{ "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 06-30 21:27:32] ax.utils.notebook.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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"update" } ], "direction": "up", "x": 0.35, "xanchor": "left", "y": -0.29, "yanchor": "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", "yaxis.type": "linear", "yaxis2.range": [ 0.0, 1.0 ], "yaxis2.type": "linear" } ], "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", "yaxis.type": "linear", "yaxis2.range": [ 0.0, 1.0 ], "yaxis2.type": "linear" } ], "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", "yaxis.type": "linear", "yaxis2.range": [ 0.0, 1.0 ], "yaxis2.type": "linear" } ], "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", "yaxis.type": "linear", "yaxis2.range": [ 0.0, 1.0 ], "yaxis2.type": "linear" } ], "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", "yaxis.type": "linear", "yaxis2.range": [ 0.0, 1.0 ], "yaxis2.type": "linear" } ], "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": [ "
" ] }, "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: -0.145 [-0.341, 0.051]
l2norm: 1.48 [1.284, 1.676]

Parameterization:
x1: 0.38106295466423035
x2: 0.9076640009880066
x3: 0.2228684425354004
x4: 0.9148690104484558
x5: 0.0752377063035965
x6: 0.45310014486312866", "Arm 0_1

hartmann6: -0.412 [-0.608, -0.216]
l2norm: 1.192 [0.996, 1.388]

Parameterization:
x1: 0.5714331613853574
x2: 0.37804469745606184
x3: 0.739897133782506
x4: 0.24233591556549072
x5: 0.5869132773950696
x6: 0.5073851021006703", "Arm 0_2

hartmann6: 0.097 [-0.099, 0.293]
l2norm: 1.767 [1.571, 1.963]

Parameterization:
x1: 0.9940469190478325
x2: 0.7287261886522174
x3: 0.3357235826551914
x4: 0.537365511059761
x5: 0.8815624183043838
x6: 0.8915098765864968", "Arm 0_3

hartmann6: 0.073 [-0.123, 0.269]
l2norm: 1.053 [0.857, 1.249]

Parameterization:
x1: 0.05368025414645672
x2: 0.19566240813583136
x3: 0.8186944182962179
x4: 0.3659311244264245
x5: 0.39384692534804344
x6: 0.08649252075701952", "Arm 0_4

hartmann6: -0.757 [-0.953, -0.561]
l2norm: 1.101 [0.905, 1.297]

Parameterization:
x1: 0.14404508098959923
x2: 0.565068706870079
x3: 0.5807057907804847
x4: 0.4675936307758093
x5: 0.33050265349447727
x6: 0.37330532167106867", "Arm 1_0

hartmann6: -0.868 [-1.064, -0.672]
l2norm: 1.298 [1.102, 1.494]

Parameterization:
x1: 0.21402312977672144
x2: 0.5870826235714043
x3: 0.6030019418543172
x4: 0.41326987106518526
x5: 0.37028515049628474
x6: 0.46311213395539486", "Arm 2_0

hartmann6: -0.886 [-1.082, -0.690]
l2norm: 1.002 [0.806, 1.198]

Parameterization:
x1: 0.23368678675473936
x2: 0.5432535934048033
x3: 0.6575364749570023
x4: 0.36790300394058834
x5: 0.386515361456947
x6: 0.3586715493748603", "Arm 3_0

hartmann6: -0.703 [-0.899, -0.507]
l2norm: 1.247 [1.051, 1.443]

Parameterization:
x1: 0.2695840523647807
x2: 0.6547374710066427
x3: 0.6561522498049125
x4: 0.34489136119711766
x5: 0.3923669078004227
x6: 0.3390932071883804", "Arm 4_0

hartmann6: -1.259 [-1.455, -1.063]
l2norm: 1.015 [0.819, 1.211]

Parameterization:
x1: 0.28786552437891116
x2: 0.49624718037371707
x3: 0.5859641588503463
x4: 0.3522416580968234
x5: 0.3335174882317041
x6: 0.425281021239931", "Arm 5_0

hartmann6: -1.497 [-1.693, -1.301]
l2norm: 0.836 [0.640, 1.032]

Parameterization:
x1: 0.33628956190460435
x2: 0.44762679405781425
x3: 0.5314287450842519
x4: 0.3213114383571033
x5: 0.27581298135439675
x6: 0.43843785104128774", "Arm 6_0

hartmann6: -1.61 [-1.806, -1.414]
l2norm: 1.062 [0.866, 1.258]

Parameterization:
x1: 0.31877410372943027
x2: 0.4194548139391756
x3: 0.510316745362563
x4: 0.237654243785167
x5: 0.2109420024239231
x6: 0.49609064510241035", "Arm 7_0

hartmann6: -1.629 [-1.825, -1.433]
l2norm: 0.772 [0.576, 0.968]

Parameterization:
x1: 0.3432562593243645
x2: 0.405161645597755
x3: 0.40624935402838946
x4: 0.23425704457586866
x5: 0.25158947069604753
x6: 0.4493198637156508", "Arm 8_0

hartmann6: -1.075 [-1.271, -0.879]
l2norm: 0.85 [0.654, 1.046]

