[
    {
        "loss": 0.6779,
        "learning_rate": 7.2e-05,
        "epoch": 0.02,
        "step": 1
    },
    {
        "loss": 0.6675,
        "learning_rate": 7.2e-05,
        "epoch": 0.04,
        "step": 2
    },
    {
        "loss": 0.6811,
        "learning_rate": 7.2e-05,
        "epoch": 0.05,
        "step": 3
    },
    {
        "loss": 0.695,
        "learning_rate": 7.2e-05,
        "epoch": 0.07,
        "step": 4
    },
    {
        "loss": 0.6251,
        "learning_rate": 7.2e-05,
        "epoch": 0.09,
        "step": 5
    },
    {
        "loss": 0.6478,
        "learning_rate": 7.2e-05,
        "epoch": 0.11,
        "step": 6
    },
    {
        "loss": 0.6045,
        "learning_rate": 7.2e-05,
        "epoch": 0.12,
        "step": 7
    },
    {
        "loss": 0.6616,
        "learning_rate": 7.2e-05,
        "epoch": 0.14,
        "step": 8
    },
    {
        "loss": 0.6721,
        "learning_rate": 7.2e-05,
        "epoch": 0.16,
        "step": 9
    },
    {
        "loss": 0.6664,
        "learning_rate": 7.2e-05,
        "epoch": 0.18,
        "step": 10
    },
    {
        "loss": 0.6665,
        "learning_rate": 7.2e-05,
        "epoch": 0.19,
        "step": 11
    },
    {
        "loss": 0.6756,
        "learning_rate": 7.2e-05,
        "epoch": 0.21,
        "step": 12
    },
    {
        "loss": 0.6604,
        "learning_rate": 7.2e-05,
        "epoch": 0.23,
        "step": 13
    },
    {
        "loss": 0.6455,
        "learning_rate": 7.2e-05,
        "epoch": 0.25,
        "step": 14
    },
    {
        "loss": 0.6109,
        "learning_rate": 7.2e-05,
        "epoch": 0.26,
        "step": 15
    },
    {
        "loss": 0.6696,
        "learning_rate": 7.2e-05,
        "epoch": 0.28,
        "step": 16
    },
    {
        "loss": 0.655,
        "learning_rate": 7.2e-05,
        "epoch": 0.3,
        "step": 17
    },
    {
        "loss": 0.6734,
        "learning_rate": 7.2e-05,
        "epoch": 0.32,
        "step": 18
    },
    {
        "loss": 0.6172,
        "learning_rate": 7.2e-05,
        "epoch": 0.33,
        "step": 19
    },
    {
        "loss": 0.6691,
        "learning_rate": 7.2e-05,
        "epoch": 0.35,
        "step": 20
    },
    {
        "loss": 0.6951,
        "learning_rate": 7.2e-05,
        "epoch": 0.37,
        "step": 21
    },
    {
        "loss": 0.6164,
        "learning_rate": 7.2e-05,
        "epoch": 0.39,
        "step": 22
    },
    {
        "loss": 0.6026,
        "learning_rate": 7.2e-05,
        "epoch": 0.4,
        "step": 23
    },
    {
        "loss": 0.6532,
        "learning_rate": 7.2e-05,
        "epoch": 0.42,
        "step": 24
    },
    {
        "loss": 0.6197,
        "learning_rate": 7.2e-05,
        "epoch": 0.44,
        "step": 25
    },
    {
        "eval_math_easy_loss": 0.6815460324287415,
        "eval_math_easy_score": -0.24459688365459442,
        "eval_math_easy_brier_score": 0.24459688365459442,
        "eval_math_easy_average_probability": 0.5072389245033264,
        "eval_math_easy_accuracy": 0.59,
        "eval_math_easy_probabilities": [
            0.5215921401977539,
            0.5172736644744873,
            0.5047991871833801,
            0.6169940233230591,
            0.49453359842300415,
            0.5040465593338013,
            0.48313090205192566,
            0.4942058026790619,
            0.49484187364578247,
            0.49886196851730347,
            0.49972325563430786,
            0.4946691393852234,
            0.5034058690071106,
            0.49083060026168823,
            0.4718078672885895,
            0.45443400740623474,
            0.50705885887146,
            0.464674174785614,
            0.4894794821739197,
            0.49578550457954407,
            0.5121883153915405,
            0.6867628693580627,
            0.548281192779541,
            0.792807936668396,
            0.5024372339248657,
            0.48924121260643005,
            0.502692461013794,
            0.5079324245452881,
            0.5204778909683228,
            0.5145569443702698,
            0.5169885158538818,
            0.5357310175895691,
            0.5136447548866272,
            0.5052314400672913,
            0.4541933238506317,
            0.5003933310508728,
            0.527148425579071,
            0.530014157295227,
            0.5039868354797363,
            0.5121827125549316,
            0.4406101107597351,
            0.4655514359474182,
            0.504665195941925,
            0.49450919032096863,
            0.5082520842552185,
            0.47015100717544556,
            0.4684576988220215,
            0.4783393144607544,
            0.496527761220932,
            0.44638627767562866,
            0.4804031550884247,
            0.5208113789558411,
            0.5194867253303528,
            0.525453507900238,
            0.500989556312561,
            0.49752557277679443,
            0.5027022957801819,
            0.5109077095985413,
            0.4743708670139313,
            0.49530094861984253,
            0.5227457880973816,
            0.5075706243515015,
            0.4851032495498657,
