{ "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 05-14 21:36:28] 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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" ] }, "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: -0.969 [-1.165, -0.773]
l2norm: 1.317 [1.121, 1.513]

Parameterization:
x1: 0.4395460933446884
x2: 0.4502361882477999
x3: 0.9811143651604652
x4: 0.2917980831116438
x5: 0.3416603170335293
x6: 0.5863595828413963", "Arm 0_1

hartmann6: 0.035 [-0.161, 0.231]
l2norm: 1.112 [0.916, 1.308]

Parameterization:
x1: 0.040499016642570496
x2: 0.7470948239788413
x3: 0.5671622743830085
x4: 0.8868751879781485
x5: 0.19437168817967176
x6: 0.09879481885582209", "Arm 0_2

hartmann6: -0.126 [-0.322, 0.070]
l2norm: 1.458 [1.262, 1.654]

Parameterization:
x1: 0.7552015045657754
x2: 0.117015415802598
x3: 0.3100271625444293
x4: 0.08111148327589035
x5: 0.6080203102901578
x6: 0.8154847556725144", "Arm 0_3

hartmann6: -0.685 [-0.881, -0.489]
l2norm: 1.67 [1.474, 1.866]

Parameterization:
x1: 0.8764807442203164
x2: 0.5846348889172077
x3: 0.8428469700738788
x4: 0.5289116706699133
x5: 0.11080283671617508
x6: 0.8769302191212773", "Arm 0_4

hartmann6: -0.032 [-0.228, 0.164]
l2norm: 0.824 [0.628, 1.020]

Parameterization:
x1: 0.16961364448070526
x2: 0.21532452199608088
x3: 0.03772991802543402
x4: 0.4401736930012703
x5: 0.711807070299983
x6: 0.16393246222287416", "Arm 10_0

hartmann6: -1.54 [-1.736, -1.344]
l2norm: 1.318 [1.122, 1.514]

Parameterization:
x1: 0.4195698454334094
x2: 0.04988894051462255
x3: 0.9599328506096424
x4: 0.21798673547659128
x5: 0.2384202730010699
x6: 0.5743821367739175", "Arm 11_0

hartmann6: -0.345 [-0.541, -0.149]
l2norm: 1.161 [0.965, 1.357]

Parameterization:
x1: 0.40296386094540215
x2: 0.008713146555143823
x3: 0.971553270397677
x4: 0.04783152575224462
x5: 0.19079410728476892
x6: 0.5027555917393816", "Arm 12_0

hartmann6: -0.936 [-1.132, -0.740]
l2norm: 1.205 [1.009, 1.401]

Parameterization:
x1: 0.4387458135056479
x2: 0.0034131809228464113
x3: 0.9939899134819262
x4: 0.2727542201586571
x5: 0.3138766717178685
x6: 0.5125448092336946", "Arm 13_0

hartmann6: -1.078 [-1.274, -0.882]
l2norm: 1.208 [1.012, 1.404]

Parameterization:
x1: 0.5277156591706055
x2: 0.02171895435086355
x3: 0.9405233961435564
x4: 0.25006142700935163
x5: 0.19851138454718992
x6: 0.5930225451669979", "Arm 14_0

hartmann6: -0.775 [-0.971, -0.579]
l2norm: 1.159 [0.963, 1.355]

Parameterization:
x1: 0.3886930348052634
x2: 0.05038678256416381
x3: 0.9176847150137797
x4: 0.26348149549522
x5: 0.11237290989924113
x6: 0.5765358167815644", "Arm 15_0

hartmann6: -1.775 [-1.971, -1.579]
l2norm: 1.435 [1.239, 1.631]

Parameterization:
x1: 0.37112252974585985
x2: 0.0525504788239551
x3: 0.9081929956832278
x4: 0.2540660518297066
x5: 0.25531485032773105
x6: 0.600838557367925", "Arm 1_0

hartmann6: -0.671 [-0.867, -0.475]
l2norm: 1.383 [1.187, 1.579]

Parameterization:
x1: 0.2862003216204048
x2: 0.46336375000094726
x3: 0.9994701779651748
x4: 0.28089166331223747
x5: 0.3420949379431566
x6: 0.5277466201132174", "Arm 2_0

hartmann6: -0.546 [-0.742, -0.350]
l2norm: 1.202 [1.006, 1.398]

Parameterization:
x1: 0.6059159506506585
x2: 0.3965795795820581
x3: 0.9999999882098782
x4: 0.23795452044800017
x5: 0.4308579766221056
x6: 0.5498867081404009", "Arm 3_0

hartmann6: -0.963 [-1.159, -0.767]
l2norm: 1.38 [1.184, 1.576]

Parameterization:
x1: 0.4746232603772924
x2: 0.38179695418983023
x3: 0.9924276793924064
x4: 0.19811120370058036
x5: 0.3363383031172412
x6: 0.6818899322966908", "Arm 4_0

hartmann6: -1.031 [-1.227, -0.835]
l2norm: 1.163 [0.967, 1.359]

Parameterization:
x1: 0.4714564599752141
x2: 0.30356549024360996
x3: 0.9974274930601937
x4: 0.39595023936232143
x5: 0.2943335890051797
x6: 0.6033249594528951", "Arm 5_0

hartmann6: -0.902 [-1.098, -0.706]
l2norm: 1.424 [1.228, 1.620]

