1 | /* ======================================================================== *\
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2 | !
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3 | ! *
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4 | ! * This file is part of MARS, the MAGIC Analysis and Reconstruction
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5 | ! * Software. It is distributed to you in the hope that it can be a useful
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6 | ! * and timesaving tool in analysing Data of imaging Cerenkov telescopes.
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7 | ! * It is distributed WITHOUT ANY WARRANTY.
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8 | ! *
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9 | ! * Permission to use, copy, modify and distribute this software and its
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10 | ! * documentation for any purpose is hereby granted without fee,
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11 | ! * provided that the above copyright notice appear in all copies and
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12 | ! * that both that copyright notice and this permission notice appear
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13 | ! * in supporting documentation. It is provided "as is" without express
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14 | ! * or implied warranty.
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15 | ! *
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16 | !
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17 | !
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18 | ! Author(s): Thomas Hengstebeck 3/2003 <mailto:hengsteb@alwa02.physik.uni-siegen.de>
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19 | !
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20 | ! Copyright: MAGIC Software Development, 2000-2003
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21 | !
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22 | !
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23 | \* ======================================================================== */
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24 |
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25 | /////////////////////////////////////////////////////////////////////////////
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26 | // //
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27 | // MRanTree //
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28 | // //
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29 | // ParameterContainer for Tree structure //
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30 | // //
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31 | // //
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32 | /////////////////////////////////////////////////////////////////////////////
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33 | #include "MRanTree.h"
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34 |
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35 | #include <iostream.h>
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36 |
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37 | #include <TVector.h>
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38 | #include <TMatrix.h>
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39 | #include <TRandom.h>
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40 |
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41 | #include "MDataArray.h"
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42 |
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43 | #include "MLog.h"
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44 | #include "MLogManip.h"
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45 |
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46 | ClassImp(MRanTree);
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47 |
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48 | // --------------------------------------------------------------------------
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49 | //
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50 | // Default constructor.
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51 | //
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52 | MRanTree::MRanTree(const char *name, const char *title):fNdSize(0), fNumTry(3), fData(NULL)
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53 | {
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54 |
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55 | fName = name ? name : "MRanTree";
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56 | fTitle = title ? title : "Storage container for structure of a single tree";
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57 | }
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58 |
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59 | void MRanTree::SetNdSize(Int_t n)
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60 | {
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61 | // threshold nodesize of terminal nodes, i.e. the training data is splitted
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62 | // until there is only pure date in the subsets(=terminal nodes) or the
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63 | // subset size is LE n
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64 |
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65 | fNdSize=TMath::Max(1,n);//at least 1 event per node
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66 | }
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67 |
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68 | void MRanTree::SetNumTry(Int_t n)
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69 | {
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70 | // number of trials in random split selection:
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71 | // choose at least 1 variable to split in
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72 |
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73 | fNumTry=TMath::Max(1,n);
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74 | }
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75 |
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76 | void MRanTree::GrowTree(TMatrix &mhad,TMatrix &mgam,Int_t numdata, Int_t numdim,TArrayI &hadtrue,
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77 | TArrayI &datasort,TArrayI &datarang,TArrayF &tclasspop,TArrayI &jinbag,
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78 | TArrayF &winbag,TArrayF &weight)
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79 | {
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80 | // arrays have to be initialized with generous size, so number of total nodes (nrnodes)
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81 | // is estimated for worst case
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82 | Int_t nrnodes=2*numdata+1;
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83 |
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84 | // number of events in bootstrap sample
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85 | Int_t ninbag=0;
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86 | for (Int_t n=0;n<numdata;n++)
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87 | if(jinbag[n]==1) ninbag++;
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88 |
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89 | // weighted class populations after split
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90 | TArrayF wl(2); // left node
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91 | TArrayF wc(2);
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92 | TArrayF wr(2); // right node
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93 | TArrayI nc(2);
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94 |
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95 | TArrayI bestsplit(nrnodes);
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96 | TArrayI bestsplitnext(nrnodes);
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97 | TArrayI nodepop(nrnodes);
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98 | TArrayI parent(nrnodes);
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99 | TArrayI nodex(numdata);
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100 | TArrayI nodestart(nrnodes);
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101 |
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102 | TArrayI ncase(numdata);
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103 | TArrayI iv(numdim);
