094} {'accuracy': 0.808}
0.0009 180.0 1260 1.2009 {'f1': 0.8104678826328311} {'accuracy': 0.8088}
0.0009 181.0 1267 1.2028 {'f1': 0.8126482213438735} {'accuracy': 0.8104}
0.0009 182.0 1274 1.2050 {'f1': 0.8130914826498422} {'accuracy': 0.8104}
0.0009 183.0 1281 1.2959 {'f1': 0.8094170403587443} {'accuracy': 0.796}
0.0009 184.0 1288 1.4564 {'f1': 0.8015647226173542} {'accuracy': 0.7768}
0.0009 185.0 1295 1.2213 {'f1': 0.8090154211150652} {'accuracy': 0.8068}
0.0009 186.0 1302 1.2472 {'f1': 0.7836355967946014} {'accuracy': 0.7948}
0.0009 187.0 1309 1.2286 {'f1': 0.8066561014263074} {'accuracy': 0.8048}
0.0009 188.0 1316 1.2583 {'f1': 0.8121866563825684} {'accuracy': 0.8052}
0.0009 189.0 1323 1.2744 {'f1': 0.8105423987776929} {'accuracy': 0.8016}
0.0009 190.0 1330 1.2877 {'f1': 0.8078967350037963} {'accuracy': 0.7976}
0.0009 191.0 1337 1.2626 {'f1': 0.8108317214700194} {'accuracy': 0.8044}
0.0009 192.0 1344 1.2989 {'f1': 0.7748058671268335} {'accuracy': 0.7912}
0.0009 193.0 1351 1.2673 {'f1': 0.7831174258253238} {'accuracy': 0.7924}
0.0009 194.0 1358 1.2525 {'f1': 0.8090332805071315} {'accuracy': 0.8072}
0.0009 195.0 1365 1.2736 {'f1': 0.810077519379845} {'accuracy': 0.804}
0.0009 196.0 1372 1.3521 {'f1': 0.8102297998517419} {'accuracy': 0.7952}
0.0009 197.0 1379 1.3654 {'f1': 0.8086828550404709} {'accuracy': 0.792}
0.0009 198.0 1386 1.3538 {'f1': 0.8093126385809312} {'accuracy': 0.7936}
0.0009 199.0 1393 1.2624 {'f1': 0.8131782945736433} {'accuracy': 0.8072}
0.0009 200.0 1400 1.2467 {'f1': 0.7957166392092258} {'accuracy': 0.8016}
0.0009 201.0 1407 1.2774 {'f1': 0.7833474936278675} {'accuracy': 0.796}
0.0009 202.0 1414 1.2753 {'f1': 0.7833827893175075} {'accuracy': 0.7956}
0.0009 203.0 1421 1.2851 {'f1': 0.8121398386477141} {'accuracy': 0.8044}
0.0009 204.0 1428 1.4365 {'f1': 0.8037585833032164} {'accuracy': 0.7828}
0.0009 205.0 1435 1.4102 {'f1': 0.8037997807818781} {'accuracy': 0.7852}
0.0009 206.0 1442 1.3754 {'f1': 0.8053293856402663} {'accuracy': 0.7896}
0.0009 207.0 1449 1.3527 {'f1': 0.8046407185628742} {'accuracy': 0.7912}
0.0009 208.0 1456 1.3362 {'f1': 0.8088955898982284} {'accuracy': 0.7972}
0.0009 209.0 1463 1.3206 {'f1': 0.8138561096307575} {'accuracy': 0.8044}
0.0009 210.0 1470 1.3094 {'f1': 0.8134814247414783} {'accuracy': 0.8052}
0.0009 211.0 1477 1.3024 {'f1': 0.813389765294344} {'accuracy': 0.806}
0.0009 212.0 1484 1.2958 {'f1': 0.8108317214700194} {'accuracy': 0.8044}
0.0009 213.0 1491 1.2930 {'f1': 0.8102444703143191} {'accuracy': 0.8044}
0.0009 214.0 1498 1.2977 {'f1': 0.8108317214700194} {'accuracy': 0.8044}
0.0003 215.0 1505 1.2979 {'f1': 0.8109992254066616} {'accuracy': 0.8048}
0.0003 216.0 1512 1.3123 {'f1': 0.8141321044546852} {'accuracy': 0.8064}
0.0003 217.0 1519 1.3245 {'f1': 0.8129770992366412} {'accuracy': 0.804}
0.0003 218.0 1526 1.3279 {'f1': 0.8126669210225105} {'accuracy': 0.8036}
0.0003 219.0 1533 1.3249 {'f1': 0.813287514318442} {'accuracy': 0.8044}