Parameterization:
x1: 0.46109175680071085
x2: 0.3794553932166109
x3: 0.9958667436593457
x4: 0.4961873058930498
x5: 0.2844308874536245
x6: 0.7059757558610134", "Arm 6_0

hartmann6: -1.001 [-1.197, -0.805]
l2norm: 1.263 [1.067, 1.459]

Parameterization:
x1: 0.4971571167728355
x2: 0.26332848876201553
x3: 0.9719807070305547
x4: 0.29799983086487847
x5: 0.24430551090427283
x6: 0.5083247076260046", "Arm 7_0

hartmann6: -1.249 [-1.445, -1.053]
l2norm: 1.343 [1.147, 1.539]

Parameterization:
x1: 0.45763431058103526
x2: 0.1575202706412538
x3: 0.9365727569030169
x4: 0.4116456743011639
x5: 0.2736349794412552
x6: 0.5507650868328806", "Arm 8_0

hartmann6: -0.869 [-1.065, -0.673]
l2norm: 1.273 [1.077, 1.469]

Parameterization:
x1: 0.43464141528228467
x2: 0.1239692235616326
x3: 0.9274462433870798
x4: 0.47582482213580235
x5: 0.3788386782408294
x6: 0.46615636545939676", "Arm 9_0

hartmann6: -1.378 [-1.574, -1.182]
l2norm: 1.302 [1.106, 1.498]

Parameterization:
x1: 0.41308537791203115
x2: 0.07827704775233543
x3: 0.947011907888135
x4: 0.31033872101328197
x5: 0.2045915780360966
x6: 0.6694769775288845" ], "type": "scatter", "visible": false, "x": [ -0.9690258912085083, 0.034845238353627225, -0.12637052952691155, -0.6845777939872949, -0.03159954200998645, -1.5403180500735556, -0.34455821790260455, -0.9357295802646576, -1.0776541019894907, -0.7754384972784709, -1.7752289622510478, -0.6709513434834542, -0.5459887164135143, -0.9632675663163514, -1.031272545262073, -0.9016547726630456, -1.0007639731898936, -1.248886672634661, -0.8694296152859907, -1.3781144631662692 ], "y": [ 1.3167250054179496, 1.1123089585417192, 1.4584056516634305, 1.6699630846689644, 0.8235147646580434, 1.3179954108892091, 1.1608458880278827, 1.2047038206474567, 1.2079302835093162, 1.1589745137167113, 1.4354718735462806, 1.382889408766989, 1.2023800808971727, 1.3799112706275554, 1.1634586986837563, 1.4238859054939537, 1.2627118299110682, 1.3427600031755804, 1.272789902486496, 1.3016688448057043 ] }, { "error_x": { "array": [ 0.16626339438820092, 0.1919937309357104, 0.19199391217050643, 0.1918660439869907, 0.1919954521496879, 0.15014159084083484, 0.18717535021482531, 0.18147343565121418, 0.17602077224681717, 0.18619913959906353, 0.16875566320209615, 0.18424300062805865, 0.18837193315857853, 0.18350613025822363, 0.1640232709962389, 0.1848137421009017, 0.17885215132542098, 0.17046020501007567, 0.18736232126765331, 0.17569087354128152 ], "color": "rgba(128,177,211,0.4)", "type": "data" }, "error_y": { "array": [ 0.11029643634692562, 0.17692478501580358, 0.17686704750064397, 0.17503088607155237, 0.17701099065109296, 0.08772870183756186, 0.14595038380932063, 0.12586238212385734, 0.1231898440159295, 0.1290721673799096, 0.11135618831779771, 0.15013715778213577, 0.14981189101640088, 0.13603013428127095, 0.10298019749071854, 0.14479773580465047, 0.12305114402770505, 0.10369380576816074, 0.145118767006283, 0.11787430079599397 ], "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: -0.934 [-1.101, -0.768]
l2norm: 1.322 [1.212, 1.433]

Parameterization:
x1: 0.4395460933446884
x2: 0.4502361882477999
x3: 0.9811143651604652
x4: 0.2917980831116438
x5: 0.3416603170335293
x6: 0.5863595828413963", "Arm 0_1

hartmann6: 0.021 [-0.171, 0.213]
l2norm: 1.135 [0.959, 1.312]

Parameterization:
x1: 0.040499016642570496
x2: 0.7470948239788413
x3: 0.5671622743830085
x4: 0.8868751879781485
x5: 0.19437168817967176
x6: 0.09879481885582209", "Arm 0_2

hartmann6: -0.134 [-0.326, 0.058]
l2norm: 1.421 [1.245, 1.598]

Parameterization:
x1: 0.7552015045657754
x2: 0.117015415802598
x3: 0.3100271625444293
x4: 0.08111148327589035
x5: 0.6080203102901578
x6: 0.8154847556725144", "Arm 0_3

hartmann6: -0.671 [-0.863, -0.480]
l2norm: 1.592 [1.417, 1.767]

Parameterization:
x1: 0.8764807442203164
x2: 0.5846348889172077
x3: 0.8428469700738788
x4: 0.5289116706699133
x5: 0.11080283671617508
x6: 0.8769302191212773", "Arm 0_4

hartmann6: -0.043 [-0.235, 0.149]
l2norm: 0.902 [0.725, 1.079]

Parameterization:
x1: 0.16961364448070526
x2: 0.21532452199608088
x3: 0.03772991802543402
x4: 0.4401736930012703
x5: 0.711807070299983
x6: 0.16393246222287416", "Arm 10_0

hartmann6: -1.439 [-1.589, -1.289]
l2norm: 1.268 [1.180, 1.355]

