{
 "cells": [
  {
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   "source": [
    "# TMVA_Higgs_Classification\n",
    "Classification example of TMVA based on public Higgs UCI dataset\n",
    "\n",
    " The UCI data set is a public HIGGS data set , see http://archive.ics.uci.edu/ml/datasets/HIGGS\n",
    "used in this paper: Baldi, P., P. Sadowski, and D. Whiteson. “Searching for Exotic Particles in High-energy Physics\n",
    "                    with Deep Learning.” Nature Communications 5 (July 2, 2014).\n",
    "\n",
    "\n",
    "\n",
    "\n",
    "**Author:** Harshal Shende  \n",
    "<i><small>This notebook tutorial was automatically generated with <a href= \"https://github.com/root-project/root/blob/master/documentation/doxygen/converttonotebook.py\">ROOTBOOK-izer</a> from the macro found in the ROOT repository  on Tuesday, May 19, 2026 at 08:22 PM.</small></i>"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "0a72dc53",
   "metadata": {},
   "source": [
    " Declare Factory"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "70e90ba6",
   "metadata": {},
   "source": [
    " Create the Factory class. Later you can choose the methods\n",
    " whose performance you'd like to investigate."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "44fd788d",
   "metadata": {},
   "source": [
    " The factory is the major TMVA object you have to interact with. Here is the list of parameters you need to pass"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e8226ea1",
   "metadata": {},
   "source": [
    " - The first argument is the base of the name of all the output\n",
    " weightfiles in the directory weight/ that will be created with the\n",
    "    method parameters"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "7cd6bf20",
   "metadata": {},
   "source": [
    " - The second argument is the output file for the training results"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "2159b88a",
   "metadata": {},
   "source": [
    " - The third argument is a string option defining some general configuration for the TMVA session. For example all TMVA output can be suppressed by removing the \"!\" (not) in front of the \"Silent\" argument in the option string"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "id": "64844072",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:56.384891Z",
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     "iopub.status.idle": "2026-05-19T20:22:57.390510Z",
     "shell.execute_reply": "2026-05-19T20:22:57.390034Z"
    }
   },
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<cppyy.gbl.TMVA.Tools object at 0x55fc90aedc40>"
      ]
     },
     "execution_count": 1,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "import os\n",
    "\n",
    "import ROOT\n",
    "\n",
    "TMVA = ROOT.TMVA\n",
    "TFile = ROOT.TFile\n",
    "\n",
    "TMVA.Tools.Instance()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "18eb0c57",
   "metadata": {},
   "source": [
    "options to control used methods"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "d1491412",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:57.392464Z",
     "iopub.status.busy": "2026-05-19T20:22:57.392322Z",
     "iopub.status.idle": "2026-05-19T20:22:57.569831Z",
     "shell.execute_reply": "2026-05-19T20:22:57.569261Z"
    }
   },
   "outputs": [],
   "source": [
    "useLikelihood = True  # likelihood based discriminant\n",
    "useLikelihoodKDE = False  # likelihood based discriminant\n",
    "useFischer = True  # Fischer discriminant\n",
    "useMLP = False  # Multi Layer Perceptron (old TMVA NN implementation)\n",
    "useBDT = True  # Boosted Decision Tree\n",
    "useDL = True  # TMVA Deep learning ( CPU or GPU)\n",
    "useKeras = True  # Use Keras Deep Learning via PyMVA\n",
    "\n",
    "if ROOT.gSystem.GetFromPipe(\"root-config --has-tmva-pymva\") == \"yes\":\n",
    "    TMVA.PyMethodBase.PyInitialize()\n",
    "else:\n",
    "    useKeras = False  # cannot use Keras if PYMVA is not available\n",
    "\n",
    "if useKeras:\n",
    "    try:\n",
    "        pass\n",
    "    except:\n",
    "        ROOT.Warning(\"TMVA_Higgs_Classification\", \"Skip using Keras since tensorflow is not available\")\n",
    "        useKeras = False\n",
    "\n",
    "outputFile = TFile.Open(\"Higgs_ClassificationOutput.root\", \"RECREATE\")\n",
    "factory = TMVA.Factory(\n",
    "    \"TMVA_Higgs_Classification\", outputFile, V=False, ROC=True, Silent=False, Color=True, AnalysisType=\"Classification\"\n",
    ")"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "0fa61a41",
   "metadata": {},
   "source": [
    " Setup Dataset(s)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "05d47486",
   "metadata": {},
   "source": [
    "Define now input data file and signal and background trees"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "332e1240",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:57.571828Z",
     "iopub.status.busy": "2026-05-19T20:22:57.571698Z",
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     "shell.execute_reply": "2026-05-19T20:22:57.704158Z"
    }
   },
   "outputs": [],
   "source": [
    "inputFileName = str(ROOT.gROOT.GetTutorialDir()) + \"/machine_learning/data/Higgs_data.root\"\n",
    "\n",
    "inputFile = TFile.Open(inputFileName)\n",
    "if inputFile is None:\n",
    "   raise FileNotFoundError(\"Input file is not found - exit\")"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f099694e",
   "metadata": {},
   "source": [
    "--- Register the training and test trees"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "id": "01c7cdc6",
   "metadata": {
    "collapsed": false,
    "execution": {
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     "iopub.status.busy": "2026-05-19T20:22:57.707094Z",
     "iopub.status.idle": "2026-05-19T20:22:57.841328Z",
     "shell.execute_reply": "2026-05-19T20:22:57.840793Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "******************************************************************************\n",
      "*Tree    :sig_tree  : tree                                                   *\n",
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      "*Br   22 :m_jj      : m_jj/F                                                 *\n",
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    }
   ],
   "source": [
    "signalTree = inputFile.Get(\"sig_tree\")\n",
    "backgroundTree = inputFile.Get(\"bkg_tree\")\n",
    "signalTree.Print()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "fdd0e7bb",
   "metadata": {},
   "source": [
    " Declare DataLoader(s)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "2056cbe3",
   "metadata": {},
   "source": [
    "The next step is to declare the DataLoader class that deals with input variables\n",
    "Define the input variables that shall be used for the MVA training\n",
    "note that you may also use variable expressions, which can be parsed by TTree::Draw( \"expression\" )]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "fc2e9ae0",
   "metadata": {
    "collapsed": false,
    "execution": {
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     "iopub.status.busy": "2026-05-19T20:22:57.843148Z",
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     "shell.execute_reply": "2026-05-19T20:22:57.962343Z"
    }
   },
   "outputs": [],
   "source": [
    "loader = TMVA.DataLoader(\"dataset\")\n",
    "\n",
    "loader.AddVariable(\"m_jj\")\n",
    "loader.AddVariable(\"m_jjj\")\n",
    "loader.AddVariable(\"m_lv\")\n",
    "loader.AddVariable(\"m_jlv\")\n",
    "loader.AddVariable(\"m_bb\")\n",
    "loader.AddVariable(\"m_wbb\")\n",
    "loader.AddVariable(\"m_wwbb\")"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "5259a2da",
   "metadata": {},
   "source": [
    "We set now the input data trees in the TMVA DataLoader class\n",
    "global event weights per tree (see below for setting event-wise weights)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "id": "e76951bf",
   "metadata": {
    "collapsed": false,
    "execution": {
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     "shell.execute_reply": "2026-05-19T20:22:58.086038Z"
    }
   },
   "outputs": [],
   "source": [
    "signalWeight = 1.0\n",
    "backgroundWeight = 1.0"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "671c00cf",
   "metadata": {},
   "source": [
    "You can add an arbitrary number of signal or background trees"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "id": "b65cd68e",
   "metadata": {
    "collapsed": false,
    "execution": {
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     "iopub.status.busy": "2026-05-19T20:22:58.097553Z",
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     "shell.execute_reply": "2026-05-19T20:22:58.212536Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "DataSetInfo              : [dataset] : Added class \"Signal\"\n",
      "                         : Add Tree sig_tree of type Signal with 10000 events\n",
      "DataSetInfo              : [dataset] : Added class \"Background\"\n",
      "                         : Add Tree bkg_tree of type Background with 10000 events\n"
     ]
    }
   ],
   "source": [
    "loader.AddSignalTree(signalTree, signalWeight)\n",
    "loader.AddBackgroundTree(backgroundTree, backgroundWeight)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "665ac15c",
   "metadata": {},
   "source": [
    "Set individual event weights (the variables must exist in the original TTree)\n",
    "  for signal    : factory->SetSignalWeightExpression    (\"weight1*weight2\");\n",
    "  for background: factory->SetBackgroundWeightExpression(\"weight1*weight2\");\n",
    "  loader->SetBackgroundWeightExpression( \"weight\" );"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "a1fdcbf0",
   "metadata": {},
   "source": [
