{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Visualizations\n", "\n", "This tutorial illustrates the core visualization utilities available in Ax." ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "data": { "text/html": [ "" ] }, "metadata": {}, "output_type": "display_data" }, { "name": "stderr", "output_type": "stream", "text": [ "[INFO 03-20 17:48:30] ipy_plotting: Injecting Plotly library into cell. Do not overwrite or delete cell.\n" ] }, { "data": { "text/html": [ " \n", " " ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import numpy as np\n", "from ax import (\n", " Arm,\n", " ComparisonOp,\n", " RangeParameter,\n", " ParameterType,\n", " SearchSpace, \n", " SimpleExperiment, \n", " OutcomeConstraint, \n", ")\n", "\n", "from ax.metrics.l2norm import L2NormMetric\n", "from ax.modelbridge.cross_validation import cross_validate\n", "from ax.modelbridge.registry import Models\n", "from ax.plot.contour import interact_contour, plot_contour\n", "from ax.plot.diagnostic import interact_cross_validation\n", "from ax.plot.scatter import(\n", " interact_fitted,\n", " plot_objective_vs_constraints,\n", " tile_fitted,\n", ")\n", "from ax.plot.slice import plot_slice\n", "from ax.utils.measurement.synthetic_functions import hartmann6\n", "from ax.utils.notebook.plotting import render, init_notebook_plotting\n", "\n", "init_notebook_plotting()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 1. Create experiment and run optimization\n", "\n", "The vizualizations require an experiment object and a model fit on the evaluated data. The routine below is a copy of the Developer API tutorial, so the explanation here is omitted. Retrieving the experiment and model objects for each API paradigm is shown in the respective tutorials" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### 1a. Define search space and evaluation function" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": [ "noise_sd = 0.1\n", "param_names = [f\"x{i+1}\" for i in range(6)] # x1, x2, ..., x6\n", "\n", "def noisy_hartmann_evaluation_function(parameterization):\n", " x = np.array([parameterization.get(p_name) for p_name in param_names])\n", " noise1, noise2 = np.random.normal(0, noise_sd, 2)\n", "\n", " return {\n", " \"hartmann6\": (hartmann6(x) + noise1, noise_sd),\n", " \"l2norm\": (np.sqrt((x ** 2).sum()) + noise2, noise_sd)\n", " }\n", "\n", "hartmann_search_space = SearchSpace(\n", " parameters=[\n", " RangeParameter(\n", " name=p_name, parameter_type=ParameterType.FLOAT, lower=0.0, upper=1.0\n", " )\n", " for p_name in param_names\n", " ]\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### 1b. Create Experiment" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "exp = SimpleExperiment(\n", " name=\"test_branin\",\n", " search_space=hartmann_search_space,\n", " evaluation_function=noisy_hartmann_evaluation_function,\n", " objective_name=\"hartmann6\",\n", " minimize=True,\n", " outcome_constraints=[\n", " OutcomeConstraint(\n", " metric=L2NormMetric(\n", " name=\"l2norm\", param_names=param_names, noise_sd=0.2\n", " ),\n", " op=ComparisonOp.LEQ,\n", " bound=1.25,\n", " relative=False,\n", " )\n", " ],\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### 1c. Run the optimization and fit a GP on all data\n", "\n", "After doing (`N_BATCHES=15`) rounds of optimization, fit final GP using all data to feed into the plots." ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": [ "N_RANDOM = 5\n", "BATCH_SIZE = 1\n", "N_BATCHES = 15\n", "\n", "sobol = Models.SOBOL(exp.search_space)\n", "exp.new_batch_trial(generator_run=sobol.gen(N_RANDOM))\n", "\n", "for i in range(N_BATCHES):\n", " intermediate_gp = Models.GPEI(experiment=exp, data=exp.eval())\n", " exp.new_trial(generator_run=intermediate_gp.gen(BATCH_SIZE))\n", "\n", "model = Models.GPEI(experiment=exp, data=exp.eval())" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 2. Contour plots\n", "\n", "The plot below shows the response surface for `hartmann6` metric as a function of the `x1`, `x2` parameters.\n", "\n", "The other parameters are fixed in the middle of their respective ranges, which in this example is 0.5 for all of them." ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": false }, "data": [ { "autocolorscale": false, "autocontour": true, "colorbar": { "tickfont": { "size": 8 }, "ticksuffix": "", "x": 0.45, "y": 0.5 }, "colorscale": [ [ 0.0, "rgb(247,252,253)" ], [ 0.125, "rgb(229,245,249)" ], [ 0.25, "rgb(204,236,230)" ], [ 0.375, "rgb(153,216,201)" ], [ 0.5, "rgb(102,194,164)" ], [ 0.625, "rgb(65,174,118)" ], [ 0.75, "rgb(35,139,69)" ], [ 0.875, "rgb(0,109,44)" ], [ 1.0, "rgb(0,68,27)" ] ], "contours": { "coloring": "heatmap" }, "hoverinfo": "x+y+z", "ncontours": 25, "type": 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1.0 ], "yaxis.title": "x3", "yaxis2.range": [ 0.0, 1.0 ] } ], "label": "x3", "method": "update" }, { "args": [ { "visible": [ false, false, false, false, false, false, false, false, false, false, false, false, true, true, true, true, false, false, false, false, false, false, false, false ] }, { "yaxis.range": [ 0.0, 1.0 ], "yaxis.title": "x4", "yaxis2.range": [ 0.0, 1.0 ] } ], "label": "x4", "method": "update" }, { "args": [ { "visible": [ false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, true, true, true, true, false, false, false, false ] }, { "yaxis.range": [ 0.0, 1.0 ], "yaxis.title": "x5", "yaxis2.range": [ 0.0, 1.0 ] } ], "label": "x5", "method": "update" }, { "args": [ { "visible": [ false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, true, true, true, true ] }, { "yaxis.range": [ 0.0, 1.0 ], "yaxis.title": "x6", "yaxis2.range": [ 0.0, 1.0 ] } ], "label": "x6", "method": "update" } ], "direction": "up", "x": 0.35, "xanchor": "left", "y": -0.43, "yanchor": "middle" } ], "width": 950, "xaxis": { "anchor": "y", "autorange": false, "domain": [ 0.05, 0.45 ], "exponentformat": "e", "range": [ 0.0, 1.0 ], "tickfont": { "size": 11 }, "tickmode": "auto", "title": { "text": "x1" }, "type": "linear" }, "xaxis2": { "anchor": "y2", "autorange": false, "domain": [ 0.6, 1 ], "exponentformat": "e", "range": [ 0.0, 1.0 ], "tickfont": { "size": 11 }, "tickmode": "auto", "title": { "text": "x1" }, "type": "linear" }, "yaxis": { "anchor": "x", "autorange": false, "domain": [ 0, 1 ], "exponentformat": "e", "range": [ 0.0, 1.0 ], "tickfont": { "size": 11 }, "tickmode": "auto", "title": { "text": "x2" }, "type": "linear" }, "yaxis2": { "anchor": "x2", "autorange": false, "domain": [ 0, 1 ], "exponentformat": "e", "range": [ 0.0, 1.0 ], "tickfont": { "size": 11 }, "tickmode": "auto", "type": "linear" } } }, "text/html": [ "
\n", " \n", " \n", "
\n", " \n", "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "render(interact_contour(model=model, metric_name='hartmann6'))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 3. Tradeoff plots\n", "This plot illustrates the tradeoffs achievable for 2 different metrics. The plot takes the x-axis metric as input (usually the objective) and allows toggling among all other metrics for the y-axis.\n", "\n", "This is useful to get a sense of the pareto frontier (i.e. what is the best objective value achievable for different bounds on the constraint)" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": false }, "data": [ { "error_x": { "array": [ 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "hoverinfo": "text", "marker": { "color": "rgba(128,177,211,1)" }, "mode": "markers", "name": "In-sample", "showlegend": true, "text": [ "Arm 0_0

