[
    {
        "loss": 0.7006,
        "learning_rate": 7.2e-05,
        "epoch": 0.02,
        "step": 1
    },
    {
        "loss": 0.6947,
        "learning_rate": 7.2e-05,
        "epoch": 0.04,
        "step": 2
    },
    {
        "loss": 0.6878,
        "learning_rate": 7.2e-05,
        "epoch": 0.05,
        "step": 3
    },
    {
        "loss": 0.6825,
        "learning_rate": 7.2e-05,
        "epoch": 0.07,
        "step": 4
    },
    {
        "loss": 0.6987,
        "learning_rate": 7.2e-05,
        "epoch": 0.09,
        "step": 5
    },
    {
        "loss": 0.6822,
        "learning_rate": 7.2e-05,
        "epoch": 0.11,
        "step": 6
    },
    {
        "loss": 0.6907,
        "learning_rate": 7.2e-05,
        "epoch": 0.12,
        "step": 7
    },
    {
        "loss": 0.6787,
        "learning_rate": 7.2e-05,
        "epoch": 0.14,
        "step": 8
    },
    {
        "loss": 0.669,
        "learning_rate": 7.2e-05,
        "epoch": 0.16,
        "step": 9
    },
    {
        "loss": 0.6796,
        "learning_rate": 7.2e-05,
        "epoch": 0.18,
        "step": 10
    },
    {
        "loss": 0.6759,
        "learning_rate": 7.2e-05,
        "epoch": 0.19,
        "step": 11
    },
    {
        "loss": 0.6747,
        "learning_rate": 7.2e-05,
        "epoch": 0.21,
        "step": 12
    },
    {
        "loss": 0.6943,
        "learning_rate": 7.2e-05,
        "epoch": 0.23,
        "step": 13
    },
    {
        "loss": 0.6733,
        "learning_rate": 7.2e-05,
        "epoch": 0.25,
        "step": 14
    },
    {
        "loss": 0.6583,
        "learning_rate": 7.2e-05,
        "epoch": 0.26,
        "step": 15
    },
    {
        "loss": 0.675,
        "learning_rate": 7.2e-05,
        "epoch": 0.28,
        "step": 16
    },
    {
        "loss": 0.6641,
        "learning_rate": 7.2e-05,
        "epoch": 0.3,
        "step": 17
    },
    {
        "loss": 0.6838,
        "learning_rate": 7.2e-05,
        "epoch": 0.32,
        "step": 18
    },
    {
        "loss": 0.6989,
        "learning_rate": 7.2e-05,
        "epoch": 0.33,
        "step": 19
    },
    {
        "loss": 0.6786,
        "learning_rate": 7.2e-05,
        "epoch": 0.35,
        "step": 20
    },
    {
        "loss": 0.6568,
        "learning_rate": 7.2e-05,
        "epoch": 0.37,
        "step": 21
    },
    {
        "loss": 0.6521,
        "learning_rate": 7.2e-05,
        "epoch": 0.39,
        "step": 22
    },
    {
        "loss": 0.6857,
        "learning_rate": 7.2e-05,
        "epoch": 0.4,
        "step": 23
    },
    {
        "loss": 0.6711,
        "learning_rate": 7.2e-05,
        "epoch": 0.42,
        "step": 24
    },
    {
        "loss": 0.6697,
        "learning_rate": 7.2e-05,
        "epoch": 0.44,
        "step": 25
    },
    {
        "eval_math_textbook_loss": 0.6798593401908875,
        "eval_math_textbook_score": -0.25211843848228455,
        "eval_math_textbook_brier_score": 0.25211843848228455,
        "eval_math_textbook_average_probability": 0.503490686416626,
        "eval_math_textbook_accuracy": 0.53,
        "eval_math_textbook_probabilities": [
            0.5158194303512573,
            0.49721020460128784,
            0.9063051342964172,
            0.5153171420097351,
            0.5130631923675537,
            0.519275426864624,
            0.493958979845047,
            0.4960753917694092,
            0.5113411545753479,
            0.5189540982246399,
            0.5387983918190002,
            0.9734545350074768,
            0.5005897879600525,
            0.49967193603515625,
            0.5027124881744385,
            0.4757806360721588,
            0.427785724401474,
            0.4375956356525421,
            0.4909268617630005,
            0.48740366101264954,