Parameterization:
x1: 0.4195698454334094
x2: 0.04988894051462255
x3: 0.9599328506096424
x4: 0.21798673547659128
x5: 0.2384202730010699
x6: 0.5743821367739175", "Arm 11_0

hartmann6: -0.396 [-0.584, -0.209]
l2norm: 1.197 [1.051, 1.343]

Parameterization:
x1: 0.40296386094540215
x2: 0.008713146555143823
x3: 0.971553270397677
x4: 0.04783152575224462
x5: 0.19079410728476892
x6: 0.5027555917393816", "Arm 12_0

hartmann6: -0.985 [-1.167, -0.804]
l2norm: 1.241 [1.115, 1.367]

Parameterization:
x1: 0.4387458135056479
x2: 0.0034131809228464113
x3: 0.9939899134819262
x4: 0.2727542201586571
x5: 0.3138766717178685
x6: 0.5125448092336946", "Arm 13_0

hartmann6: -1.106 [-1.282, -0.930]
l2norm: 1.238 [1.115, 1.362]

Parameterization:
x1: 0.5277156591706055
x2: 0.02171895435086355
x3: 0.9405233961435564
x4: 0.25006142700935163
x5: 0.19851138454718992
x6: 0.5930225451669979", "Arm 14_0

hartmann6: -0.784 [-0.970, -0.598]
l2norm: 1.238 [1.109, 1.367]

Parameterization:
x1: 0.3886930348052634
x2: 0.05038678256416381
x3: 0.9176847150137797
x4: 0.26348149549522
x5: 0.11237290989924113
x6: 0.5765358167815644", "Arm 15_0

hartmann6: -1.706 [-1.874, -1.537]
l2norm: 1.323 [1.212, 1.435]

Parameterization:
x1: 0.37112252974585985
x2: 0.0525504788239551
x3: 0.9081929956832278
x4: 0.2540660518297066
x5: 0.25531485032773105
x6: 0.600838557367925", "Arm 1_0

hartmann6: -0.697 [-0.881, -0.513]
l2norm: 1.342 [1.192, 1.492]

Parameterization:
x1: 0.2862003216204048
x2: 0.46336375000094726
x3: 0.9994701779651748
x4: 0.28089166331223747
x5: 0.3420949379431566
x6: 0.5277466201132174", "Arm 2_0

hartmann6: -0.551 [-0.739, -0.363]
l2norm: 1.241 [1.091, 1.390]

Parameterization:
x1: 0.6059159506506585
x2: 0.3965795795820581
x3: 0.9999999882098782
x4: 0.23795452044800017
x5: 0.4308579766221056
x6: 0.5498867081404009", "Arm 3_0

hartmann6: -0.969 [-1.152, -0.785]
l2norm: 1.347 [1.211, 1.483]

Parameterization:
x1: 0.4746232603772924
x2: 0.38179695418983023
x3: 0.9924276793924064
x4: 0.19811120370058036
x5: 0.3363383031172412
x6: 0.6818899322966908", "Arm 4_0

hartmann6: -1.054 [-1.218, -0.890]
l2norm: 1.295 [1.192, 1.398]

Parameterization:
x1: 0.4714564599752141
x2: 0.30356549024360996
x3: 0.9974274930601937
x4: 0.39595023936232143
x5: 0.2943335890051797
x6: 0.6033249594528951", "Arm 5_0

hartmann6: -0.895 [-1.080, -0.710]
l2norm: 1.374 [1.229, 1.519]

Parameterization:
x1: 0.46109175680071085
x2: 0.3794553932166109
x3: 0.9958667436593457
x4: 0.4961873058930498
x5: 0.2844308874536245
x6: 0.7059757558610134", "Arm 6_0

hartmann6: -1.007 [-1.186, -0.828]
l2norm: 1.245 [1.122, 1.368]

Parameterization:
x1: 0.4971571167728355
x2: 0.26332848876201553
x3: 0.9719807070305547
x4: 0.29799983086487847
x5: 0.24430551090427283
x6: 0.5083247076260046", "Arm 7_0

hartmann6: -1.239 [-1.410, -1.069]
l2norm: 1.29 [1.186, 1.393]

Parameterization:
x1: 0.45763431058103526
x2: 0.1575202706412538
x3: 0.9365727569030169
x4: 0.4116456743011639
x5: 0.2736349794412552
x6: 0.5507650868328806", "Arm 8_0

hartmann6: -0.854 [-1.041, -0.667]
l2norm: 1.274 [1.129, 1.420]

Parameterization:
x1: 0.43464141528228467
x2: 0.1239692235616326
x3: 0.9274462433870798
x4: 0.47582482213580235
x5: 0.3788386782408294
x6: 0.46615636545939676", "Arm 9_0

hartmann6: -1.391 [-1.567, -1.215]
l2norm: 1.313 [1.195, 1.431]