Parameterization:
x1: 0.4029554017943542
x2: 0.40475648223145516
x3: 0.41755039113348535
x4: 0.29556485525273785
x5: 0.14165824131850235
x6: 0.46933495531196057", "Arm 9_0

hartmann6: -1.835 [-2.031, -1.639]
l2norm: 1.003 [0.807, 1.199]

Parameterization:
x1: 0.29344380526290775
x2: 0.40069252881734896
x3: 0.4759377473900311
x4: 0.16852387800526025
x5: 0.2881860251848271
x6: 0.5092796385910261", "Arm 10_0

hartmann6: -1.073 [-1.269, -0.877]
l2norm: 0.926 [0.730, 1.122]

Parameterization:
x1: 0.2766073339486667
x2: 0.448631807409164
x3: 0.46569276770626306
x4: 0.0721678890031981
x5: 0.27848679370162865
x6: 0.44677298307630436", "Arm 11_0

hartmann6: -2.458 [-2.654, -2.262]
l2norm: 1.036 [0.840, 1.232]

Parameterization:
x1: 0.28444589245527574
x2: 0.3666699557799252
x3: 0.4681079220350186
x4: 0.22916113979179534
x5: 0.30973648295061135
x6: 0.5443400848608896", "Arm 12_0

hartmann6: -2.727 [-2.923, -2.531]
l2norm: 0.919 [0.723, 1.115]

Parameterization:
x1: 0.25978571562464603
x2: 0.3146734007543431
x3: 0.43958585901217356
x4: 0.2624074474699712
x5: 0.3368072734594577
x6: 0.5828879113602877", "Arm 13_0

hartmann6: -3.06 [-3.256, -2.864]
l2norm: 0.581 [0.385, 0.777]

Parameterization:
x1: 0.253100100741427
x2: 0.28475223892777823
x3: 0.42129698830952217
x4: 0.2657992214876779
x5: 0.34608979045454713
x6: 0.6695058542161243", "Arm 14_0

hartmann6: -2.943 [-3.139, -2.747]
l2norm: 0.906 [0.710, 1.102]

Parameterization:
x1: 0.23045448220050552
x2: 0.20180165419906554
x3: 0.43174091813717536
x4: 0.25604029325021604
x5: 0.33371273692328274
x6: 0.7444250138044466", "Arm 15_0

hartmann6: -2.528 [-2.724, -2.332]
l2norm: 0.932 [0.736, 1.128]

Parameterization:
x1: 0.22802969059488018
x2: 0.2949615109566719
x3: 0.34419046938272
x4: 0.26027853352540986
x5: 0.3790967861620247
x6: 0.7513413787803995" ], "type": "scatter", "visible": false, "x": [ -0.14453524720584698, -0.4118324602596694, 0.09743833703399712, 0.07297011812505877, -0.7568681744582876, -0.8682904103958801, -0.885617516391688, -0.7034003362549877, -1.258786606673497, -1.497320204786335, -1.6095215651194346, -1.6285643514879469, -1.0754130209892139, -1.8351187383810992, -1.0725235919959555, -2.457901167487777, -2.726691823247053, -3.0599004036458135, -2.9432021921845886, -2.5284628879521174 ], "y": [ 1.4797637888385156, 1.191547347114829, 1.7668855218028048, 1.0532599518033121, 1.1013306834275645, 1.298256439147249, 1.0019343932045255, 1.2468288993997434, 1.01526435146753, 0.8358695283582858, 1.0616883246313864, 0.7715764224736752, 0.8499008537277356, 1.0027773596672203, 0.9261092365734022, 1.0364654361015084, 0.9193406781845286, 0.5812845459951246, 0.9061549772616964, 0.9323152670088648 ] }, { "error_x": { "array": [ 0.1946942691745791, 0.19436341973704083, 0.194715765347234, 0.19435701916338888, 0.18835067164533772, 0.1807901751024353, 0.17428923553440054, 0.18578574899652758, 0.15895972706227124, 0.16593381239213037, 0.1757253451140422, 0.1790301210695755, 0.18740989243377157, 0.14840164520496815, 0.18637357330132354, 0.1362602623971656, 0.1512992812907943, 0.1435819266763279, 0.18360646905031197, 0.186074319092615 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.1862226140851137, 0.18370517723369686, 0.18648085868184888, 0.18639884546927515, 0.16060397000626236, 0.16719010626011543, 0.14501759460833416, 0.16802468269206336, 0.12733493431833406, 0.12673596184649236, 0.12822013536203, 0.13555234363092192, 0.15424533658511716, 0.12092085793081091, 0.16127564057613847, 0.12361825359857646, 0.14498921013029756, 0.15419740838207047, 0.16413364859859858, 0.16418538532491558 ], "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: -0.147 [-0.341, 0.048]
l2norm: 1.458 [1.272, 1.644]

