{ "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 01-18 03:56:13] 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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"middle" }, { "buttons": [ { "args": [ { "visible": [ false, false, false, false, true, true, true, true, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false, false ] }, { "yaxis.range": [ 0.0, 1.0 ], "yaxis.title": "x2", "yaxis2.range": [ 0.0, 1.0 ] } ], "label": "x2", "method": "update" }, { "args": [ { "visible": [ false, false, false, false, false, false, false, false, true, true, true, true, false, false, false, false, false, false, false, false, false, false, false, false ] }, { "yaxis.range": [ 0.0, 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": [ { 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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: -0.047 [-0.243, 0.149]
l2norm: 0.705 [0.509, 0.901]

Parameterization:
x1: 0.42531925439834595
x2: 0.40951642394065857
x3: 0.14127564430236816
x4: 0.10595028847455978
x5: 0.6307333707809448
x6: 0.19155645370483398", "Arm 0_1

hartmann6: -0.219 [-0.415, -0.023]
l2norm: 1.726 [1.530, 1.922]

Parameterization:
x1: 0.15424636006355286
x2: 0.9781875014305115
x3: 0.46274533867836
x4: 0.6478796005249023
x5: 0.9863362908363342
x6: 0.6782208681106567", "Arm 0_2

hartmann6: -1.402 [-1.598, -1.206]
l2norm: 1.109 [0.913, 1.305]

Parameterization:
x1: 0.5325003862380981
x2: 0.18188440799713135
x3: 0.5138812065124512
x4: 0.29957738518714905
x5: 0.3283472955226898
x6: 0.40726158022880554", "Arm 0_3

hartmann6: -0.139 [-0.335, 0.057]
l2norm: 1.57 [1.374, 1.766]

Parameterization:
x1: 0.6835477352142334
x2: 0.8134823441505432
x3: 0.012405351735651493
x4: 0.7652173638343811
x5: 0.7585639953613281
x6: 0.2923247814178467", "Arm 0_4

hartmann6: -0.863 [-1.059, -0.667]
l2norm: 1.148 [0.952, 1.344]

Parameterization:
x1: 0.007106475532054901
x2: 0.018156301230192184
x3: 0.9642218351364136
x4: 0.16624656319618225
x5: 0.4169822633266449
x6: 0.5587216019630432", "Arm 1_0

hartmann6: -1.619 [-1.815, -1.423]
l2norm: 1.131 [0.935, 1.327]

Parameterization:
x1: 0.4673607433839954
x2: 0.13268948872503566
x3: 0.6354530039768277
x4: 0.28621193652052934
x5: 0.31070307953116066
x6: 0.4346020257020038", "Arm 2_0

hartmann6: -1.531 [-1.727, -1.335]
l2norm: 1.146 [0.950, 1.342]

Parameterization:
x1: 0.503935296046816
x2: 0.1250072442264231
x3: 0.6565603839379932
x4: 0.28802736371612075
x5: 0.19715718873575944
x6: 0.518649064517897", "Arm 3_0

hartmann6: -1.727 [-1.923, -1.531]
l2norm: 1.082 [0.886, 1.278]

Parameterization:
x1: 0.4569719013020085
x2: 1.1275702593849246e-17
x3: 0.5832719259333891
x4: 0.28011763734462275
x5: 0.26759719416368016
x6: 0.44239102789318135", "Arm 4_0

hartmann6: -0.788 [-0.984, -0.592]
l2norm: 1.112 [0.916, 1.308]

Parameterization:
x1: 0.48310808611746375
x2: 0.0
x3: 0.6925962279869424
x4: 0.28842743044991237
x5: 0.22804376227980705
x6: 0.3409628994442861", "Arm 5_0

hartmann6: -2.143 [-2.339, -1.947]
l2norm: 0.899 [0.703, 1.095]

Parameterization:
x1: 0.4350440167137365
x2: 0.04667671721048893
x3: 0.5431089965788911
x4: 0.28269324087340114
x5: 0.32731817099409394
x6: 0.4882687877769288", "Arm 6_0

hartmann6: -2.451 [-2.647, -2.255]
l2norm: 1.048 [0.852, 1.244]

Parameterization:
x1: 0.3974448810134471
x2: 0.023945141887988478
x3: 0.5158286706026187
x4: 0.27056432741973
x5: 0.3774375727808204
x6: 0.5468908468852759", "Arm 7_0

hartmann6: -2.722 [-2.918, -2.526]
l2norm: 0.892 [0.696, 1.088]

Parameterization:
x1: 0.3280051818037647
x2: 0.013184869419271182
x3: 0.4848822570057542
x4: 0.3268237710884736
x5: 0.36363278339225297
x6: 0.5973283599492354", "Arm 8_0

hartmann6: -2.343 [-2.539, -2.147]
l2norm: 0.906 [0.710, 1.102]

Parameterization:
x1: 0.39067920650278415
x2: 0.0
x3: 0.5039433396589049
x4: 0.37450685435624204
x5: 0.39226732195775305
x6: 0.6827381991560152", "Arm 9_0

hartmann6: -3.067 [-3.263, -2.871]
l2norm: 0.829 [0.633, 1.025]

Parameterization:
x1: 0.26001696140848973
x2: 0.036561650181382264
x3: 0.4405864248465899
x4: 0.2601205623471873
x5: 0.3203371647009226
x6: 0.6227219762227257", "Arm 10_0

hartmann6: -2.747 [-2.943, -2.551]
l2norm: 0.677 [0.481, 0.873]

Parameterization:
x1: 0.20879584698198916
x2: 2.1268283748429137e-17
x3: 0.4277006352840077
x4: 0.18396417375629498
x5: 0.27447828576434785
x6: 0.6771056755466516", "Arm 11_0

hartmann6: -3.114 [-3.310, -2.918]
l2norm: 0.975 [0.779, 1.171]