            0.5806542038917542,
            0.5015441179275513,
            0.5421546697616577,
            0.4941910207271576,
            0.5047829747200012,
            0.5067541599273682,
            0.5095610618591309,
            0.5112190842628479,
            0.5192109942436218,
            0.5053627490997314,
            0.5081002116203308,
            0.4611073136329651,
            0.4860280156135559,
            0.5163429379463196,
            0.4763336181640625,
            0.5250040888786316,
            0.556469738483429,
            0.47000882029533386,
            0.5106367468833923,
            0.5008668303489685,
            0.5063503384590149,
            0.5027938485145569,
            0.49870139360427856,
            0.5078895092010498,
            0.47641369700431824,
            0.5048492550849915,
            0.46955257654190063,
            0.5337894558906555,
            0.5294147729873657,
            0.50892174243927,
            0.49096107482910156,
            0.4964156746864319,
            0.48862358927726746,
            0.4943075478076935,
            0.5119680166244507,
            0.49596741795539856,
            0.5247774720191956
        ],
        "eval_math_easy_runtime": 8.3644,
        "eval_math_easy_samples_per_second": 11.955,
        "eval_math_easy_steps_per_second": 0.239,
        "epoch": 0.44,
        "step": 25
    },
    {
        "eval_math_hard_loss": 0.6937988996505737,
        "eval_math_hard_score": -0.24956132471561432,
        "eval_math_hard_brier_score": 0.24956132471561432,
        "eval_math_hard_average_probability": 0.5007538199424744,
        "eval_math_hard_accuracy": 0.6,
        "eval_math_hard_probabilities": [
            0.4592265784740448,
            0.4575088918209076,
            0.4573841989040375,
            0.4987158179283142,
            0.5066536068916321,
            0.4981866776943207,
            0.4985383450984955,
            0.5008953809738159,
            0.5002983808517456,
            0.4969225823879242,
            0.5139631032943726,
            0.5020317435264587,
            0.500609278678894,
            0.5094744563102722,
            0.51003098487854,
            0.5019204020500183,
            0.4999063014984131,
            0.49935683608055115,
            0.4982687532901764,
            0.5023401975631714,
            0.4989914298057556,
            0.47408029437065125,
            0.4788212478160858,
            0.4768434762954712,
            0.49479010701179504,
            0.5104977488517761,
            0.513695478439331,
            0.5089930891990662,
            0.5129966735839844,
            0.51589035987854,
            0.5078113675117493,
            0.5085917711257935,
            0.5050703883171082,
            0.49824589490890503,
            0.49897095561027527,
            0.5006430745124817,
            0.49485352635383606,
            0.499460369348526,
            0.502104640007019,
            0.4915311336517334,
            0.5025181770324707,
            0.49508652091026306,
            0.5032391548156738,
            0.49755167961120605,
            0.5033082365989685,
            0.50041663646698,
            0.4981939494609833,
            0.49911266565322876,
            0.4469235837459564,
            0.42421066761016846,
            0.5049431920051575,
            0.5023862719535828,
            0.5016964077949524,
            0.4981962740421295,
            0.5656476616859436,
            0.5674688816070557,
            0.5651683211326599,
            0.4971967041492462,
            0.5033889412879944,
            0.5000178813934326,
            0.5006777048110962,
            0.49499306082725525,
            0.4945516586303711,
            0.5035790801048279,
            0.502631664276123,
            0.4990883469581604,
            0.5012502670288086,
            0.5094723701477051,
            0.5112938284873962,
            0.49845635890960693,
            0.5009883046150208,
            0.5010748505592346,
            0.5027943253517151,
            0.5007677674293518,
            0.5031895637512207,
            0.49951398372650146,
            0.4983886182308197,
            0.4989752471446991,
            0.5191434621810913,
            0.517387866973877,
            0.5041124820709229,
            0.5029014945030212,
            0.5004555583000183,
            0.4984309673309326,
            0.5019732713699341,
            0.5047473907470703,
            0.5020609498023987,
            0.5055429935455322,
            0.5065346956253052,
            0.502338707447052,
            0.5019960999488831,
            0.5006489157676697,
            0.5017046928405762,
            0.49878180027008057,
            0.4954778254032135,
            0.49842569231987,
            0.5076271295547485,
            0.5023818612098694,
            0.5014909505844116,
            0.4977472424507141
        ],
        "eval_math_hard_runtime": 19.1708,
        "eval_math_hard_samples_per_second": 5.216,
        "eval_math_hard_steps_per_second": 0.104,
        "epoch": 0.44,
        "step": 25
    },
    {
        "loss": 0.5871,
        "learning_rate": 7.2e-05,