hartmann6: -0.114 [-0.310, 0.082]
l2norm: 1.759 [1.563, 1.955]

Parameterization:
x1: 0.8807308971881866
x2: 0.7915681153535843
x3: 0.5729638654738665
x4: 0.3405822943896055
x5: 0.7290191985666752
x6: 0.9481592485681176", "Arm 0_1

hartmann6: -0.093 [-0.289, 0.103]
l2norm: 1.76 [1.564, 1.956]

Parameterization:
x1: 0.7039155969396234
x2: 0.2291395841166377
x3: 0.9188904752954841
x4: 0.8591771628707647
x5: 0.8838059306144714
x6: 0.4611298246309161", "Arm 0_2

hartmann6: -1.147 [-1.343, -0.951]
l2norm: 0.862 [0.666, 1.058]

Parameterization:
x1: 0.3242297787219286
x2: 0.5065926946699619
x3: 0.019621241837739944
x4: 0.164596576243639
x5: 0.19778628833591938
x6: 0.6438531540334225", "Arm 0_3

hartmann6: -0.271 [-0.467, -0.075]
l2norm: 1.391 [1.195, 1.587]

Parameterization:
x1: 0.4622132536023855
x2: 0.12302863504737616
x3: 0.6972572803497314
x4: 0.552973167039454
x5: 0.8561257841065526
x6: 0.5136625031009316", "Arm 0_4

hartmann6: -0.635 [-0.831, -0.439]
l2norm: 0.845 [0.649, 1.041]

Parameterization:
x1: 0.5678855525329709
x2: 0.6421836987137794
x3: 0.36045778822153807
x4: 0.4858350036665797
x5: 0.04602119233459234
x6: 0.3188547547906637", "Arm 10_0

hartmann6: -2.391 [-2.587, -2.195]
l2norm: 1.038 [0.842, 1.234]

Parameterization:
x1: 0.23497643264823662
x2: 0.3079169853704627
x3: 0.30700342550712023
x4: 0.4213779766172223
x5: 0.2620805827236237
x6: 0.6875523705288136", "Arm 11_0

hartmann6: -2.849 [-3.045, -2.653]
l2norm: 0.872 [0.676, 1.068]

Parameterization:
x1: 0.212636421624134
x2: 0.21204665979488424
x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
x6: 0.6631067613595195", "Arm 12_0

hartmann6: -2.803 [-2.999, -2.607]
l2norm: 0.901 [0.705, 1.097]

Parameterization:
x1: 0.19502163982098047
x2: 0.09667432572727568
x3: 0.34155515015701376
x4: 0.3220216285519042
x5: 0.25055390722876647
x6: 0.6514480575421041", "Arm 13_0

hartmann6: -2.934 [-3.130, -2.738]
l2norm: 1.006 [0.810, 1.202]

Parameterization:
x1: 0.13610200471653763
x2: 0.18657831618919365
x3: 0.38728363530534243
x4: 0.2986089215365164
x5: 0.2587764277642532
x6: 0.6201619504198546", "Arm 14_0

hartmann6: -2.402 [-2.598, -2.206]
l2norm: 0.835 [0.639, 1.031]

Parameterization:
x1: 0.12190000125238146
x2: 0.1537617098032173
x3: 0.317547216222879
x4: 0.36562989223883385
x5: 0.24092392067490792
x6: 0.5770742439803472", "Arm 15_0

hartmann6: -3.05 [-3.246, -2.854]
l2norm: 0.883 [0.687, 1.079]

Parameterization:
x1: 0.12765276526028982
x2: 0.17484260241863198
x3: 0.4154710488857597
x4: 0.259597052983851
x5: 0.26375569774418645
x6: 0.670331696366669", "Arm 1_0

hartmann6: -0.595 [-0.791, -0.399]
l2norm: 0.836 [0.640, 1.032]

Parameterization:
x1: 0.2546692937559919
x2: 0.48907458196961734
x3: 0.057543485809203924
x4: 0.20684238819825304
x5: 0.07498414249400782
x6: 0.5425877050768616", "Arm 2_0

hartmann6: -0.952 [-1.148, -0.756]
l2norm: 0.812 [0.616, 1.008]

Parameterization:
x1: 0.38405969335799434
x2: 0.5312118438227483
x3: 0.008976382491266527
x4: 0.11966088431310536
x5: 0.28387020963439424
x6: 0.7017045658253149", "Arm 3_0

hartmann6: -1.413 [-1.609, -1.217]
l2norm: 1.008 [0.812, 1.204]

Parameterization:
x1: 0.32526430047833765
x2: 0.4735913794182481
x3: 0.0025336325238383777
x4: 0.2913756923115351
x5: 0.23412381649166386
x6: 0.7102149983080811", "Arm 4_0

hartmann6: -1.804 [-2.000, -1.608]
l2norm: 0.95 [0.754, 1.146]

Parameterization:
x1: 0.22691874651744162
x2: 0.40700540308692934
x3: 0.0005809280267048873
x4: 0.3477412458562628
x5: 0.2754740745239485
x6: 0.7176726725223017", "Arm 5_0

hartmann6: -1.485 [-1.681, -1.289]
l2norm: 1.12 [0.924, 1.316]

Parameterization:
x1: 0.16031175029378056
x2: 0.3591545215201365
x3: 1.1914663708245192e-17
x4: 0.38032449805873786
x5: 0.29818806066732423
x6: 0.7863552309142078", "Arm 6_0

hartmann6: -1.612 [-1.808, -1.416]
l2norm: 1.029 [0.833, 1.225]