Parameterization:
x1: 0.20423385199115432
x2: 0.13442649150688174
x3: 0.4329723655516178
x4: 0.291157966396647
x5: 0.30463957093994143
x6: 0.6242555020642301", "Arm 12_0

hartmann6: -2.979 [-3.175, -2.783]
l2norm: 1.019 [0.823, 1.215]

Parameterization:
x1: 0.17665837239358906
x2: 0.0547827260963909
x3: 0.3507658969748675
x4: 0.3152815993876249
x5: 0.30706315132038275
x6: 0.5911154545805104", "Arm 13_0

hartmann6: -3.172 [-3.368, -2.976]
l2norm: 0.743 [0.547, 0.939]

Parameterization:
x1: 0.26500076202063155
x2: 0.14666480930242992
x3: 0.3485887208798856
x4: 0.26197436533256807
x5: 0.3132344170817228
x6: 0.644822616907005", "Arm 14_0

hartmann6: -2.953 [-3.149, -2.757]
l2norm: 0.991 [0.795, 1.187]

Parameterization:
x1: 0.20298853175265635
x2: 0.14785928504779203
x3: 0.36794516341608524
x4: 0.244105906589564
x5: 0.38666444206109335
x6: 0.6450330889758578", "Arm 15_0

hartmann6: -3.035 [-3.231, -2.839]
l2norm: 0.942 [0.746, 1.138]

Parameterization:
x1: 0.24390398577682287
x2: 0.13530760569377245
x3: 0.34465185503854784
x4: 0.3234439266559144
x5: 0.258415341557637
x6: 0.6804191070856818" ], "type": "scatter", "visible": false, "x": [ -0.046731984765169717, -0.2186733667267225, -1.4024733351579368, -0.13883099408551147, -0.8629909692885233, -1.6185909239886132, -1.5307853370258506, -1.7269402852440054, -0.7877489322584614, -2.1425862800053825, -2.4508346597398174, -2.7219808869375806, -2.342795645690918, -3.0674158979559305, -2.746925582840542, -3.1138465771499866, -2.978881686776154, -3.1717425704433904, -2.9528233654348144, -3.0350129747296473 ], "y": [ 0.7052316427190787, 1.7259939940263926, 1.109264866516182, 1.5701235518232963, 1.1481365794616234, 1.1314655699284402, 1.1461688841327056, 1.0816522831701259, 1.1123597641476173, 0.8991239424599593, 1.0479477607070717, 0.891751421398556, 0.9061373940414701, 0.8290042102373445, 0.6770328539210595, 0.9750061608776249, 1.0192838452439288, 0.7425462440227394, 0.9910573883799356, 0.9422246572973342 ] }, { "error_x": { "array": [ 0.194390177370672, 0.19461881868522254, 0.18573942666782092, 0.19459359592324524, 0.19420041438819335, 0.17051430853583643, 0.18766685118551849, 0.16118489977816985, 0.18592200069241915, 0.13282556419278643, 0.15652010413245226, 0.14951463148654898, 0.18446392413738377, 0.13975940948060647, 0.18394069587020107, 0.16549956163445675, 0.18023865000967598, 0.15727090540471073, 0.17701069325307417, 0.17418194809969037 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.18474678782605014, 0.18598482651592718, 0.15583263954847557, 0.18596410695427149, 0.1844646866632406, 0.12376122896624266, 0.15324405498119556, 0.11722034701137206, 0.15454591945082186, 0.09909773747252387, 0.11674174155674528, 0.111444364502276, 0.15548642287636175, 0.10075614359546742, 0.15667141894851772, 0.11843143702558677, 0.1408019322791207, 0.11684631407134087, 0.1364291014181551, 0.13608987518093324 ], "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: -0.059 [-0.254, 0.135]
l2norm: 0.76 [0.576, 0.945]

Parameterization:
x1: 0.42531925439834595
x2: 0.40951642394065857
x3: 0.14127564430236816
x4: 0.10595028847455978
x5: 0.6307333707809448
x6: 0.19155645370483398", "Arm 0_1

hartmann6: -0.223 [-0.418, -0.029]
l2norm: 1.68 [1.494, 1.866]

Parameterization:
x1: 0.15424636006355286
x2: 0.9781875014305115
x3: 0.46274533867836
x4: 0.6478796005249023
x5: 0.9863362908363342
x6: 0.6782208681106567", "Arm 0_2

hartmann6: -1.419 [-1.605, -1.234]
l2norm: 1.094 [0.938, 1.250]

Parameterization:
x1: 0.5325003862380981
x2: 0.18188440799713135
x3: 0.5138812065124512
x4: 0.29957738518714905
x5: 0.3283472955226898
x6: 0.40726158022880554", "Arm 0_3

hartmann6: -0.143 [-0.337, 0.052]
l2norm: 1.539 [1.353, 1.725]

Parameterization:
x1: 0.6835477352142334
x2: 0.8134823441505432
x3: 0.012405351735651493
x4: 0.7652173638343811
x5: 0.7585639953613281
x6: 0.2923247814178467", "Arm 0_4

hartmann6: -0.87 [-1.064, -0.676]
l2norm: 1.147 [0.963, 1.332]

Parameterization:
x1: 0.007106475532054901
x2: 0.018156301230192184
x3: 0.9642218351364136
x4: 0.16624656319618225
x5: 0.4169822633266449
x6: 0.5587216019630432", "Arm 1_0

hartmann6: -1.589 [-1.760, -1.419]
l2norm: 1.112 [0.988, 1.235]

Parameterization:
x1: 0.4673607433839954
x2: 0.13268948872503566
x3: 0.6354530039768277
x4: 0.28621193652052934
x5: 0.31070307953116066
x6: 0.4346020257020038", "Arm 2_0

hartmann6: -1.544 [-1.732, -1.356]
l2norm: 1.12 [0.967, 1.274]