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104 | TArrayI idmove(numdata);
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105 |
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106 | idmove.Reset();
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107 |
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108 | fBestVar.Set(nrnodes);
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109 | fTreeMap1.Set(nrnodes);
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110 | fTreeMap2.Set(nrnodes);
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111 | fBestSplit.Set(nrnodes);
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112 |
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113 | fTreeMap1.Reset();
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114 | fTreeMap2.Reset();
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115 | fBestSplit.Reset();
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116 |
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117 | fGiniDec.Set(numdim);
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118 | fGiniDec.Reset();
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119 |
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120 | // tree growing
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121 | BuildTree(datasort,datarang,hadtrue,numdim,numdata,bestsplit,
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122 | bestsplitnext,nodepop,nodestart,tclasspop,nrnodes,
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123 | idmove,ncase,parent,jinbag,iv,winbag,wr,wc,wl,ninbag);
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124 |
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125 | // post processing, determine cut (or split) values fBestSplit
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126 | Int_t nhad=mhad.GetNrows();
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127 |
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128 | for(Int_t k=0;k<nrnodes;k++)
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129 | {
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130 | Int_t bsp=bestsplit[k];
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131 | Int_t bspn=bestsplitnext[k];
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132 | Int_t msp=fBestVar[k];
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133 |
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134 | if (GetNodeStatus(k)!=-1)
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135 | {
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136 | fBestSplit[k] = bsp<nhad ? mhad(bsp,msp):mgam(bsp-nhad,msp);
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137 | fBestSplit[k] += bspn<nhad ? mhad(bspn,msp):mgam(bspn-nhad,msp);
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138 | fBestSplit[k] /=2.;
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139 | }
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140 | }
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141 |
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142 | // resizing arrays to save memory
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143 | fBestVar.Set(fNumNodes);
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144 | fTreeMap1.Set(fNumNodes);
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145 | fTreeMap2.Set(fNumNodes);
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146 | fBestSplit.Set(fNumNodes);
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147 | }
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148 |
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149 | Int_t MRanTree::FindBestSplit(TArrayI &datasort,TArrayI &datarang,TArrayI &hadtrue,Int_t mdim,
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150 | Int_t numdata,Int_t ndstart,Int_t ndend,TArrayF &tclasspop,
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151 | Int_t &msplit,Float_t &decsplit,Int_t &nbest,TArrayI &ncase,
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152 | TArrayI &jinbag,TArrayI &iv,TArrayF &winbag,TArrayF &wr,
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153 | TArrayF &wc,TArrayF &wl,Int_t kbuild)
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154 | {
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155 | // For the best split, msplit is the index of the variable (e.g Hillas par., zenith angle ,...)
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156 | // split on. decsplit is the decreae in impurity measured by Gini-index.
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157 | // nsplit is the case number of value of msplit split on,
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158 | // and nsplitnext is the case number of the next larger value of msplit.
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159 |
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160 | Int_t mvar,nc,nbestvar=0,jstat,k;
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161 | Float_t crit,crit0,critmax,critvar=0;
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162 | Float_t rrn, rrd, rln, rld, u;
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163 |
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164 | // compute initial values of numerator and denominator of Gini-index,
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165 | // Gini index= pno/dno
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166 | Float_t pno=0;
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167 | Float_t pdo=0;
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168 |
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169 | for (Int_t j=0;j<2;j++)
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170 | {
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171 | pno+=tclasspop[j]*tclasspop[j];
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172 | pdo+=tclasspop[j];
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173 | }
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174 | crit0=pno/pdo;
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175 | jstat=0;
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176 |
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177 | // start main loop through variables to find best split,
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178 | // (Gini-index as criterium crit)
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179 |
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180 | critmax=-1.0e20; // FIXME: Replace by a constant from limits.h
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181 |
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182 | // random split selection, number of trials = fNumTry
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183 | if(!gRandom)
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184 | {
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185 | *fLog << err << dbginf << "gRandom not initialized... aborting." << endl;
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186 | return kFALSE;
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187 | }
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188 | for(Int_t mt=0;mt<fNumTry;mt++)
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189 | {
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190 | mvar=Int_t(mdim*gRandom->Rndm());
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191 |
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192 | // Gini index = rrn/rrd+rln/rld
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193 | rrn=pno;
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194 | rrd=pdo;
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195 | rln=0;
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196 | rld=0;
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197 | wl.Reset();
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198 |
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199 | for (Int_t j=0;j<2;j++)
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200 | {
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201 | wr[j]=tclasspop[j];
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202 | }
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203 |
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204 | critvar=-1.0e20;
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205 |
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206 | for(Int_t nsp=ndstart;nsp<=ndend-1;nsp++)
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207 | {
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208 | nc=datasort[mvar*numdata+nsp];
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209 |
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210 | u=winbag[nc];
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211 | k=hadtrue[nc];