            0.49429094791412354,
            0.4976944327354431,
            0.49607059359550476,
            0.4892137050628662,
            0.5081691741943359,
            0.503533661365509,
            0.4984170198440552,
            0.5000449419021606,
            0.5007362365722656,
            0.4983435869216919,
            0.5112137198448181,
            0.4848161041736603,
            0.4866231381893158,
            0.4989570379257202,
            0.49595242738723755,
            0.5011706948280334,
            0.5360090732574463,
            0.5374536514282227,
            0.5365106463432312,
            0.4761095941066742,
            0.5143330693244934,
            0.5405329465866089,
            0.49808478355407715,
            0.5106655955314636,
            0.5113275647163391,
            0.5002411603927612,
            0.5014262199401855,
            0.5024149417877197,
            0.49171775579452515,
            0.5023812055587769,
            0.49619442224502563,
            0.5013337135314941,
            0.48335951566696167,
            0.4942980408668518,
            0.5092995166778564,
            0.4998982548713684,
            0.5000958442687988,
            0.4993903636932373,
            0.4998873770236969,
            0.4995279610157013,
            0.5030616521835327,
            0.5184087753295898,
            0.5327391624450684,
            0.4986587464809418,
            0.5032759308815002,
            0.4996039867401123,
            0.497980535030365,
            0.4976195991039276,
            0.49684402346611023,
            0.5003330111503601,
            0.4988357424736023,
            0.5002389550209045,
            0.5010008215904236,
            0.5012192726135254,
            0.49900633096694946,
            0.504207968711853,
            0.5043627023696899,
            0.4923577606678009,
            0.4893873333930969,
            0.5001519918441772,
            0.4918787479400635,
            0.49767187237739563,
            0.49995043873786926,
            0.5005597472190857,
            0.4910438358783722,
            0.5141940712928772,
            0.5066387057304382,
            0.49924227595329285,
            0.5007526278495789,
            0.5010164976119995,
            0.515100359916687,
            0.4902750849723816,
            0.5263916850090027,
            0.5023711919784546,
            0.5037990212440491,
            0.5036882758140564,
            0.2796187698841095,
            0.2769010663032532,
            0.2782217860221863,
            0.5006805062294006
        ],
        "eval_math_textbook_runtime": 19.0702,
        "eval_math_textbook_samples_per_second": 5.244,
        "eval_math_textbook_steps_per_second": 0.105,
        "epoch": 0.44,
        "step": 25
    },
    {
        "loss": 0.703,
        "learning_rate": 7.2e-05,
        "epoch": 0.46,
        "step": 26
    },
    {
        "loss": 0.6178,
        "learning_rate": 7.2e-05,
        "epoch": 0.47,
        "step": 27
    },
    {
        "loss": 0.6481,
        "learning_rate": 7.2e-05,
        "epoch": 0.49,
        "step": 28
    },
    {
        "loss": 0.6675,
        "learning_rate": 7.2e-05,
        "epoch": 0.51,
        "step": 29
    },
    {
        "loss": 0.6476,
        "learning_rate": 7.2e-05,
        "epoch": 0.53,
        "step": 30
    },
    {
        "loss": 0.6855,
        "learning_rate": 7.2e-05,
        "epoch": 0.54,
        "step": 31
    },
    {
        "loss": 0.6762,
        "learning_rate": 7.2e-05,
        "epoch": 0.56,
        "step": 32
    },
    {
        "loss": 0.6666,
        "learning_rate": 7.2e-05,
        "epoch": 0.58,
        "step": 33
    },
    {
        "loss": 0.6522,
        "learning_rate": 7.2e-05,
        "epoch": 0.6,
        "step": 34
    },
    {