Parameterization:
x1: 0.41308537791203115
x2: 0.07827704775233543
x3: 0.947011907888135
x4: 0.31033872101328197
x5: 0.2045915780360966
x6: 0.6694769775288845" ], "type": "scatter", "visible": true, "x": [ -0.9344347446461713, 0.020747246428255428, -0.1340461794230554, -0.6714788998228272, -0.04252340528914578, -1.4393403694472984, -0.39637846070584554, -0.9852066576529468, -1.1064725715078159, -0.7841887205704836, -1.7055368863429745, -0.6971110592545113, -0.5508983546187931, -0.9688348623016088, -1.0537181478506916, -0.8952173886571633, -1.0070212546194912, -1.2393002406553444, -0.8541256910222145, -1.3908976235139296 ], "y": [ 1.3223613597614792, 1.1354827143511828, 1.4214850541824404, 1.5917051262342936, 0.9022844002568211, 1.2675423973094144, 1.197046561844083, 1.2408065176631191, 1.2383630666569891, 1.2378031400868235, 1.3234948477737507, 1.3418358669455275, 1.2405740532430336, 1.3466161082524086, 1.295360750927125, 1.3741784589324109, 1.2453258366412236, 1.2895889800325842, 1.2743876831042882, 1.3130518548106145 ] } ], "layout": { "annotations": [ { "showarrow": false, "text": "Y-Axis", "x": 1.18, "xref": 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Parameterization:
x1: 0.2862003216204048
x2: 0.46336375000094726
x3: 0.9994701779651748
x4: 0.28089166331223747
x5: 0.3420949379431566
x6: 0.5277466201132174", "Arm 2_0

hartmann6: -0.551 [-0.739, -0.363]
l2norm: 1.241 [1.091, 1.390]

Parameterization:
x1: 0.6059159506506585
x2: 0.3965795795820581
x3: 0.9999999882098782
x4: 0.23795452044800017
x5: 0.4308579766221056
x6: 0.5498867081404009", "Arm 3_0

hartmann6: -0.969 [-1.152, -0.785]
l2norm: 1.347 [1.211, 1.483]

Parameterization:
x1: 0.4746232603772924
x2: 0.38179695418983023
x3: 0.9924276793924064
x4: 0.19811120370058036
x5: 0.3363383031172412
x6: 0.6818899322966908", "Arm 4_0

hartmann6: -1.054 [-1.218, -0.890]
l2norm: 1.295 [1.192, 1.398]

Parameterization:
x1: 0.4714564599752141
x2: 0.30356549024360996
x3: 0.9974274930601937
x4: 0.39595023936232143
x5: 0.2943335890051797
x6: 0.6033249594528951", "Arm 5_0

hartmann6: -0.895 [-1.080, -0.710]
l2norm: 1.374 [1.229, 1.519]

Parameterization:
x1: 0.46109175680071085
x2: 0.3794553932166109
x3: 0.9958667436593457
x4: 0.4961873058930498
x5: 0.2844308874536245
x6: 0.7059757558610134", "Arm 6_0

hartmann6: -1.007 [-1.186, -0.828]
l2norm: 1.245 [1.122, 1.368]

Parameterization:
x1: 0.4971571167728355
x2: 0.26332848876201553
x3: 0.9719807070305547
x4: 0.29799983086487847
x5: 0.24430551090427283
x6: 0.5083247076260046", "Arm 7_0

hartmann6: -1.239 [-1.410, -1.069]
l2norm: 1.29 [1.186, 1.393]

Parameterization:
x1: 0.45763431058103526
x2: 0.1575202706412538
x3: 0.9365727569030169
x4: 0.4116456743011639
x5: 0.2736349794412552
x6: 0.5507650868328806", "Arm 8_0

hartmann6: -0.854 [-1.041, -0.667]
l2norm: 1.274 [1.129, 1.420]

Parameterization:
x1: 0.43464141528228467
x2: 0.1239692235616326
x3: 0.9274462433870798
x4: 0.47582482213580235
x5: 0.3788386782408294
x6: 0.46615636545939676", "Arm 9_0

hartmann6: -1.391 [-1.567, -1.215]
l2norm: 1.313 [1.195, 1.431]

Parameterization:
x1: 0.41308537791203115
x2: 0.07827704775233543
x3: 0.947011907888135
x4: 0.31033872101328197
x5: 0.2045915780360966
x6: 0.6694769775288845" ] ], "y": [ [ 1.3167250054179496, 1.1123089585417192, 1.4584056516634305, 1.6699630846689644, 0.8235147646580434, 1.3179954108892091, 1.1608458880278827, 1.2047038206474567, 1.2079302835093162, 1.1589745137167113, 1.4354718735462806, 1.382889408766989, 1.2023800808971727, 1.3799112706275554, 1.1634586986837563, 1.4238859054939537, 1.2627118299110682, 1.3427600031755804, 1.272789902486496, 1.3016688448057043 ], [ 1.3223613597614792, 1.1354827143511828, 1.4214850541824404, 1.5917051262342936, 0.9022844002568211, 1.2675423973094144, 1.197046561844083, 1.2408065176631191, 1.2383630666569891, 1.2378031400868235, 1.3234948477737507, 1.3418358669455275, 1.2405740532430336, 1.3466161082524086, 1.295360750927125, 1.3741784589324109, 1.2453258366412236, 1.2895889800325842, 1.2743876831042882, 1.3130518548106145 ] ] }, { "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": [ -1.9712289622510477, 0.654112933948684 ], "y": [ -1.9712289622510477, 0.654112933948684 ] }, { "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": [ 0.35452828610068704, 0.7076472452829459, 0.36495707628435353, 0.41588095356427734, 0.989061052192382, 0.5936375585533786, 0.6594052331970335, 0.20813801875230611, 0.3225559192656995, 0.3242041320795057, 0.9544059585436485, 0.3053220887631519, 0.5528489477781459, 0.4102344998610055, 0.45627775053066455, 0.44731105902086354, 0.5504323272265009, 0.9754874756247801, 0.4519583648896782, 0.9706583671952008 ], "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 13_0

Actual Outcome: -1.078 [-1.274, -0.882]
Predicted Outcome: -1.307 [-1.662, -0.953]

