{ "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 09-24 15:15:25] 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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], "label": "x6", "method": "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", "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 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"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": "x6" }, "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": [ "
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\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: -0.08 [-0.276, 0.116]
l2norm: 1.363 [1.167, 1.559]

Parameterization:
x1: 0.041148629039525986
x2: 0.4494225084781647
x3: 0.49413520097732544
x4: 0.9350554943084717
x5: 0.040935810655355453
x6: 0.6440455317497253", "Arm 0_1

hartmann6: -1.065 [-1.261, -0.869]
l2norm: 0.782 [0.586, 0.978]

Parameterization:
x1: 0.2857678532600403
x2: 0.600216269493103
x3: 0.1663476973772049
x4: 0.4891054630279541
x5: 0.4831869304180145
x6: 0.1057882308959961", "Arm 0_2

hartmann6: -0.012 [-0.208, 0.184]
l2norm: 1.706 [1.510, 1.902]

Parameterization:
x1: 0.8522157073020935
x2: 0.11601513624191284
x3: 0.8710343837738037
x4: 0.7052580714225769
x5: 0.637039303779602
x6: 0.9260263442993164", "Arm 0_3

hartmann6: 0.036 [-0.160, 0.232]
l2norm: 1.674 [1.478, 1.870]

Parameterization:
x1: 0.8920990228652954
x2: 0.7307854890823364
x3: 0.2660937011241913
x4: 0.08430751413106918
x5: 0.28873196244239807
x6: 0.7999509572982788", "Arm 0_4

hartmann6: -0.114 [-0.310, 0.082]
l2norm: 1.543 [1.347, 1.739]

Parameterization:
x1: 0.4663430452346802
x2: 0.2460964322090149
x3: 0.6893220543861389
x4: 0.8599988222122192
x5: 0.5675882697105408
x6: 0.2296975702047348", "Arm 1_0

hartmann6: -0.6 [-0.796, -0.404]
l2norm: 1.047 [0.851, 1.243]

Parameterization:
x1: 0.2319412500006723
x2: 0.6136128861823047
x3: 0.09634023161000163
x4: 0.43790209347723297
x5: 0.5596146298058908
x6: 0.011530982829809685", "Arm 2_0

hartmann6: -1.118 [-1.314, -0.922]
l2norm: 0.946 [0.750, 1.142]

Parameterization:
x1: 0.3291084219583757
x2: 0.6007638728200363
x3: 0.19851183393577074
x4: 0.5188326448814996
x5: 0.41105378262586123
x6: 0.19766491449326312", "Arm 3_0

hartmann6: -1.588 [-1.784, -1.392]
l2norm: 1.03 [0.834, 1.226]

Parameterization:
x1: 0.3401591105829325
x2: 0.6091106018824447
x3: 0.27103354216187525
x4: 0.5488532985349577
x5: 0.4047874526471234
x6: 0.08535629554280637", "Arm 4_0

hartmann6: -1.715 [-1.911, -1.519]
l2norm: 1.081 [0.885, 1.277]

Parameterization:
x1: 0.3375414761773215
x2: 0.6007287807947196
x3: 0.3322479274864663
x4: 0.5835039727452036
x5: 0.37792719295786875
x6: 0.014785984978860434", "Arm 5_0

hartmann6: -2.544 [-2.740, -2.348]
l2norm: 0.977 [0.781, 1.173]

Parameterization:
x1: 0.39928235348894564
x2: 0.7109176353144205
x3: 0.3156270416155133
x4: 0.5861345715846792
x5: 0.4007943362077828
x6: 9.178008040565074e-18", "Arm 6_0

hartmann6: -2.772 [-2.968, -2.576]
l2norm: 1.216 [1.020, 1.412]

Parameterization:
x1: 0.44123040306281236
x2: 0.7904256839429726
x3: 0.36199218302900865
x4: 0.6137562568738367
x5: 0.4084350798963165
x6: 5.121323736492621e-17", "Arm 7_0

hartmann6: -2.486 [-2.682, -2.290]
l2norm: 1.27 [1.074, 1.466]

Parameterization:
x1: 0.47873450430742925
x2: 0.7953798577708998
x3: 0.26834727349336757
x4: 0.6432997141954627
x5: 0.3776941754761821
x6: 3.5234976295800844e-17", "Arm 8_0

hartmann6: -2.798 [-2.994, -2.602]
l2norm: 1.235 [1.039, 1.431]

Parameterization:
x1: 0.4329949850381712
x2: 0.8019971155135549
x3: 0.3755131489705754
x4: 0.5216920292418549
x5: 0.4037826357499013
x6: 2.5329953098409754e-17", "Arm 9_0

hartmann6: -2.874 [-3.070, -2.678]
l2norm: 1.312 [1.116, 1.508]

