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 Bretz, 3/2004 <mailto:tbretz@astro.uni-wuerzburg.de>
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19 | !
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20 | ! Copyright: MAGIC Software Development, 2000-2004
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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 | // MAlphaFitter
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28 | //
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29 | // Create a single Alpha-Plot. The alpha-plot is fitted online. You can
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30 | // check the result when it is filles in the MStatusDisplay
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31 | // For more information see MHFalseSource::FitSignificance
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32 | //
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33 | // For convinience (fit) the output significance is stored in a
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34 | // container in the parlisrt
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35 | //
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36 | // PRELIMINARY!
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37 | //
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38 | //////////////////////////////////////////////////////////////////////////////
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39 | #include "MAlphaFitter.h"
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40 |
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41 | #include <TF1.h>
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42 | #include <TH1.h>
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43 | #include <TH3.h>
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44 |
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45 | #include <TRandom.h>
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46 |
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47 | #include <TLatex.h>
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48 |
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49 | #include "MMath.h"
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50 |
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51 | #include "MLogManip.h"
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52 |
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53 | ClassImp(MAlphaFitter);
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54 |
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55 | using namespace std;
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56 |
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57 | void MAlphaFitter::Clear(Option_t *o)
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58 | {
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59 | fSignificance=0;
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60 | fEventsExcess=0;
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61 | fEventsSignal=0;
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62 | fEventsBackground=0;
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63 |
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64 | fChiSqSignal=0;
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65 | fChiSqBg=0;
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66 | fIntegralMax=0;
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67 |
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68 | fCoefficients.Reset();
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69 | }
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70 |
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71 | // --------------------------------------------------------------------------
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72 | //
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73 | // This is a preliminary implementation of a alpha-fit procedure for
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74 | // all possible source positions. It will be moved into its own
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75 | // more powerfull class soon.
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76 | //
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77 | // The fit function is "gaus(0)+pol2(3)" which is equivalent to:
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78 | // [0]*exp(-0.5*((x-[1])/[2])^2) + [3] + [4]*x + [5]*x^2
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79 | // or
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80 | // A*exp(-0.5*((x-mu)/sigma)^2) + a + b*x + c*x^2
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81 | //
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82 | // Parameter [1] is fixed to 0 while the alpha peak should be
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83 | // symmetric around alpha=0.
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84 | //
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85 | // Parameter [4] is fixed to 0 because the first derivative at
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86 | // alpha=0 should be 0, too.
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87 | //
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88 | // In a first step the background is fitted between bgmin and bgmax,
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89 | // while the parameters [0]=0 and [2]=1 are fixed.
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90 | //
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91 | // In a second step the signal region (alpha<sigmax) is fittet using
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92 | // the whole function with parameters [1], [3], [4] and [5] fixed.
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93 | //
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94 | // The number of excess and background events are calculated as
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95 | // s = int(hist, 0, 1.25*sigint)
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96 | // b = int(pol2(3), 0, 1.25*sigint)
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97 | //
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98 | // The Significance is calculated using the Significance() member
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99 | // function.
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100 | //
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101 | Bool_t MAlphaFitter::Fit(TH1D &h, Bool_t paint)
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102 | {
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103 | Clear();
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104 | if (h.GetEntries()==0)
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105 | return kFALSE;
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106 |
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107 | Double_t sigmax=fSigMax;
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108 | Double_t bgmin =fBgMin;
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109 | Double_t bgmax =fBgMax;
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110 |
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111 | //*fLog << inf << "Fit: " << sigmax << " " << fSigInt << " " << bgmin << " " << bgmax << endl;
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112 |
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113 | //TF1 fFunc("", Form("gaus(0) + pol%d(3)", fPolynomOrder), 0, 90);
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114 |
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115 | //fFunc->SetParameters(fCoefficients.GetArray());
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116 |
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117 | fFunc->FixParameter(1, 0);
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118 | fFunc->FixParameter(4, 0);
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119 | fFunc->SetParLimits(2, 0, 90);
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120 | fFunc->SetParLimits(3, -1, 1);
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121 |
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122 | const Double_t alpha0 = h.GetBinContent(1);
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123 | const Double_t alphaw = h.GetXaxis()->GetBinWidth(1);
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124 |
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125 | // Check for the regios which is not filled...