Parameterization:
x1: 0.38106295466423035
x2: 0.9076640009880066
x3: 0.2228684425354004
x4: 0.9148690104484558
x5: 0.0752377063035965
x6: 0.45310014486312866", "Arm 0_1

hartmann6: -0.42 [-0.615, -0.226]
l2norm: 1.182 [0.998, 1.366]

Parameterization:
x1: 0.5714331613853574
x2: 0.37804469745606184
x3: 0.739897133782506
x4: 0.24233591556549072
x5: 0.5869132773950696
x6: 0.5073851021006703", "Arm 0_2

hartmann6: 0.092 [-0.103, 0.287]
l2norm: 1.717 [1.531, 1.904]

Parameterization:
x1: 0.9940469190478325
x2: 0.7287261886522174
x3: 0.3357235826551914
x4: 0.537365511059761
x5: 0.8815624183043838
x6: 0.8915098765864968", "Arm 0_3

hartmann6: 0.062 [-0.133, 0.256]
l2norm: 1.069 [0.882, 1.255]

Parameterization:
x1: 0.05368025414645672
x2: 0.19566240813583136
x3: 0.8186944182962179
x4: 0.3659311244264245
x5: 0.39384692534804344
x6: 0.08649252075701952", "Arm 0_4

hartmann6: -0.752 [-0.941, -0.564]
l2norm: 1.105 [0.944, 1.266]

Parameterization:
x1: 0.14404508098959923
x2: 0.565068706870079
x3: 0.5807057907804847
x4: 0.4675936307758093
x5: 0.33050265349447727
x6: 0.37330532167106867", "Arm 1_0

hartmann6: -0.897 [-1.078, -0.717]
l2norm: 1.257 [1.089, 1.424]

Parameterization:
x1: 0.21402312977672144
x2: 0.5870826235714043
x3: 0.6030019418543172
x4: 0.41326987106518526
x5: 0.37028515049628474
x6: 0.46311213395539486", "Arm 2_0

hartmann6: -0.871 [-1.045, -0.696]
l2norm: 1.052 [0.907, 1.197]

Parameterization:
x1: 0.23368678675473936
x2: 0.5432535934048033
x3: 0.6575364749570023
x4: 0.36790300394058834
x5: 0.386515361456947
x6: 0.3586715493748603", "Arm 3_0

hartmann6: -0.695 [-0.881, -0.510]
l2norm: 1.209 [1.041, 1.377]

Parameterization:
x1: 0.2695840523647807
x2: 0.6547374710066427
x3: 0.6561522498049125
x4: 0.34489136119711766
x5: 0.3923669078004227
x6: 0.3390932071883804", "Arm 4_0

hartmann6: -1.263 [-1.422, -1.104]
l2norm: 1.001 [0.873, 1.128]

Parameterization:
x1: 0.28786552437891116
x2: 0.49624718037371707
x3: 0.5859641588503463
x4: 0.3522416580968234
x5: 0.3335174882317041
x6: 0.425281021239931", "Arm 5_0

hartmann6: -1.493 [-1.659, -1.327]
l2norm: 0.897 [0.770, 1.023]

Parameterization:
x1: 0.33628956190460435
x2: 0.44762679405781425
x3: 0.5314287450842519
x4: 0.3213114383571033
x5: 0.27581298135439675
x6: 0.43843785104128774", "Arm 6_0

hartmann6: -1.604 [-1.780, -1.429]
l2norm: 0.998 [0.870, 1.126]

Parameterization:
x1: 0.31877410372943027
x2: 0.4194548139391756
x3: 0.510316745362563
x4: 0.237654243785167
x5: 0.2109420024239231
x6: 0.49609064510241035", "Arm 7_0

hartmann6: -1.617 [-1.796, -1.438]
l2norm: 0.825 [0.689, 0.960]

Parameterization:
x1: 0.3432562593243645
x2: 0.405161645597755
x3: 0.40624935402838946
x4: 0.23425704457586866
x5: 0.25158947069604753
x6: 0.4493198637156508", "Arm 8_0

hartmann6: -1.097 [-1.285, -0.910]
l2norm: 0.87 [0.716, 1.025]

Parameterization:
x1: 0.4029554017943542
x2: 0.40475648223145516
x3: 0.41755039113348535
x4: 0.29556485525273785
x5: 0.14165824131850235
x6: 0.46933495531196057", "Arm 9_0

hartmann6: -1.87 [-2.018, -1.721]
l2norm: 1.006 [0.885, 1.127]

Parameterization:
x1: 0.29344380526290775
x2: 0.40069252881734896
x3: 0.4759377473900311
x4: 0.16852387800526025
x5: 0.2881860251848271
x6: 0.5092796385910261", "Arm 10_0

hartmann6: -1.085 [-1.272, -0.899]
l2norm: 0.934 [0.772, 1.095]