Parameterization:
x1: 0.5277156591706055
x2: 0.02171895435086355
x3: 0.9405233961435564
x4: 0.25006142700935163
x5: 0.19851138454718992
x6: 0.5930225451669979", "Arm 2_0

Actual Outcome: -0.546 [-0.742, -0.350]
Predicted Outcome: -0.616 [-1.324, 0.091]

Parameterization:
x1: 0.6059159506506585
x2: 0.3965795795820581
x3: 0.9999999882098782
x4: 0.23795452044800017
x5: 0.4308579766221056
x6: 0.5498867081404009", "Arm 7_0

Actual Outcome: -1.249 [-1.445, -1.053]
Predicted Outcome: -1.163 [-1.528, -0.798]

Parameterization:
x1: 0.45763431058103526
x2: 0.1575202706412538
x3: 0.9365727569030169
x4: 0.4116456743011639
x5: 0.2736349794412552
x6: 0.5507650868328806", "Arm 14_0

Actual Outcome: -0.775 [-0.971, -0.579]
Predicted Outcome: -1.452 [-1.868, -1.036]

Parameterization:
x1: 0.3886930348052634
x2: 0.05038678256416381
x3: 0.9176847150137797
x4: 0.26348149549522
x5: 0.11237290989924113
x6: 0.5765358167815644", "Arm 0_2

Actual Outcome: -0.126 [-0.322, 0.070]
Predicted Outcome: -0.345 [-1.334, 0.644]

Parameterization:
x1: 0.7552015045657754
x2: 0.117015415802598
x3: 0.3100271625444293
x4: 0.08111148327589035
x5: 0.6080203102901578
x6: 0.8154847556725144", "Arm 5_0

Actual Outcome: -0.902 [-1.098, -0.706]
Predicted Outcome: -0.81 [-1.404, -0.217]

Parameterization:
x1: 0.46109175680071085
x2: 0.3794553932166109
x3: 0.9958667436593457
x4: 0.4961873058930498
x5: 0.2844308874536245
x6: 0.7059757558610134", "Arm 8_0

Actual Outcome: -0.869 [-1.065, -0.673]
Predicted Outcome: -0.644 [-1.303, 0.016]

Parameterization:
x1: 0.43464141528228467
x2: 0.1239692235616326
x3: 0.9274462433870798
x4: 0.47582482213580235
x5: 0.3788386782408294
x6: 0.46615636545939676", "Arm 10_0

Actual Outcome: -1.54 [-1.736, -1.344]
Predicted Outcome: -1.209 [-1.417, -1.001]

Parameterization:
x1: 0.4195698454334094
x2: 0.04988894051462255
x3: 0.9599328506096424
x4: 0.21798673547659128
x5: 0.2384202730010699
x6: 0.5743821367739175", "Arm 4_0

Actual Outcome: -1.031 [-1.227, -0.835]
Predicted Outcome: -1.178 [-1.500, -0.855]

Parameterization:
x1: 0.4714564599752141
x2: 0.30356549024360996
x3: 0.9974274930601937
x4: 0.39595023936232143
x5: 0.2943335890051797
x6: 0.6033249594528951", "Arm 0_0

Actual Outcome: -0.969 [-1.165, -0.773]
Predicted Outcome: -0.814 [-1.139, -0.490]

Parameterization:
x1: 0.4395460933446884
x2: 0.4502361882477999
x3: 0.9811143651604652
x4: 0.2917980831116438
x5: 0.3416603170335293
x6: 0.5863595828413963", "Arm 0_1

Actual Outcome: 0.035 [-0.161, 0.231]
Predicted Outcome: -0.384 [-1.338, 0.571]

Parameterization:
x1: 0.040499016642570496
x2: 0.7470948239788413
x3: 0.5671622743830085
x4: 0.8868751879781485
x5: 0.19437168817967176
x6: 0.09879481885582209", "Arm 15_0

Actual Outcome: -1.775 [-1.971, -1.579]
Predicted Outcome: -1.472 [-1.778, -1.167]

Parameterization:
x1: 0.37112252974585985
x2: 0.0525504788239551
x3: 0.9081929956832278
x4: 0.2540660518297066
x5: 0.25531485032773105
x6: 0.600838557367925", "Arm 1_0

Actual Outcome: -0.671 [-0.867, -0.475]
Predicted Outcome: -0.907 [-1.460, -0.354]

Parameterization:
x1: 0.2862003216204048
x2: 0.46336375000094726
x3: 0.9994701779651748
x4: 0.28089166331223747
x5: 0.3420949379431566
x6: 0.5277466201132174", "Arm 9_0

Actual Outcome: -1.378 [-1.574, -1.182]
Predicted Outcome: -1.45 [-1.860, -1.040]

Parameterization:
x1: 0.41308537791203115
x2: 0.07827704775233543
x3: 0.947011907888135
x4: 0.31033872101328197
x5: 0.2045915780360966
x6: 0.6694769775288845", "Arm 12_0

Actual Outcome: -0.936 [-1.132, -0.740]
Predicted Outcome: -1.438 [-1.894, -0.982]

Parameterization:
x1: 0.4387458135056479
x2: 0.0034131809228464113
x3: 0.9939899134819262
x4: 0.2727542201586571
x5: 0.3138766717178685
x6: 0.5125448092336946", "Arm 6_0

Actual Outcome: -1.001 [-1.197, -0.805]
Predicted Outcome: -1.131 [-1.579, -0.684]