        "epoch": 0.46,
        "step": 26
    },
    {
        "loss": 0.6237,
        "learning_rate": 7.2e-05,
        "epoch": 0.47,
        "step": 27
    },
    {
        "loss": 0.5942,
        "learning_rate": 7.2e-05,
        "epoch": 0.49,
        "step": 28
    },
    {
        "loss": 0.6307,
        "learning_rate": 7.2e-05,
        "epoch": 0.51,
        "step": 29
    },
    {
        "loss": 0.6097,
        "learning_rate": 7.2e-05,
        "epoch": 0.53,
        "step": 30
    },
    {
        "loss": 0.5838,
        "learning_rate": 7.2e-05,
        "epoch": 0.54,
        "step": 31
    },
    {
        "loss": 0.5725,
        "learning_rate": 7.2e-05,
        "epoch": 0.56,
        "step": 32
    },
    {
        "loss": 0.5996,
        "learning_rate": 7.2e-05,
        "epoch": 0.58,
        "step": 33
    },
    {
        "loss": 0.6481,
        "learning_rate": 7.2e-05,
        "epoch": 0.6,
        "step": 34
    },
    {
        "loss": 0.6541,
        "learning_rate": 7.2e-05,
        "epoch": 0.61,
        "step": 35
    },
    {
        "loss": 0.6738,
        "learning_rate": 7.2e-05,
        "epoch": 0.63,
        "step": 36
    },
    {
        "loss": 0.5626,
        "learning_rate": 7.2e-05,
        "epoch": 0.65,
        "step": 37
    },
    {
        "loss": 0.5985,
        "learning_rate": 7.2e-05,
        "epoch": 0.67,
        "step": 38
    },
    {
        "loss": 0.567,
        "learning_rate": 7.2e-05,
        "epoch": 0.68,
        "step": 39
    },
    {
        "loss": 0.6648,
        "learning_rate": 7.2e-05,
        "epoch": 0.7,
        "step": 40
    },
    {
        "loss": 0.6033,
        "learning_rate": 7.2e-05,
        "epoch": 0.72,
        "step": 41
    },
    {
        "loss": 0.5811,
        "learning_rate": 7.2e-05,
        "epoch": 0.74,
        "step": 42
    },
    {
        "loss": 0.6334,
        "learning_rate": 7.2e-05,
        "epoch": 0.75,
        "step": 43
    },
    {
        "loss": 0.5577,
        "learning_rate": 7.2e-05,
        "epoch": 0.77,
        "step": 44
    },
    {
        "loss": 0.5735,
        "learning_rate": 7.2e-05,
        "epoch": 0.79,
        "step": 45
    },
    {
        "loss": 0.5569,
        "learning_rate": 7.2e-05,
        "epoch": 0.81,
        "step": 46
    },
    {
        "loss": 0.6299,
        "learning_rate": 7.2e-05,
        "epoch": 0.82,
        "step": 47
    },
    {
        "loss": 0.6322,
        "learning_rate": 7.2e-05,
        "epoch": 0.84,
        "step": 48
    },
    {
        "loss": 0.4749,
        "learning_rate": 7.2e-05,
        "epoch": 0.86,
        "step": 49
    },
    {
        "loss": 0.5289,
        "learning_rate": 7.2e-05,
        "epoch": 0.88,
        "step": 50
    },
    {
        "eval_math_easy_loss": 0.6391142010688782,
        "eval_math_easy_score": -0.22654081881046295,
        "eval_math_easy_brier_score": 0.22654081881046295,
        "eval_math_easy_average_probability": 0.539280354976654,
        "eval_math_easy_accuracy": 0.62,
        "eval_math_easy_probabilities": [
            0.5929038524627686,
            0.6793323159217834,
            0.5206922292709351,
            0.8882213830947876,
            0.5143958926200867,
            0.5561304688453674,
            0.44799119234085083,
            0.5322203040122986,
            0.46689730882644653,
            0.49711838364601135,
            0.5119889974594116,
            0.46913769841194153,
            0.5088608860969543,
            0.5296240448951721,
            0.47047412395477295,
            0.5685828328132629,
            0.6593344211578369,
            0.689530074596405,
            0.4746142625808716,
            0.4817463755607605,
            0.6522068977355957,
            0.9664285182952881,
            0.6027368307113647,
            0.9966045618057251,
            0.4856562912464142,
            0.4501323997974396,
            0.4895368218421936,
            0.5427847504615784,
            0.6054716110229492,
            0.5628061890602112,
            0.501743495464325,
            0.582392156124115,
            0.5577366948127747,
            0.6074099540710449,
            0.4900270998477936,
            0.6368376016616821,
            0.46126845479011536,
            0.4167042672634125,
            0.4483439326286316,
            0.6287697553634644,
            0.40468552708625793,
            0.3911781907081604,
            0.6000078916549683,
            0.4676419794559479,
            0.5567414164543152,
            0.4290192723274231,
            0.3693322241306305,
            0.39954379200935364,
            0.5478706955909729,
            0.34374991059303284,
            0.40947091579437256,
            0.5972985029220581,
            0.615604043006897,
            0.5836848616600037,
            0.5058172345161438,
            0.4912186563014984,
            0.5050725936889648,
            0.6889762878417969,
            0.4090518355369568,
            0.5442801117897034,
            0.6401094794273376,
            0.4754847288131714,
            0.40069302916526794,
            0.8405653834342957,
            0.536163866519928,