        "loss": 0.6955,
        "learning_rate": 7.2e-05,
        "epoch": 0.61,
        "step": 35
    },
    {
        "loss": 0.6441,
        "learning_rate": 7.2e-05,
        "epoch": 0.63,
        "step": 36
    },
    {
        "loss": 0.7226,
        "learning_rate": 7.2e-05,
        "epoch": 0.65,
        "step": 37
    },
    {
        "loss": 0.6256,
        "learning_rate": 7.2e-05,
        "epoch": 0.67,
        "step": 38
    },
    {
        "loss": 0.6679,
        "learning_rate": 7.2e-05,
        "epoch": 0.68,
        "step": 39
    },
    {
        "loss": 0.6795,
        "learning_rate": 7.2e-05,
        "epoch": 0.7,
        "step": 40
    },
    {
        "loss": 0.6767,
        "learning_rate": 7.2e-05,
        "epoch": 0.72,
        "step": 41
    },
    {
        "loss": 0.6299,
        "learning_rate": 7.2e-05,
        "epoch": 0.74,
        "step": 42
    },
    {
        "loss": 0.6904,
        "learning_rate": 7.2e-05,
        "epoch": 0.75,
        "step": 43
    },
    {
        "loss": 0.6604,
        "learning_rate": 7.2e-05,
        "epoch": 0.77,
        "step": 44
    },
    {
        "loss": 0.6656,
        "learning_rate": 7.2e-05,
        "epoch": 0.79,
        "step": 45
    },
    {
        "loss": 0.5932,
        "learning_rate": 7.2e-05,
        "epoch": 0.81,
        "step": 46
    },
    {
        "loss": 0.6023,
        "learning_rate": 7.2e-05,
        "epoch": 0.82,
        "step": 47
    },
    {
        "loss": 0.6213,
        "learning_rate": 7.2e-05,
        "epoch": 0.84,
        "step": 48
    },
    {
        "loss": 0.666,
        "learning_rate": 7.2e-05,
        "epoch": 0.86,
        "step": 49
    },
    {
        "loss": 0.5679,
        "learning_rate": 7.2e-05,
        "epoch": 0.88,
        "step": 50
    },
    {
        "eval_math_textbook_loss": 0.6765614151954651,
        "eval_math_textbook_score": -0.25464117527008057,
        "eval_math_textbook_brier_score": 0.25464117527008057,
        "eval_math_textbook_average_probability": 0.5048416256904602,
        "eval_math_textbook_accuracy": 0.56,
        "eval_math_textbook_probabilities": [
            0.5234187841415405,
            0.49480947852134705,
            0.9842031002044678,
            0.5374545454978943,
            0.5133032202720642,
            0.5459731221199036,
            0.48925507068634033,
            0.494358092546463,
            0.5328835248947144,
            0.5834941267967224,
            0.6279994249343872,
            0.9957192540168762,
            0.5011470317840576,
            0.500601053237915,
            0.506278932094574,
            0.4537994861602783,
            0.3125247061252594,
            0.3253447115421295,
            0.4988914430141449,
            0.48819318413734436,
            0.5061185359954834,
            0.49299943447113037,
            0.489584356546402,
            0.49003836512565613,
            0.5141531229019165,
            0.515479326248169,
            0.5011539459228516,
            0.5012525916099548,
            0.5015091896057129,
            0.4995449185371399,
            0.524846613407135,
            0.449972540140152,
            0.46025410294532776,
            0.5029928088188171,
            0.4909910261631012,
            0.5055700540542603,
            0.5659182071685791,
            0.5701009631156921,
            0.5675790905952454,
            0.45312631130218506,
            0.5314764380455017,
            0.575640082359314,
            0.49749186635017395,
            0.5514194965362549,
            0.5537279844284058,
            0.5053136944770813,
            0.5059685707092285,
            0.5016698837280273,
            0.48786991834640503,
            0.5116444826126099,
            0.48717230558395386,
            0.49897342920303345,