0.0003 220.0 1540 1.3202 {'f1': 0.8147013782542114} {'accuracy': 0.8064}
0.0003 221.0 1547 1.3125 {'f1': 0.8112480739599385} {'accuracy': 0.804}
0.0003 222.0 1554 1.3040 {'f1': 0.8105385509492445} {'accuracy': 0.8044}
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0.0003 228.0 1596 1.2721 {'f1': 0.7967145790554415} {'accuracy': 0.802}
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0.0003 236.0 1652 1.2803 {'f1': 0.8068362480127186} {'accuracy': 0.8056}
0.0003 237.0 1659 1.2827 {'f1': 0.8076009501187648} {'accuracy': 0.8056}
0.0003 238.0 1666 1.2816 {'f1': 0.8071570576540756} {'accuracy': 0.806}
0.0003 239.0 1673 1.2808 {'f1': 0.8068635275339185} {'accuracy': 0.8064}
0.0003 240.0 1680 1.2807 {'f1': 0.8065547561950439} {'accuracy': 0.8064}
0.0003 241.0 1687 1.2794 {'f1': 0.8032193158953722} {'accuracy': 0.8044}
0.0003 242.0 1694 1.2994 {'f1': 0.791578947368421} {'accuracy': 0.802}
0.0003 243.0 1701 1.3223 {'f1': 0.7840616966580977} {'accuracy': 0.7984}
0.0003 244.0 1708 1.2878 {'f1': 0.7956810631229236} {'accuracy': 0.8032}
0.0003 245.0 1715 1.2761 {'f1': 0.8040567951318459} {'accuracy': 0.8068}
0.0003 246.0 1722 1.2763 {'f1': 0.8051323175621492} {'accuracy': 0.8056}
0.0003 247.0 1729 1.2789 {'f1': 0.810207336523126} {'accuracy': 0.8096}
0.0003 248.0 1736 1.2818 {'f1': 0.8109393579072532} {'accuracy': 0.8092}
0.0003 249.0 1743 1.2847 {'f1': 0.8138801261829653} {'accuracy': 0.8112}
0.0003 250.0 1750 1.2864 {'f1': 0.8140267927501971} {'accuracy': 0.8112}
0.0003 251.0 1757 1.2869 {'f1': 0.8140267927501971} {'accuracy': 0.8112}
0.0003 252.0 1764 1.2863 {'f1': 0.8132649032767469} {'accuracy': 0.8108}
0.0003 253.0 1771 1.2859 {'f1': 0.8117088607594937} {'accuracy': 0.8096}
0.0003 254.0 1778 1.2860 {'f1': 0.811089108910891} {'accuracy': 0.8092}
0.0003 255.0 1785 1.2867 {'f1': 0.81203007518797} {'accuracy': 0.81}
0.0003 256.0 1792 1.2884 {'f1': 0.8132649032767469} {'accuracy': 0.8108}
0.0003 257.0 1799 1.2988 {'f1': 0.8167252833137943} {'accuracy': 0.8124}
0.0003 258.0 1806 1.3067 {'f1': 0.8163424124513619} {'accuracy': 0.8112}
0.0003 259.0 1813 1.2974 {'f1': 0.8155111633372502} {'accuracy': 0.8116}
0.0003 260.0 1820 1.2927 {'f1': 0.8144654088050315} {'accuracy': 0.8112}
0.0003 261.0 1827 1.2901 {'f1': 0.8127962085308058} {'accuracy': 0.8104}
0.0003 262.0 1834 1.2891 {'f1': 0.8126732673267326} {'accuracy': 0.8108}
0.0003 263.0 1841 1.2890 {'f1': 0.8107893692978976} {'accuracy': 0.8092}
0.0003 264.0 1848 1.2912 {'f1': 0.8127962085308058} {'accuracy': 0.8104}
0.0003 265.0 1855 1.2928 {'f1': 0.8142011834319528} {'accuracy': 0.8116}
0.0003 266.0 1862 1.2935 {'f1': 0.8138801261829653} {'accuracy': 0.8112}
0.0003 267.0 1869 1.2941 {'f1': 0.814814814814815} {'accuracy': 0.812}
0.0003 268.0 1876 1.2942 {'f1': 0.8138801261829653} {'accuracy': 0.8112}
0.0003 269.0 1883 1.2951 {'f1': 0.8144938952343442} {'accuracy': 0.8116}
0.0003 270.0 1890 1.2983 {'f1': 0.8141453831041258} {'accuracy': 0.8108}
0.0003 271.0 1897 1.3002 {'f1': 0.8142913231252454} {'accuracy': 0.8108}