    "Apply additional cuts on the signal and background samples (can be different)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "id": "70d2ad8e",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.217837Z",
     "iopub.status.busy": "2026-05-19T20:22:58.217712Z",
     "iopub.status.idle": "2026-05-19T20:22:58.330112Z",
     "shell.execute_reply": "2026-05-19T20:22:58.326718Z"
    }
   },
   "outputs": [],
   "source": [
    "mycuts = ROOT.TCut(\"\")  # for example: TCut mycuts = \"abs(var1)<0.5 && abs(var2-0.5)<1\";\n",
    "mycutb = ROOT.TCut(\"\")  # for example: TCut mycutb = \"abs(var1)<0.5\";"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e9626102",
   "metadata": {},
   "source": [
    "Tell the factory how to use the training and testing events\n",
    "\n",
    "If no numbers of events are given, half of the events in the tree are used\n",
    "for training, and the other half for testing:\n",
    "   loader->PrepareTrainingAndTestTree( mycut, \"SplitMode=random:!V\" );\n",
    "To also specify the number of testing events, use:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "id": "fe0c4ab1",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.331921Z",
     "iopub.status.busy": "2026-05-19T20:22:58.331795Z",
     "iopub.status.idle": "2026-05-19T20:22:58.440272Z",
     "shell.execute_reply": "2026-05-19T20:22:58.439642Z"
    }
   },
   "outputs": [],
   "source": [
    "loader.PrepareTrainingAndTestTree(\n",
    "    mycuts, mycutb, nTrain_Signal=7000, nTrain_Background=7000, SplitMode=\"Random\", NormMode=\"NumEvents\", V=False\n",
    ")"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "0bc9b27a",
   "metadata": {},
   "source": [
    " Booking Methods"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "720d3be8",
   "metadata": {},
   "source": [
    "Here we book the TMVA methods. We book first a Likelihood based on KDE (Kernel Density Estimation), a Fischer discriminant, a BDT\n",
    "and a shallow neural network\n",
    "Likelihood (\"naive Bayes estimator\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 10,
   "id": "6c902e04",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.445733Z",
     "iopub.status.busy": "2026-05-19T20:22:58.445583Z",
     "iopub.status.idle": "2026-05-19T20:22:58.584719Z",
     "shell.execute_reply": "2026-05-19T20:22:58.584134Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : Booking method: \u001b[1mLikelihood\u001b[0m\n",
      "                         : \n"
     ]
    }
   ],
   "source": [
    "if useLikelihood:\n",
    "    factory.BookMethod(\n",
    "        loader,\n",
    "        TMVA.Types.kLikelihood,\n",
    "        \"Likelihood\",\n",
    "        H=True,\n",
    "        V=False,\n",
    "        TransformOutput=True,\n",
    "        PDFInterpol=\"Spline2:NSmoothSig[0]=20:NSmoothBkg[0]=20:NSmoothBkg[1]=10\",\n",
    "        NSmooth=1,\n",
    "        NAvEvtPerBin=50,\n",
    "    )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "a0297af9",
   "metadata": {},
   "source": [
    "Use a kernel density estimator to approximate the PDFs"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "id": "9bd76fc0",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.586595Z",
     "iopub.status.busy": "2026-05-19T20:22:58.586465Z",
     "iopub.status.idle": "2026-05-19T20:22:58.690055Z",
     "shell.execute_reply": "2026-05-19T20:22:58.689497Z"
    }
   },
   "outputs": [],
   "source": [
    "if useLikelihoodKDE:\n",
    "    factory.BookMethod(\n",
    "        loader,\n",
    "        TMVA.Types.kLikelihood,\n",
    "        \"LikelihoodKDE\",\n",
    "        H=False,\n",
    "        V=False,\n",
    "        TransformOutput=False,\n",
    "        PDFInterpol=\"KDE\",\n",
    "        KDEtype=\"Gauss\",\n",
    "        KDEiter=\"Adaptive\",\n",
    "        KDEFineFactor=0.3,\n",
    "        KDEborder=None,\n",
    "        NAvEvtPerBin=50,\n",
    "    )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d7292971",
   "metadata": {},
   "source": [
    "Fisher discriminant (same as LD)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 12,
   "id": "eddbf683",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.691911Z",
     "iopub.status.busy": "2026-05-19T20:22:58.691786Z",
     "iopub.status.idle": "2026-05-19T20:22:58.801569Z",
     "shell.execute_reply": "2026-05-19T20:22:58.801052Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : Booking method: \u001b[1mFisher\u001b[0m\n",
      "                         : \n"
     ]
    }
   ],
   "source": [
    "if useFischer:\n",
    "    factory.BookMethod(\n",
    "        loader,\n",
    "        TMVA.Types.kFisher,\n",
    "        \"Fisher\",\n",
    "        H=True,\n",
    "        V=False,\n",
    "        Fisher=True,\n",
    "        VarTransform=None,\n",
    "        CreateMVAPdfs=True,\n",
    "        PDFInterpolMVAPdf=\"Spline2\",\n",
    "        NbinsMVAPdf=50,\n",
    "        NsmoothMVAPdf=10,\n",
    "    )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "682e9e4a",
   "metadata": {},
   "source": [
    "Boosted Decision Trees"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 13,
   "id": "56085ec9",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.803525Z",
     "iopub.status.busy": "2026-05-19T20:22:58.803401Z",
     "iopub.status.idle": "2026-05-19T20:22:58.951469Z",
     "shell.execute_reply": "2026-05-19T20:22:58.941881Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : Booking method: \u001b[1mBDT\u001b[0m\n",
      "                         : \n",
      "                         : Rebuilding Dataset dataset\n",
      "                         : Building event vectors for type 2 Signal\n",
      "                         : Dataset[dataset] :  create input formulas for tree sig_tree\n",
      "                         : Building event vectors for type 2 Background\n",
      "                         : Dataset[dataset] :  create input formulas for tree bkg_tree\n",
      "DataSetFactory           : [dataset] : Number of events in input trees\n",
      "                         : \n",
      "                         : \n",
      "                         : Number of training and testing events\n",
      "                         : ---------------------------------------------------------------------------\n",
      "                         : Signal     -- training events            : 7000\n",
      "                         : Signal     -- testing events             : 3000\n",
      "                         : Signal     -- training and testing events: 10000\n",
      "                         : Background -- training events            : 7000\n",
      "                         : Background -- testing events             : 3000\n",
      "                         : Background -- training and testing events: 10000\n",
      "                         : \n",
      "DataSetInfo              : Correlation matrix (Signal):\n",
      "                         : ----------------------------------------------------------------\n",
      "                         :             m_jj   m_jjj    m_lv   m_jlv    m_bb   m_wbb  m_wwbb\n",
      "                         :    m_jj:  +1.000  +0.777  +0.010  +0.107  +0.036  +0.517  +0.532\n",
      "                         :   m_jjj:  +0.777  +1.000  +0.006  +0.083  +0.157  +0.682  +0.669\n",
      "                         :    m_lv:  +0.010  +0.006  +1.000  +0.111  -0.026  +0.011  +0.023\n",
      "                         :   m_jlv:  +0.107  +0.083  +0.111  +1.000  +0.325  +0.550  +0.555\n",
      "                         :    m_bb:  +0.036  +0.157  -0.026  +0.325  +1.000  +0.463  +0.347\n",
      "                         :   m_wbb:  +0.517  +0.682  +0.011  +0.550  +0.463  +1.000  +0.912\n",
      "                         :  m_wwbb:  +0.532  +0.669  +0.023  +0.555  +0.347  +0.912  +1.000\n",
      "                         : ----------------------------------------------------------------\n",
      "DataSetInfo              : Correlation matrix (Background):\n",
      "                         : ----------------------------------------------------------------\n",
      "                         :             m_jj   m_jjj    m_lv   m_jlv    m_bb   m_wbb  m_wwbb\n",
      "                         :    m_jj:  +1.000  +0.804  +0.017  +0.125  +0.007  +0.381  +0.394\n",
      "                         :   m_jjj:  +0.804  +1.000  +0.025  +0.159  +0.153  +0.535  +0.520\n",
      "                         :    m_lv:  +0.017  +0.025  +1.000  +0.114  +0.042  +0.064  +0.069\n",
      "                         :   m_jlv:  +0.125  +0.159  +0.114  +1.000  +0.286  +0.592  +0.542\n",
      "                         :    m_bb:  +0.007  +0.153  +0.042  +0.286  +1.000  +0.623  +0.441\n",
      "                         :   m_wbb:  +0.381  +0.535  +0.064  +0.592  +0.623  +1.000  +0.878\n",
      "                         :  m_wwbb:  +0.394  +0.520  +0.069  +0.542  +0.441  +0.878  +1.000\n",
      "                         : ----------------------------------------------------------------\n",
      "DataSetFactory           : [dataset] :  \n",
      "                         : \n"
     ]
    }
   ],
   "source": [
    "if useBDT:\n",
    "    factory.BookMethod(\n",
    "        loader,\n",
    "        TMVA.Types.kBDT,\n",
    "        \"BDT\",\n",
    "        V=False,\n",
    "        NTrees=200,\n",
    "        MinNodeSize=\"2.5%\",\n",
    "        MaxDepth=2,\n",
    "        BoostType=\"AdaBoost\",\n",
    "        AdaBoostBeta=0.5,\n",
    "        UseBaggedBoost=True,\n",
    "        BaggedSampleFraction=0.5,\n",
    "        SeparationType=\"GiniIndex\",\n",
    "        nCuts=20,\n",
    "    )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "81b665e2",
   "metadata": {},
   "source": [
    "Multi-Layer Perceptron (Neural Network)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 14,