            0.45621031522750854,
            0.46634674072265625,
            0.522278904914856,
            0.4994622468948364,
            0.4996844530105591,
            0.4987800121307373,
            0.5004392862319946,
            0.5018196702003479,
            0.5205135345458984,
            0.5497657060623169,
            0.5863233804702759,
            0.49731746315956116,
            0.5212339162826538,
            0.49849265813827515,
            0.4926159679889679,
            0.4818965792655945,
            0.4915739595890045,
            0.5013987421989441,
            0.49831223487854004,
            0.5014359951019287,
            0.5025668740272522,
            0.500033974647522,
            0.4971452057361603,
            0.5203076601028442,
            0.5108263492584229,
            0.4904172122478485,
            0.4854221045970917,
            0.5058303475379944,
            0.4912535846233368,
            0.493615984916687,
            0.49969109892845154,
            0.4993969202041626,
            0.48576128482818604,
            0.5414730906486511,
            0.5250031352043152,
            0.4980846643447876,
            0.5048013925552368,
            0.5006403923034668,
            0.5311446189880371,
            0.4737245738506317,
            0.5515600442886353,
            0.5109672546386719,
            0.5131567716598511,
            0.5119375586509705,
            0.16946758329868317,
            0.18919195234775543,
            0.17149381339550018,
            0.5021427273750305
        ],
        "eval_math_textbook_runtime": 19.0382,
        "eval_math_textbook_samples_per_second": 5.253,
        "eval_math_textbook_steps_per_second": 0.105,
        "epoch": 0.88,
        "step": 50
    },
    {
        "loss": 0.6445,
        "learning_rate": 7.2e-05,
        "epoch": 0.89,
        "step": 51
    },
    {
        "loss": 0.6888,
        "learning_rate": 7.2e-05,
        "epoch": 0.91,
        "step": 52
    },
    {
        "loss": 0.6501,
        "learning_rate": 7.2e-05,
        "epoch": 0.93,
        "step": 53
    },
    {
        "loss": 0.6092,
        "learning_rate": 7.2e-05,
        "epoch": 0.95,
        "step": 54
    },
    {
        "loss": 0.6645,
        "learning_rate": 7.2e-05,
        "epoch": 0.96,
        "step": 55
    },
    {
        "loss": 0.6154,
        "learning_rate": 7.2e-05,
        "epoch": 0.98,
        "step": 56
    },
    {
        "loss": 0.6258,
        "learning_rate": 7.2e-05,
        "epoch": 1.0,
        "step": 57
    },
    {
        "loss": 0.6063,
        "learning_rate": 7.2e-05,
        "epoch": 1.02,
        "step": 58
    },
    {
        "loss": 0.5914,
        "learning_rate": 7.2e-05,
        "epoch": 1.04,
        "step": 59
    },
    {
        "loss": 0.6427,
        "learning_rate": 7.2e-05,
        "epoch": 1.05,
        "step": 60
    },
    {
        "loss": 0.6403,
        "learning_rate": 7.2e-05,
        "epoch": 1.07,
        "step": 61
    },
    {
        "loss": 0.6142,
        "learning_rate": 7.2e-05,
        "epoch": 1.09,
        "step": 62
    },
    {
        "loss": 0.6127,
        "learning_rate": 7.2e-05,
        "epoch": 1.11,
        "step": 63
    },
    {
        "loss": 0.6158,
        "learning_rate": 7.2e-05,
        "epoch": 1.12,
        "step": 64
    },
    {
        "loss": 0.6626,
        "learning_rate": 7.2e-05,
        "epoch": 1.14,
        "step": 65
    },
    {
        "loss": 0.6157,
        "learning_rate": 7.2e-05,
        "epoch": 1.16,
        "step": 66
    },
    {
        "loss": 0.5597,
        "learning_rate": 7.2e-05,
        "epoch": 1.18,
        "step": 67
    },
    {
        "loss": 0.605,
        "learning_rate": 7.2e-05,
        "epoch": 1.19,
        "step": 68
    },