Parameterization:
x1: 0.2766073339486667
x2: 0.448631807409164
x3: 0.46569276770626306
x4: 0.0721678890031981
x5: 0.27848679370162865
x6: 0.44677298307630436", "Arm 11_0

hartmann6: -2.393 [-2.530, -2.257]
l2norm: 1.002 [0.878, 1.125]

Parameterization:
x1: 0.28444589245527574
x2: 0.3666699557799252
x3: 0.4681079220350186
x4: 0.22916113979179534
x5: 0.30973648295061135
x6: 0.5443400848608896", "Arm 12_0

hartmann6: -2.772 [-2.923, -2.621]
l2norm: 0.894 [0.749, 1.039]

Parameterization:
x1: 0.25978571562464603
x2: 0.3146734007543431
x3: 0.43958585901217356
x4: 0.2624074474699712
x5: 0.3368072734594577
x6: 0.5828879113602877", "Arm 13_0

hartmann6: -2.974 [-3.117, -2.830]
l2norm: 0.712 [0.557, 0.866]

Parameterization:
x1: 0.253100100741427
x2: 0.28475223892777823
x3: 0.42129698830952217
x4: 0.2657992214876779
x5: 0.34608979045454713
x6: 0.6695058542161243", "Arm 14_0

hartmann6: -2.936 [-3.119, -2.752]
l2norm: 0.887 [0.723, 1.051]

Parameterization:
x1: 0.23045448220050552
x2: 0.20180165419906554
x3: 0.43174091813717536
x4: 0.25604029325021604
x5: 0.33371273692328274
x6: 0.7444250138044466", "Arm 15_0

hartmann6: -2.561 [-2.747, -2.374]
l2norm: 0.906 [0.742, 1.070]

Parameterization:
x1: 0.22802969059488018
x2: 0.2949615109566719
x3: 0.34419046938272
x4: 0.26027853352540986
x5: 0.3790967861620247
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Parameterization:
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hartmann6: -0.412 [-0.608, -0.216]
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Parameterization:
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hartmann6: 0.073 [-0.123, 0.269]
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Parameterization:
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hartmann6: -0.757 [-0.953, -0.561]
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Parameterization:
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hartmann6: -0.868 [-1.064, -0.672]
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Parameterization:
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hartmann6: -0.886 [-1.082, -0.690]
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Parameterization:
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hartmann6: -0.703 [-0.899, -0.507]
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Parameterization:
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hartmann6: -1.259 [-1.455, -1.063]
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Parameterization:
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hartmann6: -1.497 [-1.693, -1.301]
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Parameterization:
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hartmann6: -1.61 [-1.806, -1.414]
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Parameterization:
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hartmann6: -1.629 [-1.825, -1.433]
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Parameterization:
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hartmann6: -1.075 [-1.271, -0.879]
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Parameterization:
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Parameterization:
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hartmann6: -1.073 [-1.269, -0.877]
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Parameterization:
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Parameterization:
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hartmann6: -2.727 [-2.923, -2.531]
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Parameterization:
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Parameterization:
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hartmann6: -2.943 [-3.139, -2.747]
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Parameterization:
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Parameterization:
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Parameterization:
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Parameterization:
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hartmann6: 0.092 [-0.103, 0.287]
l2norm: 1.717 [1.531, 1.904]

Parameterization:
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hartmann6: 0.062 [-0.133, 0.256]
l2norm: 1.069 [0.882, 1.255]

Parameterization:
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hartmann6: -0.752 [-0.941, -0.564]
l2norm: 1.105 [0.944, 1.266]

Parameterization:
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hartmann6: -0.897 [-1.078, -0.717]
l2norm: 1.257 [1.089, 1.424]

Parameterization:
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hartmann6: -0.871 [-1.045, -0.696]
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Parameterization:
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hartmann6: -0.695 [-0.881, -0.510]
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Parameterization:
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hartmann6: -1.263 [-1.422, -1.104]
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Parameterization:
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hartmann6: -1.493 [-1.659, -1.327]
l2norm: 0.897 [0.770, 1.023]

Parameterization:
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hartmann6: -1.604 [-1.780, -1.429]
l2norm: 0.998 [0.870, 1.126]

Parameterization:
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hartmann6: -1.617 [-1.796, -1.438]
l2norm: 0.825 [0.689, 0.960]

Parameterization:
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hartmann6: -1.097 [-1.285, -0.910]
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Parameterization:
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hartmann6: -1.87 [-2.018, -1.721]
l2norm: 1.006 [0.885, 1.127]

Parameterization:
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hartmann6: -1.085 [-1.272, -0.899]
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Parameterization:
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hartmann6: -2.393 [-2.530, -2.257]
l2norm: 1.002 [0.878, 1.125]

Parameterization:
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hartmann6: -2.772 [-2.923, -2.621]
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Parameterization:
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hartmann6: -2.974 [-3.117, -2.830]
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Parameterization:
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hartmann6: -2.936 [-3.119, -2.752]
l2norm: 0.887 [0.723, 1.051]