            0.5894424915313721,
            0.5345266461372375,
            0.5742120742797852,
            0.561607301235199,
            0.4164229929447174,
            0.4069885015487671,
            0.5932340025901794,
            0.5068080425262451,
            0.5232132077217102,
            0.406319797039032,
            0.40427184104919434,
            0.6767305135726929,
            0.3993513584136963,
            0.6805631518363953,
            0.8546713590621948,
            0.3419986963272095,
            0.485027551651001,
            0.4527910351753235,
            0.473073810338974,
            0.5100885033607483,
            0.48703742027282715,
            0.5082857012748718,
            0.43061167001724243,
            0.7524380683898926,
            0.3981857895851135,
            0.5662372708320618,
            0.6013215184211731,
            0.5868141651153564,
            0.5102212429046631,
            0.5018954873085022,
            0.5172487497329712,
            0.5098850131034851,
            0.560250997543335,
            0.5472134947776794,
            0.5603906512260437
        ],
        "eval_math_easy_runtime": 8.3752,
        "eval_math_easy_samples_per_second": 11.94,
        "eval_math_easy_steps_per_second": 0.239,
        "epoch": 0.88,
        "step": 50
    },
    {
        "eval_math_hard_loss": 0.6838726997375488,
        "eval_math_hard_score": -0.243715301156044,
        "eval_math_hard_brier_score": 0.243715301156044,
        "eval_math_hard_average_probability": 0.5079910755157471,
        "eval_math_hard_accuracy": 0.65,
        "eval_math_hard_probabilities": [
            0.4238555133342743,
            0.4193888306617737,
            0.4287368953227997,
            0.5097622871398926,
            0.5119704008102417,
            0.5043654441833496,
            0.49800434708595276,
            0.5041229128837585,
            0.5025528073310852,
            0.48951590061187744,
            0.5127824544906616,
            0.4973561465740204,
            0.5096380710601807,
            0.5396627187728882,
            0.5585019588470459,
            0.5096994042396545,
            0.5013532638549805,
            0.502988338470459,
            0.49406543374061584,
            0.507104754447937,
            0.4999251663684845,
            0.5247215628623962,
            0.5451326370239258,
            0.5359183549880981,
            0.5181558132171631,
            0.536503791809082,
            0.6048808693885803,
            0.5271689891815186,
            0.5581687092781067,
            0.5325394868850708,
            0.5137158632278442,
            0.5196804404258728,
            0.504626452922821,
            0.494549423456192,
            0.4980875849723816,
            0.49984773993492126,
            0.49504631757736206,
            0.5131542682647705,
            0.5201321840286255,
            0.4765735864639282,
            0.5105160474777222,
            0.4853503406047821,
            0.49668124318122864,
            0.49828919768333435,
            0.5007568597793579,
            0.5032816529273987,
            0.4987526535987854,
            0.5028784275054932,
            0.42977195978164673,
            0.31972736120224,
            0.42027080059051514,
            0.4997776746749878,
            0.5039429664611816,
            0.49863913655281067,
            0.648627758026123,
            0.6524788737297058,
            0.6495911478996277,
            0.5067777037620544,
            0.5034594535827637,
            0.4986531734466553,
            0.49447762966156006,
            0.4965989887714386,
            0.48963290452957153,
            0.5040078163146973,
            0.5049471855163574,
            0.4988935589790344,
            0.5129610896110535,
            0.5386212468147278,
            0.5535662770271301,
            0.49367326498031616,
            0.5008267164230347,
            0.49752077460289,
            0.5064848065376282,
            0.5038233399391174,
            0.5006983876228333,
            0.5019656419754028,
            0.5030573010444641,
            0.5042676329612732,
            0.5509158968925476,
            0.5484299063682556,
            0.5154373049736023,
            0.5111826658248901,
            0.4996742010116577,
            0.4907635450363159,
            0.5097373723983765,
            0.5164612531661987,
            0.49861904978752136,
            0.5162664651870728,
            0.5128406882286072,
            0.5021430253982544,
            0.5025100708007812,
            0.5034770965576172,
            0.4991251528263092,
            0.5008054971694946,
            0.4953734874725342,
            0.5018383860588074,
            0.5130837559700012,
            0.5218067765235901,
            0.5131238698959351,
            0.49728623032569885
        ],
        "eval_math_hard_runtime": 19.1853,
        "eval_math_hard_samples_per_second": 5.212,
        "eval_math_hard_steps_per_second": 0.104,
        "epoch": 0.88,
        "step": 50
    },
    {
        "loss": 0.5769,
        "learning_rate": 7.2e-05,
        "epoch": 0.89,
        "step": 51
    },
    {