Parameterization:
x1: 0.23492135485041762
x2: 0.39498601584206006
x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
x6: 0.6391581390611439", "Arm 7_0

hartmann6: -1.579 [-1.775, -1.383]
l2norm: 1.039 [0.843, 1.235]

Parameterization:
x1: 0.18983749685838672
x2: 0.49386855075824326
x3: 1.3454988185617192e-17
x4: 0.35727025327535555
x5: 0.29896538795929134
x6: 0.6988325030642847", "Arm 8_0

hartmann6: -2.046 [-2.242, -1.850]
l2norm: 0.855 [0.659, 1.051]

Parameterization:
x1: 0.24439858507230394
x2: 0.3817692264656431
x3: 0.10235962865095731
x4: 0.38877266945884176
x5: 0.2730862994496706
x6: 0.7022314487912996", "Arm 9_0

hartmann6: -2.304 [-2.500, -2.108]
l2norm: 0.735 [0.539, 0.931]

Parameterization:
x1: 0.23298536805627063
x2: 0.3282859081933888
x3: 0.19835514478152283
x4: 0.35459738312754285
x5: 0.2726466792086359
x6: 0.6867657023585674" ], "type": "scatter", "visible": false, "x": [ -0.11420143783485211, -0.09274412294545019, -1.1471894800312232, -0.2705588981872634, -0.634545158026957, -2.3912978317665914, -2.84937296412543, -2.80314644135731, -2.9338403833103066, -2.4022711658379907, -3.050245829038206, -0.5946515206297351, -0.9519911197829709, -1.4131939544002086, -1.8042651601134543, -1.485213870485511, -1.6122843282229173, -1.5790027072825479, -2.0455242460631955, -2.3037768680906185 ], "y": [ 1.7586850070112534, 1.760256677119716, 0.8619311060572675, 1.391396528921264, 0.8450694701587002, 1.0384956330264927, 0.8722510233383085, 0.9011327127129503, 1.005933876125485, 0.8348618677790601, 0.8831122171246667, 0.8358980670833324, 0.8122933872748693, 1.0081056041668848, 0.9500890403844842, 1.120456307042238, 1.0292360400685272, 1.0386160575435919, 0.8547685793170022, 0.7346804012316961 ] }, { "error_x": { "array": [ 0.19442540084846385, 0.19386274792866773, 0.1807136879585586, 0.19384527721621092, 0.1942824617276508, 0.17297492099890707, 0.14433438320886588, 0.17501824929282983, 0.15347500936788547, 0.18047265774821328, 0.17364724451347363, 0.1915341741919268, 0.1874710781015591, 0.17332842580373217, 0.14206894883943075, 0.18631761943442335, 0.18478383088131686, 0.17727826292438467, 0.1389395734845407, 0.14760323334868908 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.18646515087690793, 0.18463271065243708, 0.12442165141585698, 0.18426648208609336, 0.1852097134203852, 0.14211136083641746, 0.10287860746374916, 0.13081516743248398, 0.11253131153440142, 0.14056426392730403, 0.14063776283518858, 0.16713616021842212, 0.1563880554204049, 0.12653347779415533, 0.09656783255001858, 0.14558788226900252, 0.14158596886627128, 0.13016077158997197, 0.11662927899423002, 0.12500439288878207 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "hoverinfo": "text", "marker": { "color": "rgba(128,177,211,1)" }, "mode": "markers", "name": "In-sample", "showlegend": true, "text": [ "Arm 0_0

hartmann6: -0.122 [-0.316, 0.073]
l2norm: 1.713 [1.527, 1.900]

Parameterization:
x1: 0.8807308971881866
x2: 0.7915681153535843
x3: 0.5729638654738665
x4: 0.3405822943896055
x5: 0.7290191985666752
x6: 0.9481592485681176", "Arm 0_1

hartmann6: -0.099 [-0.293, 0.095]
l2norm: 1.715 [1.530, 1.899]

Parameterization:
x1: 0.7039155969396234
x2: 0.2291395841166377
x3: 0.9188904752954841
x4: 0.8591771628707647
x5: 0.8838059306144714
x6: 0.4611298246309161", "Arm 0_2

hartmann6: -1.132 [-1.313, -0.951]
l2norm: 0.853 [0.729, 0.978]

Parameterization:
x1: 0.3242297787219286
x2: 0.5065926946699619
x3: 0.019621241837739944
x4: 0.164596576243639
x5: 0.19778628833591938
x6: 0.6438531540334225", "Arm 0_3

hartmann6: -0.274 [-0.468, -0.080]
l2norm: 1.404 [1.220, 1.588]

Parameterization:
x1: 0.4622132536023855
x2: 0.12302863504737616
x3: 0.6972572803497314
x4: 0.552973167039454
x5: 0.8561257841065526
x6: 0.5136625031009316", "Arm 0_4

hartmann6: -0.632 [-0.826, -0.438]
l2norm: 0.881 [0.696, 1.066]

Parameterization:
x1: 0.5678855525329709
x2: 0.6421836987137794
x3: 0.36045778822153807
x4: 0.4858350036665797
x5: 0.04602119233459234
x6: 0.3188547547906637", "Arm 10_0

hartmann6: -2.417 [-2.590, -2.244]
l2norm: 0.947 [0.805, 1.089]

Parameterization:
x1: 0.23497643264823662
x2: 0.3079169853704627
x3: 0.30700342550712023
x4: 0.4213779766172223
x5: 0.2620805827236237
x6: 0.6875523705288136", "Arm 11_0

hartmann6: -2.792 [-2.936, -2.647]
l2norm: 0.88 [0.777, 0.983]

Parameterization:
x1: 0.212636421624134
x2: 0.21204665979488424
x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
x6: 0.6631067613595195", "Arm 12_0

hartmann6: -2.82 [-2.995, -2.645]
l2norm: 0.904 [0.773, 1.034]

Parameterization:
x1: 0.19502163982098047
x2: 0.09667432572727568
x3: 0.34155515015701376
x4: 0.3220216285519042
x5: 0.25055390722876647
x6: 0.6514480575421041", "Arm 13_0

hartmann6: -2.894 [-3.048, -2.741]
l2norm: 0.924 [0.811, 1.036]

Parameterization:
x1: 0.13610200471653763
x2: 0.18657831618919365
x3: 0.38728363530534243
x4: 0.2986089215365164
x5: 0.2587764277642532
x6: 0.6201619504198546", "Arm 14_0

hartmann6: -2.428 [-2.608, -2.247]
l2norm: 0.886 [0.745, 1.026]

Parameterization:
x1: 0.12190000125238146
x2: 0.1537617098032173
x3: 0.317547216222879
x4: 0.36562989223883385
x5: 0.24092392067490792
x6: 0.5770742439803472", "Arm 15_0

hartmann6: -3.028 [-3.201, -2.854]
l2norm: 0.946 [0.806, 1.087]