   "id": "3d03f668",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:58.953749Z",
     "iopub.status.busy": "2026-05-19T20:22:58.953612Z",
     "iopub.status.idle": "2026-05-19T20:22:59.067623Z",
     "shell.execute_reply": "2026-05-19T20:22:59.058761Z"
    }
   },
   "outputs": [],
   "source": [
    "if useMLP:\n",
    "    factory.BookMethod(\n",
    "        loader,\n",
    "        TMVA.Types.kMLP,\n",
    "        \"MLP\",\n",
    "        H=False,\n",
    "        V=False,\n",
    "        NeuronType=\"tanh\",\n",
    "        VarTransform=\"N\",\n",
    "        NCycles=100,\n",
    "        HiddenLayers=\"N+5\",\n",
    "        TestRate=5,\n",
    "        UseRegulator=False,\n",
    "    )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "af642a25",
   "metadata": {},
   "source": [
    " Here we book the new DNN of TMVA if we have support in ROOT. We will use GPU version if ROOT is enabled with GPU"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "afbd9a8a",
   "metadata": {},
   "source": [
    " Booking Deep Neural Network"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "35c15377",
   "metadata": {},
   "source": [
    "Here we define the option string for building the Deep Neural network model."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "ed52a86e",
   "metadata": {},
   "source": [
    "## 1. Define DNN layout"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "becbbd5a",
   "metadata": {},
   "source": [
    "The DNN configuration is defined using a string. Note that whitespaces between characters are not allowed."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "24cb27cc",
   "metadata": {},
   "source": [
    "We define first the DNN layout:"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "bd69d42f",
   "metadata": {},
   "source": [
    "- **input layout** :   this defines the input data format for the DNN as  ``input depth | height | width``.\n",
    "In case of a dense layer as first layer the input layout should be  ``1 | 1 | number of input variables`` (features)\n",
    "- **batch layout**  : this defines how are the input batch. It is related to input layout but not the same.\n",
    "If the first layer is dense it should be ``1 | batch size ! number of variables`` (features)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "4d2e411b",
   "metadata": {},
   "source": [
    "*(note the use of the character `|` as  separator of  input parameters for DNN layout)*"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "83fb9ef9",
   "metadata": {},
   "source": [
    "note that in case of only dense layer the input layout could be omitted but it is required when defining more\n",
    "complex architectures"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "7f846102",
   "metadata": {},
   "source": [
    "- **layer layout** string defining the layer architecture. The syntax is\n",
    "- layer type (e.g. DENSE, CONV, RNN)\n",
    "- layer parameters (e.g. number of units)\n",
    "- activation function (e.g  TANH, RELU,...)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "c4e81026",
   "metadata": {},
   "source": [
    "*the different layers are separated by the ``\",\"`` *"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e294572b",
   "metadata": {},
   "source": [
    "## 2. Define Training Strategy"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "2917bc4d",
   "metadata": {},
   "source": [
    "We define here the training strategy parameters for the DNN. The parameters are separated by the ``\",\"`` separator.\n",
    "One can then concatenate different training strategy with different parameters. The training strategy are separated by\n",
    "the ``\"|\"`` separator."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "a2705386",
   "metadata": {},
   "source": [
    "- Optimizer\n",
    "- Learning rate\n",
    "- Momentum (valid for SGD and RMSPROP)\n",
    "- Regularization and Weight Decay\n",
    "- Dropout\n",
    "- Max number of epochs\n",
    "- Convergence steps. if the test error will not decrease after that value the training will stop\n",
    "- Batch size (This value must be the same specified in the input layout)\n",
    "- Test Repetitions (the interval when the test error will be computed)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "fe37630d",
   "metadata": {},
   "source": [
    "## 3. Define general DNN options"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "35f569db",
   "metadata": {},
   "source": [
    "We define the general DNN options concatenating in the final string the previously defined layout and training strategy.\n",
    "Note we use the ``\":\"`` separator to separate the different higher level options, as in the other TMVA methods.\n",
    "In addition to input layout, batch layout and training strategy we add now:"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d169cc8c",
   "metadata": {},
   "source": [
    "- Type of Loss function (e.g. CROSSENTROPY)\n",
    "- Weight Initizalization (e.g XAVIER, XAVIERUNIFORM, NORMAL )\n",
    "- Variable Transformation\n",
    "- Type of Architecture (e.g. CPU, GPU, Standard)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e9bc7b4b",
   "metadata": {},
   "source": [
    "We can then book the DL method using the built option string"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 15,
   "id": "5c68c90a",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:59.070651Z",
     "iopub.status.busy": "2026-05-19T20:22:59.070498Z",
     "iopub.status.idle": "2026-05-19T20:22:59.206503Z",
     "shell.execute_reply": "2026-05-19T20:22:59.205999Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : Booking method: \u001b[1mDNN_CPU\u001b[0m\n",
      "                         : \n",
      "                         : Parsing option string: \n",
      "                         : ... \"!H:V:ErrorStrategy=CROSSENTROPY:VarTransform=G:WeightInitialization=XAVIER:InputLayout=1|1|7:BatchLayout=1|128|7:Layout=DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|1|LINEAR:TrainingStrategy=LearningRate=1e-3,Momentum=0.9,ConvergenceSteps=10,BatchSize=128,TestRepetitions=1,MaxEpochs=20,WeightDecay=1e-4,Regularization=None,Optimizer=ADAM,ADAM_beta1=0.9,ADAM_beta2=0.999,ADAM_eps=1.E-7,DropConfig=0.0+0.0+0.0+0.:Architecture=CPU\"\n",
      "                         : The following options are set:\n",
      "                         : - By User:\n",
      "                         :     <none>\n",
      "                         : - Default:\n",
      "                         :     Boost_num: \"0\" [Number of times the classifier will be boosted]\n",
      "                         : Parsing option string: \n",
      "                         : ... \"!H:V:ErrorStrategy=CROSSENTROPY:VarTransform=G:WeightInitialization=XAVIER:InputLayout=1|1|7:BatchLayout=1|128|7:Layout=DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|1|LINEAR:TrainingStrategy=LearningRate=1e-3,Momentum=0.9,ConvergenceSteps=10,BatchSize=128,TestRepetitions=1,MaxEpochs=20,WeightDecay=1e-4,Regularization=None,Optimizer=ADAM,ADAM_beta1=0.9,ADAM_beta2=0.999,ADAM_eps=1.E-7,DropConfig=0.0+0.0+0.0+0.:Architecture=CPU\"\n",
      "                         : The following options are set:\n",
      "                         : - By User:\n",
      "                         :     V: \"True\" [Verbose output (short form of \"VerbosityLevel\" below - overrides the latter one)]\n",
      "                         :     VarTransform: \"G\" [List of variable transformations performed before training, e.g., \"D_Background,P_Signal,G,N_AllClasses\" for: \"Decorrelation, PCA-transformation, Gaussianisation, Normalisation, each for the given class of events ('AllClasses' denotes all events of all classes, if no class indication is given, 'All' is assumed)\"]\n",
      "                         :     H: \"False\" [Print method-specific help message]\n",
      "                         :     InputLayout: \"1|1|7\" [The Layout of the input]\n",
      "                         :     BatchLayout: \"1|128|7\" [The Layout of the batch]\n",
      "                         :     Layout: \"DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|1|LINEAR\" [Layout of the network.]\n",
      "                         :     ErrorStrategy: \"CROSSENTROPY\" [Loss function: Mean squared error (regression) or cross entropy (binary classification).]\n",
      "                         :     WeightInitialization: \"XAVIER\" [Weight initialization strategy]\n",
      "                         :     Architecture: \"CPU\" [Which architecture to perform the training on.]\n",
      "                         :     TrainingStrategy: \"LearningRate=1e-3,Momentum=0.9,ConvergenceSteps=10,BatchSize=128,TestRepetitions=1,MaxEpochs=20,WeightDecay=1e-4,Regularization=None,Optimizer=ADAM,ADAM_beta1=0.9,ADAM_beta2=0.999,ADAM_eps=1.E-7,DropConfig=0.0+0.0+0.0+0.\" [Defines the training strategies.]\n",
      "                         : - Default:\n",
      "                         :     VerbosityLevel: \"Default\" [Verbosity level]\n",
      "                         :     CreateMVAPdfs: \"False\" [Create PDFs for classifier outputs (signal and background)]\n",
      "                         :     IgnoreNegWeightsInTraining: \"False\" [Events with negative weights are ignored in the training (but are included for testing and performance evaluation)]\n",
      "                         :     RandomSeed: \"0\" [Random seed used for weight initialization and batch shuffling]\n",
      "                         :     ValidationSize: \"20%\" [Part of the training data to use for validation. Specify as 0.2 or 20% to use a fifth of the data set as validation set. Specify as 100 to use exactly 100 events. (Default: 20%)]\n",
      "DNN_CPU                  : [dataset] : Create Transformation \"G\" with events from all classes.\n",