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212 |
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213 | rln=rln+u*(2*wl[k]+u);
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214 | rrn=rrn+u*(-2*wr[k]+u);
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215 | rld=rld+u;
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216 | rrd=rrd-u;
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217 |
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218 | wl[k]=wl[k]+u;
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219 | wr[k]=wr[k]-u;
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220 |
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221 | if (datarang[mvar*numdata+nc]<datarang[mvar*numdata+datasort[mvar*numdata+nsp+1]])
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222 | {
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223 | if(TMath::Min(rrd,rld)>1.0e-5)
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224 | {
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225 | crit=(rln/rld)+(rrn/rrd);
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226 | if (crit>critvar)
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227 | {
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228 | nbestvar=nsp;
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229 | critvar=crit;
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230 | }
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231 | }
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232 | }
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233 | }
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234 |
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235 | if (critvar>critmax) {
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236 | msplit=mvar;
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237 | nbest=nbestvar;
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238 | critmax=critvar;
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239 | }
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240 | }
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241 |
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242 | decsplit=critmax-crit0;
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243 | if (critmax<-1.0e10) jstat=1;
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244 |
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245 | return jstat;
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246 | }
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247 |
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248 | void MRanTree::MoveData(TArrayI &datasort,Int_t mdim,Int_t numdata,Int_t ndstart,
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249 | Int_t ndend,TArrayI &idmove,TArrayI &ncase,Int_t msplit,
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250 | Int_t nbest,Int_t &ndendl)
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251 | {
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252 | // This is the heart of the BuildTree construction. Based on the best split
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253 | // the data in the part of datasort corresponding to the current node is moved to the
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254 | // left if it belongs to the left child and right if it belongs to the right child-node.
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255 |
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256 | Int_t nc,k,ih;
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257 | TArrayI tdatasort(numdata);
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258 |
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259 | // compute idmove = indicator of case nos. going left
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260 |
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261 | for (Int_t nsp=ndstart;nsp<=nbest;nsp++)
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262 | {
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263 | nc=datasort[msplit*numdata+nsp];
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264 | idmove[nc]=1;
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265 | }
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266 | for (Int_t nsp=nbest+1;nsp<=ndend;nsp++)
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267 | {
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268 | nc=datasort[msplit*numdata+nsp];
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269 | idmove[nc]=0;
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270 | }
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271 | ndendl=nbest;
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272 |
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273 | // shift case. nos. right and left for numerical variables.
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274 |
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275 | for(Int_t msh=0;msh<mdim;msh++)
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276 | {
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277 | k=ndstart-1;
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278 | for (Int_t n=ndstart;n<=ndend;n++)
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279 | {
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280 | ih=datasort[msh*numdata+n];
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281 | if (idmove[ih]==1) {
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282 | k++;
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283 | tdatasort[k]=datasort[msh*numdata+n];
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284 | }
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285 | }
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286 |
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287 | for (Int_t n=ndstart;n<=ndend;n++)
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288 | {
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289 | ih=datasort[msh*numdata+n];
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290 | if (idmove[ih]==0){
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291 | k++;
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292 | tdatasort[k]=datasort[msh*numdata+n];
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293 | }
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294 | }
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295 | for(Int_t k=ndstart;k<=ndend;k++)
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296 | datasort[msh*numdata+k]=tdatasort[k];
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297 | }
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298 |
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299 | // compute case nos. for right and left nodes.
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300 |
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301 | for(Int_t n=ndstart;n<=ndend;n++)
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302 | ncase[n]=datasort[msplit*numdata+n];
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303 | }
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304 |
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305 | void MRanTree::BuildTree(TArrayI &datasort,TArrayI &datarang,TArrayI &hadtrue,Int_t mdim,
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306 | Int_t numdata,TArrayI &bestsplit,TArrayI &bestsplitnext,
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307 | TArrayI &nodepop,TArrayI &nodestart,TArrayF &tclasspop,
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308 | Int_t nrnodes,TArrayI &idmove,TArrayI &ncase,TArrayI &parent,
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309 | TArrayI &jinbag,TArrayI &iv,TArrayF &winbag,TArrayF &wr,TArrayF &wc,
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310 | TArrayF &wl,Int_t ninbag)
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311 | {
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312 | // Buildtree consists of repeated calls to two void functions, FindBestSplit and MoveData.
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313 | // Findbestsplit does just that--it finds the best split of the current node.
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314 | // MoveData moves the data in the split node right and left so that the data
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315 | // corresponding to each child node is contiguous.
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316 | //
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317 | // buildtree bookkeeping:
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318 | // ncur is the total number of nodes to date. nodestatus(k)=1 if the kth node has been split.