Parameterization:
x1: 0.12765276526028982
x2: 0.17484260241863198
x3: 0.4154710488857597
x4: 0.259597052983851
x5: 0.26375569774418645
x6: 0.670331696366669", "Arm 1_0

hartmann6: -0.617 [-0.809, -0.426]
l2norm: 0.848 [0.681, 1.015]

Parameterization:
x1: 0.2546692937559919
x2: 0.48907458196961734
x3: 0.057543485809203924
x4: 0.20684238819825304
x5: 0.07498414249400782
x6: 0.5425877050768616", "Arm 2_0

hartmann6: -0.971 [-1.159, -0.784]
l2norm: 0.87 [0.714, 1.027]

Parameterization:
x1: 0.38405969335799434
x2: 0.5312118438227483
x3: 0.008976382491266527
x4: 0.11966088431310536
x5: 0.28387020963439424
x6: 0.7017045658253149", "Arm 3_0

hartmann6: -1.428 [-1.601, -1.254]
l2norm: 0.947 [0.820, 1.073]

Parameterization:
x1: 0.32526430047833765
x2: 0.4735913794182481
x3: 0.0025336325238383777
x4: 0.2913756923115351
x5: 0.23412381649166386
x6: 0.7102149983080811", "Arm 4_0

hartmann6: -1.758 [-1.900, -1.616]
l2norm: 0.996 [0.899, 1.092]

Parameterization:
x1: 0.22691874651744162
x2: 0.40700540308692934
x3: 0.0005809280267048873
x4: 0.3477412458562628
x5: 0.2754740745239485
x6: 0.7176726725223017", "Arm 5_0

hartmann6: -1.519 [-1.706, -1.333]
l2norm: 1.068 [0.923, 1.214]

Parameterization:
x1: 0.16031175029378056
x2: 0.3591545215201365
x3: 1.1914663708245192e-17
x4: 0.38032449805873786
x5: 0.29818806066732423
x6: 0.7863552309142078", "Arm 6_0

hartmann6: -1.633 [-1.818, -1.448]
l2norm: 1.01 [0.868, 1.151]

Parameterization:
x1: 0.23492135485041762
x2: 0.39498601584206006
x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
x6: 0.6391581390611439", "Arm 7_0

hartmann6: -1.575 [-1.752, -1.398]
l2norm: 1.024 [0.894, 1.154]

Parameterization:
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x4: 0.4858350036665797
x5: 0.04602119233459234
x6: 0.3188547547906637", "Arm 10_0

hartmann6: -2.417 [-2.590, -2.244]
l2norm: 0.947 [0.805, 1.089]

Parameterization:
x1: 0.23497643264823662
x2: 0.3079169853704627
x3: 0.30700342550712023
x4: 0.4213779766172223
x5: 0.2620805827236237
x6: 0.6875523705288136", "Arm 11_0

hartmann6: -2.792 [-2.936, -2.647]
l2norm: 0.88 [0.777, 0.983]

Parameterization:
x1: 0.212636421624134
x2: 0.21204665979488424
x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
x6: 0.6631067613595195", "Arm 12_0

hartmann6: -2.82 [-2.995, -2.645]
l2norm: 0.904 [0.773, 1.034]

Parameterization:
x1: 0.19502163982098047
x2: 0.09667432572727568
x3: 0.34155515015701376
x4: 0.3220216285519042
x5: 0.25055390722876647
x6: 0.6514480575421041", "Arm 13_0

hartmann6: -2.894 [-3.048, -2.741]
l2norm: 0.924 [0.811, 1.036]

Parameterization:
x1: 0.13610200471653763
x2: 0.18657831618919365
x3: 0.38728363530534243
x4: 0.2986089215365164
x5: 0.2587764277642532
x6: 0.6201619504198546", "Arm 14_0

hartmann6: -2.428 [-2.608, -2.247]
l2norm: 0.886 [0.745, 1.026]

Parameterization:
x1: 0.12190000125238146
x2: 0.1537617098032173
x3: 0.317547216222879
x4: 0.36562989223883385
x5: 0.24092392067490792
x6: 0.5770742439803472", "Arm 15_0

hartmann6: -3.028 [-3.201, -2.854]
l2norm: 0.946 [0.806, 1.087]

Parameterization:
x1: 0.12765276526028982
x2: 0.17484260241863198
x3: 0.4154710488857597
x4: 0.259597052983851
x5: 0.26375569774418645
x6: 0.670331696366669", "Arm 1_0

hartmann6: -0.617 [-0.809, -0.426]
l2norm: 0.848 [0.681, 1.015]

Parameterization:
x1: 0.2546692937559919
x2: 0.48907458196961734
x3: 0.057543485809203924
x4: 0.20684238819825304
x5: 0.07498414249400782
x6: 0.5425877050768616", "Arm 2_0

hartmann6: -0.971 [-1.159, -0.784]
l2norm: 0.87 [0.714, 1.027]

Parameterization:
x1: 0.38405969335799434
x2: 0.5312118438227483
x3: 0.008976382491266527
x4: 0.11966088431310536
x5: 0.28387020963439424
x6: 0.7017045658253149", "Arm 3_0

hartmann6: -1.428 [-1.601, -1.254]
l2norm: 0.947 [0.820, 1.073]

Parameterization:
x1: 0.32526430047833765
x2: 0.4735913794182481
x3: 0.0025336325238383777
x4: 0.2913756923115351
x5: 0.23412381649166386
x6: 0.7102149983080811", "Arm 4_0

hartmann6: -1.758 [-1.900, -1.616]
l2norm: 0.996 [0.899, 1.092]

Parameterization:
x1: 0.22691874651744162
x2: 0.40700540308692934
x3: 0.0005809280267048873
x4: 0.3477412458562628
x5: 0.2754740745239485
x6: 0.7176726725223017", "Arm 5_0

hartmann6: -1.519 [-1.706, -1.333]
l2norm: 1.068 [0.923, 1.214]

Parameterization:
x1: 0.16031175029378056
x2: 0.3591545215201365
x3: 1.1914663708245192e-17
x4: 0.38032449805873786
x5: 0.29818806066732423
x6: 0.7863552309142078", "Arm 6_0

hartmann6: -1.633 [-1.818, -1.448]
l2norm: 1.01 [0.868, 1.151]

Parameterization:
x1: 0.23492135485041762
x2: 0.39498601584206006
x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
x6: 0.6391581390611439", "Arm 7_0

hartmann6: -1.575 [-1.752, -1.398]
l2norm: 1.024 [0.894, 1.154]