      "                         : \n",
      "                         : Transformation, Variable selection : \n",
      "                         : Input : variable 'm_jj' <---> Output : variable 'm_jj'\n",
      "                         : Input : variable 'm_jjj' <---> Output : variable 'm_jjj'\n",
      "                         : Input : variable 'm_lv' <---> Output : variable 'm_lv'\n",
      "                         : Input : variable 'm_jlv' <---> Output : variable 'm_jlv'\n",
      "                         : Input : variable 'm_bb' <---> Output : variable 'm_bb'\n",
      "                         : Input : variable 'm_wbb' <---> Output : variable 'm_wbb'\n",
      "                         : Input : variable 'm_wwbb' <---> Output : variable 'm_wwbb'\n",
      "                         : Will now use the CPU architecture with BLAS and IMT support !\n"
     ]
    }
   ],
   "source": [
    "if useDL:\n",
    "    useDLGPU = ROOT.gSystem.GetFromPipe(\"root-config --has-tmva-gpu\") == \"yes\"\n",
    "\n",
    "    # Define DNN layout\n",
    "    # Define Training strategies\n",
    "    # one can catenate several training strategies\n",
    "    training1 = ROOT.TString(\n",
    "        \"LearningRate=1e-3,Momentum=0.9,\"\n",
    "        \"ConvergenceSteps=10,BatchSize=128,TestRepetitions=1,\"\n",
    "        \"MaxEpochs=20,WeightDecay=1e-4,Regularization=None,\"\n",
    "        \"Optimizer=ADAM,ADAM_beta1=0.9,ADAM_beta2=0.999,ADAM_eps=1.E-7,\"  # ADAM default parameters\n",
    "        \"DropConfig=0.0+0.0+0.0+0.\"\n",
    "    )\n",
    "    #   training2 = ROOT.TString(\"LearningRate=1e-3,Momentum=0.9\"\n",
    "    #                      \"ConvergenceSteps=10,BatchSize=128,TestRepetitions=1,\"\n",
    "    #                       \"MaxEpochs=20,WeightDecay=1e-4,Regularization=None,\"\n",
    "    #                       \"Optimizer=SGD,DropConfig=0.0+0.0+0.0+0.\")\n",
    "\n",
    "    # General Options.\n",
    "    dnnMethodName = ROOT.TString(\"DNN_CPU\")\n",
    "\n",
    "    if useDLGPU:\n",
    "        arch = \"GPU\"\n",
    "        dnnMethodName = \"DNN_GPU\"\n",
    "    else:\n",
    "        arch = \"CPU\"\n",
    "\n",
    "    factory.BookMethod(\n",
    "        loader,\n",
    "        TMVA.Types.kDL,\n",
    "        dnnMethodName,\n",
    "        H=False,\n",
    "        V=True,\n",
    "        ErrorStrategy=\"CROSSENTROPY\",\n",
    "        VarTransform=\"G\",\n",
    "        WeightInitialization=\"XAVIER\",\n",
    "        InputLayout=\"1|1|7\",\n",
    "        BatchLayout=\"1|128|7\",\n",
    "        Layout=\"DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|64|TANH,DENSE|1|LINEAR\",\n",
    "        TrainingStrategy=training1,\n",
    "        Architecture=arch,\n",
    "    )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "ec979360",
   "metadata": {},
   "source": [
    "Keras DL"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 16,
   "id": "82de9a1f",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:59.208155Z",
     "iopub.status.busy": "2026-05-19T20:22:59.208030Z",
     "iopub.status.idle": "2026-05-19T20:22:59.312577Z",
     "shell.execute_reply": "2026-05-19T20:22:59.312051Z"
    }
   },
   "outputs": [],
   "source": [
    "if useKeras:\n",
    "    ROOT.Info(\"TMVA_Higgs_Classification\", \"Building Deep Learning keras model\")\n",
    "    # create Keras model with 4 layers of 64 units and relu activations\n",
    "    from tensorflow.keras.layers import Dense\n",
    "    from tensorflow.keras.models import Sequential\n",
    "    from tensorflow.keras.optimizers import Adam\n",
    "\n",
    "    model = Sequential()\n",
    "    model.add(Dense(64, activation=\"relu\", input_dim=7))\n",
    "    model.add(Dense(64, activation=\"relu\"))\n",
    "    model.add(Dense(64, activation=\"relu\"))\n",
    "    model.add(Dense(64, activation=\"relu\"))\n",
    "    model.add(Dense(2, activation=\"sigmoid\"))\n",
    "    model.compile(loss=\"binary_crossentropy\", optimizer=Adam(learning_rate=0.001), weighted_metrics=[\"accuracy\"])\n",
    "    model.save(\"model_higgs.keras\")\n",
    "    model.summary()\n",
    "\n",
    "    if not os.path.exists(\"model_higgs.keras\"):\n",
    "        raise FileNotFoundError(\"Error creating Keras model file - skip using Keras\")\n",
    "    else:\n",
    "        # book PyKeras method only if Keras model could be created\n",
    "        ROOT.Info(\"TMVA_Higgs_Classification\", \"Booking Deep Learning keras model\")\n",
    "        factory.BookMethod(\n",
    "            loader,\n",
    "            TMVA.Types.kPyKeras,\n",
    "            \"PyKeras\",\n",
    "            H=True,\n",
    "            V=False,\n",
    "            VarTransform=None,\n",
    "            FilenameModel=\"model_higgs.keras\",\n",
    "            FilenameTrainedModel=\"trained_model_higgs.keras\",\n",
    "            NumEpochs=20,\n",
    "            BatchSize=100,\n",
    "        )"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "3eaca06b",
   "metadata": {},
   "source": [
    "           GpuOptions=\"allow_growth=True\",\n",
    "       )  # needed for RTX NVidia card and to avoid TF allocates all GPU memory"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "6fadb770",
   "metadata": {},
   "source": [
    " Train Methods"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "adaaf7ec",
   "metadata": {},
   "source": [
    "Here we train all the previously booked methods."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 17,
   "id": "4b36f4d0",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:22:59.314536Z",
     "iopub.status.busy": "2026-05-19T20:22:59.314411Z",
     "iopub.status.idle": "2026-05-19T20:23:06.106464Z",
     "shell.execute_reply": "2026-05-19T20:23:06.105913Z"
    }
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : \u001b[1mTrain all methods\u001b[0m\n",
      "Factory                  : [dataset] : Create Transformation \"I\" with events from all classes.\n",
      "                         : \n",
      "                         : Transformation, Variable selection : \n",
      "                         : Input : variable 'm_jj' <---> Output : variable 'm_jj'\n",
      "                         : Input : variable 'm_jjj' <---> Output : variable 'm_jjj'\n",
      "                         : Input : variable 'm_lv' <---> Output : variable 'm_lv'\n",
      "                         : Input : variable 'm_jlv' <---> Output : variable 'm_jlv'\n",
      "                         : Input : variable 'm_bb' <---> Output : variable 'm_bb'\n",
      "                         : Input : variable 'm_wbb' <---> Output : variable 'm_wbb'\n",
      "                         : Input : variable 'm_wwbb' <---> Output : variable 'm_wwbb'\n",
      "TFHandler_Factory        : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:     1.0352    0.65399   [    0.14661     13.098 ]\n",
      "                         :    m_jjj:     1.0218    0.36964   [    0.34201     7.3920 ]\n",
      "                         :     m_lv:     1.0497    0.16065   [    0.26679     3.6823 ]\n",
      "                         :    m_jlv:     1.0126    0.39935   [    0.38441     6.5831 ]\n",
      "                         :     m_bb:    0.98070    0.53223   [   0.093482     7.8598 ]\n",
      "                         :    m_wbb:     1.0338    0.35968   [    0.38503     4.5425 ]\n",
      "                         :   m_wwbb:    0.96049    0.31009   [    0.43228     4.0728 ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         : Ranking input variables (method unspecific)...\n",
      "IdTransformation         : Ranking result (top variable is best ranked)\n",
      "                         : -------------------------------\n",
      "                         : Rank : Variable  : Separation\n",
      "                         : -------------------------------\n",
      "                         :    1 : m_bb      : 9.114e-02\n",
      "                         :    2 : m_wwbb    : 4.330e-02\n",
      "                         :    3 : m_wbb     : 4.241e-02\n",
      "                         :    4 : m_jjj     : 2.875e-02\n",
      "                         :    5 : m_jlv     : 1.905e-02\n",
      "                         :    6 : m_jj      : 3.432e-03\n",
      "                         :    7 : m_lv      : 2.855e-03\n",
      "                         : -------------------------------\n",
      "Factory                  : Train method: Likelihood for Classification\n",
      "                         : \n",
      "                         : \n",
      "                         : \u001b[1m================================================================\u001b[0m\n",
      "                         : \u001b[1mH e l p   f o r   M V A   m e t h o d   [ Likelihood ] :\u001b[0m\n",
      "                         : \n",
      "                         : \u001b[1m--- Short description:\u001b[0m\n",
      "                         : \n",
      "                         : The maximum-likelihood classifier models the data with probability \n",
      "                         : density functions (PDF) reproducing the signal and background\n",
      "                         : distributions of the input variables. Correlations among the \n",
      "                         : variables are ignored.\n",
      "                         : \n",
      "                         : \u001b[1m--- Performance optimisation:\u001b[0m\n",
      "                         : \n",
      "                         : Required for good performance are decorrelated input variables\n",
      "                         : (PCA transformation via the option \"VarTransform=Decorrelate\"\n",
      "                         : may be tried). Irreducible non-linear correlations may be reduced\n",