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319 | // nodestatus(k)=2 if the node exists but has not yet been split, and =-1 if the node is
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320 | // terminal. A node is terminal if its size is below a threshold value, or if it is all
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321 | // one class, or if all the data-values are equal. If the current node k is split, then its
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322 | // children are numbered ncur+1 (left), and ncur+2(right), ncur increases to ncur+2 and
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323 | // the next node to be split is numbered k+1. When no more nodes can be split, buildtree
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324 | // returns.
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325 |
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326 | Int_t msplit,nbest,ndendl,nc,jstat,ndend,ndstart;
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327 | Float_t decsplit=0;
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328 | Float_t popt1,popt2,pp;
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329 | TArrayF classpop;
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330 | TArrayI nodestatus;
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331 |
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332 | nodestatus.Set(nrnodes);
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333 | classpop.Set(2*nrnodes);
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334 |
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335 | nodestatus.Reset();
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336 | nodestart.Reset();
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337 | nodepop.Reset();
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338 | classpop.Reset();
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339 |
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340 |
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341 | for (Int_t j=0;j<2;j++)
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342 | classpop[j*nrnodes+0]=tclasspop[j];
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343 |
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344 | Int_t ncur=0;
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345 | nodestart[0]=0;
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346 | nodepop[0]=ninbag;
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347 | nodestatus[0]=2;
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348 |
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349 | // start main loop
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350 | for (Int_t kbuild=0;kbuild<nrnodes;kbuild++)
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351 | {
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352 | if (kbuild>ncur) break;
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353 | if (nodestatus[kbuild]!=2) continue;
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354 |
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355 | // initialize for next call to FindBestSplit
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356 |
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357 | ndstart=nodestart[kbuild];
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358 | ndend=ndstart+nodepop[kbuild]-1;
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359 | for (Int_t j=0;j<2;j++)
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360 | tclasspop[j]=classpop[j*nrnodes+kbuild];
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361 |
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362 | jstat=FindBestSplit(datasort,datarang,hadtrue,mdim,numdata,
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363 | ndstart,ndend,tclasspop,msplit,decsplit,
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364 | nbest,ncase,jinbag,iv,winbag,wr,wc,wl,
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365 | kbuild);
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366 |
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367 | if(jstat==1) {
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368 | nodestatus[kbuild]=-1;
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369 | continue;
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370 | }else{
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371 | fBestVar[kbuild]=msplit;
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372 | fGiniDec[msplit]+=decsplit;
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373 |
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374 | bestsplit[kbuild]=datasort[msplit*numdata+nbest];
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375 | bestsplitnext[kbuild]=datasort[msplit*numdata+nbest+1];
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376 | }
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377 |
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378 | MoveData(datasort,mdim,numdata,ndstart,ndend,idmove,ncase,
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379 | msplit,nbest,ndendl);
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380 |
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381 | // leftnode no.= ncur+1, rightnode no. = ncur+2.
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382 |
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383 | nodepop[ncur+1]=ndendl-ndstart+1;
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384 | nodepop[ncur+2]=ndend-ndendl;
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385 | nodestart[ncur+1]=ndstart;
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386 | nodestart[ncur+2]=ndendl+1;
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387 |
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388 | // find class populations in both nodes
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389 |
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390 | for (Int_t n=ndstart;n<=ndendl;n++)
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391 | {
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392 | nc=ncase[n];
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393 | Int_t j=hadtrue[nc];
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394 | classpop[j*nrnodes+ncur+1]+=winbag[nc];
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395 | }
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396 |
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397 | for (Int_t n=ndendl+1;n<=ndend;n++)
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398 | {
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399 | nc=ncase[n];
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400 | Int_t j=hadtrue[nc];
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401 | classpop[j*nrnodes+ncur+2]+=winbag[nc];
