[
    {
        "loss": 0.7143,
        "learning_rate": 7.2e-05,
        "epoch": 0.02,
        "step": 1
    },
    {
        "loss": 0.6911,
        "learning_rate": 7.2e-05,
        "epoch": 0.04,
        "step": 2
    },
    {
        "loss": 0.6963,
        "learning_rate": 7.2e-05,
        "epoch": 0.05,
        "step": 3
    },
    {
        "loss": 0.678,
        "learning_rate": 7.2e-05,
        "epoch": 0.07,
        "step": 4
    },
    {
        "loss": 0.6763,
        "learning_rate": 7.2e-05,
        "epoch": 0.09,
        "step": 5
    },
    {
        "loss": 0.6766,
        "learning_rate": 7.2e-05,
        "epoch": 0.11,
        "step": 6
    },
    {
        "loss": 0.6475,
        "learning_rate": 7.2e-05,
        "epoch": 0.12,
        "step": 7
    },
    {
        "loss": 0.6429,
        "learning_rate": 7.2e-05,
        "epoch": 0.14,
        "step": 8
    },
    {
        "loss": 0.6151,
        "learning_rate": 7.2e-05,
        "epoch": 0.16,
        "step": 9
    },
    {
        "loss": 0.6278,
        "learning_rate": 7.2e-05,
        "epoch": 0.18,
        "step": 10
    },
    {
        "loss": 0.6226,
        "learning_rate": 7.2e-05,
        "epoch": 0.19,
        "step": 11
    },
    {
        "loss": 0.6017,
        "learning_rate": 7.2e-05,
        "epoch": 0.21,
        "step": 12
    },
    {
        "loss": 0.6445,
        "learning_rate": 7.2e-05,
        "epoch": 0.23,
        "step": 13
    },
    {
        "loss": 0.5827,
        "learning_rate": 7.2e-05,
        "epoch": 0.25,
        "step": 14
    },
    {
        "loss": 0.5437,
        "learning_rate": 7.2e-05,
        "epoch": 0.26,
        "step": 15
    },
    {
        "loss": 0.5466,
        "learning_rate": 7.2e-05,
        "epoch": 0.28,
        "step": 16
    },
    {
        "loss": 0.5452,
        "learning_rate": 7.2e-05,
        "epoch": 0.3,
        "step": 17
    },
    {
        "loss": 0.5531,
        "learning_rate": 7.2e-05,
        "epoch": 0.32,
        "step": 18
    },
    {
        "loss": 0.5615,
        "learning_rate": 7.2e-05,
        "epoch": 0.33,
        "step": 19
    },
    {
        "loss": 0.5586,
        "learning_rate": 7.2e-05,
        "epoch": 0.35,
        "step": 20
    },
    {
        "loss": 0.5116,
        "learning_rate": 7.2e-05,
        "epoch": 0.37,
        "step": 21
    },
    {
        "loss": 0.4264,
        "learning_rate": 7.2e-05,
        "epoch": 0.39,
        "step": 22
    },
    {
        "loss": 0.3866,
        "learning_rate": 7.2e-05,
        "epoch": 0.4,
        "step": 23
    },
    {
        "loss": 0.5063,
        "learning_rate": 7.2e-05,
        "epoch": 0.42,
        "step": 24
    },
    {
        "loss": 0.4082,
        "learning_rate": 7.2e-05,
        "epoch": 0.44,
        "step": 25
    },
    {
        "eval_code_easy_loss": 0.4812281131744385,
        "eval_code_easy_score": -0.14910461008548737,
        "eval_code_easy_brier_score": 0.14910461008548737,
        "eval_code_easy_average_probability": 0.6539512872695923,
        "eval_code_easy_accuracy": 0.85,
        "eval_code_easy_probabilities": [
            0.7876701354980469,
            0.7523844242095947,
            0.6472867131233215,
            0.7906888723373413,
            0.8586155772209167,
            0.6918468475341797,
            0.4946542978286743,
            0.578050434589386,
            0.5266337990760803,
            0.5107197761535645,
            0.505793035030365,
            0.45479127764701843,
            0.4748489260673523,
            0.5174643397331238,
            0.4289233088493347,
            0.5851827263832092,
            0.8242431879043579,
            0.9364657402038574,
            0.5783424377441406,
            0.48775342106819153,
            0.4637766480445862,
            0.8675320148468018,
            0.7406874299049377,
            0.7409279346466064,
            0.7196134924888611,
            0.6729203462600708,
            0.7667352557182312,
            0.7618107795715332,
            0.5047318935394287,
            0.8554519414901733,
            0.48701024055480957,
            0.5184937119483948,
            0.26061391830444336,
            0.6388080716133118,
            0.557035505771637,
            0.541324257850647,
            0.7926197052001953,
            0.9460112452507019,
            0.548197865486145,
            0.7201337814331055,
            0.7818894982337952,
            0.6181257367134094,
            0.6234219670295715,
            0.6032276749610901,
            0.5777942538261414,
            0.7809272408485413,
            0.41414424777030945,
            0.5810375809669495,
            0.5093526244163513,
            0.5954176783561707,
            0.5138558745384216,
            0.43075305223464966,
            0.6626322865486145,
            0.6255874037742615,
            0.7210639119148254,
            0.9159994125366211,
            0.8485010266304016,
            0.8202032446861267,
            0.5092943906784058,
            0.8338488936424255,
            0.5957618355751038,
            0.6853424906730652,
            0.6718733310699463,