    {
        "loss": 0.6055,
        "learning_rate": 7.2e-05,
        "epoch": 1.21,
        "step": 69
    },
    {
        "loss": 0.5729,
        "learning_rate": 7.2e-05,
        "epoch": 1.23,
        "step": 70
    },
    {
        "loss": 0.6415,
        "learning_rate": 7.2e-05,
        "epoch": 1.25,
        "step": 71
    },
    {
        "loss": 0.5855,
        "learning_rate": 7.2e-05,
        "epoch": 1.26,
        "step": 72
    },
    {
        "loss": 0.6223,
        "learning_rate": 7.2e-05,
        "epoch": 1.28,
        "step": 73
    },
    {
        "loss": 0.642,
        "learning_rate": 7.2e-05,
        "epoch": 1.3,
        "step": 74
    },
    {
        "loss": 0.6395,
        "learning_rate": 7.2e-05,
        "epoch": 1.32,
        "step": 75
    },
    {
        "eval_math_textbook_loss": 0.6669816374778748,
        "eval_math_textbook_score": -0.25246959924697876,
        "eval_math_textbook_brier_score": 0.25246959924697876,
        "eval_math_textbook_average_probability": 0.520313024520874,
        "eval_math_textbook_accuracy": 0.64,
        "eval_math_textbook_probabilities": [
            0.5060237050056458,
            0.49064791202545166,
            0.9997841715812683,
            0.5625044107437134,
            0.5323017835617065,
            0.6205570101737976,
            0.49191153049468994,
            0.5035534501075745,
            0.6117144823074341,
            0.5694499611854553,
            0.62008136510849,
            0.9997065663337708,
            0.5023816823959351,
            0.5059705376625061,
            0.5042400360107422,
            0.3661307096481323,
            0.19351331889629364,
            0.23905089497566223,
            0.5743193030357361,
            0.5918472409248352,
            0.60948646068573,
            0.4980088472366333,
            0.47986215353012085,
            0.6472142934799194,
            0.5021066069602966,
            0.577959418296814,
            0.4980534315109253,
            0.4979358911514282,
            0.5210027098655701,
            0.5152252912521362,
            0.5233669281005859,
            0.5047284364700317,
            0.5074074864387512,
            0.5100474953651428,
            0.4624626040458679,
            0.5011353492736816,
            0.5204907059669495,
            0.5256100296974182,
            0.523885190486908,
            0.3173781633377075,
            0.7477626204490662,
            0.8833009004592896,
            0.4930415749549866,
            0.6655856966972351,
            0.6711253523826599,
            0.5148721933364868,
            0.514183521270752,
            0.5223090648651123,
            0.47892889380455017,
            0.5266019105911255,
            0.4735231399536133,
            0.48682326078414917,
            0.4247528314590454,
            0.4452798366546631,
            0.5557901859283447,
            0.500255823135376,
            0.5031067728996277,
            0.4988952875137329,
            0.49860796332359314,
            0.502892792224884,
            0.7142451405525208,
            0.7836840152740479,
            0.8584773540496826,
            0.500076413154602,
            0.5083998441696167,
            0.5015168190002441,
            0.49127575755119324,
            0.4740145802497864,
            0.4983091354370117,
            0.5068450570106506,
            0.49789443612098694,
            0.5055553913116455,
            0.4963601231575012,
            0.49431753158569336,
            0.48503610491752625,
            0.503131091594696,
            0.5051704049110413,
            0.49630600214004517,
            0.5080066323280334,
            0.5008676052093506,
            0.5115634799003601,
            0.49521031975746155,
            0.5034043192863464,