Parameterization:
x1: 0.35579285022660406
x2: 0.8213928733084126
x3: 0.36425879131657063
x4: 0.5947372147983154
x5: 0.3914986922010872
x6: 0.0", "Arm 10_0

hartmann6: -2.846 [-3.042, -2.650]
l2norm: 1.213 [1.017, 1.409]

Parameterization:
x1: 0.35711041032921187
x2: 0.7864183630734258
x3: 0.3484338279762689
x4: 0.5390833835446599
x5: 0.3730913188057511
x6: 0.0024137290697358897", "Arm 11_0

hartmann6: -2.783 [-2.979, -2.587]
l2norm: 1.113 [0.917, 1.309]

Parameterization:
x1: 0.3250368293330394
x2: 0.8059065132013854
x3: 0.44492971530222103
x4: 0.5536859798996394
x5: 0.45195676564390214
x6: 0.04193601602281331", "Arm 12_0

hartmann6: -2.709 [-2.905, -2.513]
l2norm: 1.323 [1.127, 1.519]

Parameterization:
x1: 0.36772708914579155
x2: 0.7874642959145342
x3: 0.44421778422807107
x4: 0.5772425823658598
x5: 0.37421495021473816
x6: 6.821724007680414e-18", "Arm 13_0

hartmann6: -2.78 [-2.976, -2.584]
l2norm: 1.349 [1.153, 1.545]

Parameterization:
x1: 0.3458621577235558
x2: 0.8089300518700374
x3: 0.3559001502958956
x4: 0.5758840379261106
x5: 0.46146122697560127
x6: 0.012102649322494484", "Arm 14_0

hartmann6: -2.726 [-2.922, -2.530]
l2norm: 1.032 [0.836, 1.228]

Parameterization:
x1: 0.37796822279503717
x2: 0.8077032869063753
x3: 0.3751047079511324
x4: 0.5582473001903357
x5: 0.40804011259407835
x6: 0.1071088861160007", "Arm 15_0

hartmann6: -2.338 [-2.534, -2.142]
l2norm: 1.034 [0.838, 1.230]

Parameterization:
x1: 0.3041262593563039
x2: 0.8604122130216035
x3: 0.39193948022180874
x4: 0.47156084114017727
x5: 0.38091013806342533
x6: 0.04806466853994257" ], "type": "scatter", "visible": false, "x": [ -0.07984127707869416, -1.064889848544364, -0.011845737112225571, 0.03619158321044885, -0.11391542588580805, -0.6001439156133581, -1.1178424314671664, -1.5877553566468496, -1.7145011326982693, -2.5438260708744393, -2.771768490614261, -2.486326338247237, -2.7982336293389376, -2.873975923626337, -2.846271992051766, -2.7834055721243756, -2.708831772859538, -2.780294310801176, -2.725961023647543, -2.338492608462436 ], "y": [ 1.362735854141636, 0.7822764294250171, 1.705503343225782, 1.673931712390932, 1.5430820946413935, 1.0467726089638838, 0.9462484181205232, 1.0303518418392885, 1.0814462730669605, 0.9769616642152795, 1.2158699766026502, 1.269566786101711, 1.23529986748784, 1.3123149398735956, 1.212814546658041, 1.1132910046194961, 1.3232662740118655, 1.349187245182687, 1.0321410874440855, 1.0338875047436171 ] }, { "error_x": { "array": [ 0.19447122383739782, 0.15939792091169405, 0.19449195515030623, 0.19451998710614396, 0.19440036850514925, 0.185815774686908, 0.17442599120800814, 0.14448658454038033, 0.17356554236324667, 0.1609523485356658, 0.1397466198662052, 0.177885942573147, 0.16798168323762688, 0.14443997002626144, 0.14735421368655297, 0.15941561204248453, 0.15922299747512686, 0.15301213979000014, 0.1693274004689895, 0.18195204454927652 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.18288180373017654, 0.12789963325423137, 0.1829615006152888, 0.1829693448432803, 0.18242194887506522, 0.16418349641735827, 0.15371636994820043, 0.11598029397526398, 0.1378999596969921, 0.10030061715824222, 0.09785534093261235, 0.1394588673530159, 0.11721041009622327, 0.09665666067360174, 0.09484026750997925, 0.1161131383283785, 0.11034643090327965, 0.10630735099806243, 0.134124210737264, 0.1409345764498766 ], "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: -0.085 [-0.280, 0.109]
l2norm: 1.372 [1.190, 1.555]

Parameterization:
x1: 0.041148629039525986
x2: 0.4494225084781647
x3: 0.49413520097732544
x4: 0.9350554943084717
x5: 0.040935810655355453
x6: 0.6440455317497253", "Arm 0_1

hartmann6: -1.029 [-1.188, -0.870]
l2norm: 0.899 [0.771, 1.027]