        "loss": 0.5334,
        "learning_rate": 7.2e-05,
        "epoch": 0.91,
        "step": 52
    },
    {
        "loss": 0.562,
        "learning_rate": 7.2e-05,
        "epoch": 0.93,
        "step": 53
    },
    {
        "loss": 0.5452,
        "learning_rate": 7.2e-05,
        "epoch": 0.95,
        "step": 54
    },
    {
        "loss": 0.5165,
        "learning_rate": 7.2e-05,
        "epoch": 0.96,
        "step": 55
    },
    {
        "loss": 0.5792,
        "learning_rate": 7.2e-05,
        "epoch": 0.98,
        "step": 56
    },
    {
        "loss": 0.5594,
        "learning_rate": 7.2e-05,
        "epoch": 1.0,
        "step": 57
    },
    {
        "loss": 0.5507,
        "learning_rate": 7.2e-05,
        "epoch": 1.02,
        "step": 58
    },
    {
        "loss": 0.583,
        "learning_rate": 7.2e-05,
        "epoch": 1.04,
        "step": 59
    },
    {
        "loss": 0.5306,
        "learning_rate": 7.2e-05,
        "epoch": 1.05,
        "step": 60
    },
    {
        "loss": 0.4725,
        "learning_rate": 7.2e-05,
        "epoch": 1.07,
        "step": 61
    },
    {
        "loss": 0.5936,
        "learning_rate": 7.2e-05,
        "epoch": 1.09,
        "step": 62
    },
    {
        "loss": 0.435,
        "learning_rate": 7.2e-05,
        "epoch": 1.11,
        "step": 63
    },
    {
        "loss": 0.4773,
        "learning_rate": 7.2e-05,
        "epoch": 1.12,
        "step": 64
    },
    {
        "loss": 0.5268,
        "learning_rate": 7.2e-05,
        "epoch": 1.14,
        "step": 65
    },
    {
        "loss": 0.474,
        "learning_rate": 7.2e-05,
        "epoch": 1.16,
        "step": 66
    },
    {
        "loss": 0.4843,
        "learning_rate": 7.2e-05,
        "epoch": 1.18,
        "step": 67
    },
    {
        "loss": 0.5504,
        "learning_rate": 7.2e-05,
        "epoch": 1.19,
        "step": 68
    },
    {
        "loss": 0.4748,
        "learning_rate": 7.2e-05,
        "epoch": 1.21,
        "step": 69
    },
    {
        "loss": 0.3662,
        "learning_rate": 7.2e-05,
        "epoch": 1.23,
        "step": 70
    },
    {
        "loss": 0.4243,
        "learning_rate": 7.2e-05,
        "epoch": 1.25,
        "step": 71
    },
    {
        "loss": 0.5726,
        "learning_rate": 7.2e-05,
        "epoch": 1.26,
        "step": 72
    },
    {
        "loss": 0.3798,
        "learning_rate": 7.2e-05,
        "epoch": 1.28,
        "step": 73
    },
    {
        "loss": 0.4388,
        "learning_rate": 7.2e-05,
        "epoch": 1.3,
        "step": 74
    },
    {
        "loss": 0.4366,
        "learning_rate": 7.2e-05,
        "epoch": 1.32,
        "step": 75
    },
    {
        "eval_math_easy_loss": 0.6065465807914734,
        "eval_math_easy_score": -0.20938640832901,
        "eval_math_easy_brier_score": 0.20938640832901,
        "eval_math_easy_average_probability": 0.6050859689712524,
        "eval_math_easy_accuracy": 0.7,
        "eval_math_easy_probabilities": [
            0.7484821677207947,
            0.9446224570274353,
            0.6433854103088379,
            0.9783756136894226,
            0.6324693560600281,
            0.5987829566001892,
            0.35413846373558044,
            0.6616004109382629,
            0.31323176622390747,
            0.5103604793548584,
            0.57724529504776,
            0.4153808057308197,
            0.5574342012405396,
            0.7953811287879944,
            0.6361675262451172,
            0.9693624973297119,
            0.951913595199585,
            0.9685657024383545,
            0.45639440417289734,
            0.5116019248962402,
            0.8492849469184875,
            0.998566210269928,
            0.6505628228187561,
            0.9999613761901855,
            0.47741028666496277,
            0.3376253843307495,
            0.4784110486507416,
            0.6697921752929688,
            0.8528671860694885,
            0.7694718241691589,
            0.44887471199035645,
            0.6469225287437439,
            0.7300910949707031,
            0.8249411582946777,
            0.6692420244216919,
            0.8239967226982117,
            0.21104538440704346,
            0.14954951405525208,
            0.516897439956665,
            0.7914680242538452,
            0.6564459800720215,
            0.40211614966392517,
            0.8350747227668762,
            0.4549277424812317,
            0.6646508574485779,
            0.4033440947532654,
            0.26077815890312195,
            0.26494234800338745,
            0.9288823008537292,
            0.7891556620597839,
            0.5281357765197754,
            0.7730588912963867,
            0.9015129804611206,
            0.7031993865966797,
            0.5230223536491394,
            0.4752960205078125,
            0.5077371001243591,
            0.9395107626914978,
            0.6283096671104431,
            0.7931842803955078,
            0.8252612948417664,
            0.2736623287200928,
            0.15930794179439545,
            0.941230833530426,
            0.5501644015312195,
            0.47556072473526,
            0.6338704824447632,