            0.49739542603492737,
            0.42049840092658997,
            0.6085013747215271,
            0.5950183272361755,
            0.4983161389827728,
            0.5233954787254333,
            0.49963676929473877,
            0.6716890931129456,
            0.3312073051929474,
            0.7989556789398193,
            0.532721757888794,
            0.532436728477478,
            0.5268887281417847,
            0.002659181132912636,
            0.0034369390923529863,
            0.0025918150786310434,
            0.5095915794372559
        ],
        "eval_math_textbook_runtime": 19.0329,
        "eval_math_textbook_samples_per_second": 5.254,
        "eval_math_textbook_steps_per_second": 0.105,
        "epoch": 1.32,
        "step": 75
    },
    {
        "loss": 0.5907,
        "learning_rate": 7.2e-05,
        "epoch": 1.33,
        "step": 76
    },
    {
        "loss": 0.6291,
        "learning_rate": 7.2e-05,
        "epoch": 1.35,
        "step": 77
    },
    {
        "loss": 0.6285,
        "learning_rate": 7.2e-05,
        "epoch": 1.37,
        "step": 78
    },
    {
        "loss": 0.7668,
        "learning_rate": 7.2e-05,
        "epoch": 1.39,
        "step": 79
    },
    {
        "loss": 0.5893,
        "learning_rate": 7.2e-05,
        "epoch": 1.4,
        "step": 80
    },
    {
        "loss": 0.6201,
        "learning_rate": 7.2e-05,
        "epoch": 1.42,
        "step": 81
    },
    {
        "loss": 0.5551,
        "learning_rate": 7.2e-05,
        "epoch": 1.44,
        "step": 82
    },
    {
        "loss": 0.5957,
        "learning_rate": 7.2e-05,
        "epoch": 1.46,
        "step": 83
    },
    {
        "loss": 0.4946,
        "learning_rate": 7.2e-05,
        "epoch": 1.47,
        "step": 84
    },
    {
        "loss": 0.6317,
        "learning_rate": 7.2e-05,
        "epoch": 1.49,
        "step": 85
    },
    {
        "loss": 0.6051,
        "learning_rate": 7.2e-05,
        "epoch": 1.51,
        "step": 86
    },
    {
        "loss": 0.5159,
        "learning_rate": 7.2e-05,
        "epoch": 1.53,
        "step": 87
    },
    {
        "loss": 0.5903,
        "learning_rate": 7.2e-05,
        "epoch": 1.54,
        "step": 88
    },
    {
        "loss": 0.6392,
        "learning_rate": 7.2e-05,
        "epoch": 1.56,
        "step": 89
    },
    {
        "loss": 0.5701,
        "learning_rate": 7.2e-05,
        "epoch": 1.58,
        "step": 90
    },
    {
        "loss": 0.5516,
        "learning_rate": 7.2e-05,
        "epoch": 1.6,
        "step": 91
    },
    {
        "loss": 0.5567,
        "learning_rate": 7.2e-05,
        "epoch": 1.61,
        "step": 92
    },
    {
        "loss": 0.6248,
        "learning_rate": 7.2e-05,
        "epoch": 1.63,
        "step": 93
    },
    {
        "loss": 0.6205,
        "learning_rate": 7.2e-05,
        "epoch": 1.65,
        "step": 94
    },
    {
        "loss": 0.5114,
        "learning_rate": 7.2e-05,
        "epoch": 1.67,
        "step": 95
    },
    {
        "loss": 0.5833,
        "learning_rate": 7.2e-05,
        "epoch": 1.68,
        "step": 96
    },
    {
        "loss": 0.5364,
        "learning_rate": 7.2e-05,
        "epoch": 1.7,
        "step": 97
    },
    {
        "loss": 0.4792,
        "learning_rate": 7.2e-05,
        "epoch": 1.72,
        "step": 98
    },
    {
        "loss": 0.4465,
        "learning_rate": 7.2e-05,
        "epoch": 1.74,
        "step": 99
    },
    {
        "loss": 0.5236,
        "learning_rate": 7.2e-05,
        "epoch": 1.75,
        "step": 100
    },
    {
        "eval_math_textbook_loss": 0.6085913181304932,
        "eval_math_textbook_score": -0.2288055270910263,
        "eval_math_textbook_brier_score": 0.2288055270910263,
        "eval_math_textbook_average_probability": 0.5589618682861328,