Parameterization:
x1: 0.503935296046816
x2: 0.1250072442264231
x3: 0.6565603839379932
x4: 0.28802736371612075
x5: 0.19715718873575944
x6: 0.518649064517897", "Arm 3_0

hartmann6: -1.7 [-1.861, -1.539]
l2norm: 1.042 [0.925, 1.160]

Parameterization:
x1: 0.4569719013020085
x2: 1.1275702593849246e-17
x3: 0.5832719259333891
x4: 0.28011763734462275
x5: 0.26759719416368016
x6: 0.44239102789318135", "Arm 4_0

hartmann6: -0.822 [-1.007, -0.636]
l2norm: 1.133 [0.979, 1.288]

Parameterization:
x1: 0.48310808611746375
x2: 0.0
x3: 0.6925962279869424
x4: 0.28842743044991237
x5: 0.22804376227980705
x6: 0.3409628994442861", "Arm 5_0

hartmann6: -2.143 [-2.276, -2.011]
l2norm: 1.002 [0.903, 1.101]

Parameterization:
x1: 0.4350440167137365
x2: 0.04667671721048893
x3: 0.5431089965788911
x4: 0.28269324087340114
x5: 0.32731817099409394
x6: 0.4882687877769288", "Arm 6_0

hartmann6: -2.45 [-2.607, -2.294]
l2norm: 0.943 [0.826, 1.060]

Parameterization:
x1: 0.3974448810134471
x2: 0.023945141887988478
x3: 0.5158286706026187
x4: 0.27056432741973
x5: 0.3774375727808204
x6: 0.5468908468852759", "Arm 7_0

hartmann6: -2.732 [-2.881, -2.582]
l2norm: 0.922 [0.811, 1.034]

Parameterization:
x1: 0.3280051818037647
x2: 0.013184869419271182
x3: 0.4848822570057542
x4: 0.3268237710884736
x5: 0.36363278339225297
x6: 0.5973283599492354", "Arm 8_0

hartmann6: -2.352 [-2.536, -2.167]
l2norm: 0.941 [0.786, 1.097]

Parameterization:
x1: 0.39067920650278415
x2: 0.0
x3: 0.5039433396589049
x4: 0.37450685435624204
x5: 0.39226732195775305
x6: 0.6827381991560152", "Arm 9_0

hartmann6: -3.029 [-3.168, -2.889]
l2norm: 0.845 [0.744, 0.946]

Parameterization:
x1: 0.26001696140848973
x2: 0.036561650181382264
x3: 0.4405864248465899
x4: 0.2601205623471873
x5: 0.3203371647009226
x6: 0.6227219762227257", "Arm 10_0

hartmann6: -2.767 [-2.951, -2.583]
l2norm: 0.765 [0.609, 0.922]

Parameterization:
x1: 0.20879584698198916
x2: 2.1268283748429137e-17
x3: 0.4277006352840077
x4: 0.18396417375629498
x5: 0.27447828576434785
x6: 0.6771056755466516", "Arm 11_0

hartmann6: -3.095 [-3.261, -2.930]
l2norm: 0.943 [0.825, 1.062]

Parameterization:
x1: 0.20423385199115432
x2: 0.13442649150688174
x3: 0.4329723655516178
x4: 0.291157966396647
x5: 0.30463957093994143
x6: 0.6242555020642301", "Arm 12_0

hartmann6: -2.982 [-3.162, -2.802]
l2norm: 0.965 [0.825, 1.106]

Parameterization:
x1: 0.17665837239358906
x2: 0.0547827260963909
x3: 0.3507658969748675
x4: 0.3152815993876249
x5: 0.30706315132038275
x6: 0.5911154545805104", "Arm 13_0

hartmann6: -3.133 [-3.290, -2.976]
l2norm: 0.86 [0.743, 0.977]

Parameterization:
x1: 0.26500076202063155
x2: 0.14666480930242992
x3: 0.3485887208798856
x4: 0.26197436533256807
x5: 0.3132344170817228
x6: 0.644822616907005", "Arm 14_0

hartmann6: -2.967 [-3.144, -2.790]
l2norm: 0.916 [0.780, 1.052]

Parameterization:
x1: 0.20298853175265635
x2: 0.14785928504779203
x3: 0.36794516341608524
x4: 0.244105906589564
x5: 0.38666444206109335
x6: 0.6450330889758578", "Arm 15_0

hartmann6: -3.04 [-3.214, -2.865]
l2norm: 0.92 [0.783, 1.056]

Parameterization:
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x2: 0.13530760569377245
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l2norm: 0.705 [0.509, 0.901]

Parameterization:
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x2: 0.40951642394065857
x3: 0.14127564430236816
x4: 0.10595028847455978
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hartmann6: -0.219 [-0.415, -0.023]
l2norm: 1.726 [1.530, 1.922]

Parameterization:
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x3: 0.46274533867836
x4: 0.6478796005249023
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hartmann6: -1.402 [-1.598, -1.206]
l2norm: 1.109 [0.913, 1.305]

Parameterization:
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x3: 0.5138812065124512
x4: 0.29957738518714905
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hartmann6: -0.139 [-0.335, 0.057]
l2norm: 1.57 [1.374, 1.766]

Parameterization:
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x3: 0.012405351735651493
x4: 0.7652173638343811
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hartmann6: -0.863 [-1.059, -0.667]
l2norm: 1.148 [0.952, 1.344]

Parameterization:
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x2: 0.018156301230192184
x3: 0.9642218351364136
x4: 0.16624656319618225
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hartmann6: -1.619 [-1.815, -1.423]
l2norm: 1.131 [0.935, 1.327]

Parameterization:
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x2: 0.13268948872503566
x3: 0.6354530039768277
x4: 0.28621193652052934
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hartmann6: -1.531 [-1.727, -1.335]
l2norm: 1.146 [0.950, 1.342]

Parameterization:
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x2: 0.1250072442264231
x3: 0.6565603839379932
x4: 0.28802736371612075
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hartmann6: -1.727 [-1.923, -1.531]
l2norm: 1.082 [0.886, 1.278]