      "                         : by precombining strongly correlated input variables, or by simply\n",
      "                         : removing one of the variables.\n",
      "                         : \n",
      "                         : \u001b[1m--- Performance tuning via configuration options:\u001b[0m\n",
      "                         : \n",
      "                         : High fidelity PDF estimates are mandatory, i.e., sufficient training \n",
      "                         : statistics is required to populate the tails of the distributions\n",
      "                         : It would be a surprise if the default Spline or KDE kernel parameters\n",
      "                         : provide a satisfying fit to the data. The user is advised to properly\n",
      "                         : tune the events per bin and smooth options in the spline cases\n",
      "                         : individually per variable. If the KDE kernel is used, the adaptive\n",
      "                         : Gaussian kernel may lead to artefacts, so please always also try\n",
      "                         : the non-adaptive one.\n",
      "                         : \n",
      "                         : All tuning parameters must be adjusted individually for each input\n",
      "                         : variable!\n",
      "                         : \n",
      "                         : <Suppress this message by specifying \"!H\" in the booking option>\n",
      "                         : \u001b[1m================================================================\u001b[0m\n",
      "                         : \n",
      "                         : Filling reference histograms\n",
      "                         : Building PDF out of reference histograms\n",
      "                         : Elapsed time for training with 14000 events: 0.0746 sec         \n",
      "Likelihood               : [dataset] : Evaluation of Likelihood on training sample (14000 events)\n",
      "Likelihood               : [dataset] : Evaluation of Likelihood on training sample (14000 events)\n",
      "                         : Elapsed time for evaluation of 14000 events: 0.0105 sec       \n",
      "                         : Elapsed time for evaluation of 14000 events: 0.0107 sec       \n",
      "                         : Creating xml weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_Likelihood.weights.xml\u001b[0m\n",
      "                         : Creating standalone class: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_Likelihood.class.C\u001b[0m\n",
      "                         : Higgs_ClassificationOutput.root:/dataset/Method_Likelihood/Likelihood\n",
      "Factory                  : Training finished\n",
      "                         : \n",
      "Factory                  : Train method: Fisher for Classification\n",
      "                         : \n",
      "                         : \n",
      "                         : \u001b[1m================================================================\u001b[0m\n",
      "                         : \u001b[1mH e l p   f o r   M V A   m e t h o d   [ Fisher ] :\u001b[0m\n",
      "                         : \n",
      "                         : \u001b[1m--- Short description:\u001b[0m\n",
      "                         : \n",
      "                         : Fisher discriminants select events by distinguishing the mean \n",
      "                         : values of the signal and background distributions in a trans- \n",
      "                         : formed variable space where linear correlations are removed.\n",
      "                         : \n",
      "                         :    (More precisely: the \"linear discriminator\" determines\n",
      "                         :     an axis in the (correlated) hyperspace of the input \n",
      "                         :     variables such that, when projecting the output classes \n",
      "                         :     (signal and background) upon this axis, they are pushed \n",
      "                         :     as far as possible away from each other, while events\n",
      "                         :     of a same class are confined in a close vicinity. The  \n",
      "                         :     linearity property of this classifier is reflected in the \n",
      "                         :     metric with which \"far apart\" and \"close vicinity\" are \n",
      "                         :     determined: the covariance matrix of the discriminating\n",
      "                         :     variable space.)\n",
      "                         : \n",
      "                         : \u001b[1m--- Performance optimisation:\u001b[0m\n",
      "                         : \n",
      "                         : Optimal performance for Fisher discriminants is obtained for \n",
      "                         : linearly correlated Gaussian-distributed variables. Any deviation\n",
      "                         : from this ideal reduces the achievable separation power. In \n",
      "                         : particular, no discrimination at all is achieved for a variable\n",
      "                         : that has the same sample mean for signal and background, even if \n",
      "                         : the shapes of the distributions are very different. Thus, Fisher \n",
      "                         : discriminants often benefit from suitable transformations of the \n",
      "                         : input variables. For example, if a variable x in [-1,1] has a \n",
      "                         : a parabolic signal distributions, and a uniform background\n",
      "                         : distributions, their mean value is zero in both cases, leading \n",
      "                         : to no separation. The simple transformation x -> |x| renders this \n",
      "                         : variable powerful for the use in a Fisher discriminant.\n",
      "                         : \n",
      "                         : \u001b[1m--- Performance tuning via configuration options:\u001b[0m\n",
      "                         : \n",
      "                         : <None>\n",
      "                         : \n",
      "                         : <Suppress this message by specifying \"!H\" in the booking option>\n",
      "                         : \u001b[1m================================================================\u001b[0m\n",
      "                         : \n",
      "Fisher                   : Results for Fisher coefficients:\n",
      "                         : -----------------------\n",
      "                         : Variable:  Coefficient:\n",
      "                         : -----------------------\n",
      "                         :     m_jj:       -0.051\n",
      "                         :    m_jjj:       +0.187\n",
      "                         :     m_lv:       +0.037\n",
      "                         :    m_jlv:       +0.065\n",
      "                         :     m_bb:       -0.207\n",
      "                         :    m_wbb:       +0.532\n",
      "                         :   m_wwbb:       -0.743\n",
      "                         : (offset):       +0.125\n",
      "                         : -----------------------\n",
      "                         : Elapsed time for training with 14000 events: 0.00553 sec         \n",
      "Fisher                   : [dataset] : Evaluation of Fisher on training sample (14000 events)\n",
      "Fisher                   : [dataset] : Evaluation of Fisher on training sample (14000 events)\n",
      "                         : Elapsed time for evaluation of 14000 events: 0.000775 sec       \n",
      "                         : Elapsed time for evaluation of 14000 events: 0.000891 sec       \n",
      "                         : <CreateMVAPdfs> Separation from histogram (PDF): 0.085 (0.000)\n",
      "                         : Dataset[dataset] : Evaluation of Fisher on training sample\n",
      "                         : Creating xml weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_Fisher.weights.xml\u001b[0m\n",
      "                         : Creating standalone class: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_Fisher.class.C\u001b[0m\n",
      "Factory                  : Training finished\n",
      "                         : \n",
      "Factory                  : Train method: BDT for Classification\n",
      "                         : \n",
      "BDT                      : #events: (reweighted) sig: 7000 bkg: 7000\n",
      "                         : #events: (unweighted) sig: 7000 bkg: 7000\n",
      "                         : Training 200 Decision Trees ... patience please\n",
      "                         : Elapsed time for training with 14000 events: 0.376 sec         \n",
      "BDT                      : [dataset] : Evaluation of BDT on training sample (14000 events)\n",
      "BDT                      : [dataset] : Evaluation of BDT on training sample (14000 events)\n",
      "                         : Elapsed time for evaluation of 14000 events: 0.0472 sec       \n",
      "                         : Elapsed time for evaluation of 14000 events: 0.0474 sec       \n",
      "                         : Creating xml weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_BDT.weights.xml\u001b[0m\n",
      "                         : Creating standalone class: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_BDT.class.C\u001b[0m\n",
      "                         : Higgs_ClassificationOutput.root:/dataset/Method_BDT/BDT\n",
      "Factory                  : Training finished\n",
      "                         : \n",
      "Factory                  : Train method: DNN_CPU for Classification\n",
      "                         : \n",