Parameterization:
x1: 0.18983749685838672
x2: 0.49386855075824326
x3: 1.3454988185617192e-17
x4: 0.35727025327535555
x5: 0.29896538795929134
x6: 0.6988325030642847", "Arm 8_0

hartmann6: -1.995 [-2.134, -1.856]
l2norm: 0.895 [0.778, 1.011]

Parameterization:
x1: 0.24439858507230394
x2: 0.3817692264656431
x3: 0.10235962865095731
x4: 0.38877266945884176
x5: 0.2730862994496706
x6: 0.7022314487912996", "Arm 9_0

hartmann6: -2.344 [-2.492, -2.197]
l2norm: 0.827 [0.702, 0.952]

Parameterization:
x1: 0.23298536805627063
x2: 0.3282859081933888
x3: 0.19835514478152283
x4: 0.35459738312754285
x5: 0.2726466792086359
x6: 0.6867657023585674" ] ], "y": [ [ 1.7586850070112534, 1.760256677119716, 0.8619311060572675, 1.391396528921264, 0.8450694701587002, 1.0384956330264927, 0.8722510233383085, 0.9011327127129503, 1.005933876125485, 0.8348618677790601, 0.8831122171246667, 0.8358980670833324, 0.8122933872748693, 1.0081056041668848, 0.9500890403844842, 1.120456307042238, 1.0292360400685272, 1.0386160575435919, 0.8547685793170022, 0.7346804012316961 ], [ 1.7134064961126954, 1.7148539235078513, 0.8531292915974923, 1.4038553286993312, 0.8811207021313413, 0.9469966648547337, 0.8803383063607948, 0.9035120004942918, 0.9238109911480316, 0.8855757139699676, 0.946311137478979, 0.8479227011395105, 0.8701331335338992, 0.9465430042694299, 0.9958314875164459, 1.0681590834021726, 1.0097531019580608, 1.0243324452500544, 0.894724516844721, 0.8269601385615764 ] ] }, { "yaxis.title": "l2norm" } ], "label": "l2norm", "method": "update" } ], "x": 1.25, "xanchor": "left", "y": 0.72, "yanchor": "middle" } ], "width": 900, "xaxis": { "title": { "text": "hartmann6" }, "zeroline": true, "zerolinecolor": "red" }, "yaxis": { "title": { "text": "l2norm" }, "zeroline": true, "zerolinecolor": "red" } } }, "text/html": [ "
\n", " \n", " \n", "
\n", " \n", "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "render(plot_objective_vs_constraints(model, 'hartmann6', rel=False))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 4. Cross-validation plots\n", "\n", "CV plots are useful to check how well the model predictions calibrate against the actual measurements. If all points are close to the dashed line, then the model is a good predictor of the real data." ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": false }, "data": [ { "hoverinfo": "none", "line": { "color": "black", "dash": "dot", "width": 2 }, "mode": "lines", "showlegend": false, "type": "scatter", "visible": true, "x": [ -3.3203467035326, 1.0891888258533338 ], "y": [ -3.3203467035326, 1.0891888258533338 ] }, { "error_x": { "array": [ 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.3742147935676562, 0.8281339833053808, 1.5384832361689351, 0.3952109762718781, 0.48912106979258335, 0.38608162936407503, 0.4455878190297521, 0.5644384462636363, 0.20187941359188652, 0.20238159924312424, 0.6859091974281908, 0.43313051250716517, 1.359822958015416, 0.19929634738883223, 0.2365554858362821, 0.39902542467352164, 0.517430579630812, 1.365116451014406, 1.5571165420512805, 0.2517643003737789 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "hoverinfo": "text", "marker": { "color": "rgba(128,177,211,1)" }, "mode": "markers", "name": "In-sample", "showlegend": true, "text": [ "Arm 10_0

Actual Outcome: -2.391 [-2.587, -2.195]
Predicted Outcome: -2.54 [-2.915, -2.166]

Parameterization:
x1: 0.23497643264823662
x2: 0.3079169853704627
x3: 0.30700342550712023
x4: 0.4213779766172223
x5: 0.2620805827236237
x6: 0.6875523705288136", "Arm 1_0

Actual Outcome: -0.595 [-0.791, -0.399]
Predicted Outcome: -1.166 [-1.994, -0.338]

Parameterization:
x1: 0.2546692937559919
x2: 0.48907458196961734
x3: 0.057543485809203924
x4: 0.20684238819825304
x5: 0.07498414249400782
x6: 0.5425877050768616", "Arm 0_4

Actual Outcome: -0.635 [-0.831, -0.439]
Predicted Outcome: -0.449 [-1.988, 1.089]

Parameterization:
x1: 0.5678855525329709
x2: 0.6421836987137794
x3: 0.36045778822153807
x4: 0.4858350036665797
x5: 0.04602119233459234
x6: 0.3188547547906637", "Arm 3_0

Actual Outcome: -1.413 [-1.609, -1.217]
Predicted Outcome: -1.516 [-1.911, -1.121]

Parameterization:
x1: 0.32526430047833765
x2: 0.4735913794182481
x3: 0.0025336325238383777
x4: 0.2913756923115351
x5: 0.23412381649166386
x6: 0.7102149983080811", "Arm 0_2

Actual Outcome: -1.147 [-1.343, -0.951]
Predicted Outcome: -1.042 [-1.531, -0.553]

Parameterization:
x1: 0.3242297787219286
x2: 0.5065926946699619
x3: 0.019621241837739944
x4: 0.164596576243639
x5: 0.19778628833591938
x6: 0.6438531540334225", "Arm 15_0

Actual Outcome: -3.05 [-3.246, -2.854]
Predicted Outcome: -2.934 [-3.320, -2.548]

Parameterization:
x1: 0.12765276526028982
x2: 0.17484260241863198
x3: 0.4154710488857597
x4: 0.259597052983851
x5: 0.26375569774418645
x6: 0.670331696366669", "Arm 7_0

Actual Outcome: -1.579 [-1.775, -1.383]
Predicted Outcome: -1.53 [-1.975, -1.084]

Parameterization:
x1: 0.18983749685838672
x2: 0.49386855075824326
x3: 1.3454988185617192e-17
x4: 0.35727025327535555
x5: 0.29896538795929134
x6: 0.6988325030642847", "Arm 6_0

Actual Outcome: -1.612 [-1.808, -1.416]
Predicted Outcome: -1.818 [-2.382, -1.253]

Parameterization:
x1: 0.23492135485041762
x2: 0.39498601584206006
x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
x6: 0.6391581390611439", "Arm 4_0

Actual Outcome: -1.804 [-2.000, -1.608]
Predicted Outcome: -1.667 [-1.869, -1.465]

Parameterization:
x1: 0.22691874651744162
x2: 0.40700540308692934
x3: 0.0005809280267048873
x4: 0.3477412458562628
x5: 0.2754740745239485
x6: 0.7176726725223017", "Arm 8_0