            0.9674582481384277,
            0.9621556401252747,
            0.9909061193466187,
            0.5818647742271423,
            0.5197274088859558,
            0.5295705795288086,
            0.5335188508033752,
            0.35347408056259155,
            0.20989884436130524,
            0.8785598278045654,
            0.9439873695373535,
            0.8205457329750061,
            0.5045193433761597,
            0.5271017551422119,
            0.7975461483001709,
            0.5877244472503662,
            0.5780063271522522,
            0.4087151885032654,
            0.502793550491333,
            0.5167631506919861,
            0.5050711035728455,
            0.6043635010719299,
            0.6559382677078247,
            0.7178013920783997,
            0.6761601567268372,
            0.4603518843650818,
            0.4613737463951111,
            0.8092925548553467,
            0.5021629929542542,
            0.8891451358795166,
            0.8492684960365295,
            0.8078585863113403,
            0.7930970191955566,
            0.9665018916130066,
            0.920259416103363,
            0.9725727438926697,
            0.6322199702262878
        ],
        "eval_code_easy_runtime": 12.1001,
        "eval_code_easy_samples_per_second": 8.264,
        "eval_code_easy_steps_per_second": 0.165,
        "epoch": 0.44,
        "step": 25
    },
    {
        "eval_code_hard_loss": 0.6784273386001587,
        "eval_code_hard_score": -0.23437322676181793,
        "eval_code_hard_brier_score": 0.23437322676181793,
        "eval_code_hard_average_probability": 0.5313071608543396,
        "eval_code_hard_accuracy": 0.63,
        "eval_code_hard_probabilities": [
            0.6153736114501953,
            0.5013247132301331,
            0.5044454336166382,
            0.9211879968643188,
            0.8884113430976868,
            0.9285586476325989,
            0.4261794984340668,
            0.4360635578632355,
            0.5060375928878784,
            0.4633253514766693,
            0.49218645691871643,
            0.5567600727081299,
            0.878082811832428,
            0.8190033435821533,
            0.8284511566162109,
            0.5461653470993042,
            0.5189316868782043,
            0.535224974155426,
            0.42352545261383057,
            0.37337490916252136,
            0.3578466475009918,
            0.5396072268486023,
            0.5384335517883301,
            0.5416436195373535,
            0.4356071949005127,
            0.5550840497016907,
            0.38927942514419556,
            0.19190631806850433,
            0.525556743144989,
            0.563071072101593,
            0.5183289647102356,
            0.5080891847610474,
            0.4980936646461487,
            0.4459080696105957,
            0.4500540792942047,
            0.44474658370018005,
            0.35595303773880005,
            0.3355133831501007,
            0.7131393551826477,
            0.5476568937301636,
            0.6050811409950256,
            0.6322606801986694,
            0.5295588374137878,
            0.5178883075714111,
            0.5216538906097412,
            0.6891106367111206,
            0.4794466197490692,
            0.5025456547737122,
            0.7308195233345032,
            0.37424957752227783,
            0.37053611874580383,
            0.5303871631622314,
            0.5796085000038147,
            0.7150017619132996,
            0.4277779161930084,
            0.4290866553783417,
            0.430403470993042,
            0.5324957370758057,
            0.5010586380958557,
            0.520031750202179,
            0.6008161902427673,
            0.5889564156532288,
            0.5865479111671448,
            0.5397530794143677,
            0.5804182887077332,
            0.44839367270469666,
            0.5159912109375,
            0.7570854425430298,
            0.49450379610061646,
            0.6515185236930847,
            0.6266943216323853,
            0.4965268075466156,
            0.5120733976364136,
            0.540576696395874,
            0.5366629958152771,
            0.4482656717300415,
            0.46240511536598206,
            0.5012778639793396,
            0.4999728500843048,
            0.4921656548976898,
            0.5284487009048462,
            0.5068923234939575,
            0.46083176136016846,
            0.5137518644332886,
            0.5790409445762634,
            0.515843391418457,
            0.542677640914917,
            0.5102853178977966,
            0.4863445460796356,
            0.49948781728744507,
            0.5162002444267273,
            0.5039041042327881,
            0.4971469044685364,
            0.4223201274871826,
            0.4179053008556366,
            0.43632903695106506,
            0.5268281102180481,
            0.5249642729759216,
            0.4914223849773407,
            0.532348096370697
        ],
        "eval_code_hard_runtime": 53.2874,
        "eval_code_hard_samples_per_second": 1.877,
        "eval_code_hard_steps_per_second": 0.038,
        "epoch": 0.44,
        "step": 25
    },
    {
        "loss": 0.4493,