            0.6975102424621582,
            0.6631689071655273,
            0.0980004072189331,
            0.1000039279460907,
            0.7140350341796875,
            0.5493795275688171,
            0.5289850234985352,
            0.4004104435443878,
            0.19120419025421143,
            0.8710976839065552,
            0.2678791880607605,
            0.9293620586395264,
            0.9909279942512512,
            0.16861209273338318,
            0.3574914038181305,
            0.3917950391769409,
            0.33540961146354675,
            0.5536927580833435,
            0.49055880308151245,
            0.5184541344642639,
            0.5982361435890198,
            0.9495781064033508,
            0.21917079389095306,
            0.6988996863365173,
            0.7291962504386902,
            0.76262366771698,
            0.5685163736343384,
            0.5081316828727722,
            0.6110177040100098,
            0.5461428165435791,
            0.6566176414489746,
            0.783910870552063,
            0.6443502306938171
        ],
        "eval_math_easy_runtime": 8.369,
        "eval_math_easy_samples_per_second": 11.949,
        "eval_math_easy_steps_per_second": 0.239,
        "epoch": 1.32,
        "step": 75
    },
    {
        "eval_math_hard_loss": 0.6514753699302673,
        "eval_math_hard_score": -0.2283184826374054,
        "eval_math_hard_brier_score": 0.2283184826374054,
        "eval_math_hard_average_probability": 0.5288514494895935,
        "eval_math_hard_accuracy": 0.75,
        "eval_math_hard_probabilities": [
            0.3548654317855835,
            0.3420700132846832,
            0.3793671727180481,
            0.5324059128761292,
            0.5130384564399719,
            0.5044785141944885,
            0.5038233399391174,
            0.5167575478553772,
            0.5076470971107483,
            0.47424405813217163,
            0.4867190718650818,
            0.4810575246810913,
            0.5753445625305176,
            0.6081233024597168,
            0.6951162815093994,
            0.5271819829940796,
            0.503821611404419,
            0.5095653533935547,
            0.4920091927051544,
            0.5164501070976257,
            0.5062336921691895,
            0.6085132956504822,
            0.6557785868644714,
            0.642405092716217,
            0.601568341255188,
            0.5837816596031189,
            0.7453701496124268,
            0.5891936421394348,
            0.6418473720550537,
            0.5706061720848083,
            0.5218744874000549,
            0.5663473606109619,
            0.5293048620223999,
            0.5138716697692871,
            0.5159409642219543,
            0.5150294303894043,
            0.5086989402770996,
            0.5515217185020447,
            0.5562142133712769,
            0.45103031396865845,
            0.5285841226577759,
            0.4722565710544586,
            0.48624294996261597,
            0.5008323192596436,
            0.5031194090843201,
            0.5154656171798706,
            0.49294641613960266,
            0.5039159059524536,
            0.5480214357376099,
            0.2644377648830414,
            0.4588020443916321,
            0.4910883903503418,
            0.5053740739822388,
            0.5089107751846313,
            0.8152310252189636,
            0.8223882913589478,
            0.8195245862007141,
            0.5112780928611755,
            0.5031809210777283,
            0.48029977083206177,
            0.49546733498573303,
            0.5136077404022217,
            0.49493998289108276,
            0.49914491176605225,
            0.5064308643341064,
            0.5028504729270935,
            0.530055582523346,
            0.5755782723426819,
            0.5918564796447754,
            0.47705304622650146,
            0.5025559663772583,
            0.492960125207901,
            0.5216047763824463,
            0.5314456224441528,
            0.5100206136703491,
            0.5108229517936707,
            0.5146028399467468,
            0.5179942846298218,
            0.570564866065979,
            0.5914015173912048,
            0.5727425813674927,
            0.5276017785072327,
            0.5001986622810364,
            0.4896683692932129,
            0.5269994735717773,
            0.5561158657073975,
            0.5013656616210938,
            0.5471642017364502,
            0.5317503809928894,
            0.5032069087028503,
            0.4969356954097748,
            0.5043812394142151,
            0.4943845868110657,
            0.5032498240470886,
            0.4884641468524933,
            0.5083473324775696,
            0.47960543632507324,
            0.5428357720375061,
            0.5140374898910522,
            0.5140106081962585
        ],
        "eval_math_hard_runtime": 19.1838,
        "eval_math_hard_samples_per_second": 5.213,
        "eval_math_hard_steps_per_second": 0.104,
        "epoch": 1.32,
        "step": 75
    },
    {
        "loss": 0.4113,
        "learning_rate": 7.2e-05,
        "epoch": 1.33,
        "step": 76
    },
    {
        "loss": 0.5044,
        "learning_rate": 7.2e-05,