Parameterization:
x1: 0.2857678532600403
x2: 0.600216269493103
x3: 0.1663476973772049
x4: 0.4891054630279541
x5: 0.4831869304180145
x6: 0.1057882308959961", "Arm 0_2

hartmann6: -0.016 [-0.211, 0.178]
l2norm: 1.672 [1.489, 1.855]

Parameterization:
x1: 0.8522157073020935
x2: 0.11601513624191284
x3: 0.8710343837738037
x4: 0.7052580714225769
x5: 0.637039303779602
x6: 0.9260263442993164", "Arm 0_3

hartmann6: 0.029 [-0.166, 0.223]
l2norm: 1.643 [1.460, 1.826]

Parameterization:
x1: 0.8920990228652954
x2: 0.7307854890823364
x3: 0.2660937011241913
x4: 0.08430751413106918
x5: 0.28873196244239807
x6: 0.7999509572982788", "Arm 0_4

hartmann6: -0.118 [-0.312, 0.077]
l2norm: 1.521 [1.338, 1.703]

Parameterization:
x1: 0.4663430452346802
x2: 0.2460964322090149
x3: 0.6893220543861389
x4: 0.8599988222122192
x5: 0.5675882697105408
x6: 0.2296975702047348", "Arm 1_0

hartmann6: -0.634 [-0.819, -0.448]
l2norm: 1.026 [0.862, 1.191]

Parameterization:
x1: 0.2319412500006723
x2: 0.6136128861823047
x3: 0.09634023161000163
x4: 0.43790209347723297
x5: 0.5596146298058908
x6: 0.011530982829809685", "Arm 2_0

hartmann6: -1.141 [-1.316, -0.967]
l2norm: 0.942 [0.789, 1.096]

Parameterization:
x1: 0.3291084219583757
x2: 0.6007638728200363
x3: 0.19851183393577074
x4: 0.5188326448814996
x5: 0.41105378262586123
x6: 0.19766491449326312", "Arm 3_0

hartmann6: -1.591 [-1.735, -1.446]
l2norm: 0.968 [0.852, 1.084]

Parameterization:
x1: 0.3401591105829325
x2: 0.6091106018824447
x3: 0.27103354216187525
x4: 0.5488532985349577
x5: 0.4047874526471234
x6: 0.08535629554280637", "Arm 4_0

hartmann6: -1.722 [-1.896, -1.548]
l2norm: 1.08 [0.943, 1.218]

Parameterization:
x1: 0.3375414761773215
x2: 0.6007287807947196
x3: 0.3322479274864663
x4: 0.5835039727452036
x5: 0.37792719295786875
x6: 0.014785984978860434", "Arm 5_0

hartmann6: -2.525 [-2.686, -2.364]
l2norm: 1.137 [1.037, 1.238]

Parameterization:
x1: 0.39928235348894564
x2: 0.7109176353144205
x3: 0.3156270416155133
x4: 0.5861345715846792
x5: 0.4007943362077828
x6: 9.178008040565074e-18", "Arm 6_0

hartmann6: -2.775 [-2.915, -2.635]
l2norm: 1.251 [1.153, 1.349]

Parameterization:
x1: 0.44123040306281236
x2: 0.7904256839429726
x3: 0.36199218302900865
x4: 0.6137562568738367
x5: 0.4084350798963165
x6: 5.121323736492621e-17", "Arm 7_0

hartmann6: -2.499 [-2.676, -2.321]
l2norm: 1.248 [1.109, 1.388]

Parameterization:
x1: 0.47873450430742925
x2: 0.7953798577708998
x3: 0.26834727349336757
x4: 0.6432997141954627
x5: 0.3776941754761821
x6: 3.5234976295800844e-17", "Arm 8_0

hartmann6: -2.778 [-2.946, -2.610]
l2norm: 1.203 [1.086, 1.320]

Parameterization:
x1: 0.4329949850381712
x2: 0.8019971155135549
x3: 0.3755131489705754
x4: 0.5216920292418549
x5: 0.4037826357499013
x6: 2.5329953098409754e-17", "Arm 9_0

hartmann6: -2.831 [-2.975, -2.686]
l2norm: 1.26 [1.163, 1.356]

Parameterization:
x1: 0.35579285022660406
x2: 0.8213928733084126
x3: 0.36425879131657063
x4: 0.5947372147983154
x5: 0.3914986922010872
x6: 0.0", "Arm 10_0

hartmann6: -2.792 [-2.940, -2.645]
l2norm: 1.178 [1.084, 1.273]

Parameterization:
x1: 0.35711041032921187
x2: 0.7864183630734258
x3: 0.3484338279762689
x4: 0.5390833835446599
x5: 0.3730913188057511
x6: 0.0024137290697358897", "Arm 11_0

hartmann6: -2.732 [-2.891, -2.573]
l2norm: 1.177 [1.061, 1.294]