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126 | if (alpha0==0)
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127 | return kFALSE; //*fLog << warn << "Histogram empty." << endl;
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128 |
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129 | // First fit a polynom in the off region
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130 | fFunc->FixParameter(0, 0);
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131 | fFunc->FixParameter(2, 1);
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132 | fFunc->ReleaseParameter(3);
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133 |
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134 | for (int i=5; i<fFunc->GetNpar(); i++)
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135 | fFunc->ReleaseParameter(i);
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136 |
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137 | // options : N do not store the function, do not draw
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138 | // I use integral of function in bin rather than value at bin center
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139 | // R use the range specified in the function range
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140 | // Q quiet mode
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141 | h.Fit(fFunc, "NQI", "", bgmin, bgmax);
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142 |
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143 | fChiSqBg = fFunc->GetChisquare()/fFunc->GetNDF();
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144 |
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145 | // ------------------------------------
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146 | if (paint)
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147 | {
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148 | fFunc->SetRange(0, 90);
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149 | fFunc->SetLineColor(kRed);
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150 | fFunc->SetLineWidth(2);
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151 | fFunc->Paint("same");
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152 | }
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153 | // ------------------------------------
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154 |
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155 | fFunc->ReleaseParameter(0);
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156 | //func.ReleaseParameter(1);
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157 | fFunc->ReleaseParameter(2);
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158 | fFunc->FixParameter(3, fFunc->GetParameter(3));
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159 | for (int i=5; i<fFunc->GetNpar(); i++)
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160 | fFunc->FixParameter(i, fFunc->GetParameter(i));
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161 |
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162 | // Do not allow signals smaller than the background
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163 | const Double_t A = alpha0-fFunc->GetParameter(3);
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164 | const Double_t dA = TMath::Abs(A);
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165 | fFunc->SetParLimits(0, -dA*4, dA*4);
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166 | fFunc->SetParLimits(2, 0, 90);
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167 |
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168 | // Now fit a gaus in the on region on top of the polynom
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169 | fFunc->SetParameter(0, A);
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170 | fFunc->SetParameter(2, sigmax*0.75);
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171 |
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172 | // options : N do not store the function, do not draw
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173 | // I use integral of function in bin rather than value at bin center
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174 | // R use the range specified in the function range
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175 | // Q quiet mode
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176 | h.Fit(fFunc, "NQI", "", 0, sigmax);
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177 |
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178 | fChiSqSignal = fFunc->GetChisquare()/fFunc->GetNDF();
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179 | fCoefficients.Set(fFunc->GetNpar(), fFunc->GetParameters());
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180 |
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181 | //const Bool_t ok = NDF>0 && chi2<2.5*NDF;
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182 |
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183 | // ------------------------------------
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184 | if (paint)
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185 | {
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186 | fFunc->SetLineColor(kGreen);
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187 | fFunc->SetLineWidth(2);
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188 | fFunc->Paint("same");
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189 | }
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190 | // ------------------------------------
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191 |
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192 | //const Double_t s = fFunc->Integral(0, fSigInt)/alphaw;
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193 | fFunc->SetParameter(0, 0);
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194 | fFunc->SetParameter(2, 1);
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195 | //const Double_t b = fFunc->Integral(0, fSigInt)/alphaw;
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196 | //fSignificance = MMath::SignificanceLiMaSigned(s, b);
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197 |
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198 | const Int_t bin = h.GetXaxis()->FindFixBin(fSigInt*0.999);
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199 |
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200 | fIntegralMax = h.GetBinLowEdge(bin+1);
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201 | fEventsBackground = fFunc->Integral(0, fIntegralMax)/alphaw;
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202 | fEventsSignal = h.Integral(0, bin);