        "eval_math_textbook_accuracy": 0.62,
        "eval_math_textbook_probabilities": [
            0.6090167760848999,
            0.39267632365226746,
            0.9999756813049316,
            0.6500729918479919,
            0.5652173161506653,
            0.7466467618942261,
            0.490016907453537,
            0.4640730321407318,
            0.7244709730148315,
            0.9277529120445251,
            0.9807989597320557,
            0.9996448755264282,
            0.5205850005149841,
            0.5194319486618042,
            0.5667957663536072,
            0.5747010707855225,
            0.5128976106643677,
            0.5322805047035217,
            0.6718254685401917,
            0.6567670106887817,
            0.7737979888916016,
            0.48333612084388733,
            0.4443439543247223,
            0.6398590207099915,
            0.6147111058235168,
            0.8212567567825317,
            0.5021203756332397,
            0.5463013052940369,
            0.5228294134140015,
            0.5497167110443115,
            0.633198618888855,
            0.3830769956111908,
            0.3979168236255646,
            0.4695032238960266,
            0.40719327330589294,
            0.4301484227180481,
            0.7173041701316833,
            0.7347032427787781,
            0.7265180945396423,
            0.40913403034210205,
            0.7016667127609253,
            0.7560572624206543,
            0.4757772982120514,
            0.966978907585144,
            0.9720750451087952,
            0.5886526107788086,
            0.5479859113693237,
            0.5956962704658508,
            0.4101646840572357,
            0.5605520009994507,
            0.372322678565979,
            0.4412081837654114,
            0.26623469591140747,
            0.30087795853614807,
            0.6590585708618164,
            0.44494733214378357,
            0.46975815296173096,
            0.5008803606033325,
            0.5089434385299683,
            0.5352832078933716,
            0.6927960515022278,
            0.7665735483169556,
            0.8244929313659668,
            0.4457288682460785,
            0.5919255018234253,
            0.46556612849235535,
            0.36381617188453674,
            0.31074991822242737,
            0.4532500207424164,
            0.5130099654197693,
            0.5030292272567749,
            0.5009328722953796,
            0.4911012649536133,
            0.46780434250831604,
            0.44806256890296936,
            0.6889190673828125,
            0.47469109296798706,
            0.4170834422111511,
            0.6015594601631165,
            0.5276020765304565,
            0.638933539390564,
            0.48303303122520447,
            0.47112226486206055,
            0.48979878425598145,
            0.5966281294822693,
            0.8498927354812622,
            0.8357806205749512,
            0.4697180688381195,
            0.5513212084770203,
            0.45615488290786743,
            0.5793567895889282,
            0.4038052558898926,
            0.603541374206543,
            0.6687532663345337,
            0.6773205399513245,
            0.6696297526359558,
            0.0004917322075925767,
            0.002351292409002781,
            0.0006308771553449333,
            0.5114908218383789
        ],
        "eval_math_textbook_runtime": 19.0366,
        "eval_math_textbook_samples_per_second": 5.253,
        "eval_math_textbook_steps_per_second": 0.105,
        "epoch": 1.75,
        "step": 100
    },
    {
        "train_runtime": 1703.3257,
        "train_samples_per_second": 1.879,
        "train_steps_per_second": 0.059,
        "total_flos": 0.0,
        "train_loss": 0.6338043370842934,
        "epoch": 1.75,
        "step": 100
    }
]