Parameterization:
x1: 0.4971571167728355
x2: 0.26332848876201553
x3: 0.9719807070305547
x4: 0.29799983086487847
x5: 0.24430551090427283
x6: 0.5083247076260046", "Arm 3_0

Actual Outcome: -0.963 [-1.159, -0.767]
Predicted Outcome: -1.015 [-1.566, -0.465]

Parameterization:
x1: 0.4746232603772924
x2: 0.38179695418983023
x3: 0.9924276793924064
x4: 0.19811120370058036
x5: 0.3363383031172412
x6: 0.6818899322966908", "Arm 0_3

Actual Outcome: -0.685 [-0.881, -0.489]
Predicted Outcome: -0.321 [-1.297, 0.654]

Parameterization:
x1: 0.8764807442203164
x2: 0.5846348889172077
x3: 0.8428469700738788
x4: 0.5289116706699133
x5: 0.11080283671617508
x6: 0.8769302191212773", "Arm 11_0

Actual Outcome: -0.345 [-0.541, -0.149]
Predicted Outcome: -1.146 [-1.598, -0.694]

Parameterization:
x1: 0.40296386094540215
x2: 0.008713146555143823
x3: 0.971553270397677
x4: 0.04783152575224462
x5: 0.19079410728476892
x6: 0.5027555917393816", "Arm 0_4

Actual Outcome: -0.032 [-0.228, 0.164]
Predicted Outcome: -0.354 [-1.324, 0.617]

Parameterization:
x1: 0.16961364448070526
x2: 0.21532452199608088
x3: 0.03772991802543402
x4: 0.4401736930012703
x5: 0.711807070299983
x6: 0.16393246222287416" ], "type": "scatter", "visible": true, "x": [ -1.0776541019894907, -0.5459887164135143, -1.248886672634661, -0.7754384972784709, -0.12637052952691155, -0.9016547726630456, -0.8694296152859907, -1.5403180500735556, -1.031272545262073, -0.9690258912085083, 0.034845238353627225, -1.7752289622510478, -0.6709513434834542, -1.3781144631662692, -0.9357295802646576, -1.0007639731898936, -0.9632675663163514, -0.6845777939872949, -0.34455821790260455, -0.03159954200998645 ], "y": [ -1.3071001598227674, -0.6164486372943041, -1.1633803217819652, -1.452164694669961, -0.3448534890376421, -0.8104801745838481, -0.6435649080499956, -1.2089386750779183, -1.1779179110955755, -0.8143254378688973, -0.3836796517346763, -1.4723239266062689, -0.9068588106747335, -1.4497496953243119, -1.437854134726325, -1.1314786652782867, -1.0150984060239525, -0.32137454167609614, -1.1461720037205438, -0.35370523280679816 ] }, { "hoverinfo": "none", "line": { "color": "black", "dash": "dot", "width": 2 }, "mode": "lines", "showlegend": false, "type": "scatter", "visible": false, "x": [ 0.6275147646580435, 1.8659630846689643 ], "y": [ 0.6275147646580435, 1.8659630846689643 ] }, { "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": [ 0.16251543773198313, 0.23645890368335834, 0.12370329498166395, 0.16596358607299744, 0.4170431358403772, 0.22311644849992898, 0.22272144179229122, 0.09813123650363802, 0.12025109055884603, 0.13539519844880618, 0.42767992730137716, 0.12894734509249925, 0.23449504577402108, 0.15178425885853467, 0.1702812964042258, 0.16353833142238366, 0.1935474470105217, 0.32675967760964686, 0.22978978370423553, 0.30620920669939833 ], "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 13_0

Actual Outcome: 1.208 [1.012, 1.404]
Predicted Outcome: 1.257 [1.095, 1.420]

Parameterization:
x1: 0.5277156591706055
x2: 0.02171895435086355
x3: 0.9405233961435564
x4: 0.25006142700935163
x5: 0.19851138454718992
x6: 0.5930225451669979", "Arm 2_0

Actual Outcome: 1.202 [1.006, 1.398]
Predicted Outcome: 1.295 [1.059, 1.532]

Parameterization:
x1: 0.6059159506506585
x2: 0.3965795795820581
x3: 0.9999999882098782
x4: 0.23795452044800017
x5: 0.4308579766221056
x6: 0.5498867081404009", "Arm 7_0

Actual Outcome: 1.343 [1.147, 1.539]
Predicted Outcome: 1.267 [1.143, 1.391]

Parameterization:
x1: 0.45763431058103526
x2: 0.1575202706412538
x3: 0.9365727569030169
x4: 0.4116456743011639
x5: 0.2736349794412552
x6: 0.5507650868328806", "Arm 14_0

Actual Outcome: 1.159 [0.963, 1.355]
Predicted Outcome: 1.305 [1.139, 1.471]

Parameterization:
x1: 0.3886930348052634
x2: 0.05038678256416381
x3: 0.9176847150137797
x4: 0.26348149549522
x5: 0.11237290989924113
x6: 0.5765358167815644", "Arm 0_2

Actual Outcome: 1.458 [1.262, 1.654]
Predicted Outcome: 1.213 [0.796, 1.630]

Parameterization:
x1: 0.7552015045657754
x2: 0.117015415802598
x3: 0.3100271625444293
x4: 0.08111148327589035
x5: 0.6080203102901578
x6: 0.8154847556725144", "Arm 5_0

Actual Outcome: 1.424 [1.228, 1.620]
Predicted Outcome: 1.301 [1.078, 1.525]