Parameterization:
x1: 0.3250368293330394
x2: 0.8059065132013854
x3: 0.44492971530222103
x4: 0.5536859798996394
x5: 0.45195676564390214
x6: 0.04193601602281331", "Arm 12_0

hartmann6: -2.761 [-2.921, -2.602]
l2norm: 1.251 [1.141, 1.362]

Parameterization:
x1: 0.36772708914579155
x2: 0.7874642959145342
x3: 0.44421778422807107
x4: 0.5772425823658598
x5: 0.37421495021473816
x6: 6.821724007680414e-18", "Arm 13_0

hartmann6: -2.81 [-2.963, -2.657]
l2norm: 1.214 [1.108, 1.320]

Parameterization:
x1: 0.3458621577235558
x2: 0.8089300518700374
x3: 0.3559001502958956
x4: 0.5758840379261106
x5: 0.46146122697560127
x6: 0.012102649322494484", "Arm 14_0

hartmann6: -2.725 [-2.894, -2.555]
l2norm: 1.082 [0.948, 1.216]

Parameterization:
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x2: 0.8077032869063753
x3: 0.3751047079511324
x4: 0.5582473001903357
x5: 0.40804011259407835
x6: 0.1071088861160007", "Arm 15_0

hartmann6: -2.376 [-2.558, -2.194]
l2norm: 1.12 [0.979, 1.260]

Parameterization:
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x2: 0.8604122130216035
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hartmann6: -0.012 [-0.208, 0.184]
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Parameterization:
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hartmann6: 0.036 [-0.160, 0.232]
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Parameterization:
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hartmann6: -0.114 [-0.310, 0.082]
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Parameterization:
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hartmann6: -0.6 [-0.796, -0.404]
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Parameterization:
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hartmann6: -1.118 [-1.314, -0.922]
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Parameterization:
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hartmann6: -1.588 [-1.784, -1.392]
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Parameterization:
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hartmann6: -1.715 [-1.911, -1.519]
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Parameterization:
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hartmann6: -2.544 [-2.740, -2.348]
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Parameterization:
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hartmann6: -2.772 [-2.968, -2.576]
l2norm: 1.216 [1.020, 1.412]

Parameterization:
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hartmann6: -2.486 [-2.682, -2.290]
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Parameterization:
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hartmann6: -2.798 [-2.994, -2.602]
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Parameterization:
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hartmann6: -2.874 [-3.070, -2.678]
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Parameterization:
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hartmann6: -2.846 [-3.042, -2.650]
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Parameterization:
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hartmann6: -2.783 [-2.979, -2.587]
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Parameterization:
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hartmann6: -2.709 [-2.905, -2.513]
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Parameterization:
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hartmann6: -2.78 [-2.976, -2.584]
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Parameterization:
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hartmann6: -2.726 [-2.922, -2.530]
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Parameterization:
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Parameterization:
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Parameterization:
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hartmann6: -1.029 [-1.188, -0.870]
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Parameterization:
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hartmann6: -0.016 [-0.211, 0.178]
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Parameterization:
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hartmann6: 0.029 [-0.166, 0.223]
l2norm: 1.643 [1.460, 1.826]

Parameterization:
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hartmann6: -0.118 [-0.312, 0.077]
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Parameterization:
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hartmann6: -0.634 [-0.819, -0.448]
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Parameterization:
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Parameterization:
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hartmann6: -1.591 [-1.735, -1.446]
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Parameterization:
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Parameterization:
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hartmann6: -2.525 [-2.686, -2.364]
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Parameterization:
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Parameterization:
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Parameterization:
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hartmann6: -2.778 [-2.946, -2.610]
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Parameterization:
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Parameterization:
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Parameterization:
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Parameterization:
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Parameterization:
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" ] }, "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": [ -3.146716884052398, 1.269245852170727 ], "y": [ -3.146716884052398, 1.269245852170727 ] }, { "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": [ 0.29853014118067955, 0.3807183908141901, 0.20310080935878658, 0.21366393063526495, 1.6091306656982272, 0.21692574234322623, 0.43304962450683326, 0.3679508691775917, 0.22181569405826157, 1.5794728418288388, 0.2804299606348484, 0.24987162326143914, 0.42962794585310343, 1.6226941685866532, 0.3938690765209504, 0.26556101881510563, 1.6063954926634494, 0.5718636591317149, 0.33694554428453105, 0.2854922585146546 ], "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 5_0

Actual Outcome: -2.544 [-2.740, -2.348]
Predicted Outcome: -2.486 [-2.785, -2.188]

Parameterization:
x1: 0.39928235348894564
x2: 0.7109176353144205
x3: 0.3156270416155133
x4: 0.5861345715846792
x5: 0.4007943362077828
x6: 9.178008040565074e-18", "Arm 4_0

Actual Outcome: -1.715 [-1.911, -1.519]
Predicted Outcome: -1.753 [-2.133, -1.372]