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402 | }
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403 |
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404 | // check on nodestatus
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405 |
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406 | nodestatus[ncur+1]=2;
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407 | nodestatus[ncur+2]=2;
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408 | if (nodepop[ncur+1]<=fNdSize) nodestatus[ncur+1]=-1;
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409 | if (nodepop[ncur+2]<=fNdSize) nodestatus[ncur+2]=-1;
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410 | popt1=0;
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411 | popt2=0;
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412 | for (Int_t j=0;j<2;j++)
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413 | {
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414 | popt1+=classpop[j*nrnodes+ncur+1];
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415 | popt2+=classpop[j*nrnodes+ncur+2];
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416 | }
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417 |
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418 | for (Int_t j=0;j<2;j++)
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419 | {
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420 | if (classpop[j*nrnodes+ncur+1]==popt1) nodestatus[ncur+1]=-1;
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421 | if (classpop[j*nrnodes+ncur+2]==popt2) nodestatus[ncur+2]=-1;
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422 | }
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423 |
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424 | fTreeMap1[kbuild]=ncur+1;
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425 | fTreeMap2[kbuild]=ncur+2;
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426 | parent[ncur+1]=kbuild;
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427 | parent[ncur+2]=kbuild;
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428 | nodestatus[kbuild]=1;
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429 | ncur+=2;
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430 | if (ncur>=nrnodes) break;
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431 | }
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432 |
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433 | // determine number of nodes
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434 | fNumNodes=nrnodes;
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435 | for (Int_t k=nrnodes-1;k>=0;k--)
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436 | {
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437 | if (nodestatus[k]==0) fNumNodes-=1;
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438 | if (nodestatus[k]==2) nodestatus[k]=-1;
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439 | }
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440 |
|
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441 | fNumEndNodes=0;
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442 | for (Int_t kn=0;kn<fNumNodes;kn++)
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443 | if(nodestatus[kn]==-1)
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444 | {
|
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445 | fNumEndNodes++;
|
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446 | pp=0;
|
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447 | for (Int_t j=0;j<2;j++)
|
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448 | {
|
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449 | if(classpop[j*nrnodes+kn]>pp)
|
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450 | {
|
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451 | // class + status of node kn coded into fBestVar[kn]
|
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452 | fBestVar[kn]=j-2;
|
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453 | pp=classpop[j*nrnodes+kn];
|
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454 | }
|
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455 | }
|
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456 | fBestSplit[kn] =classpop[1*nrnodes+kn];
|
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457 | fBestSplit[kn]/=(classpop[0*nrnodes+kn]+classpop[1*nrnodes+kn]);
|
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458 | }
|
---|
459 | }
|
---|
460 |
|
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461 | void MRanTree::SetRules(MDataArray *rules)
|
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462 | {
|
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463 | fData=rules;
|
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464 | }
|
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465 |
|
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466 | Double_t MRanTree::TreeHad(const TVector &event)
|
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467 | {
|
---|
468 | Int_t kt=0;
|
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469 | // to optimize on storage space node status and node class
|
---|
470 | // are coded into fBestVar:
|
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471 | // status of node kt = TMath::Sign(1,fBestVar[kt])
|
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472 | // class of node kt = fBestVar[kt]+2 (class defined by larger
|
---|
473 | // node population, actually not used)
|
---|
474 | // hadronness assigned to node kt = fBestSplit[kt]
|
---|
475 |
|
---|
476 | for (Int_t k=0;k<fNumNodes;k++)
|
---|
477 | {
|
---|
478 | if (fBestVar[kt]<0)
|
---|
479 | break;
|
---|
480 |
|
---|
481 | const Int_t m=fBestVar[kt];
|
---|
482 |
|
---|
483 | kt = event(m)<=fBestSplit[kt] ? fTreeMap1[kt] : fTreeMap2[kt];
|
---|
484 | }
|
---|
485 |
|
---|
486 | return fBestSplit[kt];
|
---|
487 | }
|
---|
488 |
|
---|
489 | Double_t MRanTree::TreeHad()
|
---|
490 | {
|
---|
491 | TVector event;
|
---|
492 | *fData >> event;
|
---|
493 |
|
---|
494 | return TreeHad(event);
|
---|
495 | }
|
---|
496 |
|
---|
497 | Bool_t MRanTree::AsciiWrite(ostream &out) const
|
---|
498 | {
|
---|
499 | TString str;
|
---|
500 | Int_t k;
|
---|
501 |
|
---|
502 | out.width(5);out<<fNumNodes<<endl;
|
---|
503 |
|
---|
504 | for (k=0;k<fNumNodes;k++)
|
---|
505 | {
|
---|
506 | str=Form("%f",GetBestSplit(k));
|
---|
507 |
|
---|
508 | out.width(5); out << k;
|
---|
509 | out.width(5); out << GetNodeStatus(k);
|
---|
510 | out.width(5); out << GetTreeMap1(k);
|
---|
511 | out.width(5); out << GetTreeMap2(k);
|
---|
512 | out.width(5); out << GetBestVar(k);
|
---|
513 | out.width(15); out << str<<endl;
|
---|
514 | out.width(5); out << GetNodeClass(k);
|
---|
515 | }
|
---|
516 | out<<endl;
|
---|
517 |
|
---|
518 | return k==fNumNodes;
|
---|
519 | }
|
---|