Parameterization:
x1: 0.46109175680071085
x2: 0.3794553932166109
x3: 0.9958667436593457
x4: 0.4961873058930498
x5: 0.2844308874536245
x6: 0.7059757558610134", "Arm 8_0

Actual Outcome: 1.273 [1.077, 1.469]
Predicted Outcome: 1.277 [1.055, 1.500]

Parameterization:
x1: 0.43464141528228467
x2: 0.1239692235616326
x3: 0.9274462433870798
x4: 0.47582482213580235
x5: 0.3788386782408294
x6: 0.46615636545939676", "Arm 10_0

Actual Outcome: 1.318 [1.122, 1.514]
Predicted Outcome: 1.254 [1.156, 1.352]

Parameterization:
x1: 0.4195698454334094
x2: 0.04988894051462255
x3: 0.9599328506096424
x4: 0.21798673547659128
x5: 0.2384202730010699
x6: 0.5743821367739175", "Arm 4_0

Actual Outcome: 1.163 [0.967, 1.359]
Predicted Outcome: 1.347 [1.227, 1.468]

Parameterization:
x1: 0.4714564599752141
x2: 0.30356549024360996
x3: 0.9974274930601937
x4: 0.39595023936232143
x5: 0.2943335890051797
x6: 0.6033249594528951", "Arm 0_0

Actual Outcome: 1.317 [1.121, 1.513]
Predicted Outcome: 1.325 [1.190, 1.461]

Parameterization:
x1: 0.4395460933446884
x2: 0.4502361882477999
x3: 0.9811143651604652
x4: 0.2917980831116438
x5: 0.3416603170335293
x6: 0.5863595828413963", "Arm 0_1

Actual Outcome: 1.112 [0.916, 1.308]
Predicted Outcome: 1.263 [0.835, 1.690]

Parameterization:
x1: 0.040499016642570496
x2: 0.7470948239788413
x3: 0.5671622743830085
x4: 0.8868751879781485
x5: 0.19437168817967176
x6: 0.09879481885582209", "Arm 15_0

Actual Outcome: 1.435 [1.239, 1.631]
Predicted Outcome: 1.266 [1.137, 1.395]

Parameterization:
x1: 0.37112252974585985
x2: 0.0525504788239551
x3: 0.9081929956832278
x4: 0.2540660518297066
x5: 0.25531485032773105
x6: 0.600838557367925", "Arm 1_0

Actual Outcome: 1.383 [1.187, 1.579]
Predicted Outcome: 1.281 [1.046, 1.515]

Parameterization:
x1: 0.2862003216204048
x2: 0.46336375000094726
x3: 0.9994701779651748
x4: 0.28089166331223747
x5: 0.3420949379431566
x6: 0.5277466201132174", "Arm 9_0

Actual Outcome: 1.302 [1.106, 1.498]
Predicted Outcome: 1.322 [1.170, 1.473]

Parameterization:
x1: 0.41308537791203115
x2: 0.07827704775233543
x3: 0.947011907888135
x4: 0.31033872101328197
x5: 0.2045915780360966
x6: 0.6694769775288845", "Arm 12_0

Actual Outcome: 1.205 [1.009, 1.401]
Predicted Outcome: 1.272 [1.102, 1.442]

Parameterization:
x1: 0.4387458135056479
x2: 0.0034131809228464113
x3: 0.9939899134819262
x4: 0.2727542201586571
x5: 0.3138766717178685
x6: 0.5125448092336946", "Arm 6_0

Actual Outcome: 1.263 [1.067, 1.459]
Predicted Outcome: 1.232 [1.068, 1.395]

Parameterization:
x1: 0.4971571167728355
x2: 0.26332848876201553
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Actual Outcome: 1.38 [1.184, 1.576]
Predicted Outcome: 1.313 [1.119, 1.506]

Parameterization:
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Actual Outcome: 1.67 [1.474, 1.866]
Predicted Outcome: 1.228 [0.902, 1.555]

Parameterization:
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x3: 0.8428469700738788
x4: 0.5289116706699133
x5: 0.11080283671617508
x6: 0.8769302191212773", "Arm 11_0

Actual Outcome: 1.161 [0.965, 1.357]
Predicted Outcome: 1.246 [1.016, 1.476]

Parameterization:
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x3: 0.971553270397677
x4: 0.04783152575224462
x5: 0.19079410728476892
x6: 0.5027555917393816", "Arm 0_4

Actual Outcome: 0.824 [0.628, 1.020]
Predicted Outcome: 1.336 [1.030, 1.642]

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\n", " \n", " \n", "
\n", " \n", "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "cv_results = cross_validate(model)\n", "render(interact_cross_validation(cv_results))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 5. Slice plots\n", "\n", "Slice plots show the metric outcome as a function of one parameter while fixing the others. 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\n", " \n", " \n", "
\n", " \n", "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "render(plot_slice(model, \"x2\", \"hartmann6\"))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 6. Tile plots\n", "\n", "Tile plots are useful for viewing the effect of each arm." ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": false }, "data": [ { "error_y": { "array": [ 0.16626339438820092, 0.1919937309357104, 0.19199391217050643, 0.1918660439869907, 0.1919954521496879, 0.15014159084083484, 0.18717535021482531, 0.18147343565121418, 0.17602077224681717, 0.18619913959906353, 0.16875566320209615, 0.18424300062805865, 0.18837193315857853, 0.18350613025822363, 0.1640232709962389, 0.1848137421009017, 0.17885215132542098, 0.17046020501007567, 0.18736232126765331, 0.17569087354128152 ], "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: -0.934 [-1.101, -0.768]