Parameterization:
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x2: 1.1275702593849246e-17
x3: 0.5832719259333891
x4: 0.28011763734462275
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hartmann6: -0.788 [-0.984, -0.592]
l2norm: 1.112 [0.916, 1.308]

Parameterization:
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x2: 0.0
x3: 0.6925962279869424
x4: 0.28842743044991237
x5: 0.22804376227980705
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hartmann6: -2.143 [-2.339, -1.947]
l2norm: 0.899 [0.703, 1.095]

Parameterization:
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x2: 0.04667671721048893
x3: 0.5431089965788911
x4: 0.28269324087340114
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hartmann6: -2.451 [-2.647, -2.255]
l2norm: 1.048 [0.852, 1.244]

Parameterization:
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x3: 0.5158286706026187
x4: 0.27056432741973
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hartmann6: -2.722 [-2.918, -2.526]
l2norm: 0.892 [0.696, 1.088]

Parameterization:
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x3: 0.4848822570057542
x4: 0.3268237710884736
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hartmann6: -2.343 [-2.539, -2.147]
l2norm: 0.906 [0.710, 1.102]

Parameterization:
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x2: 0.0
x3: 0.5039433396589049
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hartmann6: -3.067 [-3.263, -2.871]
l2norm: 0.829 [0.633, 1.025]

Parameterization:
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x3: 0.4405864248465899
x4: 0.2601205623471873
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hartmann6: -2.747 [-2.943, -2.551]
l2norm: 0.677 [0.481, 0.873]

Parameterization:
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x3: 0.4277006352840077
x4: 0.18396417375629498
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hartmann6: -3.114 [-3.310, -2.918]
l2norm: 0.975 [0.779, 1.171]

Parameterization:
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x3: 0.4329723655516178
x4: 0.291157966396647
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hartmann6: -2.979 [-3.175, -2.783]
l2norm: 1.019 [0.823, 1.215]

Parameterization:
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x2: 0.0547827260963909
x3: 0.3507658969748675
x4: 0.3152815993876249
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hartmann6: -3.172 [-3.368, -2.976]
l2norm: 0.743 [0.547, 0.939]

Parameterization:
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x3: 0.3485887208798856
x4: 0.26197436533256807
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hartmann6: -2.953 [-3.149, -2.757]
l2norm: 0.991 [0.795, 1.187]

Parameterization:
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hartmann6: -3.035 [-3.231, -2.839]
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Parameterization:
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x3: 0.34465185503854784
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hartmann6: -0.059 [-0.254, 0.135]
l2norm: 0.76 [0.576, 0.945]

Parameterization:
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x3: 0.14127564430236816
x4: 0.10595028847455978
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x6: 0.19155645370483398", "Arm 0_1

hartmann6: -0.223 [-0.418, -0.029]
l2norm: 1.68 [1.494, 1.866]

Parameterization:
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x2: 0.9781875014305115
x3: 0.46274533867836
x4: 0.6478796005249023
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x6: 0.6782208681106567", "Arm 0_2

hartmann6: -1.419 [-1.605, -1.234]
l2norm: 1.094 [0.938, 1.250]

Parameterization:
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x2: 0.18188440799713135
x3: 0.5138812065124512
x4: 0.29957738518714905
x5: 0.3283472955226898
x6: 0.40726158022880554", "Arm 0_3

hartmann6: -0.143 [-0.337, 0.052]
l2norm: 1.539 [1.353, 1.725]

Parameterization:
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x2: 0.8134823441505432
x3: 0.012405351735651493
x4: 0.7652173638343811
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hartmann6: -0.87 [-1.064, -0.676]
l2norm: 1.147 [0.963, 1.332]

Parameterization:
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x2: 0.018156301230192184
x3: 0.9642218351364136
x4: 0.16624656319618225
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x6: 0.5587216019630432", "Arm 1_0

hartmann6: -1.589 [-1.760, -1.419]
l2norm: 1.112 [0.988, 1.235]

Parameterization:
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x2: 0.13268948872503566
x3: 0.6354530039768277
x4: 0.28621193652052934
x5: 0.31070307953116066
x6: 0.4346020257020038", "Arm 2_0

hartmann6: -1.544 [-1.732, -1.356]
l2norm: 1.12 [0.967, 1.274]

Parameterization:
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x2: 0.1250072442264231
x3: 0.6565603839379932
x4: 0.28802736371612075
x5: 0.19715718873575944
x6: 0.518649064517897", "Arm 3_0

hartmann6: -1.7 [-1.861, -1.539]
l2norm: 1.042 [0.925, 1.160]

Parameterization:
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x2: 1.1275702593849246e-17
x3: 0.5832719259333891
x4: 0.28011763734462275
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x6: 0.44239102789318135", "Arm 4_0

hartmann6: -0.822 [-1.007, -0.636]
l2norm: 1.133 [0.979, 1.288]

Parameterization:
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x2: 0.0
x3: 0.6925962279869424
x4: 0.28842743044991237
x5: 0.22804376227980705
x6: 0.3409628994442861", "Arm 5_0

hartmann6: -2.143 [-2.276, -2.011]
l2norm: 1.002 [0.903, 1.101]

Parameterization:
x1: 0.4350440167137365
x2: 0.04667671721048893
x3: 0.5431089965788911
x4: 0.28269324087340114
x5: 0.32731817099409394
x6: 0.4882687877769288", "Arm 6_0

hartmann6: -2.45 [-2.607, -2.294]
l2norm: 0.943 [0.826, 1.060]

Parameterization:
x1: 0.3974448810134471
x2: 0.023945141887988478
x3: 0.5158286706026187
x4: 0.27056432741973
x5: 0.3774375727808204
x6: 0.5468908468852759", "Arm 7_0

hartmann6: -2.732 [-2.881, -2.582]
l2norm: 0.922 [0.811, 1.034]