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203 | fEventsExcess = fEventsSignal-fEventsBackground;
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204 | fSignificance = MMath::SignificanceLiMaSigned(fEventsSignal, fEventsBackground);
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205 |
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206 | if (fEventsExcess<0)
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207 | fEventsExcess=0;
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208 |
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209 | return kTRUE;
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210 | }
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211 |
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212 | Bool_t MAlphaFitter::Fit(TH1D &hon, TH1D &hof, Bool_t paint)
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213 | {
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214 | /*
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215 | Clear();
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216 | if (hon.GetEntries()==0)
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217 | return kFALSE;
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218 | */
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219 |
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220 | TH1D h(hon);
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221 | h.Add(&hof, -1);
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222 |
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223 | MAlphaFitter fit(*this);
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224 | fit.SetPolynomOrder(1);
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225 |
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226 | if (!fit.Fit(h, paint))
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227 | return kFALSE;
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228 |
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229 | fChiSqSignal = fit.GetChiSqSignal();
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230 | fChiSqBg = fit.GetChiSqBg();
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231 | fCoefficients = fit.GetCoefficients();
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232 |
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233 | const Int_t bin = hon.GetXaxis()->FindFixBin(fSigInt*0.999);
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234 |
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235 | fIntegralMax = hon.GetBinLowEdge(bin+1);
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236 | fEventsBackground = hof.Integral(0, bin);
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237 | fEventsSignal = hon.Integral(0, bin);
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238 | fEventsExcess = fEventsSignal-fEventsBackground;
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239 | fSignificance = MMath::SignificanceLiMaSigned(fEventsSignal, fEventsBackground);
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240 |
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241 | if (fEventsExcess<0)
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242 | fEventsExcess=0;
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243 | /*
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244 | TF1 func("", "gaus(0)+pol0(3)", 0., 90.);
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245 |
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246 | const Double_t A = fEventsSignal/bin;
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247 | const Double_t dA = TMath::Abs(A);
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248 | func.SetParLimits(0, -dA*4, dA*4);
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249 | func.SetParLimits(2, 0, 90);
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250 | func.SetParLimits(3, -dA, dA);
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251 |
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252 | func.SetParameter(0, A);
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253 | func.FixParameter(1, 0);
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254 | func.SetParameter(2, fSigMax*0.75);
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255 | func.SetParameter(3, 0);
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256 |
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257 | // options : N do not store the function, do not draw
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258 | // I use integral of function in bin rather than value at bin center
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259 | // R use the range specified in the function range
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260 | // Q quiet mode
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261 | TH1D h(hon);
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262 | h.Add(&hof, -1);
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263 | h.Fit(&func, "NQI", "", 0, 90);
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264 |
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265 | fChiSqSignal = func.GetChisquare()/func.GetNDF();
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266 |
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267 | const Int_t bin1 = h.GetXaxis()->FindFixBin(func.GetParameter(2)*2);
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268 |
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269 | fChiSqBg = 0;
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270 | for (int i=bin1; i<=h.GetNbinsX(); i++)
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271 | {
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272 | const Float_t val = h.GetBinContent(i);
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273 | fChiSqBg = val*val;
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274 | }
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275 | if (fChiSqBg>0)
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276 | fChiSqBg /= h.GetNbinsX()+1-bin1;
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277 |
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278 | fCoefficients.Set(func.GetNpar(), func.GetParameters());
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279 |
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280 | // ------------------------------------
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281 | if (paint)
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282 | {
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283 | func.SetLineColor(kBlue);
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284 | func.SetLineWidth(2);
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285 | func.Paint("same");