      "                         : Preparing the Gaussian transformation...\n",
      "TFHandler_DNN_CPU        : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:  0.0042139    0.99787   [    -3.2801     5.7307 ]\n",
      "                         :    m_jjj:  0.0043508    0.99784   [    -3.2805     5.7307 ]\n",
      "                         :     m_lv:  0.0051672     1.0008   [    -3.2813     5.7307 ]\n",
      "                         :    m_jlv:  0.0044388    0.99830   [    -3.2803     5.7307 ]\n",
      "                         :     m_bb:  0.0041864    0.99765   [    -3.2793     5.7307 ]\n",
      "                         :    m_wbb:  0.0046426    0.99950   [    -3.2802     5.7307 ]\n",
      "                         :   m_wwbb:  0.0044594    0.99873   [    -3.2802     5.7307 ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         : Start of deep neural network training on CPU using MT,  nthreads = 1\n",
      "                         : \n",
      "TFHandler_DNN_CPU        : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:  0.0042139    0.99787   [    -3.2801     5.7307 ]\n",
      "                         :    m_jjj:  0.0043508    0.99784   [    -3.2805     5.7307 ]\n",
      "                         :     m_lv:  0.0051672     1.0008   [    -3.2813     5.7307 ]\n",
      "                         :    m_jlv:  0.0044388    0.99830   [    -3.2803     5.7307 ]\n",
      "                         :     m_bb:  0.0041864    0.99765   [    -3.2793     5.7307 ]\n",
      "                         :    m_wbb:  0.0046426    0.99950   [    -3.2802     5.7307 ]\n",
      "                         :   m_wwbb:  0.0044594    0.99873   [    -3.2802     5.7307 ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         : *****   Deep Learning Network *****\n",
      "DEEP NEURAL NETWORK:   Depth = 5  Input = ( 1, 1, 7 )  Batch size = 128  Loss function = C\n",
      "\tLayer 0\t DENSE Layer: \t ( Input =     7 , Width =    64 ) \tOutput = (  1 ,   128 ,    64 ) \t Activation Function = Tanh\n",
      "\tLayer 1\t DENSE Layer: \t ( Input =    64 , Width =    64 ) \tOutput = (  1 ,   128 ,    64 ) \t Activation Function = Tanh\n",
      "\tLayer 2\t DENSE Layer: \t ( Input =    64 , Width =    64 ) \tOutput = (  1 ,   128 ,    64 ) \t Activation Function = Tanh\n",
      "\tLayer 3\t DENSE Layer: \t ( Input =    64 , Width =    64 ) \tOutput = (  1 ,   128 ,    64 ) \t Activation Function = Tanh\n",
      "\tLayer 4\t DENSE Layer: \t ( Input =    64 , Width =     1 ) \tOutput = (  1 ,   128 ,     1 ) \t Activation Function = Identity\n",
      "                         : Using 11200 events for training and 2800 for testing\n",
      "                         : Compute initial loss  on the validation data \n",
      "                         : Training phase 1 of 1:  Optimizer ADAM (beta1=0.9,beta2=0.999,eps=1e-07) Learning rate = 0.001 regularization 0 minimum error = 1.07937\n",
      "                         : --------------------------------------------------------------\n",
      "                         :      Epoch |   Train Err.   Val. Err.  t(s)/epoch   t(s)/Loss   nEvents/s Conv. Steps\n",
      "                         : --------------------------------------------------------------\n",
      "                         :    Start epoch iteration ...\n",
      "                         :          1 Minimum Test error found - save the configuration \n",
      "                         :          1 |     0.657783    0.623939    0.276961   0.0211467     43531.6           0\n",
      "                         :          2 Minimum Test error found - save the configuration \n",
      "                         :          2 |     0.607098     0.60001    0.277024   0.0211726     43525.3           0\n",
      "                         :          3 Minimum Test error found - save the configuration \n",
      "                         :          3 |     0.584142     0.58876    0.276944   0.0211574     43536.2           0\n",
      "                         :          4 Minimum Test error found - save the configuration \n",
      "                         :          4 |     0.578295    0.576617    0.278125   0.0212892     43358.4           0\n",
      "                         :          5 |     0.572791    0.577254    0.277789   0.0211118     43385.3           1\n",
      "                         :          6 |     0.569817    0.583492    0.277877   0.0211453     43376.1           2\n",
      "                         :          7 Minimum Test error found - save the configuration \n",
      "                         :          7 |     0.566148    0.572966    0.277628   0.0212719     43439.7           0\n",
      "                         :          8 |     0.562927    0.576096    0.277773   0.0211932     43401.7           1\n",
      "                         :          9 |      0.55942    0.586573    0.278112   0.0212025       43346           2\n",
      "                         :         10 |     0.560123    0.577589    0.278694   0.0213076     43265.7           3\n",
      "                         :         11 |     0.556311    0.574743    0.279673   0.0213087     43101.9           4\n",
      "                         :         12 |     0.553991    0.574257    0.279603   0.0212815     43109.1           5\n",
      "                         :         13 Minimum Test error found - save the configuration \n",
      "                         :         13 |     0.553097    0.572593    0.280035   0.0214929     43072.3           0\n",
      "                         :         14 |     0.549818    0.575582    0.279743   0.0214718     43117.4           1\n",
      "                         :         15 |     0.550372    0.573492     0.28055   0.0213149     42957.2           2\n",
      "                         :         16 |     0.550004    0.574016    0.280566   0.0214129     42970.7           3\n",
      "                         :         17 |     0.546114    0.576607    0.279431   0.0213047     43141.7           4\n",
      "                         :         18 |     0.544893    0.573499    0.279747    0.021351     43096.6           5\n",
      "                         :         19 |     0.543521    0.576985    0.279901   0.0213519     43071.2           6\n",
      "                         :         20 |      0.54291    0.580613    0.279993   0.0213966     43063.3           7\n",
      "                         : \n",
      "                         : Elapsed time for training with 14000 events: 5.63 sec         \n",
      "DNN_CPU                  : [dataset] : Evaluation of DNN_CPU on training sample (14000 events)\n",
      "                         : Evaluate deep neural network on CPU using batches with size = 128\n",
      "                         : \n",
      "DNN_CPU                  : [dataset] : Evaluation of DNN_CPU on training sample (14000 events)\n",
      "                         : Elapsed time for evaluation of 14000 events: 0.113 sec       \n",
      "                         : Elapsed time for evaluation of 14000 events: 0.114 sec       \n",
      "                         : Creating xml weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_DNN_CPU.weights.xml\u001b[0m\n",
      "                         : Creating standalone class: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_DNN_CPU.class.C\u001b[0m\n",
      "Factory                  : Training finished\n",
      "                         : \n",
      "                         : Ranking input variables (method specific)...\n",
      "Likelihood               : Ranking result (top variable is best ranked)\n",
      "                         : -------------------------------------\n",
      "                         : Rank : Variable  : Delta Separation\n",
      "                         : -------------------------------------\n",
      "                         :    1 : m_bb      : 4.649e-02\n",
      "                         :    2 : m_wbb     : 3.677e-02\n",
      "                         :    3 : m_wwbb    : 3.283e-02\n",
      "                         :    4 : m_lv      : -7.659e-04\n",
      "                         :    5 : m_jj      : -3.645e-03\n",
      "                         :    6 : m_jjj     : -3.674e-03\n",
      "                         :    7 : m_jlv     : -1.422e-02\n",
      "                         : -------------------------------------\n",
      "Fisher                   : Ranking result (top variable is best ranked)\n",
      "                         : ---------------------------------\n",
      "                         : Rank : Variable  : Discr. power\n",
      "                         : ---------------------------------\n",
      "                         :    1 : m_bb      : 1.180e-02\n",
      "                         :    2 : m_wwbb    : 7.816e-03\n",
      "                         :    3 : m_wbb     : 2.085e-03\n",
      "                         :    4 : m_jlv     : 5.619e-04\n",
      "                         :    5 : m_jjj     : 2.327e-04\n",
      "                         :    6 : m_lv      : 3.319e-05\n",
      "                         :    7 : m_jj      : 1.479e-05\n",
      "                         : ---------------------------------\n",
      "BDT                      : Ranking result (top variable is best ranked)\n",
      "                         : ----------------------------------------\n",
      "                         : Rank : Variable  : Variable Importance\n",
      "                         : ----------------------------------------\n",
      "                         :    1 : m_bb      : 2.045e-01\n",
      "                         :    2 : m_wwbb    : 1.687e-01\n",
      "                         :    3 : m_jlv     : 1.638e-01\n",
      "                         :    4 : m_jjj     : 1.413e-01\n",