Parameterization:
x1: 0.3280051818037647
x2: 0.013184869419271182
x3: 0.4848822570057542
x4: 0.3268237710884736
x5: 0.36363278339225297
x6: 0.5973283599492354", "Arm 8_0

hartmann6: -2.352 [-2.536, -2.167]
l2norm: 0.941 [0.786, 1.097]

Parameterization:
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x2: 0.0
x3: 0.5039433396589049
x4: 0.37450685435624204
x5: 0.39226732195775305
x6: 0.6827381991560152", "Arm 9_0

hartmann6: -3.029 [-3.168, -2.889]
l2norm: 0.845 [0.744, 0.946]

Parameterization:
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x2: 0.036561650181382264
x3: 0.4405864248465899
x4: 0.2601205623471873
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x6: 0.6227219762227257", "Arm 10_0

hartmann6: -2.767 [-2.951, -2.583]
l2norm: 0.765 [0.609, 0.922]

Parameterization:
x1: 0.20879584698198916
x2: 2.1268283748429137e-17
x3: 0.4277006352840077
x4: 0.18396417375629498
x5: 0.27447828576434785
x6: 0.6771056755466516", "Arm 11_0

hartmann6: -3.095 [-3.261, -2.930]
l2norm: 0.943 [0.825, 1.062]

Parameterization:
x1: 0.20423385199115432
x2: 0.13442649150688174
x3: 0.4329723655516178
x4: 0.291157966396647
x5: 0.30463957093994143
x6: 0.6242555020642301", "Arm 12_0

hartmann6: -2.982 [-3.162, -2.802]
l2norm: 0.965 [0.825, 1.106]

Parameterization:
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x2: 0.0547827260963909
x3: 0.3507658969748675
x4: 0.3152815993876249
x5: 0.30706315132038275
x6: 0.5911154545805104", "Arm 13_0

hartmann6: -3.133 [-3.290, -2.976]
l2norm: 0.86 [0.743, 0.977]

Parameterization:
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x2: 0.14666480930242992
x3: 0.3485887208798856
x4: 0.26197436533256807
x5: 0.3132344170817228
x6: 0.644822616907005", "Arm 14_0

hartmann6: -2.967 [-3.144, -2.790]
l2norm: 0.916 [0.780, 1.052]

Parameterization:
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x2: 0.14785928504779203
x3: 0.36794516341608524
x4: 0.244105906589564
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x6: 0.6450330889758578", "Arm 15_0

hartmann6: -3.04 [-3.214, -2.865]
l2norm: 0.92 [0.783, 1.056]

Parameterization:
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x3: 0.34465185503854784
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x5: 0.258415341557637
x6: 0.6804191070856818" ] ], "y": [ [ 0.7052316427190787, 1.7259939940263926, 1.109264866516182, 1.5701235518232963, 1.1481365794616234, 1.1314655699284402, 1.1461688841327056, 1.0816522831701259, 1.1123597641476173, 0.8991239424599593, 1.0479477607070717, 0.891751421398556, 0.9061373940414701, 0.8290042102373445, 0.6770328539210595, 0.9750061608776249, 1.0192838452439288, 0.7425462440227394, 0.9910573883799356, 0.9422246572973342 ], [ 0.7603812855641761, 1.6797584983507994, 1.0940049684945399, 1.539361456804301, 1.1470492174466003, 1.1116493035520054, 1.1204295273500147, 1.0424708007303867, 1.1334920574725071, 1.0016294164656274, 0.9430236908997373, 0.9222218171206983, 0.9414614082642364, 0.8448145563816969, 0.7651791450982321, 0.9434443641480491, 0.9654840299535437, 0.8601399892902554, 0.9159937952007497, 0.9195217411207391 ] ] }, { "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": [ -3.4687462160805795, 1.2239759042121934 ], "y": [ -3.4687462160805795, 1.2239759042121934 ] }, { "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": [ 0.47577961870006863, 0.41987626176178294, 0.26594148861676264, 0.2633881522968834, 0.18322407770189103, 0.19592863585360254, 0.6629213689926693, 0.5275933921443763, 1.5036730732355426, 0.5718669896903299, 0.29174695856586785, 0.31918699053635363, 0.6023476065055838, 1.4450387784911614, 0.23844060662692307, 0.35939328739299914, 1.6793433458335802, 0.5551050326243054, 1.6889345774222408, 0.38978169868103985 ], "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 12_0

Actual Outcome: -2.979 [-3.175, -2.783]
Predicted Outcome: -2.992 [-3.467, -2.516]

Parameterization:
x1: 0.17665837239358906
x2: 0.0547827260963909
x3: 0.3507658969748675
x4: 0.3152815993876249
x5: 0.30706315132038275
x6: 0.5911154545805104", "Arm 14_0

Actual Outcome: -2.953 [-3.149, -2.757]
Predicted Outcome: -3.029 [-3.449, -2.609]

Parameterization:
x1: 0.20298853175265635
x2: 0.14785928504779203
x3: 0.36794516341608524
x4: 0.244105906589564
x5: 0.38666444206109335
x6: 0.6450330889758578", "Arm 6_0

Actual Outcome: -2.451 [-2.647, -2.255]
Predicted Outcome: -2.447 [-2.713, -2.181]

Parameterization:
x1: 0.3974448810134471
x2: 0.023945141887988478
x3: 0.5158286706026187
x4: 0.27056432741973
x5: 0.3774375727808204
x6: 0.5468908468852759", "Arm 13_0

Actual Outcome: -3.172 [-3.368, -2.976]
Predicted Outcome: -3.043 [-3.307, -2.780]

Parameterization:
x1: 0.26500076202063155
x2: 0.14666480930242992
x3: 0.3485887208798856
x4: 0.26197436533256807
x5: 0.3132344170817228
x6: 0.644822616907005", "Arm 5_0