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286 | }
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287 | // ------------------------------------
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288 | */
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289 | return kTRUE;
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290 | }
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291 |
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292 | void MAlphaFitter::PaintResult(Float_t x, Float_t y, Float_t size) const
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293 | {
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294 | TLatex text(x, y, Form("\\sigma_{Li/Ma}=%.1f \\omega=%.1f\\circ E=%d (\\alpha<%.1f\\circ) (\\chi_{b}^{2}/ndf=%.1f \\chi_{s}^{2}/ndf=%.1f c_{0}=%.1f)",
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295 | fSignificance, GetGausSigma(),
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296 | (int)fEventsExcess, fIntegralMax,
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297 | fChiSqBg, fChiSqSignal, fCoefficients[3]));
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298 |
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299 | text.SetBit(TLatex::kTextNDC);
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300 | text.SetTextSize(size);
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301 | text.Paint();
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302 | }
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303 |
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304 | void MAlphaFitter::Copy(TObject &o) const
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305 | {
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306 | MAlphaFitter &f = static_cast<MAlphaFitter&>(o);
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307 |
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308 | f.fSigInt = fSigInt;
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309 | f.fSigMax = fSigMax;
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310 | f.fBgMin = fBgMin;
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311 | f.fBgMax = fBgMax;
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312 | f.fScaleMin = fScaleMin;
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313 | f.fScaleMax = fScaleMax;
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314 | f.fPolynomOrder = fPolynomOrder;
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315 | f.fScaleMode = fScaleMode;
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316 | f.fScaleUser = fScaleUser;
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317 | f.fCoefficients.Set(fCoefficients.GetSize());
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318 | f.fCoefficients.Reset();
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319 |
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320 | TF1 *fcn = f.fFunc;
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321 | f.fFunc = new TF1(*fFunc);
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322 | gROOT->GetListOfFunctions()->Remove(f.fFunc);
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323 | f.fFunc->SetName("Dummy");
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324 | delete fcn;
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325 | }
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326 |
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327 | void MAlphaFitter::Print(Option_t *o) const
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328 | {
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329 | *fLog << inf << GetDescriptor() << ": Fitting..." << endl;
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330 | *fLog << " ...background from " << fBgMin << " to " << fBgMax << endl;
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331 | *fLog << " ...signal to " << fSigMax << " (integrate into bin at " << fSigInt << ")" << endl;
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332 | *fLog << " ...polynom order " << fPolynomOrder << endl;
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333 | *fLog << " ...scale mode: ";
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334 | switch (fScaleMode)
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335 | {
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336 | case kNone: *fLog << "none."; break;
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337 | case kEntries: *fLog << "entries."; break;
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338 | case kIntegral: *fLog << "integral."; break;
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339 | case kOffRegion: *fLog << "off region."; break;
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340 | case kLeastSquare: *fLog << "least square."; break;
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341 | case kUserScale: *fLog << "user def (" << fScaleUser << ")"; break;
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342 | }
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343 | *fLog << endl;
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344 |
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345 | if (TString(o).Contains("result"))
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346 | {
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347 | *fLog << "Result:" << endl;
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348 | *fLog << " - Significance " << fSignificance << endl;
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349 | *fLog << " - Excess Events " << fEventsExcess << endl;
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350 | *fLog << " - Signal Events " << fEventsSignal << endl;
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351 | *fLog << " - Background Events " << fEventsBackground << endl;
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352 | *fLog << " - Chi^2/ndf (Signal) " << fChiSqSignal << endl;
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353 | *fLog << " - Chi^2/ndf (Background) " << fChiSqBg << endl;
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354 | *fLog << " - Signal integrated " << fIntegralMax << "°" << endl;
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355 | }
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356 | }
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357 |
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358 | Bool_t MAlphaFitter::FitEnergy(const TH3D &hon, UInt_t bin, Bool_t paint)
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359 | {
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360 | const TString name(Form("TempAlphaEnergy%06d", gRandom->Integer(1000000)));
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361 | TH1D *h = hon.ProjectionZ(name, -1, 9999, bin, bin, "E");