        "epoch": 1.35,
        "step": 77
    },
    {
        "loss": 0.6008,
        "learning_rate": 7.2e-05,
        "epoch": 1.37,
        "step": 78
    },
    {
        "loss": 0.5117,
        "learning_rate": 7.2e-05,
        "epoch": 1.39,
        "step": 79
    },
    {
        "loss": 0.394,
        "learning_rate": 7.2e-05,
        "epoch": 1.4,
        "step": 80
    },
    {
        "loss": 0.4778,
        "learning_rate": 7.2e-05,
        "epoch": 1.42,
        "step": 81
    },
    {
        "loss": 0.4636,
        "learning_rate": 7.2e-05,
        "epoch": 1.44,
        "step": 82
    },
    {
        "loss": 0.6426,
        "learning_rate": 7.2e-05,
        "epoch": 1.46,
        "step": 83
    },
    {
        "loss": 0.5138,
        "learning_rate": 7.2e-05,
        "epoch": 1.47,
        "step": 84
    },
    {
        "loss": 0.3992,
        "learning_rate": 7.2e-05,
        "epoch": 1.49,
        "step": 85
    },
    {
        "loss": 0.5317,
        "learning_rate": 7.2e-05,
        "epoch": 1.51,
        "step": 86
    },
    {
        "loss": 0.3749,
        "learning_rate": 7.2e-05,
        "epoch": 1.53,
        "step": 87
    },
    {
        "loss": 0.4308,
        "learning_rate": 7.2e-05,
        "epoch": 1.54,
        "step": 88
    },
    {
        "loss": 0.442,
        "learning_rate": 7.2e-05,
        "epoch": 1.56,
        "step": 89
    },
    {
        "loss": 0.3635,
        "learning_rate": 7.2e-05,
        "epoch": 1.58,
        "step": 90
    },
    {
        "loss": 0.4635,
        "learning_rate": 7.2e-05,
        "epoch": 1.6,
        "step": 91
    },
    {
        "loss": 0.352,
        "learning_rate": 7.2e-05,
        "epoch": 1.61,
        "step": 92
    },
    {
        "loss": 0.5595,
        "learning_rate": 7.2e-05,
        "epoch": 1.63,
        "step": 93
    },
    {
        "loss": 0.4258,
        "learning_rate": 7.2e-05,
        "epoch": 1.65,
        "step": 94
    },
    {
        "loss": 0.5241,
        "learning_rate": 7.2e-05,
        "epoch": 1.67,
        "step": 95
    },
    {
        "loss": 0.3897,
        "learning_rate": 7.2e-05,
        "epoch": 1.68,
        "step": 96
    },
    {
        "loss": 0.3538,
        "learning_rate": 7.2e-05,
        "epoch": 1.7,
        "step": 97
    },
    {
        "loss": 0.6195,
        "learning_rate": 7.2e-05,
        "epoch": 1.72,
        "step": 98
    },
    {
        "loss": 0.4222,
        "learning_rate": 7.2e-05,
        "epoch": 1.74,
        "step": 99
    },
    {
        "loss": 0.4035,
        "learning_rate": 7.2e-05,
        "epoch": 1.75,
        "step": 100
    },
    {
        "eval_math_easy_loss": 0.5634673237800598,
        "eval_math_easy_score": -0.18907848000526428,
        "eval_math_easy_brier_score": 0.18907848000526428,
        "eval_math_easy_average_probability": 0.6335412263870239,
        "eval_math_easy_accuracy": 0.69,
        "eval_math_easy_probabilities": [
            0.9228202700614929,
            0.9722417593002319,
            0.7751589417457581,
            0.9841300249099731,
            0.6461109519004822,
            0.678557276725769,
            0.48697182536125183,
            0.763392984867096,
            0.6513355374336243,
            0.5514014959335327,
            0.5708515644073486,
            0.401116281747818,
            0.6355666518211365,
            0.8389368653297424,
            0.4256947934627533,
            0.9875867366790771,
            0.9562849402427673,
            0.9934768080711365,
            0.5037747025489807,
            0.5629909634590149,
            0.9447256326675415,
            0.9934955835342407,
            0.7298396825790405,
            0.9999772310256958,
            0.4164830148220062,
            0.3354552388191223,
            0.4947070777416229,
            0.7429382801055908,
            0.9662306904792786,
            0.8494581580162048,
            0.3311953544616699,
            0.5235036015510559,
            0.7076274156570435,
            0.6726058125495911,
            0.6066114902496338,
            0.9167107939720154,
            0.3606979250907898,
            0.3136213421821594,
            0.569308340549469,
            0.8744141459465027,
            0.45186856389045715,
            0.4703064560890198,
            0.8714635372161865,
            0.4600178003311157,
            0.7752681970596313,
            0.3342759311199188,
            0.2091922163963318,
            0.12097060680389404,
            0.9694784283638,
            0.9205419421195984,
            0.5362300276756287,
            0.9467881917953491,
            0.9229605197906494,
            0.7893558740615845,
            0.5593774318695068,
            0.48640429973602295,
            0.5625292062759399,
            0.7873656153678894,
            0.4377059042453766,
            0.7554200291633606,
            0.7428120970726013,
            0.3998325765132904,
            0.2971757650375366,
            0.5841459631919861,
            0.5935724377632141,
            0.9124895930290222,
            0.664108157157898,
            0.7424415946006775,
            0.7032315731048584,