Actual Outcome: -2.046 [-2.242, -1.850]
Predicted Outcome: -1.94 [-2.142, -1.737]

Parameterization:
x1: 0.24439858507230394
x2: 0.3817692264656431
x3: 0.10235962865095731
x4: 0.38877266945884176
x5: 0.2730862994496706
x6: 0.7022314487912996", "Arm 2_0

Actual Outcome: -0.952 [-1.148, -0.756]
Predicted Outcome: -1.207 [-1.893, -0.521]

Parameterization:
x1: 0.38405969335799434
x2: 0.5312118438227483
x3: 0.008976382491266527
x4: 0.11966088431310536
x5: 0.28387020963439424
x6: 0.7017045658253149", "Arm 14_0

Actual Outcome: -2.402 [-2.598, -2.206]
Predicted Outcome: -2.681 [-3.114, -2.248]

Parameterization:
x1: 0.12190000125238146
x2: 0.1537617098032173
x3: 0.317547216222879
x4: 0.36562989223883385
x5: 0.24092392067490792
x6: 0.5770742439803472", "Arm 0_1

Actual Outcome: -0.093 [-0.289, 0.103]
Predicted Outcome: -0.428 [-1.788, 0.932]

Parameterization:
x1: 0.7039155969396234
x2: 0.2291395841166377
x3: 0.9188904752954841
x4: 0.8591771628707647
x5: 0.8838059306144714
x6: 0.4611298246309161", "Arm 11_0

Actual Outcome: -2.849 [-3.045, -2.653]
Predicted Outcome: -2.705 [-2.904, -2.506]

Parameterization:
x1: 0.212636421624134
x2: 0.21204665979488424
x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
x6: 0.6631067613595195", "Arm 9_0

Actual Outcome: -2.304 [-2.500, -2.108]
Predicted Outcome: -2.428 [-2.665, -2.191]

Parameterization:
x1: 0.23298536805627063
x2: 0.3282859081933888
x3: 0.19835514478152283
x4: 0.35459738312754285
x5: 0.2726466792086359
x6: 0.6867657023585674", "Arm 12_0

Actual Outcome: -2.803 [-2.999, -2.607]
Predicted Outcome: -2.897 [-3.296, -2.498]

Parameterization:
x1: 0.19502163982098047
x2: 0.09667432572727568
x3: 0.34155515015701376
x4: 0.3220216285519042
x5: 0.25055390722876647
x6: 0.6514480575421041", "Arm 5_0

Actual Outcome: -1.485 [-1.681, -1.289]
Predicted Outcome: -1.941 [-2.459, -1.424]

Parameterization:
x1: 0.16031175029378056
x2: 0.3591545215201365
x3: 1.1914663708245192e-17
x4: 0.38032449805873786
x5: 0.29818806066732423
x6: 0.7863552309142078", "Arm 0_3

Actual Outcome: -0.271 [-0.467, -0.075]
Predicted Outcome: -0.484 [-1.849, 0.882]

Parameterization:
x1: 0.4622132536023855
x2: 0.12302863504737616
x3: 0.6972572803497314
x4: 0.552973167039454
x5: 0.8561257841065526
x6: 0.5136625031009316", "Arm 0_0

Actual Outcome: -0.114 [-0.310, 0.082]
Predicted Outcome: -0.691 [-2.248, 0.866]

Parameterization:
x1: 0.8807308971881866
x2: 0.7915681153535843
x3: 0.5729638654738665
x4: 0.3405822943896055
x5: 0.7290191985666752
x6: 0.9481592485681176", "Arm 13_0

Actual Outcome: -2.934 [-3.130, -2.738]
Predicted Outcome: -2.827 [-3.079, -2.576]

Parameterization:
x1: 0.13610200471653763
x2: 0.18657831618919365
x3: 0.38728363530534243
x4: 0.2986089215365164
x5: 0.2587764277642532
x6: 0.6201619504198546" ], "type": "scatter", "visible": true, "x": [ -2.3912978317665914, -0.5946515206297351, -0.634545158026957, -1.4131939544002086, -1.1471894800312232, -3.050245829038206, -1.5790027072825479, -1.6122843282229173, -1.8042651601134543, -2.0455242460631955, -0.9519911197829709, -2.4022711658379907, -0.09274412294545019, -2.84937296412543, -2.3037768680906185, -2.80314644135731, -1.485213870485511, -0.2705588981872634, -0.11420143783485211, -2.9338403833103066 ], "y": [ -2.540493935676223, -1.1660408929579773, -0.44929441031560136, -1.5159716807510906, -1.0422291629912843, -2.934265074168525, -1.5298274902207338, -1.8179294075735428, -1.6671771287752863, -1.9398762640277416, -1.206666808951113, -2.6809360023597755, -0.42826493155479706, -2.7051288926927515, -2.4279894780734788, -2.8968091372726867, -1.9414808252711209, -0.4836141209464513, -0.6907035774688882, -2.8272755885090244 ] }, { "hoverinfo": "none", "line": { "color": "black", "dash": "dot", "width": 2 }, "mode": "lines", "showlegend": false, "type": "scatter", "visible": false, "x": [ 0.5386804012316961, 2.0779279798555876 ], "y": [ 0.5386804012316961, 2.0779279798555876 ] }, { "error_x": { "array": [ 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196, 0.196 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.20027569534980627, 0.3382577328504031, 0.5652046724756518, 0.17136640613575338, 0.16460616624986002, 0.2083491030153554, 0.17925020334166256, 0.2129094375245373, 0.11186478609767432, 0.14086022311587268, 0.26234727406430364, 0.20862490234267636, 0.5174381983926926, 0.12218959887145872, 0.1409037623509661, 0.18150644501504762, 0.22061028720240183, 0.5643958061193934, 0.5425333357939066, 0.13724746250417277 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "hoverinfo": "text", "marker": { "color": "rgba(128,177,211,1)" }, "mode": "markers", "name": "In-sample", "showlegend": true, "text": [ "Arm 10_0

Actual Outcome: 1.038 [0.842, 1.234]
Predicted Outcome: 0.842 [0.641, 1.042]

Parameterization:
x1: 0.23497643264823662
x2: 0.3079169853704627
x3: 0.30700342550712023
x4: 0.4213779766172223
x5: 0.2620805827236237
x6: 0.6875523705288136", "Arm 1_0

Actual Outcome: 0.836 [0.640, 1.032]
Predicted Outcome: 0.89 [0.551, 1.228]

Parameterization:
x1: 0.2546692937559919
x2: 0.48907458196961734
x3: 0.057543485809203924
x4: 0.20684238819825304
x5: 0.07498414249400782
x6: 0.5425877050768616", "Arm 0_4

Actual Outcome: 0.845 [0.649, 1.041]
Predicted Outcome: 1.228 [0.663, 1.793]