        "learning_rate": 7.2e-05,
        "epoch": 0.46,
        "step": 26
    },
    {
        "loss": 0.4695,
        "learning_rate": 7.2e-05,
        "epoch": 0.47,
        "step": 27
    },
    {
        "loss": 0.3858,
        "learning_rate": 7.2e-05,
        "epoch": 0.49,
        "step": 28
    },
    {
        "loss": 0.3683,
        "learning_rate": 7.2e-05,
        "epoch": 0.51,
        "step": 29
    },
    {
        "loss": 0.4011,
        "learning_rate": 7.2e-05,
        "epoch": 0.53,
        "step": 30
    },
    {
        "loss": 0.346,
        "learning_rate": 7.2e-05,
        "epoch": 0.54,
        "step": 31
    },
    {
        "loss": 0.2892,
        "learning_rate": 7.2e-05,
        "epoch": 0.56,
        "step": 32
    },
    {
        "loss": 0.4798,
        "learning_rate": 7.2e-05,
        "epoch": 0.58,
        "step": 33
    },
    {
        "loss": 0.3073,
        "learning_rate": 7.2e-05,
        "epoch": 0.6,
        "step": 34
    },
    {
        "loss": 0.3376,
        "learning_rate": 7.2e-05,
        "epoch": 0.61,
        "step": 35
    },
    {
        "loss": 0.2565,
        "learning_rate": 7.2e-05,
        "epoch": 0.63,
        "step": 36
    },
    {
        "loss": 0.1994,
        "learning_rate": 7.2e-05,
        "epoch": 0.65,
        "step": 37
    },
    {
        "loss": 0.3296,
        "learning_rate": 7.2e-05,
        "epoch": 0.67,
        "step": 38
    },
    {
        "loss": 0.2029,
        "learning_rate": 7.2e-05,
        "epoch": 0.68,
        "step": 39
    },
    {
        "loss": 0.2739,
        "learning_rate": 7.2e-05,
        "epoch": 0.7,
        "step": 40
    },
    {
        "loss": 0.1792,
        "learning_rate": 7.2e-05,
        "epoch": 0.72,
        "step": 41
    },
    {
        "loss": 0.1962,
        "learning_rate": 7.2e-05,
        "epoch": 0.74,
        "step": 42
    },
    {
        "loss": 0.2281,
        "learning_rate": 7.2e-05,
        "epoch": 0.75,
        "step": 43
    },
    {
        "loss": 0.1416,
        "learning_rate": 7.2e-05,
        "epoch": 0.77,
        "step": 44
    },
    {
        "loss": 0.2981,
        "learning_rate": 7.2e-05,
        "epoch": 0.79,
        "step": 45
    },
    {
        "loss": 0.2767,
        "learning_rate": 7.2e-05,
        "epoch": 0.81,
        "step": 46
    },
    {
        "loss": 0.2888,
        "learning_rate": 7.2e-05,
        "epoch": 0.82,
        "step": 47
    },
    {
        "loss": 0.3354,
        "learning_rate": 7.2e-05,
        "epoch": 0.84,
        "step": 48
    },
    {
        "loss": 0.2017,
        "learning_rate": 7.2e-05,
        "epoch": 0.86,
        "step": 49
    },
    {
        "loss": 0.1569,
        "learning_rate": 7.2e-05,
        "epoch": 0.88,
        "step": 50
    },
    {
        "eval_code_easy_loss": 0.366973876953125,
        "eval_code_easy_score": -0.11782870441675186,
        "eval_code_easy_brier_score": 0.11782870441675186,
        "eval_code_easy_average_probability": 0.7787162065505981,
        "eval_code_easy_accuracy": 0.82,
        "eval_code_easy_probabilities": [
            0.9949461817741394,
            0.9871755242347717,
            0.9638071060180664,
            0.9957897067070007,
            0.9965255856513977,
            0.9852939248085022,
            0.6930150985717773,
            0.9989522695541382,
            0.8558874130249023,
            0.4613070785999298,
            0.510718822479248,
            0.2324236035346985,
            0.3973901569843292,
            0.7853201031684875,
            0.5421555042266846,
            0.7354709506034851,
            0.9784907698631287,
            0.9970309734344482,
            0.5461677312850952,
            0.41464078426361084,
            0.30067187547683716,
            0.9925328493118286,
            0.9674832224845886,
            0.9843401908874512,
            0.9914712309837341,
            0.9825579524040222,
            0.9267136454582214,
            0.9984757304191589,
            0.9873777031898499,
            0.9998621940612793,
            0.47989073395729065,
            0.6140918731689453,
            0.39963647723197937,
            0.7302553653717041,
            0.6465033292770386,
            0.5506258606910706,
            0.9697403311729431,
            0.961764395236969,
            0.4946594834327698,
            0.8810425400733948,
            0.8602923154830933,
            0.7874042987823486,
            0.9162008166313171,
            0.9948663711547852,
            0.9439269304275513,
            0.9370085000991821,
            0.34556975960731506,
            0.10199112445116043,
            0.6533010005950928,
            0.9573982954025269,
            0.7248471975326538,
            0.2611381411552429,
            0.9998348951339722,
            0.9983940720558167,
            0.9555704593658447,
            0.999995231628418,
            0.999896764755249,
            0.9813823699951172,
            0.5570517778396606,
            0.9944754242897034,
            0.6928525567054749,
            0.9708505272865295,
            0.9566367268562317,
            0.999937891960144,