0.0003 272.0 1904 1.3017 {'f1': 0.8156862745098038} {'accuracy': 0.812}
0.0003 273.0 1911 1.3045 {'f1': 0.8161189358372457} {'accuracy': 0.812}
0.0003 274.0 1918 1.3077 {'f1': 0.8175068386088317} {'accuracy': 0.8132}
0.0003 275.0 1925 1.3098 {'f1': 0.8173302107728336} {'accuracy': 0.8128}
0.0003 276.0 1932 1.3145 {'f1': 0.8163424124513619} {'accuracy': 0.8112}
0.0003 277.0 1939 1.3161 {'f1': 0.8168028004667445} {'accuracy': 0.8116}
0.0003 278.0 1946 1.3159 {'f1': 0.8163424124513619} {'accuracy': 0.8112}
0.0003 279.0 1953 1.3156 {'f1': 0.8166601790579991} {'accuracy': 0.8116}
0.0003 280.0 1960 1.3118 {'f1': 0.8170113148653921} {'accuracy': 0.8124}
0.0003 281.0 1967 1.3088 {'f1': 0.8161189358372457} {'accuracy': 0.812}
0.0003 282.0 1974 1.3077 {'f1': 0.8145825166601333} {'accuracy': 0.8108}
0.0003 283.0 1981 1.3072 {'f1': 0.8149019607843137} {'accuracy': 0.8112}
0.0003 284.0 1988 1.3075 {'f1': 0.8149019607843137} {'accuracy': 0.8112}
0.0003 285.0 1995 1.3084 {'f1': 0.8149019607843137} {'accuracy': 0.8112}
0.0001 286.0 2002 1.3097 {'f1': 0.8147277712495105} {'accuracy': 0.8108}
0.0001 287.0 2009 1.3106 {'f1': 0.815655577299413} {'accuracy': 0.8116}
0.0001 288.0 2016 1.3076 {'f1': 0.8150765606595994} {'accuracy': 0.8116}
0.0001 289.0 2023 1.3055 {'f1': 0.8154269972451791} {'accuracy': 0.8124}
0.0001 290.0 2030 1.3025 {'f1': 0.8145224940805051} {'accuracy': 0.812}
0.0001 291.0 2037 1.3139 {'f1': 0.8165819319515056} {'accuracy': 0.8124}
0.0001 292.0 2044 1.3268 {'f1': 0.8170542635658915} {'accuracy': 0.8112}
0.0001 293.0 2051 1.3310 {'f1': 0.8170212765957446} {'accuracy': 0.8108}
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0.0001 298.0 2086 1.3036 {'f1': 0.8156028368794326} {'accuracy': 0.8128}
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0.0 443.0 3101 1.3247 {'f1': 0.8144044321329641} {'accuracy': 0.8124}
0.0 444.0 3108 1.3250 {'f1': 0.8144044321329641} {'accuracy': 0.8124}
0.0 445.0 3115 1.3254 {'f1': 0.8153420324238829} {'accuracy': 0.8132}
0.0 446.0 3122 1.3254 {'f1': 0.8148734177215189} {'accuracy': 0.8128}
0.0 447.0 3129 1.3257 {'f1': 0.8153420324238829} {'accuracy': 0.8132}
0.0 448.0 3136 1.3258 {'f1': 0.8153420324238829} {'accuracy': 0.8132}
0.0 449.0 3143 1.3260 {'f1': 0.8153420324238829} {'accuracy': 0.8132}
0.0 450.0 3150 1.3264 {'f1': 0.8153420324238829} {'accuracy': 0.8132}
0.0 451.0 3157 1.3270 {'f1': 0.815955766192733} {'accuracy': 0.8136}
0.0 452.0 3164 1.3273 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 453.0 3171 1.3276 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 454.0 3178 1.3277 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 455.0 3185 1.3278 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 456.0 3192 1.3279 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 457.0 3199 1.3283 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 458.0 3206 1.3285 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 459.0 3213 1.3288 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 460.0 3220 1.3290 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 461.0 3227 1.3291 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 462.0 3234 1.3291 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 463.0 3241 1.3296 {'f1': 0.8153117600631413} {'accuracy': 0.8128}