Parameterization:
x1: 0.3375414761773215
x2: 0.6007287807947196
x3: 0.3322479274864663
x4: 0.5835039727452036
x5: 0.37792719295786875
x6: 0.014785984978860434", "Arm 6_0

Actual Outcome: -2.772 [-2.968, -2.576]
Predicted Outcome: -2.78 [-2.983, -2.577]

Parameterization:
x1: 0.44123040306281236
x2: 0.7904256839429726
x3: 0.36199218302900865
x4: 0.6137562568738367
x5: 0.4084350798963165
x6: 5.121323736492621e-17", "Arm 9_0

Actual Outcome: -2.874 [-3.070, -2.678]
Predicted Outcome: -2.761 [-2.975, -2.548]

Parameterization:
x1: 0.35579285022660406
x2: 0.8213928733084126
x3: 0.36425879131657063
x4: 0.5947372147983154
x5: 0.3914986922010872
x6: 0.0", "Arm 0_3

Actual Outcome: 0.036 [-0.160, 0.232]
Predicted Outcome: -0.576 [-2.185, 1.033]

Parameterization:
x1: 0.8920990228652954
x2: 0.7307854890823364
x3: 0.2660937011241913
x4: 0.08430751413106918
x5: 0.28873196244239807
x6: 0.7999509572982788", "Arm 10_0

Actual Outcome: -2.846 [-3.042, -2.650]
Predicted Outcome: -2.701 [-2.918, -2.484]

Parameterization:
x1: 0.35711041032921187
x2: 0.7864183630734258
x3: 0.3484338279762689
x4: 0.5390833835446599
x5: 0.3730913188057511
x6: 0.0024137290697358897", "Arm 15_0

Actual Outcome: -2.338 [-2.534, -2.142]
Predicted Outcome: -2.692 [-3.125, -2.259]

Parameterization:
x1: 0.3041262593563039
x2: 0.8604122130216035
x3: 0.39193948022180874
x4: 0.47156084114017727
x5: 0.38091013806342533
x6: 0.04806466853994257", "Arm 14_0

Actual Outcome: -2.726 [-2.922, -2.530]
Predicted Outcome: -2.704 [-3.072, -2.336]

Parameterization:
x1: 0.37796822279503717
x2: 0.8077032869063753
x3: 0.3751047079511324
x4: 0.5582473001903357
x5: 0.40804011259407835
x6: 0.1071088861160007", "Arm 3_0

Actual Outcome: -1.588 [-1.784, -1.392]
Predicted Outcome: -1.596 [-1.818, -1.375]

Parameterization:
x1: 0.3401591105829325
x2: 0.6091106018824447
x3: 0.27103354216187525
x4: 0.5488532985349577
x5: 0.4047874526471234
x6: 0.08535629554280637", "Arm 0_4

Actual Outcome: -0.114 [-0.310, 0.082]
Predicted Outcome: -0.366 [-1.945, 1.214]

Parameterization:
x1: 0.4663430452346802
x2: 0.2460964322090149
x3: 0.6893220543861389
x4: 0.8599988222122192
x5: 0.5675882697105408
x6: 0.2296975702047348", "Arm 0_1

Actual Outcome: -1.065 [-1.261, -0.869]
Predicted Outcome: -0.957 [-1.238, -0.677]

Parameterization:
x1: 0.2857678532600403
x2: 0.600216269493103
x3: 0.1663476973772049
x4: 0.4891054630279541
x5: 0.4831869304180145
x6: 0.1057882308959961", "Arm 13_0

Actual Outcome: -2.78 [-2.976, -2.584]
Predicted Outcome: -2.86 [-3.110, -2.610]

Parameterization:
x1: 0.3458621577235558
x2: 0.8089300518700374
x3: 0.3559001502958956
x4: 0.5758840379261106
x5: 0.46146122697560127
x6: 0.012102649322494484", "Arm 7_0

Actual Outcome: -2.486 [-2.682, -2.290]
Predicted Outcome: -2.557 [-2.986, -2.127]

Parameterization:
x1: 0.47873450430742925
x2: 0.7953798577708998
x3: 0.26834727349336757
x4: 0.6432997141954627
x5: 0.3776941754761821
x6: 3.5234976295800844e-17", "Arm 0_2

Actual Outcome: -0.012 [-0.208, 0.184]
Predicted Outcome: -0.353 [-1.976, 1.269]

Parameterization:
x1: 0.8522157073020935
x2: 0.11601513624191284
x3: 0.8710343837738037
x4: 0.7052580714225769
x5: 0.637039303779602
x6: 0.9260263442993164", "Arm 2_0

Actual Outcome: -1.118 [-1.314, -0.922]
Predicted Outcome: -1.232 [-1.626, -0.839]