Actual Outcome: -2.143 [-2.339, -1.947]
Predicted Outcome: -2.146 [-2.329, -1.962]

Parameterization:
x1: 0.4350440167137365
x2: 0.04667671721048893
x3: 0.5431089965788911
x4: 0.28269324087340114
x5: 0.32731817099409394
x6: 0.4882687877769288", "Arm 9_0

Actual Outcome: -3.067 [-3.263, -2.871]
Predicted Outcome: -2.981 [-3.177, -2.785]

Parameterization:
x1: 0.26001696140848973
x2: 0.036561650181382264
x3: 0.4405864248465899
x4: 0.2601205623471873
x5: 0.3203371647009226
x6: 0.6227219762227257", "Arm 2_0

Actual Outcome: -1.531 [-1.727, -1.335]
Predicted Outcome: -1.856 [-2.519, -1.193]

Parameterization:
x1: 0.503935296046816
x2: 0.1250072442264231
x3: 0.6565603839379932
x4: 0.28802736371612075
x5: 0.19715718873575944
x6: 0.518649064517897", "Arm 10_0

Actual Outcome: -2.747 [-2.943, -2.551]
Predicted Outcome: -2.941 [-3.469, -2.414]

Parameterization:
x1: 0.20879584698198916
x2: 2.1268283748429137e-17
x3: 0.4277006352840077
x4: 0.18396417375629498
x5: 0.27447828576434785
x6: 0.6771056755466516", "Arm 0_0

Actual Outcome: -0.047 [-0.243, 0.149]
Predicted Outcome: -0.97 [-2.473, 0.534]

Parameterization:
x1: 0.42531925439834595
x2: 0.40951642394065857
x3: 0.14127564430236816
x4: 0.10595028847455978
x5: 0.6307333707809448
x6: 0.19155645370483398", "Arm 4_0

Actual Outcome: -0.788 [-0.984, -0.592]
Predicted Outcome: -1.151 [-1.722, -0.579]

Parameterization:
x1: 0.48310808611746375
x2: 0.0
x3: 0.6925962279869424
x4: 0.28842743044991237
x5: 0.22804376227980705
x6: 0.3409628994442861", "Arm 3_0

Actual Outcome: -1.727 [-1.923, -1.531]
Predicted Outcome: -1.638 [-1.930, -1.346]

Parameterization:
x1: 0.4569719013020085
x2: 1.1275702593849246e-17
x3: 0.5832719259333891
x4: 0.28011763734462275
x5: 0.26759719416368016
x6: 0.44239102789318135", "Arm 11_0

Actual Outcome: -3.114 [-3.310, -2.918]
Predicted Outcome: -3.049 [-3.368, -2.729]

Parameterization:
x1: 0.20423385199115432
x2: 0.13442649150688174
x3: 0.4329723655516178
x4: 0.291157966396647
x5: 0.30463957093994143
x6: 0.6242555020642301", "Arm 0_2

Actual Outcome: -1.402 [-1.598, -1.206]
Predicted Outcome: -1.682 [-2.284, -1.079]

Parameterization:
x1: 0.5325003862380981
x2: 0.18188440799713135
x3: 0.5138812065124512
x4: 0.29957738518714905
x5: 0.3283472955226898
x6: 0.40726158022880554", "Arm 0_4

Actual Outcome: -0.863 [-1.059, -0.667]
Predicted Outcome: -1.326 [-2.771, 0.119]

Parameterization:
x1: 0.007106475532054901
x2: 0.018156301230192184
x3: 0.9642218351364136
x4: 0.16624656319618225
x5: 0.4169822633266449
x6: 0.5587216019630432", "Arm 7_0

Actual Outcome: -2.722 [-2.918, -2.526]
Predicted Outcome: -2.752 [-2.991, -2.514]

Parameterization:
x1: 0.3280051818037647
x2: 0.013184869419271182
x3: 0.4848822570057542
x4: 0.3268237710884736
x5: 0.36363278339225297
x6: 0.5973283599492354", "Arm 1_0

Actual Outcome: -1.619 [-1.815, -1.423]
Predicted Outcome: -1.457 [-1.816, -1.097]

Parameterization:
x1: 0.4673607433839954
x2: 0.13268948872503566
x3: 0.6354530039768277
x4: 0.28621193652052934
x5: 0.31070307953116066
x6: 0.4346020257020038", "Arm 0_3

Actual Outcome: -0.139 [-0.335, 0.057]
Predicted Outcome: -0.455 [-2.135, 1.224]

Parameterization:
x1: 0.6835477352142334
x2: 0.8134823441505432
x3: 0.012405351735651493
x4: 0.7652173638343811
x5: 0.7585639953613281
x6: 0.2923247814178467", "Arm 8_0

Actual Outcome: -2.343 [-2.539, -2.147]
Predicted Outcome: -2.423 [-2.978, -1.868]

Parameterization:
x1: 0.39067920650278415
x2: 0.0
x3: 0.5039433396589049
x4: 0.37450685435624204
x5: 0.39226732195775305
x6: 0.6827381991560152", "Arm 0_1

Actual Outcome: -0.219 [-0.415, -0.023]
Predicted Outcome: -0.612 [-2.301, 1.077]

Parameterization:
x1: 0.15424636006355286
x2: 0.9781875014305115
x3: 0.46274533867836
x4: 0.6478796005249023
x5: 0.9863362908363342
x6: 0.6782208681106567", "Arm 15_0

Actual Outcome: -3.035 [-3.231, -2.839]
Predicted Outcome: -3.055 [-3.445, -2.665]