Parameterization:
x1: 0.5678855525329709
x2: 0.6421836987137794
x3: 0.36045778822153807
x4: 0.4858350036665797
x5: 0.04602119233459234
x6: 0.3188547547906637", "Arm 3_0

Actual Outcome: 1.008 [0.812, 1.204]
Predicted Outcome: 0.896 [0.725, 1.068]

Parameterization:
x1: 0.32526430047833765
x2: 0.4735913794182481
x3: 0.0025336325238383777
x4: 0.2913756923115351
x5: 0.23412381649166386
x6: 0.7102149983080811", "Arm 0_2

Actual Outcome: 0.862 [0.666, 1.058]
Predicted Outcome: 0.846 [0.681, 1.010]

Parameterization:
x1: 0.3242297787219286
x2: 0.5065926946699619
x3: 0.019621241837739944
x4: 0.164596576243639
x5: 0.19778628833591938
x6: 0.6438531540334225", "Arm 15_0

Actual Outcome: 0.883 [0.687, 1.079]
Predicted Outcome: 1.024 [0.816, 1.233]

Parameterization:
x1: 0.12765276526028982
x2: 0.17484260241863198
x3: 0.4154710488857597
x4: 0.259597052983851
x5: 0.26375569774418645
x6: 0.670331696366669", "Arm 7_0

Actual Outcome: 1.039 [0.843, 1.235]
Predicted Outcome: 1.014 [0.835, 1.193]

Parameterization:
x1: 0.18983749685838672
x2: 0.49386855075824326
x3: 1.3454988185617192e-17
x4: 0.35727025327535555
x5: 0.29896538795929134
x6: 0.6988325030642847", "Arm 6_0

Actual Outcome: 1.029 [0.833, 1.225]
Predicted Outcome: 0.981 [0.768, 1.194]

Parameterization:
x1: 0.23492135485041762
x2: 0.39498601584206006
x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
x6: 0.6391581390611439", "Arm 4_0

Actual Outcome: 0.95 [0.754, 1.146]
Predicted Outcome: 1.013 [0.901, 1.125]

Parameterization:
x1: 0.22691874651744162
x2: 0.40700540308692934
x3: 0.0005809280267048873
x4: 0.3477412458562628
x5: 0.2754740745239485
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Actual Outcome: 0.855 [0.659, 1.051]
Predicted Outcome: 0.921 [0.781, 1.062]

Parameterization:
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x2: 0.3817692264656431
x3: 0.10235962865095731
x4: 0.38877266945884176
x5: 0.2730862994496706
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Actual Outcome: 0.812 [0.616, 1.008]
Predicted Outcome: 0.979 [0.716, 1.241]

Parameterization:
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x3: 0.008976382491266527
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Actual Outcome: 0.835 [0.639, 1.031]
Predicted Outcome: 0.946 [0.738, 1.155]

Parameterization:
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x3: 0.317547216222879
x4: 0.36562989223883385
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Actual Outcome: 1.76 [1.564, 1.956]
Predicted Outcome: 1.295 [0.777, 1.812]

Parameterization:
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x3: 0.9188904752954841
x4: 0.8591771628707647
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Actual Outcome: 0.872 [0.676, 1.068]
Predicted Outcome: 0.884 [0.762, 1.006]

Parameterization:
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x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
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Actual Outcome: 0.735 [0.539, 0.931]
Predicted Outcome: 0.907 [0.766, 1.048]

Parameterization:
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x2: 0.3282859081933888
x3: 0.19835514478152283
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Actual Outcome: 0.901 [0.705, 1.097]
Predicted Outcome: 0.906 [0.724, 1.087]

Parameterization:
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x3: 0.34155515015701376
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Actual Outcome: 1.12 [0.924, 1.316]
Predicted Outcome: 0.998 [0.778, 1.219]

Parameterization:
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x3: 1.1914663708245192e-17
x4: 0.38032449805873786
x5: 0.29818806066732423
x6: 0.7863552309142078", "Arm 0_3

Actual Outcome: 1.391 [1.195, 1.587]
Predicted Outcome: 1.514 [0.949, 2.078]

Parameterization:
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x2: 0.12302863504737616
x3: 0.6972572803497314
x4: 0.552973167039454
x5: 0.8561257841065526
x6: 0.5136625031009316", "Arm 0_0

Actual Outcome: 1.759 [1.563, 1.955]
Predicted Outcome: 1.193 [0.651, 1.736]

Parameterization:
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x3: 0.5729638654738665
x4: 0.3405822943896055
x5: 0.7290191985666752
x6: 0.9481592485681176", "Arm 13_0

Actual Outcome: 1.006 [0.810, 1.202]
Predicted Outcome: 0.88 [0.743, 1.017]

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\n", " \n", " \n", "
\n", " \n", "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "cv_results = cross_validate(model)\n", "render(interact_cross_validation(cv_results))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 5. Slice plots\n", "\n", "Slice plots show the metric outcome as a function of one parameter while fixing the others. 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\n", " \n", " \n", "
\n", " \n", "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "render(plot_slice(model, \"x2\", \"hartmann6\"))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 6. Tile plots\n", "\n", "Tile plots are useful for viewing the effect of each arm." ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": false }, "data": [ { "error_y": { "array": [ 0.19442540084846385, 0.19386274792866773, 0.1807136879585586, 0.19384527721621092, 0.1942824617276508, 0.17297492099890707, 0.14433438320886588, 0.17501824929282983, 0.15347500936788547, 0.18047265774821328, 0.17364724451347363, 0.1915341741919268, 0.1874710781015591, 0.17332842580373217, 0.14206894883943075, 0.18631761943442335, 0.18478383088131686, 0.17727826292438467, 0.1389395734845407, 0.14760323334868908 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "hoverinfo": "text", "legendgroup": "In-sample", "marker": { "color": "rgba(128,177,211,1)" }, "mode": "markers", "name": "In-sample", "showlegend": true, "text": [ "Arm 0_0

hartmann6: -0.122 [-0.316, 0.073]

Parameterization:
x1: 0.8807308971881866
x2: 0.7915681153535843
x3: 0.5729638654738665
x4: 0.3405822943896055
x5: 0.7290191985666752
x6: 0.9481592485681176", "Arm 0_1

hartmann6: -0.099 [-0.293, 0.095]

Parameterization:
x1: 0.7039155969396234
x2: 0.2291395841166377
x3: 0.9188904752954841
x4: 0.8591771628707647
x5: 0.8838059306144714
x6: 0.4611298246309161", "Arm 0_2

hartmann6: -1.132 [-1.313, -0.951]