Parameterization:
x1: 0.3291084219583757
x2: 0.6007638728200363
x3: 0.19851183393577074
x4: 0.5188326448814996
x5: 0.41105378262586123
x6: 0.19766491449326312", "Arm 12_0

Actual Outcome: -2.709 [-2.905, -2.513]
Predicted Outcome: -2.881 [-3.147, -2.616]

Parameterization:
x1: 0.36772708914579155
x2: 0.7874642959145342
x3: 0.44421778422807107
x4: 0.5772425823658598
x5: 0.37421495021473816
x6: 6.821724007680414e-18", "Arm 0_0

Actual Outcome: -0.08 [-0.276, 0.116]
Predicted Outcome: -0.464 [-2.071, 1.142]

Parameterization:
x1: 0.041148629039525986
x2: 0.4494225084781647
x3: 0.49413520097732544
x4: 0.9350554943084717
x5: 0.040935810655355453
x6: 0.6440455317497253", "Arm 1_0

Actual Outcome: -0.6 [-0.796, -0.404]
Predicted Outcome: -0.951 [-1.523, -0.379]

Parameterization:
x1: 0.2319412500006723
x2: 0.6136128861823047
x3: 0.09634023161000163
x4: 0.43790209347723297
x5: 0.5596146298058908
x6: 0.011530982829809685", "Arm 8_0

Actual Outcome: -2.798 [-2.994, -2.602]
Predicted Outcome: -2.721 [-3.058, -2.384]

Parameterization:
x1: 0.4329949850381712
x2: 0.8019971155135549
x3: 0.3755131489705754
x4: 0.5216920292418549
x5: 0.4037826357499013
x6: 2.5329953098409754e-17", "Arm 11_0

Actual Outcome: -2.783 [-2.979, -2.587]
Predicted Outcome: -2.603 [-2.889, -2.318]

Parameterization:
x1: 0.3250368293330394
x2: 0.8059065132013854
x3: 0.44492971530222103
x4: 0.5536859798996394
x5: 0.45195676564390214
x6: 0.04193601602281331" ], "type": "scatter", "visible": true, "x": [ -2.5438260708744393, -1.7145011326982693, -2.771768490614261, -2.873975923626337, 0.03619158321044885, -2.846271992051766, -2.338492608462436, -2.725961023647543, -1.5877553566468496, -0.11391542588580805, -1.064889848544364, -2.780294310801176, -2.486326338247237, -0.011845737112225571, -1.1178424314671664, -2.708831772859538, -0.07984127707869416, -0.6001439156133581, -2.7982336293389376, -2.7834055721243756 ], "y": [ -2.486471393828011, -1.7525761562051092, -2.779986729746378, -2.7611854552333024, -0.5762948732338851, -2.701232199666443, -2.6918352521267663, -2.7036945592116974, -1.5964799900177749, -0.36561143659089623, -0.9574147112175944, -2.859868433760048, -2.556672553041811, -0.3534483164159261, -1.2324480247260017, -2.881155865237292, -0.46414724193285184, -0.9511407254257597, -2.7211507271902744, -2.603147356598482 ] }, { "hoverinfo": "none", "line": { "color": "black", "dash": "dot", "width": 2 }, "mode": "lines", "showlegend": false, "type": "scatter", "visible": false, "x": [ 0.5862764294250171, 1.995156607781122 ], "y": [ 0.5862764294250171, 1.995156607781122 ] }, { "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": [ 0.10777006020544551, 0.2005326332570557, 0.11433422180816698, 0.10921524972698758, 0.5082632015567212, 0.10949697019391268, 0.20467030733804964, 0.1665872780242411, 0.15453667698346615, 0.5122831157488988, 0.15901799700184574, 0.13404768358887068, 0.20416776815309232, 0.4985831079941068, 0.26246602093297283, 0.13455339577658115, 0.5397505806316495, 0.3103499656390501, 0.15424191407399857, 0.14956524741128546 ], "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 5_0

Actual Outcome: 0.977 [0.781, 1.173]
Predicted Outcome: 1.202 [1.094, 1.310]

Parameterization:
x1: 0.39928235348894564
x2: 0.7109176353144205
x3: 0.3156270416155133
x4: 0.5861345715846792
x5: 0.4007943362077828
x6: 9.178008040565074e-18", "Arm 4_0

Actual Outcome: 1.081 [0.885, 1.277]
Predicted Outcome: 1.076 [0.875, 1.276]

Parameterization:
x1: 0.3375414761773215
x2: 0.6007287807947196
x3: 0.3322479274864663
x4: 0.5835039727452036
x5: 0.37792719295786875
x6: 0.014785984978860434", "Arm 6_0

Actual Outcome: 1.216 [1.020, 1.412]
Predicted Outcome: 1.264 [1.149, 1.378]