0.0 464.0 3248 1.3298 {'f1': 0.8153117600631413} {'accuracy': 0.8128}
0.0 465.0 3255 1.3297 {'f1': 0.8153117600631413} {'accuracy': 0.8128}
0.0 466.0 3262 1.3295 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 467.0 3269 1.3298 {'f1': 0.8156336360047375} {'accuracy': 0.8132}
0.0 468.0 3276 1.3301 {'f1': 0.8153117600631413} {'accuracy': 0.8128}
0.0 469.0 3283 1.3306 {'f1': 0.8153117600631413} {'accuracy': 0.8128}
0.0 470.0 3290 1.3309 {'f1': 0.8153117600631413} {'accuracy': 0.8128}
0.0 471.0 3297 1.3321 {'f1': 0.8162460567823343} {'accuracy': 0.8136}
0.0 472.0 3304 1.3328 {'f1': 0.8167126527394561} {'accuracy': 0.814}
0.0 473.0 3311 1.3333 {'f1': 0.8176447420244192} {'accuracy': 0.8148}
0.0 474.0 3318 1.3335 {'f1': 0.8176447420244192} {'accuracy': 0.8148}
0.0 475.0 3325 1.3335 {'f1': 0.8176447420244192} {'accuracy': 0.8148}
0.0 476.0 3332 1.3336 {'f1': 0.8176447420244192} {'accuracy': 0.8148}
0.0 477.0 3339 1.3336 {'f1': 0.8176447420244192} {'accuracy': 0.8148}
0.0 478.0 3346 1.3337 {'f1': 0.8176447420244192} {'accuracy': 0.8148}
0.0 479.0 3353 1.3335 {'f1': 0.8167126527394561} {'accuracy': 0.814}
0.0 480.0 3360 1.3334 {'f1': 0.8167126527394561} {'accuracy': 0.814}
0.0 481.0 3367 1.3336 {'f1': 0.8167126527394561} {'accuracy': 0.814}
0.0 482.0 3374 1.3336 {'f1': 0.8171788810086682} {'accuracy': 0.8144}
0.0 483.0 3381 1.3534 {'f1': 0.8176538908246225} {'accuracy': 0.8116}
0.0 484.0 3388 1.3670 {'f1': 0.8195836545875097} {'accuracy': 0.8128}
0.0 485.0 3395 1.3735 {'f1': 0.8201383551114528} {'accuracy': 0.8128}
0.0 486.0 3402 1.3764 {'f1': 0.8216340621403913} {'accuracy': 0.814}
0.0 487.0 3409 1.3759 {'f1': 0.8216340621403913} {'accuracy': 0.814}
0.0 488.0 3416 1.3750 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 489.0 3423 1.3743 {'f1': 0.8207293666026871} {'accuracy': 0.8132}
0.0 490.0 3430 1.3739 {'f1': 0.8207293666026871} {'accuracy': 0.8132}
0.0 491.0 3437 1.3746 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 492.0 3444 1.3754 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 493.0 3451 1.3755 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 494.0 3458 1.3754 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 495.0 3465 1.3753 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 496.0 3472 1.3751 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 497.0 3479 1.3749 {'f1': 0.8211818879508825} {'accuracy': 0.8136}
0.0 498.0 3486 1.3746 {'f1': 0.8207293666026871} {'accuracy': 0.8132}
0.0 499.0 3493 1.3743 {'f1': 0.8207293666026871} {'accuracy': 0.8132}
0.0 500.0 3500 1.3742 {'f1': 0.8207293666026871} {'accuracy': 0.8132}

Framework versions