Parameterization:
x1: 0.3242297787219286
x2: 0.5065926946699619
x3: 0.019621241837739944
x4: 0.164596576243639
x5: 0.19778628833591938
x6: 0.6438531540334225", "Arm 0_3

hartmann6: -0.274 [-0.468, -0.080]

Parameterization:
x1: 0.4622132536023855
x2: 0.12302863504737616
x3: 0.6972572803497314
x4: 0.552973167039454
x5: 0.8561257841065526
x6: 0.5136625031009316", "Arm 0_4

hartmann6: -0.632 [-0.826, -0.438]

Parameterization:
x1: 0.5678855525329709
x2: 0.6421836987137794
x3: 0.36045778822153807
x4: 0.4858350036665797
x5: 0.04602119233459234
x6: 0.3188547547906637", "Arm 10_0

hartmann6: -2.417 [-2.590, -2.244]

Parameterization:
x1: 0.23497643264823662
x2: 0.3079169853704627
x3: 0.30700342550712023
x4: 0.4213779766172223
x5: 0.2620805827236237
x6: 0.6875523705288136", "Arm 11_0

hartmann6: -2.792 [-2.936, -2.647]

Parameterization:
x1: 0.212636421624134
x2: 0.21204665979488424
x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
x6: 0.6631067613595195", "Arm 12_0

hartmann6: -2.82 [-2.995, -2.645]

Parameterization:
x1: 0.19502163982098047
x2: 0.09667432572727568
x3: 0.34155515015701376
x4: 0.3220216285519042
x5: 0.25055390722876647
x6: 0.6514480575421041", "Arm 13_0

hartmann6: -2.894 [-3.048, -2.741]

Parameterization:
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x2: 0.18657831618919365
x3: 0.38728363530534243
x4: 0.2986089215365164
x5: 0.2587764277642532
x6: 0.6201619504198546", "Arm 14_0

hartmann6: -2.428 [-2.608, -2.247]

Parameterization:
x1: 0.12190000125238146
x2: 0.1537617098032173
x3: 0.317547216222879
x4: 0.36562989223883385
x5: 0.24092392067490792
x6: 0.5770742439803472", "Arm 15_0

hartmann6: -3.028 [-3.201, -2.854]

Parameterization:
x1: 0.12765276526028982
x2: 0.17484260241863198
x3: 0.4154710488857597
x4: 0.259597052983851
x5: 0.26375569774418645
x6: 0.670331696366669", "Arm 1_0

hartmann6: -0.617 [-0.809, -0.426]

Parameterization:
x1: 0.2546692937559919
x2: 0.48907458196961734
x3: 0.057543485809203924
x4: 0.20684238819825304
x5: 0.07498414249400782
x6: 0.5425877050768616", "Arm 2_0

hartmann6: -0.971 [-1.159, -0.784]

Parameterization:
x1: 0.38405969335799434
x2: 0.5312118438227483
x3: 0.008976382491266527
x4: 0.11966088431310536
x5: 0.28387020963439424
x6: 0.7017045658253149", "Arm 3_0

hartmann6: -1.428 [-1.601, -1.254]

Parameterization:
x1: 0.32526430047833765
x2: 0.4735913794182481
x3: 0.0025336325238383777
x4: 0.2913756923115351
x5: 0.23412381649166386
x6: 0.7102149983080811", "Arm 4_0

hartmann6: -1.758 [-1.900, -1.616]

Parameterization:
x1: 0.22691874651744162
x2: 0.40700540308692934
x3: 0.0005809280267048873
x4: 0.3477412458562628
x5: 0.2754740745239485
x6: 0.7176726725223017", "Arm 5_0

hartmann6: -1.519 [-1.706, -1.333]

Parameterization:
x1: 0.16031175029378056
x2: 0.3591545215201365
x3: 1.1914663708245192e-17
x4: 0.38032449805873786
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hartmann6: -1.633 [-1.818, -1.448]

Parameterization:
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x2: 0.39498601584206006
x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
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hartmann6: -1.575 [-1.752, -1.398]

Parameterization:
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x2: 0.49386855075824326
x3: 1.3454988185617192e-17
x4: 0.35727025327535555
x5: 0.29896538795929134
x6: 0.6988325030642847", "Arm 8_0

hartmann6: -1.995 [-2.134, -1.856]

Parameterization:
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x2: 0.3817692264656431
x3: 0.10235962865095731
x4: 0.38877266945884176
x5: 0.2730862994496706
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hartmann6: -2.344 [-2.492, -2.197]

Parameterization:
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x2: 0.3282859081933888
x3: 0.19835514478152283
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Parameterization:
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l2norm: 1.715 [1.530, 1.899]

Parameterization:
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x3: 0.9188904752954841
x4: 0.8591771628707647
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l2norm: 0.853 [0.729, 0.978]

Parameterization:
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x2: 0.5065926946699619
x3: 0.019621241837739944
x4: 0.164596576243639
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l2norm: 1.404 [1.220, 1.588]

Parameterization:
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x2: 0.12302863504737616
x3: 0.6972572803497314
x4: 0.552973167039454
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l2norm: 0.881 [0.696, 1.066]

Parameterization:
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l2norm: 0.947 [0.805, 1.089]

Parameterization:
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x4: 0.4213779766172223
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l2norm: 0.88 [0.777, 0.983]

Parameterization:
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x3: 0.3069038632699254
x4: 0.34659932271902505
x5: 0.25736497857987845
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l2norm: 0.904 [0.773, 1.034]

Parameterization:
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x3: 0.34155515015701376
x4: 0.3220216285519042
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l2norm: 0.924 [0.811, 1.036]

Parameterization:
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x2: 0.18657831618919365
x3: 0.38728363530534243
x4: 0.2986089215365164
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l2norm: 0.886 [0.745, 1.026]

Parameterization:
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l2norm: 0.946 [0.806, 1.087]

Parameterization:
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x4: 0.259597052983851
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l2norm: 0.848 [0.681, 1.015]

Parameterization:
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x4: 0.20684238819825304
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l2norm: 0.87 [0.714, 1.027]

Parameterization:
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x2: 0.5312118438227483
x3: 0.008976382491266527
x4: 0.11966088431310536
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l2norm: 0.947 [0.820, 1.073]

Parameterization:
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l2norm: 0.996 [0.899, 1.092]

Parameterization:
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x4: 0.3477412458562628
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l2norm: 1.068 [0.923, 1.214]

Parameterization:
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x3: 1.1914663708245192e-17
x4: 0.38032449805873786
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l2norm: 1.01 [0.868, 1.151]

Parameterization:
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x3: 3.919838468439314e-17
x4: 0.4109089392071104
x5: 0.32168537550394327
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l2norm: 1.024 [0.894, 1.154]

Parameterization:
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x3: 1.3454988185617192e-17
x4: 0.35727025327535555
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l2norm: 0.895 [0.778, 1.011]

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