            0.9999886751174927,
            0.9999959468841553,
            0.9741113781929016,
            0.7828025221824646,
            0.8869524002075195,
            0.6031803488731384,
            0.13089396059513092,
            0.015088181011378765,
            0.9989626407623291,
            0.9993138313293457,
            0.9666383862495422,
            0.7539190649986267,
            0.6800207495689392,
            0.7904426455497742,
            0.9921445250511169,
            0.8796939849853516,
            0.9624642133712769,
            0.48169296979904175,
            0.5490749478340149,
            0.5619942545890808,
            0.7675090432167053,
            0.7946746349334717,
            0.8194403648376465,
            0.787605881690979,
            0.2022314816713333,
            0.3003339469432831,
            0.999944806098938,
            0.3906439542770386,
            0.9998724460601807,
            0.9990270137786865,
            0.9992762207984924,
            0.9981435537338257,
            0.9994109869003296,
            0.9930939674377441,
            0.9995924830436707,
            0.2884075939655304
        ],
        "eval_code_easy_runtime": 12.0912,
        "eval_code_easy_samples_per_second": 8.27,
        "eval_code_easy_steps_per_second": 0.165,
        "epoch": 0.88,
        "step": 50
    },
    {
        "eval_code_hard_loss": 0.7648758888244629,
        "eval_code_hard_score": -0.2455763965845108,
        "eval_code_hard_brier_score": 0.2455763965845108,
        "eval_code_hard_average_probability": 0.5492634773254395,
        "eval_code_hard_accuracy": 0.58,
        "eval_code_hard_probabilities": [
            0.9692575335502625,
            0.5152681469917297,
            0.5391058921813965,
            0.9931036829948425,
            0.9909272193908691,
            0.9973450303077698,
            0.37631839513778687,
            0.33356037735939026,
            0.5611117482185364,
            0.4919166564941406,
            0.4896278977394104,
            0.546688973903656,
            0.9802632927894592,
            0.9941868782043457,
            0.9953175783157349,
            0.5917196869850159,
            0.556675374507904,
            0.5831913352012634,
            0.7293359041213989,
            0.47196894884109497,
            0.4489763081073761,
            0.768726646900177,
            0.5400140285491943,
            0.6983548998832703,
            0.38701897859573364,
            0.6672759056091309,
            0.38983210921287537,
            0.005684987176209688,
            0.6010024547576904,
            0.6203393936157227,
            0.590334415435791,
            0.5500776767730713,
            0.4848686158657074,
            0.49481847882270813,
            0.4460141360759735,
            0.41459348797798157,
            0.2456727772951126,
            0.24025699496269226,
            0.5689725875854492,
            0.4383637607097626,
            0.5424249172210693,
            0.4941108524799347,
            0.5239763855934143,
            0.4846762716770172,
            0.4753747582435608,
            0.9676743149757385,
            0.40851080417633057,
            0.4941249489784241,
            0.8557487726211548,
            0.8221828937530518,
            0.8013899922370911,
            0.49702978134155273,
            0.3039790391921997,
            0.30129650235176086,
            0.02055172249674797,
            0.021210504695773125,
            0.021720753982663155,
            0.575912594795227,
            0.5162267088890076,
            0.5338138341903687,
            0.8233920335769653,
            0.8342075347900391,
            0.8165725469589233,
            0.6269811391830444,
            0.6718840599060059,
            0.5006963014602661,
            0.3764708340167999,
            0.48138299584388733,
            0.33396115899086,
            0.749821126461029,
            0.6757022142410278,
            0.48911863565444946,
            0.5064474940299988,
            0.62013179063797,
            0.5993181467056274,
            0.4782550632953644,
            0.4940183758735657,
            0.5602287650108337,
            0.5086959004402161,
            0.46642473340034485,
            0.5594733953475952,
            0.5183232426643372,
            0.5857313275337219,
            0.5656166076660156,
            0.5952458381652832,
            0.5976989269256592,
            0.5781928300857544,
            0.48465627431869507,
            0.5290895700454712,
            0.5022053718566895,
            0.47955581545829773,
            0.465986043214798,
            0.46290040016174316,
            0.33050066232681274,
            0.34588003158569336,
            0.387125700712204,
            0.6185724139213562,
            0.683625340461731,
            0.32840457558631897,
            0.723832905292511
        ],
        "eval_code_hard_runtime": 53.3211,
        "eval_code_hard_samples_per_second": 1.875,
        "eval_code_hard_steps_per_second": 0.038,
        "epoch": 0.88,
        "step": 50
    },
    {
        "loss": 0.2551,
        "learning_rate": 7.2e-05,