      "                         :    5 : m_wbb     : 1.356e-01\n",
      "                         :    6 : m_jj      : 1.080e-01\n",
      "                         :    7 : m_lv      : 7.813e-02\n",
      "                         : ----------------------------------------\n",
      "                         : No variable ranking supplied by classifier: DNN_CPU\n",
      "TH1.Print Name  = TrainingHistory_DNN_CPU_trainingError, Entries= 0, Total sum= 11.3096\n",
      "TH1.Print Name  = TrainingHistory_DNN_CPU_valError, Entries= 0, Total sum= 11.6157\n",
      "Factory                  : === Destroy and recreate all methods via weight files for testing ===\n",
      "                         : \n",
      "                         : Reading weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_Likelihood.weights.xml\u001b[0m\n",
      "                         : Reading weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_Fisher.weights.xml\u001b[0m\n",
      "                         : Reading weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_BDT.weights.xml\u001b[0m\n",
      "                         : Reading weight file: \u001b[0;36mdataset/weights/TMVA_Higgs_Classification_DNN_CPU.weights.xml\u001b[0m\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "0%, time left: unknown\n",
      "7%, time left: 0 sec\n",
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    }
   ],
   "source": [
    "factory.TrainAllMethods()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "ffd8bfe1",
   "metadata": {},
   "source": [
    " Test  all methods"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "7d7b1f1d",
   "metadata": {},
   "source": [
    "Now we test and evaluate all methods using the test data set"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 18,
   "id": "a0b6c591",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:23:06.108265Z",
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     "shell.execute_reply": "2026-05-19T20:23:07.749403Z"
    }
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   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : \u001b[1mTest all methods\u001b[0m\n",
      "Factory                  : Test method: Likelihood for Classification performance\n",
      "                         : \n",
      "Likelihood               : [dataset] : Evaluation of Likelihood on testing sample (6000 events)\n",
      "Likelihood               : [dataset] : Evaluation of Likelihood on testing sample (6000 events)\n",
      "                         : Elapsed time for evaluation of 6000 events: 0.00484 sec       \n",
      "                         : Elapsed time for evaluation of 6000 events: 0.00495 sec       \n",
      "Factory                  : Test method: Fisher for Classification performance\n",
      "                         : \n",
      "Fisher                   : [dataset] : Evaluation of Fisher on testing sample (6000 events)\n",
      "Fisher                   : [dataset] : Evaluation of Fisher on testing sample (6000 events)\n",
      "                         : Elapsed time for evaluation of 6000 events: 0.000421 sec       \n",
      "                         : Elapsed time for evaluation of 6000 events: 0.000519 sec       \n",
      "                         : Dataset[dataset] : Evaluation of Fisher on testing sample\n",
      "Factory                  : Test method: BDT for Classification performance\n",
      "                         : \n",
      "BDT                      : [dataset] : Evaluation of BDT on testing sample (6000 events)\n",
      "BDT                      : [dataset] : Evaluation of BDT on testing sample (6000 events)\n",
      "                         : Elapsed time for evaluation of 6000 events: 0.0183 sec       \n",
      "                         : Elapsed time for evaluation of 6000 events: 0.0184 sec       \n",
      "Factory                  : Test method: DNN_CPU for Classification performance\n",
      "                         : \n",
      "DNN_CPU                  : [dataset] : Evaluation of DNN_CPU on testing sample (6000 events)\n",
      "                         : Evaluate deep neural network on CPU using batches with size = 1000\n",
      "                         : \n",
      "TFHandler_DNN_CPU        : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:   0.029995    0.98065   [    -3.1064     5.7307 ]\n",
      "                         :    m_jjj:   0.030151    0.98464   [    -2.9982     5.7307 ]\n",
      "                         :     m_lv:   0.011988     1.0066   [    -3.2274     5.7307 ]\n",
      "                         :    m_jlv:  0.0049774     1.0015   [    -3.0644     5.7307 ]\n",
      "                         :     m_bb:  -0.036143     1.0111   [    -5.7307     5.7307 ]\n",
      "                         :    m_wbb: -0.0056377     1.0239   [    -3.0260     5.7307 ]\n",
      "                         :   m_wwbb:  0.0023364     1.0091   [    -3.1905     5.7307 ]\n",
      "                         : -----------------------------------------------------------\n",
      "DNN_CPU                  : [dataset] : Evaluation of DNN_CPU on testing sample (6000 events)\n",
      "                         : Elapsed time for evaluation of 6000 events: 0.047 sec       \n",
      "                         : Elapsed time for evaluation of 6000 events: 0.0576 sec       \n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
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     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Factory                  : \u001b[1mEvaluate all methods\u001b[0m\n",
      "Factory                  : Evaluate classifier: Likelihood\n",
      "                         : \n",
      "Likelihood               : [dataset] : Loop over test events and fill histograms with classifier response...\n",
      "                         : \n",
      "<WARNING>                : <Root> maximum iterations (100) reached before convergence\n",
      "<WARNING>                : <Root> maximum iterations (100) reached before convergence\n",
      "TFHandler_Likelihood     : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:     1.0368    0.66752   [    0.16310     16.132 ]\n",
      "                         :    m_jjj:     1.0272    0.38070   [    0.41899     8.9401 ]\n",
      "                         :     m_lv:     1.0522    0.17017   [    0.29757     3.2605 ]\n",
      "                         :    m_jlv:     1.0135    0.40315   [    0.41660     5.8195 ]\n",
      "                         :     m_bb:    0.96616    0.53867   [   0.080986     8.2551 ]\n",
      "                         :    m_wbb:     1.0344    0.37776   [    0.42068     6.4013 ]\n",
      "                         :   m_wwbb:    0.96122    0.31782   [    0.44118     4.5350 ]\n",
      "                         : -----------------------------------------------------------\n",
      "Factory                  : Evaluate classifier: Fisher\n",
      "                         : \n",
      "Fisher                   : [dataset] : Loop over test events and fill histograms with classifier response...\n",
      "                         : \n",
      "                         : Also filling probability and rarity histograms (on request)...\n",
      "TFHandler_Fisher         : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:     1.0368    0.66752   [    0.16310     16.132 ]\n",
      "                         :    m_jjj:     1.0272    0.38070   [    0.41899     8.9401 ]\n",
      "                         :     m_lv:     1.0522    0.17017   [    0.29757     3.2605 ]\n",
      "                         :    m_jlv:     1.0135    0.40315   [    0.41660     5.8195 ]\n",
      "                         :     m_bb:    0.96616    0.53867   [   0.080986     8.2551 ]\n",
      "                         :    m_wbb:     1.0344    0.37776   [    0.42068     6.4013 ]\n",
      "                         :   m_wwbb:    0.96122    0.31782   [    0.44118     4.5350 ]\n",
      "                         : -----------------------------------------------------------\n",
      "Factory                  : Evaluate classifier: BDT\n",
      "                         : \n",
      "BDT                      : [dataset] : Loop over test events and fill histograms with classifier response...\n",
      "                         : \n",
      "TFHandler_BDT            : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:     1.0368    0.66752   [    0.16310     16.132 ]\n",
      "                         :    m_jjj:     1.0272    0.38070   [    0.41899     8.9401 ]\n",
      "                         :     m_lv:     1.0522    0.17017   [    0.29757     3.2605 ]\n",
      "                         :    m_jlv:     1.0135    0.40315   [    0.41660     5.8195 ]\n",
      "                         :     m_bb:    0.96616    0.53867   [   0.080986     8.2551 ]\n",
      "                         :    m_wbb:     1.0344    0.37776   [    0.42068     6.4013 ]\n",
      "                         :   m_wwbb:    0.96122    0.31782   [    0.44118     4.5350 ]\n",
      "                         : -----------------------------------------------------------\n",
      "Factory                  : Evaluate classifier: DNN_CPU\n",
      "                         : \n",
      "DNN_CPU                  : [dataset] : Loop over test events and fill histograms with classifier response...\n",
      "                         : \n",
      "                         : Evaluate deep neural network on CPU using batches with size = 1000\n",
      "                         : \n",
      "TFHandler_DNN_CPU        : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:  0.0042139    0.99787   [    -3.2801     5.7307 ]\n",
      "                         :    m_jjj:  0.0043508    0.99784   [    -3.2805     5.7307 ]\n",
      "                         :     m_lv:  0.0051673     1.0008   [    -3.2813     5.7307 ]\n",