Parameterization:
x1: 0.44123040306281236
x2: 0.7904256839429726
x3: 0.36199218302900865
x4: 0.6137562568738367
x5: 0.4084350798963165
x6: 5.121323736492621e-17", "Arm 9_0

Actual Outcome: 1.312 [1.116, 1.508]
Predicted Outcome: 1.237 [1.128, 1.346]

Parameterization:
x1: 0.35579285022660406
x2: 0.8213928733084126
x3: 0.36425879131657063
x4: 0.5947372147983154
x5: 0.3914986922010872
x6: 0.0", "Arm 0_3

Actual Outcome: 1.674 [1.478, 1.870]
Predicted Outcome: 1.377 [0.869, 1.885]

Parameterization:
x1: 0.8920990228652954
x2: 0.7307854890823364
x3: 0.2660937011241913
x4: 0.08430751413106918
x5: 0.28873196244239807
x6: 0.7999509572982788", "Arm 10_0

Actual Outcome: 1.213 [1.017, 1.409]
Predicted Outcome: 1.165 [1.056, 1.275]

Parameterization:
x1: 0.35711041032921187
x2: 0.7864183630734258
x3: 0.3484338279762689
x4: 0.5390833835446599
x5: 0.3730913188057511
x6: 0.0024137290697358897", "Arm 15_0

Actual Outcome: 1.034 [0.838, 1.230]
Predicted Outcome: 1.237 [1.033, 1.442]

Parameterization:
x1: 0.3041262593563039
x2: 0.8604122130216035
x3: 0.39193948022180874
x4: 0.47156084114017727
x5: 0.38091013806342533
x6: 0.04806466853994257", "Arm 14_0

Actual Outcome: 1.032 [0.836, 1.228]
Predicted Outcome: 1.153 [0.986, 1.320]

Parameterization:
x1: 0.37796822279503717
x2: 0.8077032869063753
x3: 0.3751047079511324
x4: 0.5582473001903357
x5: 0.40804011259407835
x6: 0.1071088861160007", "Arm 3_0

Actual Outcome: 1.03 [0.834, 1.226]
Predicted Outcome: 0.922 [0.767, 1.076]

Parameterization:
x1: 0.3401591105829325
x2: 0.6091106018824447
x3: 0.27103354216187525
x4: 0.5488532985349577
x5: 0.4047874526471234
x6: 0.08535629554280637", "Arm 0_4

Actual Outcome: 1.543 [1.347, 1.739]
Predicted Outcome: 1.348 [0.835, 1.860]

Parameterization:
x1: 0.4663430452346802
x2: 0.2460964322090149
x3: 0.6893220543861389
x4: 0.8599988222122192
x5: 0.5675882697105408
x6: 0.2296975702047348", "Arm 0_1

Actual Outcome: 0.782 [0.586, 0.978]
Predicted Outcome: 0.99 [0.831, 1.149]

Parameterization:
x1: 0.2857678532600403
x2: 0.600216269493103
x3: 0.1663476973772049
x4: 0.4891054630279541
x5: 0.4831869304180145
x6: 0.1057882308959961", "Arm 13_0

Actual Outcome: 1.349 [1.153, 1.545]
Predicted Outcome: 1.139 [1.005, 1.273]

Parameterization:
x1: 0.3458621577235558
x2: 0.8089300518700374
x3: 0.3559001502958956
x4: 0.5758840379261106
x5: 0.46146122697560127
x6: 0.012102649322494484", "Arm 7_0

Actual Outcome: 1.27 [1.074, 1.466]
Predicted Outcome: 1.221 [1.017, 1.426]

Parameterization:
x1: 0.47873450430742925
x2: 0.7953798577708998
x3: 0.26834727349336757
x4: 0.6432997141954627
x5: 0.3776941754761821
x6: 3.5234976295800844e-17", "Arm 0_2

Actual Outcome: 1.706 [1.510, 1.902]
Predicted Outcome: 1.388 [0.889, 1.886]

Parameterization:
x1: 0.8522157073020935
x2: 0.11601513624191284
x3: 0.8710343837738037
x4: 0.7052580714225769
x5: 0.637039303779602
x6: 0.9260263442993164", "Arm 2_0

Actual Outcome: 0.946 [0.750, 1.142]
Predicted Outcome: 0.942 [0.679, 1.204]

Parameterization:
x1: 0.3291084219583757
x2: 0.6007638728200363
x3: 0.19851183393577074
x4: 0.5188326448814996
x5: 0.41105378262586123
x6: 0.19766491449326312", "Arm 12_0

Actual Outcome: 1.323 [1.127, 1.519]
Predicted Outcome: 1.214 [1.079, 1.349]

Parameterization:
x1: 0.36772708914579155
x2: 0.7874642959145342
x3: 0.44421778422807107
x4: 0.5772425823658598
x5: 0.37421495021473816
x6: 6.821724007680414e-18", "Arm 0_0