Parameterization:
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hartmann6: -2.561 [-2.747, -2.374]
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Parameterization:
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x6: 0.7513413787803995" ] ], "y": [ [ 1.4797637888385156, 1.191547347114829, 1.7668855218028048, 1.0532599518033121, 1.1013306834275645, 1.298256439147249, 1.0019343932045255, 1.2468288993997434, 1.01526435146753, 0.8358695283582858, 1.0616883246313864, 0.7715764224736752, 0.8499008537277356, 1.0027773596672203, 0.9261092365734022, 1.0364654361015084, 0.9193406781845286, 0.5812845459951246, 0.9061549772616964, 0.9323152670088648 ], [ 1.457901157045562, 1.1820575277110998, 1.71736017159821, 1.068517355817731, 1.1049528519148888, 1.2565509213523964, 1.0516541546589944, 1.208700747898731, 1.0005211962204192, 0.8965313321924325, 0.9981322179755213, 0.8247599599673022, 0.8704102145818449, 1.0062385845739548, 0.9337304078087673, 1.0017975919828623, 0.8938063055731734, 0.7115238230377954, 0.8872600336987424, 0.906154870735156 ] ] }, { "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": [ "
" ] }, "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": [ -3.4452501315954653, 1.3957398027953705 ], "y": [ -3.4452501315954653, 1.3957398027953705 ] }, { "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": [ 0.23800371781599014, 0.6400554865193278, 1.507187874131332, 1.5042120229007159, 0.5922273108773347, 0.5246621321790595, 1.7037447379092139, 0.18956337620903357, 0.38099434964535556, 0.583116525345976, 0.3967369537768185, 0.27171683660407764, 0.6808442444534167, 0.227177966259814, 0.468078835487195, 1.6895221532272438, 0.43985519910341486, 0.3117720671485975, 0.21093227513462418, 0.6020934662617289 ], "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: -2.727 [-2.923, -2.531]
Predicted Outcome: -2.839 [-3.077, -2.601]

Parameterization:
x1: 0.25978571562464603
x2: 0.3146734007543431
x3: 0.43958585901217356
x4: 0.2624074474699712
x5: 0.3368072734594577
x6: 0.5828879113602877", "Arm 8_0

Actual Outcome: -1.075 [-1.271, -0.879]
Predicted Outcome: -1.329 [-1.969, -0.689]

Parameterization:
x1: 0.4029554017943542
x2: 0.40475648223145516
x3: 0.41755039113348535
x4: 0.29556485525273785
x5: 0.14165824131850235
x6: 0.46933495531196057", "Arm 0_1

Actual Outcome: -0.412 [-0.608, -0.216]
Predicted Outcome: -0.915 [-2.422, 0.592]

Parameterization:
x1: 0.5714331613853574
x2: 0.37804469745606184
x3: 0.739897133782506
x4: 0.24233591556549072
x5: 0.5869132773950696
x6: 0.5073851021006703", "Arm 0_3

Actual Outcome: 0.073 [-0.123, 0.269]
Predicted Outcome: -0.604 [-2.108, 0.900]

Parameterization:
x1: 0.05368025414645672
x2: 0.19566240813583136
x3: 0.8186944182962179
x4: 0.3659311244264245
x5: 0.39384692534804344
x6: 0.08649252075701952", "Arm 15_0

Actual Outcome: -2.528 [-2.724, -2.332]
Predicted Outcome: -2.853 [-3.445, -2.261]

Parameterization:
x1: 0.22802969059488018
x2: 0.2949615109566719
x3: 0.34419046938272
x4: 0.26027853352540986
x5: 0.3790967861620247
x6: 0.7513413787803995", "Arm 14_0

Actual Outcome: -2.943 [-3.139, -2.747]
Predicted Outcome: -2.881 [-3.405, -2.356]

Parameterization:
x1: 0.23045448220050552
x2: 0.20180165419906554
x3: 0.43174091813717536
x4: 0.25604029325021604
x5: 0.33371273692328274
x6: 0.7444250138044466", "Arm 0_2

Actual Outcome: 0.097 [-0.099, 0.293]
Predicted Outcome: -0.317 [-2.020, 1.387]

Parameterization:
x1: 0.9940469190478325
x2: 0.7287261886522174
x3: 0.3357235826551914
x4: 0.537365511059761
x5: 0.8815624183043838
x6: 0.8915098765864968", "Arm 11_0

Actual Outcome: -2.458 [-2.654, -2.262]
Predicted Outcome: -2.333 [-2.523, -2.144]

Parameterization:
x1: 0.28444589245527574
x2: 0.3666699557799252
x3: 0.4681079220350186
x4: 0.22916113979179534
x5: 0.30973648295061135
x6: 0.5443400848608896", "Arm 2_0

Actual Outcome: -0.886 [-1.082, -0.690]
Predicted Outcome: -0.814 [-1.195, -0.433]