Parameterization:
x1: 0.24390398577682287
x2: 0.13530760569377245
x3: 0.34465185503854784
x4: 0.3234439266559144
x5: 0.258415341557637
x6: 0.6804191070856818" ], "type": "scatter", "visible": true, "x": [ -2.978881686776154, -2.9528233654348144, -2.4508346597398174, -3.1717425704433904, -2.1425862800053825, -3.0674158979559305, -1.5307853370258506, -2.746925582840542, -0.046731984765169717, -0.7877489322584614, -1.7269402852440054, -3.1138465771499866, -1.4024733351579368, -0.8629909692885233, -2.7219808869375806, -1.6185909239886132, -0.13883099408551147, -2.342795645690918, -0.2186733667267225, -3.0350129747296473 ], "y": [ -2.9916441653454333, -3.0289430027732305, -2.4474271288728855, -3.0431787448563137, -2.1455517991004807, -2.9814113526547503, -1.8558171689142413, -2.941152823936203, -0.9695194580761599, -1.1505996518150903, -1.6380201559878151, -3.0485676953835705, -1.6817225724110114, -1.3262098551501627, -2.7524066990200704, -1.456601060363648, -0.45536744162138687, -2.4232630636666213, -0.6116598820338073, -3.054869230643355 ] }, { "hoverinfo": "none", "line": { "color": "black", "dash": "dot", "width": 2 }, "mode": "lines", "showlegend": false, "type": "scatter", "visible": false, "x": [ 0.4810328539210595, 1.9219939940263926 ], "y": [ 0.4810328539210595, 1.9219939940263926 ] }, { "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": [ 0.19738149792652968, 0.18755297997960355, 0.14830446525458757, 0.14177495964992554, 0.11776027773215858, 0.11823874837733084, 0.2588258222159521, 0.24651536867763268, 0.4926997553733674, 0.26183616655759917, 0.14881801542721754, 0.15171888520537707, 0.26857061662822246, 0.5753694891774538, 0.13573412214046632, 0.1625310203347109, 0.5754282461472038, 0.259948399542936, 0.5081748674536555, 0.19469277803910354 ], "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 12_0

Actual Outcome: 1.019 [0.823, 1.215]
Predicted Outcome: 0.89 [0.692, 1.087]

Parameterization:
x1: 0.17665837239358906
x2: 0.0547827260963909
x3: 0.3507658969748675
x4: 0.3152815993876249
x5: 0.30706315132038275
x6: 0.5911154545805104", "Arm 14_0

Actual Outcome: 0.991 [0.795, 1.187]
Predicted Outcome: 0.834 [0.647, 1.022]

Parameterization:
x1: 0.20298853175265635
x2: 0.14785928504779203
x3: 0.36794516341608524
x4: 0.244105906589564
x5: 0.38666444206109335
x6: 0.6450330889758578", "Arm 6_0

Actual Outcome: 1.048 [0.852, 1.244]
Predicted Outcome: 0.883 [0.734, 1.031]

Parameterization:
x1: 0.3974448810134471
x2: 0.023945141887988478
x3: 0.5158286706026187
x4: 0.27056432741973
x5: 0.3774375727808204
x6: 0.5468908468852759", "Arm 13_0

Actual Outcome: 0.743 [0.547, 0.939]
Predicted Outcome: 0.937 [0.795, 1.079]

Parameterization:
x1: 0.26500076202063155
x2: 0.14666480930242992
x3: 0.3485887208798856
x4: 0.26197436533256807
x5: 0.3132344170817228
x6: 0.644822616907005", "Arm 5_0

Actual Outcome: 0.899 [0.703, 1.095]
Predicted Outcome: 1.041 [0.923, 1.159]

Parameterization:
x1: 0.4350440167137365
x2: 0.04667671721048893
x3: 0.5431089965788911
x4: 0.28269324087340114
x5: 0.32731817099409394
x6: 0.4882687877769288", "Arm 9_0

Actual Outcome: 0.829 [0.633, 1.025]
Predicted Outcome: 0.85 [0.732, 0.969]

Parameterization:
x1: 0.26001696140848973
x2: 0.036561650181382264
x3: 0.4405864248465899
x4: 0.2601205623471873
x5: 0.3203371647009226
x6: 0.6227219762227257", "Arm 2_0

Actual Outcome: 1.146 [0.950, 1.342]
Predicted Outcome: 1.07 [0.811, 1.329]

Parameterization:
x1: 0.503935296046816
x2: 0.1250072442264231
x3: 0.6565603839379932
x4: 0.28802736371612075
x5: 0.19715718873575944
x6: 0.518649064517897", "Arm 10_0

Actual Outcome: 0.677 [0.481, 0.873]
Predicted Outcome: 0.933 [0.686, 1.179]

Parameterization:
x1: 0.20879584698198916
x2: 2.1268283748429137e-17
x3: 0.4277006352840077
x4: 0.18396417375629498
x5: 0.27447828576434785
x6: 0.6771056755466516", "Arm 0_0

Actual Outcome: 0.705 [0.509, 0.901]
Predicted Outcome: 1.279 [0.786, 1.772]

Parameterization:
x1: 0.42531925439834595
x2: 0.40951642394065857
x3: 0.14127564430236816
x4: 0.10595028847455978
x5: 0.6307333707809448
x6: 0.19155645370483398", "Arm 4_0

Actual Outcome: 1.112 [0.916, 1.308]
Predicted Outcome: 1.172 [0.910, 1.434]

Parameterization:
x1: 0.48310808611746375
x2: 0.0
x3: 0.6925962279869424
x4: 0.28842743044991237
x5: 0.22804376227980705
x6: 0.3409628994442861", "Arm 3_0

Actual Outcome: 1.082 [0.886, 1.278]
Predicted Outcome: 1.019 [0.870, 1.167]

Parameterization:
x1: 0.4569719013020085
x2: 1.1275702593849246e-17
x3: 0.5832719259333891
x4: 0.28011763734462275
x5: 0.26759719416368016
x6: 0.44239102789318135", "Arm 11_0

Actual Outcome: 0.975 [0.779, 1.171]
Predicted Outcome: 0.923 [0.772, 1.075]