        "epoch": 0.89,
        "step": 51
    },
    {
        "loss": 0.1634,
        "learning_rate": 7.2e-05,
        "epoch": 0.91,
        "step": 52
    },
    {
        "loss": 0.3866,
        "learning_rate": 7.2e-05,
        "epoch": 0.93,
        "step": 53
    },
    {
        "loss": 0.4277,
        "learning_rate": 7.2e-05,
        "epoch": 0.95,
        "step": 54
    },
    {
        "loss": 0.2225,
        "learning_rate": 7.2e-05,
        "epoch": 0.96,
        "step": 55
    },
    {
        "loss": 0.1702,
        "learning_rate": 7.2e-05,
        "epoch": 0.98,
        "step": 56
    },
    {
        "loss": 0.0772,
        "learning_rate": 7.2e-05,
        "epoch": 1.0,
        "step": 57
    },
    {
        "loss": 0.082,
        "learning_rate": 7.2e-05,
        "epoch": 1.02,
        "step": 58
    },
    {
        "loss": 0.3056,
        "learning_rate": 7.2e-05,
        "epoch": 1.04,
        "step": 59
    },
    {
        "loss": 0.1856,
        "learning_rate": 7.2e-05,
        "epoch": 1.05,
        "step": 60
    },
    {
        "loss": 0.1862,
        "learning_rate": 7.2e-05,
        "epoch": 1.07,
        "step": 61
    },
    {
        "loss": 0.1939,
        "learning_rate": 7.2e-05,
        "epoch": 1.09,
        "step": 62
    },
    {
        "loss": 0.1331,
        "learning_rate": 7.2e-05,
        "epoch": 1.11,
        "step": 63
    },
    {
        "loss": 0.2338,
        "learning_rate": 7.2e-05,
        "epoch": 1.12,
        "step": 64
    },
    {
        "loss": 0.1673,
        "learning_rate": 7.2e-05,
        "epoch": 1.14,
        "step": 65
    },
    {
        "loss": 0.3696,
        "learning_rate": 7.2e-05,
        "epoch": 1.16,
        "step": 66
    },
    {
        "loss": 0.1056,
        "learning_rate": 7.2e-05,
        "epoch": 1.18,
        "step": 67
    },
    {
        "loss": 0.1094,
        "learning_rate": 7.2e-05,
        "epoch": 1.19,
        "step": 68
    },
    {
        "loss": 0.0796,
        "learning_rate": 7.2e-05,
        "epoch": 1.21,
        "step": 69
    },
    {
        "loss": 0.2261,
        "learning_rate": 7.2e-05,
        "epoch": 1.23,
        "step": 70
    },
    {
        "loss": 0.1961,
        "learning_rate": 7.2e-05,
        "epoch": 1.25,
        "step": 71
    },
    {
        "loss": 0.1452,
        "learning_rate": 7.2e-05,
        "epoch": 1.26,
        "step": 72
    },
    {
        "loss": 0.1716,
        "learning_rate": 7.2e-05,
        "epoch": 1.28,
        "step": 73
    },
    {
        "loss": 0.1421,
        "learning_rate": 7.2e-05,
        "epoch": 1.3,
        "step": 74
    },
    {
        "loss": 0.3305,
        "learning_rate": 7.2e-05,
        "epoch": 1.32,
        "step": 75
    },
    {
        "eval_code_easy_loss": 0.32117652893066406,
        "eval_code_easy_score": -0.09214462339878082,
        "eval_code_easy_brier_score": 0.09214462339878082,
        "eval_code_easy_average_probability": 0.8216841220855713,
        "eval_code_easy_accuracy": 0.88,
        "eval_code_easy_probabilities": [
            0.9994999170303345,
            0.9912821054458618,
            0.9577344059944153,
            0.9980210065841675,
            0.9973551034927368,
            0.9871847033500671,
            0.6745311617851257,
            0.9999939203262329,
            0.9304938912391663,
            0.5086526870727539,
            0.5627270340919495,
            0.2480248361825943,
            0.49823904037475586,
            0.8804905414581299,
            0.5820022821426392,
            0.748561680316925,
            0.9955660700798035,
            0.9997114539146423,
            0.8057821393013,
            0.5374618768692017,
            0.2833597958087921,
            0.9967227578163147,
            0.9863321781158447,
            0.9948417544364929,
            0.9996953010559082,
            0.9988725781440735,
            0.9955350160598755,
            0.9988835453987122,
            0.9974863529205322,
            0.9998946189880371,
            0.8057632446289062,
            0.7699967622756958,
            0.6971409916877747,
            0.7715607285499573,
            0.6907534599304199,
            0.5492137670516968,
            0.9612501263618469,
            0.9800459146499634,
            0.6639916896820068,
            0.992854654788971,
            0.9864367842674255,
            0.9040735363960266,
            0.9259136319160461,
            0.9870310425758362,
            0.8883805274963379,
            0.9945270419120789,
            0.48652422428131104,
            0.044553183019161224,
            0.6629449129104614,
            0.9678350687026978,
            0.7551115155220032,
            0.35034820437431335,
            0.9999849796295166,
            0.9999747276306152,
            0.9967097043991089,
            0.9999997615814209,
            0.9999991655349731,
            0.9840741157531738,
            0.5545885562896729,
            0.9983722567558289,
            0.6852497458457947,
            0.9241886138916016,
            0.8779072165489197,
            0.9999986886978149,
            0.9999998807907104,