            0.08878877013921738,
            0.037293728440999985,
            0.8253840804100037,
            0.5181460380554199,
            0.6422717571258545,
            0.39188629388809204,
            0.2717941105365753,
            0.7366853952407837,
            0.3104180693626404,
            0.9555566310882568,
            0.9926537275314331,
            0.31411033868789673,
            0.47795569896698,
            0.5301631093025208,
            0.3858352303504944,
            0.450234591960907,
            0.5335182547569275,
            0.46628960967063904,
            0.7136247754096985,
            0.9707931280136108,
            0.2842671871185303,
            0.6815343499183655,
            0.8293945789337158,
            0.7165514826774597,
            0.5158327221870422,
            0.4903832674026489,
            0.509284496307373,
            0.6868314743041992,
            0.7351541519165039,
            0.9032586216926575,
            0.7228848934173584
        ],
        "eval_math_easy_runtime": 8.3781,
        "eval_math_easy_samples_per_second": 11.936,
        "eval_math_easy_steps_per_second": 0.239,
        "epoch": 1.75,
        "step": 100
    },
    {
        "eval_math_hard_loss": 0.6257777214050293,
        "eval_math_hard_score": -0.2192527800798416,
        "eval_math_hard_brier_score": 0.2192527800798416,
        "eval_math_hard_average_probability": 0.5439413785934448,
        "eval_math_hard_accuracy": 0.73,
        "eval_math_hard_probabilities": [
            0.5223578810691833,
            0.5004584193229675,
            0.5246360301971436,
            0.5141251087188721,
            0.49415719509124756,
            0.4868309497833252,
            0.5085676908493042,
            0.5222219228744507,
            0.5071166753768921,
            0.485394150018692,
            0.4912019371986389,
            0.47861963510513306,
            0.5835957527160645,
            0.6594346761703491,
            0.7794536352157593,
            0.5213961601257324,
            0.5078229308128357,
            0.5113033056259155,
            0.5170290470123291,
            0.533160924911499,
            0.5240510702133179,
            0.6030251383781433,
            0.6816118359565735,
            0.6654990911483765,
            0.7295182943344116,
            0.6408753395080566,
            0.9006334543228149,
            0.6394204497337341,
            0.7044854164123535,
            0.5915472507476807,
            0.4917044937610626,
            0.5480172634124756,
            0.5242502689361572,
            0.5202026963233948,
            0.5320013165473938,
            0.5103070139884949,
            0.512151837348938,
            0.5850697755813599,
            0.5973923802375793,
            0.44012999534606934,
            0.5327370762825012,
            0.46452075242996216,
            0.49851876497268677,
            0.5032814741134644,
            0.5159162878990173,
            0.5174291133880615,
            0.48579660058021545,
            0.48921409249305725,
            0.7178583741188049,
            0.21438536047935486,
            0.33929410576820374,
            0.4819464385509491,
            0.5082027316093445,
            0.5161749124526978,
            0.8995903730392456,
            0.9058607816696167,
            0.9033406376838684,
            0.5096192955970764,
            0.5001044869422913,
            0.47920194268226624,
            0.4977998733520508,
            0.5199769735336304,
            0.4958011507987976,
            0.4979250729084015,
            0.5203951597213745,
            0.5156787633895874,
            0.5690863132476807,
            0.6606236696243286,
            0.6244441270828247,
            0.48217955231666565,
            0.5022764205932617,
            0.4897140562534332,
            0.5602198839187622,
            0.5712270140647888,
            0.5307877063751221,
            0.5162763595581055,
            0.5204914808273315,
            0.5259092450141907,
            0.5996943712234497,
            0.617365300655365,
            0.5981971025466919,
            0.5278289914131165,
            0.5039482712745667,
            0.4940468370914459,
            0.49701008200645447,
            0.5211564898490906,
            0.49761655926704407,
            0.602383553981781,
            0.5712856650352478,
            0.5203680396080017,
            0.5200499892234802,
            0.5175550580024719,
            0.506922721862793,
            0.500126838684082,
            0.48529988527297974,
            0.507023274898529,
            0.3651067614555359,
            0.4000832736492157,
            0.35857725143432617,
            0.507904589176178
        ],
        "eval_math_hard_runtime": 19.1792,
        "eval_math_hard_samples_per_second": 5.214,
        "eval_math_hard_steps_per_second": 0.104,
        "epoch": 1.75,
        "step": 100
    },
    {
        "train_runtime": 768.3351,
        "train_samples_per_second": 4.165,
        "train_steps_per_second": 0.13,
        "total_flos": 0.0,
        "train_loss": 0.5549128046631813,
        "epoch": 1.75,
        "step": 100
    }
]