      "                         :    m_jlv:  0.0044388    0.99830   [    -3.2803     5.7307 ]\n",
      "                         :     m_bb:  0.0041864    0.99765   [    -3.2793     5.7307 ]\n",
      "                         :    m_wbb:  0.0046426    0.99950   [    -3.2802     5.7307 ]\n",
      "                         :   m_wwbb:  0.0044594    0.99873   [    -3.2802     5.7307 ]\n",
      "                         : -----------------------------------------------------------\n",
      "TFHandler_DNN_CPU        : Variable        Mean        RMS   [        Min        Max ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         :     m_jj:   0.029995    0.98065   [    -3.1064     5.7307 ]\n",
      "                         :    m_jjj:   0.030151    0.98464   [    -2.9982     5.7307 ]\n",
      "                         :     m_lv:   0.011988     1.0066   [    -3.2274     5.7307 ]\n",
      "                         :    m_jlv:  0.0049774     1.0015   [    -3.0644     5.7307 ]\n",
      "                         :     m_bb:  -0.036143     1.0111   [    -5.7307     5.7307 ]\n",
      "                         :    m_wbb: -0.0056377     1.0239   [    -3.0260     5.7307 ]\n",
      "                         :   m_wwbb:  0.0023364     1.0091   [    -3.1905     5.7307 ]\n",
      "                         : -----------------------------------------------------------\n",
      "                         : \n",
      "                         : Evaluation results ranked by best signal efficiency and purity (area)\n",
      "                         : -------------------------------------------------------------------------------------------------------------------\n",
      "                         : DataSet       MVA                       \n",
      "                         : Name:         Method:          ROC-integ\n",
      "                         : dataset       DNN_CPU        : 0.769\n",
      "                         : dataset       BDT            : 0.758\n",
      "                         : dataset       Likelihood     : 0.700\n",
      "                         : dataset       Fisher         : 0.654\n",
      "                         : -------------------------------------------------------------------------------------------------------------------\n",
      "                         : \n",
      "                         : Testing efficiency compared to training efficiency (overtraining check)\n",
      "                         : -------------------------------------------------------------------------------------------------------------------\n",
      "                         : DataSet              MVA              Signal efficiency: from test sample (from training sample) \n",
      "                         : Name:                Method:          @B=0.01             @B=0.10            @B=0.30   \n",
      "                         : -------------------------------------------------------------------------------------------------------------------\n",
      "                         : dataset              DNN_CPU        : 0.122 (0.149)       0.403 (0.434)      0.684 (0.705)\n",
      "                         : dataset              BDT            : 0.080 (0.095)       0.394 (0.394)      0.674 (0.685)\n",
      "                         : dataset              Likelihood     : 0.066 (0.080)       0.313 (0.334)      0.585 (0.593)\n",
      "                         : dataset              Fisher         : 0.017 (0.014)       0.128 (0.141)      0.500 (0.529)\n",
      "                         : -------------------------------------------------------------------------------------------------------------------\n",
      "                         : \n",
      "Dataset:dataset          : Created tree 'TestTree' with 6000 events\n",
      "                         : \n",
      "Dataset:dataset          : Created tree 'TrainTree' with 14000 events\n",
      "                         : \n",
      "Factory                  : \u001b[1mThank you for using TMVA!\u001b[0m\n",
      "                         : \u001b[1mFor citation information, please visit: http://tmva.sf.net/citeTMVA.html\u001b[0m\n"
     ]
    }
   ],
   "source": [
    "factory.TestAllMethods()\n",
    "\n",
    "factory.EvaluateAllMethods()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "4d1e87d5",
   "metadata": {},
   "source": [
    "after we get the ROC curve and we display"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 19,
   "id": "cf574054",
   "metadata": {
    "collapsed": false,
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     "iopub.status.idle": "2026-05-19T20:23:07.974303Z",
     "shell.execute_reply": "2026-05-19T20:23:07.973790Z"
    }
   },
   "outputs": [
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').then(json => {\n",
       "   const obj = Core.parse(json);\n",
       "   Core.draw('root_plot_1779222187963', obj, '');\n",
       "});\n",
       "\n",
       "      }\n",
       "      const servers = ['/static/', 'https://root.cern/js/7.11.0/', 'https://jsroot.gsi.de/7.11.0/'],\n",
       "            path = 'build/jsroot';\n",
       "      if (typeof JSROOT !== 'undefined')\n",
       "         execCode(JSROOT);\n",
       "      else if (typeof requirejs !== 'undefined') {\n",
       "         servers.forEach((s,i) => { servers[i] = s + path; });\n",
       "         requirejs.config({ paths: { 'jsroot' : servers } })(['jsroot'],  execCode);\n",
       "      } else {\n",
       "         const config = document.getElementById('jupyter-config-data');\n",
       "         if (config)\n",
       "            servers[0] = (JSON.parse(config.innerHTML || '{}')?.baseUrl || '/') + 'static/';\n",
       "         else\n",
       "            servers.shift();\n",
       "         function loadJsroot() {\n",
       "            return !servers.length ? 0 : import(servers.shift() + path + '.js').catch(loadJsroot).then(() => execCode(JSROOT));\n",
       "         }\n",
       "         loadJsroot();\n",
       "      }\n",
       "   }\n",
       "   process_root_plot_1779222187963();\n",
       "</script>\n"
      ],
      "text/plain": [
       "<IPython.core.display.HTML object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "c1 = factory.GetROCCurve(loader)\n",
    "c1.Draw()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d9c1fec5",
   "metadata": {},
   "source": [
    "at the end we close the output file which contains the evaluation result of all methods and it can be used by TMVAGUI\n",
    "to display additional plots"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 20,
   "id": "e703f4dc",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:23:07.975803Z",
     "iopub.status.busy": "2026-05-19T20:23:07.975679Z",
     "iopub.status.idle": "2026-05-19T20:23:08.090052Z",
     "shell.execute_reply": "2026-05-19T20:23:08.089532Z"
    }
   },
   "outputs": [],
   "source": [
    "outputFile.Close()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "5fbb030d",
   "metadata": {},
   "source": [
    "Draw all canvases "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 21,
   "id": "d5d6dbb9",
   "metadata": {
    "collapsed": false,
    "execution": {
     "iopub.execute_input": "2026-05-19T20:23:08.091718Z",
     "iopub.status.busy": "2026-05-19T20:23:08.091576Z",
     "iopub.status.idle": "2026-05-19T20:23:08.213644Z",
     "shell.execute_reply": "2026-05-19T20:23:08.213146Z"
    }
   },
   "outputs": [
    {
     "data": {
      "text/html": [
       "\n",
       "\n",
       "<div id=\"root_plot_1779222188211\" style=\"width: 700px; height: 500px; position: relative\">\n",
       "</div>\n",
       "\n",
       "</div>\n",
       "<script>\n",
       "   function process_root_plot_1779222188211() {\n",
       "      function execCode(Core) {\n",
       "         Core.settings.HandleKeys = false;\n",
       "         \n",
       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').then(json => {\n",
       "   const obj = Core.parse(json);\n",
       "   Core.draw('root_plot_1779222188211', obj, '');\n",
       "});\n",
       "\n",
       "      }\n",
       "      const servers = ['/static/', 'https://root.cern/js/7.11.0/', 'https://jsroot.gsi.de/7.11.0/'],\n",
       "            path = 'build/jsroot';\n",
       "      if (typeof JSROOT !== 'undefined')\n",
       "         execCode(JSROOT);\n",
       "      else if (typeof requirejs !== 'undefined') {\n",
       "         servers.forEach((s,i) => { servers[i] = s + path; });\n",
       "         requirejs.config({ paths: { 'jsroot' : servers } })(['jsroot'],  execCode);\n",
       "      } else {\n",
       "         const config = document.getElementById('jupyter-config-data');\n",
       "         if (config)\n",
       "            servers[0] = (JSON.parse(config.innerHTML || '{}')?.baseUrl || '/') + 'static/';\n",
       "         else\n",
       "            servers.shift();\n",
       "         function loadJsroot() {\n",
       "            return !servers.length ? 0 : import(servers.shift() + path + '.js').catch(loadJsroot).then(() => execCode(JSROOT));\n",
       "         }\n",
       "         loadJsroot();\n",
       "      }\n",
       "   }\n",
       "   process_root_plot_1779222188211();\n",
       "</script>\n"
      ],
      "text/plain": [
       "<IPython.core.display.HTML object>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "from ROOT import gROOT \n",
    "gROOT.GetListOfCanvases().Draw()"
   ]
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 3",
   "language": "python",
   "name": "python3"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 3
   },
   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
   "pygments_lexer": "ipython3",
   "version": "3.12.12"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 5
}