            1.0,
            0.9829393625259399,
            0.9291936755180359,
            0.9386154413223267,
            0.6534070372581482,
            0.10347169637680054,
            0.0036570930387824774,
            0.9999821186065674,
            0.9999948740005493,
            0.9956468939781189,
            0.9652343988418579,
            0.9181939363479614,
            0.9902083873748779,
            0.9989393353462219,
            0.853695273399353,
            0.9876751899719238,
            0.4735547602176666,
            0.5543529391288757,
            0.5561679601669312,
            0.8694782853126526,
            0.9327576756477356,
            0.9288151264190674,
            0.8425791263580322,
            0.2500445544719696,
            0.4530153274536133,
            0.9999988079071045,
            0.4624493420124054,
            0.9999938011169434,
            0.9999393224716187,
            0.9999752044677734,
            0.9998465776443481,
            0.999996542930603,
            0.9989469647407532,
            0.999995231628418,
            0.5134104490280151
        ],
        "eval_code_easy_runtime": 12.0923,
        "eval_code_easy_samples_per_second": 8.27,
        "eval_code_easy_steps_per_second": 0.165,
        "epoch": 1.32,
        "step": 75
    },
    {
        "eval_code_hard_loss": 0.8514172434806824,
        "eval_code_hard_score": -0.2549550235271454,
        "eval_code_hard_brier_score": 0.2549550235271454,
        "eval_code_hard_average_probability": 0.5471080541610718,
        "eval_code_hard_accuracy": 0.63,
        "eval_code_hard_probabilities": [
            0.9908287525177002,
            0.5119895339012146,
            0.5428490042686462,
            0.9895175099372864,
            0.9891449809074402,
            0.9949464201927185,
            0.38589784502983093,
            0.2820265591144562,
            0.5328211784362793,
            0.5014193058013916,
            0.5086326003074646,
            0.5764115452766418,
            0.9859844446182251,
            0.9957466721534729,
            0.9967710375785828,
            0.5794450640678406,
            0.5391579270362854,
            0.6133323311805725,
            0.6606585383415222,
            0.34289708733558655,
            0.2988581657409668,
            0.788067102432251,
            0.542411744594574,
            0.7060100436210632,
            0.42542076110839844,
            0.7323933839797974,
            0.42784348130226135,
            0.0037993849255144596,
            0.6944400072097778,
            0.7083581686019897,
            0.5933657288551331,
            0.5459165573120117,
            0.5039231181144714,
            0.4072609841823578,
            0.3503766357898712,
            0.35972559452056885,
            0.1359257698059082,
            0.13460229337215424,
            0.4615738093852997,
            0.38321685791015625,
            0.37138813734054565,
            0.5392828583717346,
            0.5346622467041016,
            0.4690147042274475,
            0.4728128910064697,
            0.9811822772026062,
            0.36270952224731445,
            0.5393079519271851,
            0.8588457703590393,
            0.9537001252174377,
            0.9503171443939209,
            0.4992208480834961,
            0.16286799311637878,
            0.3865070939064026,
            0.0036291300784796476,
            0.0037814583629369736,
            0.003941776696592569,
            0.6453168392181396,
            0.5069921016693115,
            0.5409190654754639,
            0.620768666267395,
            0.6463491320610046,
            0.6067190766334534,
            0.6744793653488159,
            0.7356851696968079,
            0.6201030611991882,
            0.34589684009552,
            0.4320986270904541,
            0.2923872470855713,
            0.8295382857322693,
            0.7723568677902222,
            0.48901495337486267,
            0.5491488575935364,
            0.6467846035957336,
            0.6319132447242737,
            0.5377576351165771,
            0.5089011788368225,
            0.6081604957580566,
            0.5122814774513245,
            0.45855069160461426,
            0.5822516083717346,
            0.5393768548965454,
            0.579654335975647,
            0.5982511043548584,
            0.6504716873168945,
            0.658900797367096,
            0.6075130105018616,
            0.4958891272544861,
            0.5496628880500793,
            0.5090362429618835,
            0.46470561623573303,
            0.4267897605895996,
            0.43224194645881653,
            0.3274325728416443,
            0.35687658190727234,
            0.4236689805984497,
            0.6108702421188354,
            0.7473148107528687,
            0.3625641465187073,
            0.7580684423446655
        ],
        "eval_code_hard_runtime": 53.2977,
        "eval_code_hard_samples_per_second": 1.876,
        "eval_code_hard_steps_per_second": 0.038,
        "epoch": 1.32,
        "step": 75
    },
    {
        "loss": 0.149,
        "learning_rate": 7.2e-05,
        "epoch": 1.33,
        "step": 76