Actual Outcome: 1.363 [1.167, 1.559]
Predicted Outcome: 1.455 [0.916, 1.995]

Parameterization:
x1: 0.041148629039525986
x2: 0.4494225084781647
x3: 0.49413520097732544
x4: 0.9350554943084717
x5: 0.040935810655355453
x6: 0.6440455317497253", "Arm 1_0

Actual Outcome: 1.047 [0.851, 1.243]
Predicted Outcome: 0.966 [0.656, 1.277]

Parameterization:
x1: 0.2319412500006723
x2: 0.6136128861823047
x3: 0.09634023161000163
x4: 0.43790209347723297
x5: 0.5596146298058908
x6: 0.011530982829809685", "Arm 8_0

Actual Outcome: 1.235 [1.039, 1.431]
Predicted Outcome: 1.175 [1.021, 1.329]

Parameterization:
x1: 0.4329949850381712
x2: 0.8019971155135549
x3: 0.3755131489705754
x4: 0.5216920292418549
x5: 0.4037826357499013
x6: 2.5329953098409754e-17", "Arm 11_0

Actual Outcome: 1.113 [0.917, 1.309]
Predicted Outcome: 1.219 [1.070, 1.369]

Parameterization:
x1: 0.3250368293330394
x2: 0.8059065132013854
x3: 0.44492971530222103
x4: 0.5536859798996394
x5: 0.45195676564390214
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"text": "hartmann6" } } } }, "text/html": [ "
\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": [ 0.19447122383739782, 0.15939792091169405, 0.19449195515030623, 0.19451998710614396, 0.19440036850514925, 0.185815774686908, 0.17442599120800814, 0.14448658454038033, 0.17356554236324667, 0.1609523485356658, 0.1397466198662052, 0.177885942573147, 0.16798168323762688, 0.14443997002626144, 0.14735421368655297, 0.15941561204248453, 0.15922299747512686, 0.15301213979000014, 0.1693274004689895, 0.18195204454927652 ], "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: -0.085 [-0.280, 0.109]

Parameterization:
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x3: 0.49413520097732544
x4: 0.9350554943084717
x5: 0.040935810655355453
x6: 0.6440455317497253", "Arm 0_1

hartmann6: -1.029 [-1.188, -0.870]

Parameterization:
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x3: 0.1663476973772049
x4: 0.4891054630279541
x5: 0.4831869304180145
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hartmann6: -0.016 [-0.211, 0.178]

Parameterization:
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x2: 0.11601513624191284
x3: 0.8710343837738037
x4: 0.7052580714225769
x5: 0.637039303779602
x6: 0.9260263442993164", "Arm 0_3

hartmann6: 0.029 [-0.166, 0.223]

Parameterization:
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x4: 0.08430751413106918
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hartmann6: -0.118 [-0.312, 0.077]

Parameterization:
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x4: 0.8599988222122192
x5: 0.5675882697105408
x6: 0.2296975702047348", "Arm 1_0

hartmann6: -0.634 [-0.819, -0.448]

Parameterization:
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x4: 0.43790209347723297
x5: 0.5596146298058908
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hartmann6: -1.141 [-1.316, -0.967]

Parameterization:
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hartmann6: -1.591 [-1.735, -1.446]

Parameterization:
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hartmann6: -1.722 [-1.896, -1.548]

Parameterization:
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hartmann6: -2.525 [-2.686, -2.364]

Parameterization:
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x6: 9.178008040565074e-18", "Arm 6_0

hartmann6: -2.775 [-2.915, -2.635]

Parameterization:
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hartmann6: -2.499 [-2.676, -2.321]

Parameterization:
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hartmann6: -2.778 [-2.946, -2.610]

Parameterization:
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hartmann6: -2.831 [-2.975, -2.686]

Parameterization:
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x6: 0.0", "Arm 10_0

hartmann6: -2.792 [-2.940, -2.645]

Parameterization:
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hartmann6: -2.732 [-2.891, -2.573]

Parameterization:
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hartmann6: -2.761 [-2.921, -2.602]

Parameterization:
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hartmann6: -2.81 [-2.963, -2.657]

Parameterization:
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hartmann6: -2.725 [-2.894, -2.555]

Parameterization:
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hartmann6: -2.376 [-2.558, -2.194]

Parameterization:
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l2norm: 1.372 [1.190, 1.555]

Parameterization:
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l2norm: 0.899 [0.771, 1.027]

Parameterization:
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l2norm: 1.672 [1.489, 1.855]

Parameterization:
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l2norm: 1.643 [1.460, 1.826]

Parameterization:
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l2norm: 1.521 [1.338, 1.703]

Parameterization:
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l2norm: 1.026 [0.862, 1.191]

Parameterization:
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l2norm: 0.942 [0.789, 1.096]

Parameterization:
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l2norm: 0.968 [0.852, 1.084]

Parameterization:
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