Parameterization:
x1: 0.23368678675473936
x2: 0.5432535934048033
x3: 0.6575364749570023
x4: 0.36790300394058834
x5: 0.386515361456947
x6: 0.3586715493748603", "Arm 3_0

Actual Outcome: -0.703 [-0.899, -0.507]
Predicted Outcome: -0.625 [-1.208, -0.042]

Parameterization:
x1: 0.2695840523647807
x2: 0.6547374710066427
x3: 0.6561522498049125
x4: 0.34489136119711766
x5: 0.3923669078004227
x6: 0.3390932071883804", "Arm 6_0

Actual Outcome: -1.61 [-1.806, -1.414]
Predicted Outcome: -1.583 [-1.980, -1.187]

Parameterization:
x1: 0.31877410372943027
x2: 0.4194548139391756
x3: 0.510316745362563
x4: 0.237654243785167
x5: 0.2109420024239231
x6: 0.49609064510241035", "Arm 4_0

Actual Outcome: -1.259 [-1.455, -1.063]
Predicted Outcome: -1.272 [-1.544, -1.001]

Parameterization:
x1: 0.28786552437891116
x2: 0.49624718037371707
x3: 0.5859641588503463
x4: 0.3522416580968234
x5: 0.3335174882317041
x6: 0.425281021239931", "Arm 0_4

Actual Outcome: -0.757 [-0.953, -0.561]
Predicted Outcome: -0.695 [-1.376, -0.015]

Parameterization:
x1: 0.14404508098959923
x2: 0.565068706870079
x3: 0.5807057907804847
x4: 0.4675936307758093
x5: 0.33050265349447727
x6: 0.37330532167106867", "Arm 9_0

Actual Outcome: -1.835 [-2.031, -1.639]
Predicted Outcome: -1.916 [-2.143, -1.689]

Parameterization:
x1: 0.29344380526290775
x2: 0.40069252881734896
x3: 0.4759377473900311
x4: 0.16852387800526025
x5: 0.2881860251848271
x6: 0.5092796385910261", "Arm 1_0

Actual Outcome: -0.868 [-1.064, -0.672]
Predicted Outcome: -1.063 [-1.531, -0.595]

Parameterization:
x1: 0.21402312977672144
x2: 0.5870826235714043
x3: 0.6030019418543172
x4: 0.41326987106518526
x5: 0.37028515049628474
x6: 0.46311213395539486", "Arm 0_0

Actual Outcome: -0.145 [-0.341, 0.051]
Predicted Outcome: -0.294 [-1.983, 1.396]

Parameterization:
x1: 0.38106295466423035
x2: 0.9076640009880066
x3: 0.2228684425354004
x4: 0.9148690104484558
x5: 0.0752377063035965
x6: 0.45310014486312866", "Arm 7_0

Actual Outcome: -1.629 [-1.825, -1.433]
Predicted Outcome: -1.557 [-1.997, -1.117]

Parameterization:
x1: 0.3432562593243645
x2: 0.405161645597755
x3: 0.40624935402838946
x4: 0.23425704457586866
x5: 0.25158947069604753
x6: 0.4493198637156508", "Arm 5_0

Actual Outcome: -1.497 [-1.693, -1.301]
Predicted Outcome: -1.483 [-1.795, -1.171]

Parameterization:
x1: 0.33628956190460435
x2: 0.44762679405781425
x3: 0.5314287450842519
x4: 0.3213114383571033
x5: 0.27581298135439675
x6: 0.43843785104128774", "Arm 13_0

Actual Outcome: -3.06 [-3.256, -2.864]
Predicted Outcome: -2.874 [-3.085, -2.663]

Parameterization:
x1: 0.253100100741427
x2: 0.28475223892777823
x3: 0.42129698830952217
x4: 0.2657992214876779
x5: 0.34608979045454713
x6: 0.6695058542161243", "Arm 10_0

Actual Outcome: -1.073 [-1.269, -0.877]
Predicted Outcome: -1.205 [-1.807, -0.603]

Parameterization:
x1: 0.2766073339486667
x2: 0.448631807409164
x3: 0.46569276770626306
x4: 0.0721678890031981
x5: 0.27848679370162865
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Actual Outcome: 0.919 [0.723, 1.115]
Predicted Outcome: 0.863 [0.647, 1.078]

Parameterization:
x1: 0.25978571562464603
x2: 0.3146734007543431
x3: 0.43958585901217356
x4: 0.2624074474699712
x5: 0.3368072734594577
x6: 0.5828879113602877", "Arm 8_0

Actual Outcome: 0.85 [0.654, 1.046]
Predicted Outcome: 0.904 [0.654, 1.154]

Parameterization:
x1: 0.4029554017943542
x2: 0.40475648223145516
x3: 0.41755039113348535
x4: 0.29556485525273785
x5: 0.14165824131850235
x6: 0.46933495531196057", "Arm 0_1

Actual Outcome: 1.192 [0.996, 1.388]
Predicted Outcome: 1.113 [0.586, 1.640]