    },
    {
        "loss": 0.2295,
        "learning_rate": 7.2e-05,
        "epoch": 1.35,
        "step": 77
    },
    {
        "loss": 0.1289,
        "learning_rate": 7.2e-05,
        "epoch": 1.37,
        "step": 78
    },
    {
        "loss": 0.0937,
        "learning_rate": 7.2e-05,
        "epoch": 1.39,
        "step": 79
    },
    {
        "loss": 0.2041,
        "learning_rate": 7.2e-05,
        "epoch": 1.4,
        "step": 80
    },
    {
        "loss": 0.2389,
        "learning_rate": 7.2e-05,
        "epoch": 1.42,
        "step": 81
    },
    {
        "loss": 0.1343,
        "learning_rate": 7.2e-05,
        "epoch": 1.44,
        "step": 82
    },
    {
        "loss": 0.0283,
        "learning_rate": 7.2e-05,
        "epoch": 1.46,
        "step": 83
    },
    {
        "loss": 0.0841,
        "learning_rate": 7.2e-05,
        "epoch": 1.47,
        "step": 84
    },
    {
        "loss": 0.3316,
        "learning_rate": 7.2e-05,
        "epoch": 1.49,
        "step": 85
    },
    {
        "loss": 0.0393,
        "learning_rate": 7.2e-05,
        "epoch": 1.51,
        "step": 86
    },
    {
        "loss": 0.0755,
        "learning_rate": 7.2e-05,
        "epoch": 1.53,
        "step": 87
    },
    {
        "loss": 0.1595,
        "learning_rate": 7.2e-05,
        "epoch": 1.54,
        "step": 88
    },
    {
        "loss": 0.1434,
        "learning_rate": 7.2e-05,
        "epoch": 1.56,
        "step": 89
    },
    {
        "loss": 0.1001,
        "learning_rate": 7.2e-05,
        "epoch": 1.58,
        "step": 90
    },
    {
        "loss": 0.1532,
        "learning_rate": 7.2e-05,
        "epoch": 1.6,
        "step": 91
    },
    {
        "loss": 0.1773,
        "learning_rate": 7.2e-05,
        "epoch": 1.61,
        "step": 92
    },
    {
        "loss": 0.1351,
        "learning_rate": 7.2e-05,
        "epoch": 1.63,
        "step": 93
    },
    {
        "loss": 0.0533,
        "learning_rate": 7.2e-05,
        "epoch": 1.65,
        "step": 94
    },
    {
        "loss": 0.1834,
        "learning_rate": 7.2e-05,
        "epoch": 1.67,
        "step": 95
    },
    {
        "loss": 0.1847,
        "learning_rate": 7.2e-05,
        "epoch": 1.68,
        "step": 96
    },
    {
        "loss": 0.072,
        "learning_rate": 7.2e-05,
        "epoch": 1.7,
        "step": 97
    },
    {
        "loss": 0.0431,
        "learning_rate": 7.2e-05,
        "epoch": 1.72,
        "step": 98
    },
    {
        "loss": 0.0796,
        "learning_rate": 7.2e-05,
        "epoch": 1.74,
        "step": 99
    },
    {
        "loss": 0.1992,
        "learning_rate": 7.2e-05,
        "epoch": 1.75,
        "step": 100
    },
    {
        "eval_code_easy_loss": 0.3075363039970398,
        "eval_code_easy_score": -0.07319054007530212,
        "eval_code_easy_brier_score": 0.07319054007530212,
        "eval_code_easy_average_probability": 0.8647841811180115,
        "eval_code_easy_accuracy": 0.92,
        "eval_code_easy_probabilities": [
            0.9999574422836304,
            0.9999752044677734,
            0.9896870255470276,
            0.9995444416999817,
            0.9996813535690308,
            0.9912283420562744,
            0.8707631230354309,
            1.0,
            0.9232298135757446,
            0.8876208066940308,
            0.7544382810592651,
            0.8350661993026733,
            0.8029730319976807,
            0.9684423804283142,
            0.8641867637634277,
            0.840520977973938,
            0.9997034668922424,
            0.9998855590820312,
            0.8682356476783752,
            0.5141866207122803,
            0.25204265117645264,
            0.9994714856147766,
            0.99544358253479,
            0.9964646100997925,
            0.9997562766075134,
            0.999864935874939,
            0.9721921682357788,
            0.9998952150344849,
            0.9750569462776184,
            0.9999854564666748,
            0.7429996132850647,
            0.822045624256134,
            0.7596055865287781,
            0.8471194505691528,
            0.7925592660903931,
            0.795616865158081,
            0.976042628288269,
            0.9971067309379578,
            0.5366230607032776,
            0.9954087138175964,
            0.977104127407074,
            0.9664822816848755,
            0.9948425889015198,
            0.9999990463256836,
            0.9974696636199951,
            0.9896783828735352,
            0.7055782675743103,
            0.010203487239778042,
            0.9344508051872253,
            0.999211311340332,
            0.9515018463134766,
            0.5253821611404419,
            1.0,
            0.9999994039535522,
            0.9999967813491821,
            1.0,
            1.0,
            0.9986414313316345,
            0.5329476594924927,
            0.9997962117195129,
            0.9566650986671448,
            0.9977226853370667,
            0.9972772002220154,
            1.0,
            1.0,
            1.0,
            0.9998082518577576,
            0.9984453320503235,
            0.9989882111549377,