Parameterization:
x1: 0.4395460933446884
x2: 0.4502361882477999
x3: 0.9811143651604652
x4: 0.2917980831116438
x5: 0.3416603170335293
x6: 0.5863595828413963", "Arm 0_1

hartmann6: 0.021 [-0.171, 0.213]

Parameterization:
x1: 0.040499016642570496
x2: 0.7470948239788413
x3: 0.5671622743830085
x4: 0.8868751879781485
x5: 0.19437168817967176
x6: 0.09879481885582209", "Arm 0_2

hartmann6: -0.134 [-0.326, 0.058]

Parameterization:
x1: 0.7552015045657754
x2: 0.117015415802598
x3: 0.3100271625444293
x4: 0.08111148327589035
x5: 0.6080203102901578
x6: 0.8154847556725144", "Arm 0_3

hartmann6: -0.671 [-0.863, -0.480]

Parameterization:
x1: 0.8764807442203164
x2: 0.5846348889172077
x3: 0.8428469700738788
x4: 0.5289116706699133
x5: 0.11080283671617508
x6: 0.8769302191212773", "Arm 0_4

hartmann6: -0.043 [-0.235, 0.149]

Parameterization:
x1: 0.16961364448070526
x2: 0.21532452199608088
x3: 0.03772991802543402
x4: 0.4401736930012703
x5: 0.711807070299983
x6: 0.16393246222287416", "Arm 10_0

hartmann6: -1.439 [-1.589, -1.289]

Parameterization:
x1: 0.4195698454334094
x2: 0.04988894051462255
x3: 0.9599328506096424
x4: 0.21798673547659128
x5: 0.2384202730010699
x6: 0.5743821367739175", "Arm 11_0

hartmann6: -0.396 [-0.584, -0.209]

Parameterization:
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x2: 0.008713146555143823
x3: 0.971553270397677
x4: 0.04783152575224462
x5: 0.19079410728476892
x6: 0.5027555917393816", "Arm 12_0

hartmann6: -0.985 [-1.167, -0.804]

Parameterization:
x1: 0.4387458135056479
x2: 0.0034131809228464113
x3: 0.9939899134819262
x4: 0.2727542201586571
x5: 0.3138766717178685
x6: 0.5125448092336946", "Arm 13_0

hartmann6: -1.106 [-1.282, -0.930]

Parameterization:
x1: 0.5277156591706055
x2: 0.02171895435086355
x3: 0.9405233961435564
x4: 0.25006142700935163
x5: 0.19851138454718992
x6: 0.5930225451669979", "Arm 14_0

hartmann6: -0.784 [-0.970, -0.598]

Parameterization:
x1: 0.3886930348052634
x2: 0.05038678256416381
x3: 0.9176847150137797
x4: 0.26348149549522
x5: 0.11237290989924113
x6: 0.5765358167815644", "Arm 15_0

hartmann6: -1.706 [-1.874, -1.537]

Parameterization:
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x2: 0.0525504788239551
x3: 0.9081929956832278
x4: 0.2540660518297066
x5: 0.25531485032773105
x6: 0.600838557367925", "Arm 1_0

hartmann6: -0.697 [-0.881, -0.513]

Parameterization:
x1: 0.2862003216204048
x2: 0.46336375000094726
x3: 0.9994701779651748
x4: 0.28089166331223747
x5: 0.3420949379431566
x6: 0.5277466201132174", "Arm 2_0

hartmann6: -0.551 [-0.739, -0.363]

Parameterization:
x1: 0.6059159506506585
x2: 0.3965795795820581
x3: 0.9999999882098782
x4: 0.23795452044800017
x5: 0.4308579766221056
x6: 0.5498867081404009", "Arm 3_0

hartmann6: -0.969 [-1.152, -0.785]

Parameterization:
x1: 0.4746232603772924
x2: 0.38179695418983023
x3: 0.9924276793924064
x4: 0.19811120370058036
x5: 0.3363383031172412
x6: 0.6818899322966908", "Arm 4_0

hartmann6: -1.054 [-1.218, -0.890]

Parameterization:
x1: 0.4714564599752141
x2: 0.30356549024360996
x3: 0.9974274930601937
x4: 0.39595023936232143
x5: 0.2943335890051797
x6: 0.6033249594528951", "Arm 5_0

hartmann6: -0.895 [-1.080, -0.710]

Parameterization:
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x2: 0.3794553932166109
x3: 0.9958667436593457
x4: 0.4961873058930498
x5: 0.2844308874536245
x6: 0.7059757558610134", "Arm 6_0

hartmann6: -1.007 [-1.186, -0.828]

Parameterization:
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x2: 0.26332848876201553
x3: 0.9719807070305547
x4: 0.29799983086487847
x5: 0.24430551090427283
x6: 0.5083247076260046", "Arm 7_0

hartmann6: -1.239 [-1.410, -1.069]

Parameterization:
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x2: 0.1575202706412538
x3: 0.9365727569030169
x4: 0.4116456743011639
x5: 0.2736349794412552
x6: 0.5507650868328806", "Arm 8_0

hartmann6: -0.854 [-1.041, -0.667]

Parameterization:
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x2: 0.1239692235616326
x3: 0.9274462433870798
x4: 0.47582482213580235
x5: 0.3788386782408294
x6: 0.46615636545939676", "Arm 9_0

hartmann6: -1.391 [-1.567, -1.215]

Parameterization:
x1: 0.41308537791203115
x2: 0.07827704775233543
x3: 0.947011907888135
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