Parameterization:
x1: 0.5714331613853574
x2: 0.37804469745606184
x3: 0.739897133782506
x4: 0.24233591556549072
x5: 0.5869132773950696
x6: 0.5073851021006703", "Arm 0_3

Actual Outcome: 1.053 [0.857, 1.249]
Predicted Outcome: 1.213 [0.610, 1.816]

Parameterization:
x1: 0.05368025414645672
x2: 0.19566240813583136
x3: 0.8186944182962179
x4: 0.3659311244264245
x5: 0.39384692534804344
x6: 0.08649252075701952", "Arm 15_0

Actual Outcome: 0.932 [0.736, 1.128]
Predicted Outcome: 0.845 [0.544, 1.145]

Parameterization:
x1: 0.22802969059488018
x2: 0.2949615109566719
x3: 0.34419046938272
x4: 0.26027853352540986
x5: 0.3790967861620247
x6: 0.7513413787803995", "Arm 14_0

Actual Outcome: 0.906 [0.710, 1.102]
Predicted Outcome: 0.843 [0.543, 1.143]

Parameterization:
x1: 0.23045448220050552
x2: 0.20180165419906554
x3: 0.43174091813717536
x4: 0.25604029325021604
x5: 0.33371273692328274
x6: 0.7444250138044466", "Arm 0_2

Actual Outcome: 1.767 [1.571, 1.963]
Predicted Outcome: 1.244 [0.639, 1.850]

Parameterization:
x1: 0.9940469190478325
x2: 0.7287261886522174
x3: 0.3357235826551914
x4: 0.537365511059761
x5: 0.8815624183043838
x6: 0.8915098765864968", "Arm 11_0

Actual Outcome: 1.036 [0.840, 1.232]
Predicted Outcome: 0.979 [0.820, 1.138]

Parameterization:
x1: 0.28444589245527574
x2: 0.3666699557799252
x3: 0.4681079220350186
x4: 0.22916113979179534
x5: 0.30973648295061135
x6: 0.5443400848608896", "Arm 2_0

Actual Outcome: 1.002 [0.806, 1.198]
Predicted Outcome: 1.112 [0.896, 1.327]

Parameterization:
x1: 0.23368678675473936
x2: 0.5432535934048033
x3: 0.6575364749570023
x4: 0.36790300394058834
x5: 0.386515361456947
x6: 0.3586715493748603", "Arm 3_0

Actual Outcome: 1.247 [1.051, 1.443]
Predicted Outcome: 1.103 [0.777, 1.429]

Parameterization:
x1: 0.2695840523647807
x2: 0.6547374710066427
x3: 0.6561522498049125
x4: 0.34489136119711766
x5: 0.3923669078004227
x6: 0.3390932071883804", "Arm 6_0

Actual Outcome: 1.062 [0.866, 1.258]
Predicted Outcome: 0.951 [0.781, 1.120]

Parameterization:
x1: 0.31877410372943027
x2: 0.4194548139391756
x3: 0.510316745362563
x4: 0.237654243785167
x5: 0.2109420024239231
x6: 0.49609064510241035", "Arm 4_0

Actual Outcome: 1.015 [0.819, 1.211]
Predicted Outcome: 0.99 [0.822, 1.157]

Parameterization:
x1: 0.28786552437891116
x2: 0.49624718037371707
x3: 0.5859641588503463
x4: 0.3522416580968234
x5: 0.3335174882317041
x6: 0.425281021239931", "Arm 0_4

Actual Outcome: 1.101 [0.905, 1.297]
Predicted Outcome: 1.112 [0.832, 1.393]

Parameterization:
x1: 0.14404508098959923
x2: 0.565068706870079
x3: 0.5807057907804847
x4: 0.4675936307758093
x5: 0.33050265349447727
x6: 0.37330532167106867", "Arm 9_0

Actual Outcome: 1.003 [0.807, 1.199]
Predicted Outcome: 1.008 [0.855, 1.162]

Parameterization:
x1: 0.29344380526290775
x2: 0.40069252881734896
x3: 0.4759377473900311
x4: 0.16852387800526025
x5: 0.2881860251848271
x6: 0.5092796385910261", "Arm 1_0

Actual Outcome: 1.298 [1.102, 1.494]
Predicted Outcome: 1.145 [0.825, 1.465]

Parameterization:
x1: 0.21402312977672144
x2: 0.5870826235714043
x3: 0.6030019418543172
x4: 0.41326987106518526
x5: 0.37028515049628474
x6: 0.46311213395539486", "Arm 0_0

Actual Outcome: 1.48 [1.284, 1.676]
Predicted Outcome: 1.255 [0.658, 1.852]

Parameterization:
x1: 0.38106295466423035
x2: 0.9076640009880066
x3: 0.2228684425354004
x4: 0.9148690104484558
x5: 0.0752377063035965
x6: 0.45310014486312866", "Arm 7_0

Actual Outcome: 0.772 [0.576, 0.968]
Predicted Outcome: 0.874 [0.686, 1.061]