            0.6647514700889587,
            0.06555651873350143,
            0.0002535696839913726,
            0.9999556541442871,
            0.9999914169311523,
            0.9952349066734314,
            0.9737288951873779,
            0.9164130091667175,
            0.9624624252319336,
            0.9998660087585449,
            0.9491363763809204,
            0.9998786449432373,
            0.4198010265827179,
            0.5238525867462158,
            0.5886799693107605,
            0.8423507213592529,
            0.9458127617835999,
            0.9036057591438293,
            0.9418210387229919,
            0.18787764012813568,
            0.38167285919189453,
            1.0,
            0.3317376375198364,
            0.9999998807907104,
            0.9999892711639404,
            0.9999970197677612,
            0.9999692440032959,
            0.9997808337211609,
            0.9896361231803894,
            0.9996919631958008,
            0.7980904579162598
        ],
        "eval_code_easy_runtime": 12.0952,
        "eval_code_easy_samples_per_second": 8.268,
        "eval_code_easy_steps_per_second": 0.165,
        "epoch": 1.75,
        "step": 100
    },
    {
        "eval_code_hard_loss": 0.8713796734809875,
        "eval_code_hard_score": -0.23470951616764069,
        "eval_code_hard_brier_score": 0.23470951616764069,
        "eval_code_hard_average_probability": 0.5856627821922302,
        "eval_code_hard_accuracy": 0.65,
        "eval_code_hard_probabilities": [
            0.9855136275291443,
            0.49629148840904236,
            0.5387540459632874,
            0.9978917241096497,
            0.9978112578392029,
            0.9988699555397034,
            0.47865962982177734,
            0.3495783805847168,
            0.606380045413971,
            0.5135536789894104,
            0.5702087879180908,
            0.6042059659957886,
            0.9980809688568115,
            0.99955815076828,
            0.9996216297149658,
            0.5243353247642517,
            0.48392897844314575,
            0.6072529554367065,
            0.9629855751991272,
            0.8894397616386414,
            0.8946234583854675,
            0.8234318494796753,
            0.5752303004264832,
            0.7489052414894104,
            0.4938078820705414,
            0.764939546585083,
            0.49246543645858765,
            0.0005044332938268781,
            0.6989362835884094,
            0.6961206197738647,
            0.695743203163147,
            0.5966794490814209,
            0.4954136610031128,
            0.428554505109787,
            0.3025328516960144,
            0.31304794549942017,
            0.05157984420657158,
            0.057667434215545654,
            0.295099675655365,
            0.4117719233036041,
            0.4178787171840668,
            0.44591596722602844,
            0.5260471701622009,
            0.46641460061073303,
            0.44238483905792236,
            0.9921270608901978,
            0.3312618136405945,
            0.49680960178375244,
            0.8725456595420837,
            0.990997314453125,
            0.9901727437973022,
            0.42896220088005066,
            0.10010050982236862,
            0.30535706877708435,
            0.000553447927813977,
            0.000573858036659658,
            0.000650162051897496,
            0.6373094916343689,
            0.5249813199043274,
            0.5481424331665039,
            0.9771735668182373,
            0.9809019565582275,
            0.9766740798950195,
            0.7092797756195068,
            0.7087807059288025,
            0.700412392616272,
            0.4039199948310852,
            0.626448929309845,
            0.3165664076805115,
            0.8700190782546997,
            0.7991524934768677,
            0.5164951086044312,
            0.5391688346862793,
            0.6079928874969482,
            0.6740086674690247,
            0.5694684386253357,
            0.5098953247070312,
            0.6005474925041199,
            0.5051020979881287,
            0.4350145161151886,
            0.6045871376991272,
            0.5573720932006836,
            0.763244092464447,
            0.6566476225852966,
            0.655601978302002,
            0.6529899835586548,
            0.6917677521705627,
            0.4615822732448578,
            0.5680032968521118,
            0.5078142285346985,
            0.48479217290878296,
            0.437853068113327,
            0.4693388044834137,
            0.5179882645606995,
            0.5434749126434326,
            0.650637686252594,
            0.6607488393783569,
            0.7874378561973572,
            0.1389518529176712,
            0.76926189661026
        ],
        "eval_code_hard_runtime": 53.3137,
        "eval_code_hard_samples_per_second": 1.876,
        "eval_code_hard_steps_per_second": 0.038,
        "epoch": 1.75,
        "step": 100
    },
    {
        "train_runtime": 1129.7886,
        "train_samples_per_second": 2.832,
        "train_steps_per_second": 0.089,
        "total_flos": 0.0,
        "train_loss": 0.30551302678883074,
        "epoch": 1.75,
        "step": 100
    }
]