Parameterization:
x1: 0.20423385199115432
x2: 0.13442649150688174
x3: 0.4329723655516178
x4: 0.291157966396647
x5: 0.30463957093994143
x6: 0.6242555020642301", "Arm 0_2

Actual Outcome: 1.109 [0.913, 1.305]
Predicted Outcome: 1.066 [0.797, 1.334]

Parameterization:
x1: 0.5325003862380981
x2: 0.18188440799713135
x3: 0.5138812065124512
x4: 0.29957738518714905
x5: 0.3283472955226898
x6: 0.40726158022880554", "Arm 0_4

Actual Outcome: 1.148 [0.952, 1.344]
Predicted Outcome: 1.144 [0.569, 1.719]

Parameterization:
x1: 0.007106475532054901
x2: 0.018156301230192184
x3: 0.9642218351364136
x4: 0.16624656319618225
x5: 0.4169822633266449
x6: 0.5587216019630432", "Arm 7_0

Actual Outcome: 0.892 [0.696, 1.088]
Predicted Outcome: 0.94 [0.804, 1.075]

Parameterization:
x1: 0.3280051818037647
x2: 0.013184869419271182
x3: 0.4848822570057542
x4: 0.3268237710884736
x5: 0.36363278339225297
x6: 0.5973283599492354", "Arm 1_0

Actual Outcome: 1.131 [0.935, 1.327]
Predicted Outcome: 1.097 [0.934, 1.259]

Parameterization:
x1: 0.4673607433839954
x2: 0.13268948872503566
x3: 0.6354530039768277
x4: 0.28621193652052934
x5: 0.31070307953116066
x6: 0.4346020257020038", "Arm 0_3

Actual Outcome: 1.57 [1.374, 1.766]
Predicted Outcome: 1.184 [0.608, 1.759]

Parameterization:
x1: 0.6835477352142334
x2: 0.8134823441505432
x3: 0.012405351735651493
x4: 0.7652173638343811
x5: 0.7585639953613281
x6: 0.2923247814178467", "Arm 8_0

Actual Outcome: 0.906 [0.710, 1.102]
Predicted Outcome: 1.008 [0.748, 1.268]

Parameterization:
x1: 0.39067920650278415
x2: 0.0
x3: 0.5039433396589049
x4: 0.37450685435624204
x5: 0.39226732195775305
x6: 0.6827381991560152", "Arm 0_1

Actual Outcome: 1.726 [1.530, 1.922]
Predicted Outcome: 1.148 [0.640, 1.657]

Parameterization:
x1: 0.15424636006355286
x2: 0.9781875014305115
x3: 0.46274533867836
x4: 0.6478796005249023
x5: 0.9863362908363342
x6: 0.6782208681106567", "Arm 15_0

Actual Outcome: 0.942 [0.746, 1.138]
Predicted Outcome: 0.892 [0.697, 1.086]

Parameterization:
x1: 0.24390398577682287
x2: 0.13530760569377245
x3: 0.34465185503854784
x4: 0.3234439266559144
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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": [ 0.194390177370672, 0.19461881868522254, 0.18573942666782092, 0.19459359592324524, 0.19420041438819335, 0.17051430853583643, 0.18766685118551849, 0.16118489977816985, 0.18592200069241915, 0.13282556419278643, 0.15652010413245226, 0.14951463148654898, 0.18446392413738377, 0.13975940948060647, 0.18394069587020107, 0.16549956163445675, 0.18023865000967598, 0.15727090540471073, 0.17701069325307417, 0.17418194809969037 ], "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: -0.059 [-0.254, 0.135]

Parameterization:
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x2: 0.40951642394065857
x3: 0.14127564430236816
x4: 0.10595028847455978
x5: 0.6307333707809448
x6: 0.19155645370483398", "Arm 0_1

hartmann6: -0.223 [-0.418, -0.029]

Parameterization:
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x2: 0.9781875014305115
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x4: 0.6478796005249023
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hartmann6: -1.419 [-1.605, -1.234]

Parameterization:
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x4: 0.29957738518714905
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hartmann6: -0.143 [-0.337, 0.052]

Parameterization:
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x4: 0.7652173638343811
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hartmann6: -0.87 [-1.064, -0.676]

Parameterization:
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hartmann6: -1.589 [-1.760, -1.419]

Parameterization:
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hartmann6: -1.544 [-1.732, -1.356]

Parameterization:
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hartmann6: -1.7 [-1.861, -1.539]

Parameterization:
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hartmann6: -0.822 [-1.007, -0.636]

Parameterization:
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hartmann6: -2.143 [-2.276, -2.011]

Parameterization:
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hartmann6: -2.45 [-2.607, -2.294]

Parameterization:
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hartmann6: -2.732 [-2.881, -2.582]

Parameterization:
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hartmann6: -2.352 [-2.536, -2.167]

Parameterization:
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hartmann6: -3.029 [-3.168, -2.889]

Parameterization:
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hartmann6: -2.767 [-2.951, -2.583]

Parameterization:
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hartmann6: -3.095 [-3.261, -2.930]

Parameterization:
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hartmann6: -2.982 [-3.162, -2.802]

Parameterization:
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hartmann6: -3.133 [-3.290, -2.976]

Parameterization:
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hartmann6: -2.967 [-3.144, -2.790]

Parameterization:
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hartmann6: -3.04 [-3.214, -2.865]

Parameterization:
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l2norm: 0.76 [0.576, 0.945]

Parameterization:
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l2norm: 1.68 [1.494, 1.866]

Parameterization:
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l2norm: 1.094 [0.938, 1.250]

Parameterization:
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l2norm: 1.539 [1.353, 1.725]

Parameterization:
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l2norm: 1.147 [0.963, 1.332]

Parameterization:
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l2norm: 1.112 [0.988, 1.235]

Parameterization:
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l2norm: 1.12 [0.967, 1.274]

Parameterization:
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l2norm: 1.042 [0.925, 1.160]

Parameterization:
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