Parameterization:
x1: 0.3432562593243645
x2: 0.405161645597755
x3: 0.40624935402838946
x4: 0.23425704457586866
x5: 0.25158947069604753
x6: 0.4493198637156508", "Arm 5_0

Actual Outcome: 0.836 [0.640, 1.032]
Predicted Outcome: 0.94 [0.774, 1.106]

Parameterization:
x1: 0.33628956190460435
x2: 0.44762679405781425
x3: 0.5314287450842519
x4: 0.3213114383571033
x5: 0.27581298135439675
x6: 0.43843785104128774", "Arm 13_0

Actual Outcome: 0.581 [0.385, 0.777]
Predicted Outcome: 0.923 [0.673, 1.173]

Parameterization:
x1: 0.253100100741427
x2: 0.28475223892777823
x3: 0.42129698830952217
x4: 0.2657992214876779
x5: 0.34608979045454713
x6: 0.6695058542161243", "Arm 10_0

Actual Outcome: 0.926 [0.730, 1.122]
Predicted Outcome: 0.95 [0.666, 1.234]

Parameterization:
x1: 0.2766073339486667
x2: 0.448631807409164
x3: 0.46569276770626306
x4: 0.0721678890031981
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" ] }, "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": [ 0.1946942691745791, 0.19436341973704083, 0.194715765347234, 0.19435701916338888, 0.18835067164533772, 0.1807901751024353, 0.17428923553440054, 0.18578574899652758, 0.15895972706227124, 0.16593381239213037, 0.1757253451140422, 0.1790301210695755, 0.18740989243377157, 0.14840164520496815, 0.18637357330132354, 0.1362602623971656, 0.1512992812907943, 0.1435819266763279, 0.18360646905031197, 0.186074319092615 ], "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: -0.147 [-0.341, 0.048]

Parameterization:
x1: 0.38106295466423035
x2: 0.9076640009880066
x3: 0.2228684425354004
x4: 0.9148690104484558
x5: 0.0752377063035965
x6: 0.45310014486312866", "Arm 0_1

hartmann6: -0.42 [-0.615, -0.226]

Parameterization:
x1: 0.5714331613853574
x2: 0.37804469745606184
x3: 0.739897133782506
x4: 0.24233591556549072
x5: 0.5869132773950696
x6: 0.5073851021006703", "Arm 0_2

hartmann6: 0.092 [-0.103, 0.287]

Parameterization:
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x2: 0.7287261886522174
x3: 0.3357235826551914
x4: 0.537365511059761
x5: 0.8815624183043838
x6: 0.8915098765864968", "Arm 0_3

hartmann6: 0.062 [-0.133, 0.256]

Parameterization:
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x4: 0.3659311244264245
x5: 0.39384692534804344
x6: 0.08649252075701952", "Arm 0_4

hartmann6: -0.752 [-0.941, -0.564]

Parameterization:
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x6: 0.37330532167106867", "Arm 1_0

hartmann6: -0.897 [-1.078, -0.717]

Parameterization:
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x4: 0.41326987106518526
x5: 0.37028515049628474
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hartmann6: -0.871 [-1.045, -0.696]

Parameterization:
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x4: 0.36790300394058834
x5: 0.386515361456947
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hartmann6: -0.695 [-0.881, -0.510]

Parameterization:
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x4: 0.34489136119711766
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hartmann6: -1.263 [-1.422, -1.104]

Parameterization:
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x2: 0.49624718037371707
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hartmann6: -1.493 [-1.659, -1.327]

Parameterization:
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x4: 0.3213114383571033
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hartmann6: -1.604 [-1.780, -1.429]

Parameterization:
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hartmann6: -1.617 [-1.796, -1.438]

Parameterization:
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x4: 0.23425704457586866
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hartmann6: -1.097 [-1.285, -0.910]

Parameterization:
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x4: 0.29556485525273785
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hartmann6: -1.87 [-2.018, -1.721]

Parameterization:
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hartmann6: -1.085 [-1.272, -0.899]

Parameterization:
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hartmann6: -2.393 [-2.530, -2.257]

Parameterization:
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hartmann6: -2.772 [-2.923, -2.621]

Parameterization:
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hartmann6: -2.974 [-3.117, -2.830]

Parameterization:
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hartmann6: -2.936 [-3.119, -2.752]

Parameterization:
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hartmann6: -2.561 [-2.747, -2.374]

Parameterization:
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l2norm: 1.458 [1.272, 1.644]

Parameterization:
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l2norm: 1.182 [0.998, 1.366]

Parameterization:
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l2norm: 1.717 [1.531, 1.904]

Parameterization:
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l2norm: 1.069 [0.882, 1.255]

Parameterization:
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l2norm: 1.105 [0.944, 1.266]

Parameterization:
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l2norm: 1.257 [1.089, 1.424]

Parameterization:
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l2norm: 1.052 [0.907, 1.197]

Parameterization:
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l2norm: 1.209 [1.041, 1.377]

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