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362 | h->SetDirectory(0);
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363 |
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364 | const Bool_t rc = Fit(*h, paint);
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365 | delete h;
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366 | return rc;
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367 | }
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368 |
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369 | Bool_t MAlphaFitter::FitTheta(const TH3D &hon, UInt_t bin, Bool_t paint)
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370 | {
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371 | const TString name(Form("TempAlphaTheta%06d", gRandom->Integer(1000000)));
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372 | TH1D *h = hon.ProjectionZ(name, bin, bin, -1, 9999, "E");
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373 | h->SetDirectory(0);
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374 |
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375 | const Bool_t rc = Fit(*h, paint);
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376 | delete h;
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377 | return rc;
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378 | }
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379 |
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380 | Bool_t MAlphaFitter::FitAlpha(const TH3D &hon, Bool_t paint)
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381 | {
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382 | const TString name(Form("TempAlpha%06d", gRandom->Integer(1000000)));
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383 | TH1D *h = hon.ProjectionZ(name, -1, 9999, -1, 9999, "E");
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384 | h->SetDirectory(0);
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385 |
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386 | const Bool_t rc = Fit(*h, paint);
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387 | delete h;
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388 | return rc;
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389 | }
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390 |
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391 | Bool_t MAlphaFitter::FitEnergy(const TH3D &hon, const TH3D &hof, UInt_t bin, Bool_t paint)
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392 | {
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393 | const TString name1(Form("TempAlpha%06d_on", gRandom->Integer(1000000)));
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394 | const TString name0(Form("TempAlpha%06d_off", gRandom->Integer(1000000)));
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395 | TH1D *h1 = hon.ProjectionZ(name1, -1, 9999, bin, bin, "E");
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396 | TH1D *h0 = hof.ProjectionZ(name0, -1, 9999, bin, bin, "E");
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397 | h1->SetDirectory(0);
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398 | h0->SetDirectory(0);
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399 |
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400 | Scale(*h0, *h1);
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401 |
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402 | const Bool_t rc = Fit(*h1, *h0, paint);
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403 |
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404 | delete h0;
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405 | delete h1;
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406 |
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407 | return rc;
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408 | }
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409 |
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410 | Bool_t MAlphaFitter::FitTheta(const TH3D &hon, const TH3D &hof, UInt_t bin, Bool_t paint)
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411 | {
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412 | const TString name1(Form("TempAlpha%06d_on", gRandom->Integer(1000000)));
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413 | const TString name0(Form("TempAlpha%06d_off", gRandom->Integer(1000000)));
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414 |
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415 | TH1D *h1 = hon.ProjectionZ(name1, bin, bin, -1, 9999, "E");
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416 | TH1D *h0 = hof.ProjectionZ(name0, bin, bin, -1, 9999, "E");
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417 | h1->SetDirectory(0);
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418 | h0->SetDirectory(0);
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419 |
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420 | Scale(*h0, *h1);
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421 |
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422 | const Bool_t rc = Fit(*h1, *h0, paint);
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423 |
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424 | delete h0;
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425 | delete h1;
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426 |
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427 | return rc;
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428 | }
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429 |
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430 | Bool_t MAlphaFitter::FitAlpha(const TH3D &hon, const TH3D &hof, Bool_t paint)
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431 | {
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432 | const TString name1(Form("TempAlpha%06d_on", gRandom->Integer(1000000)));
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433 | const TString name0(Form("TempAlpha%06d_off", gRandom->Integer(1000000)));
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434 |
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435 | TH1D *h1 = hon.ProjectionZ(name1, -1, 9999, -1, 9999, "E");
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436 | TH1D *h0 = hof.ProjectionZ(name0, -1, 9999, -1, 9999, "E");
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437 | h1->SetDirectory(0);
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438 | h0->SetDirectory(0);
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439 |
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440 | Scale(*h0, *h1);
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441 |
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442 | const Bool_t rc = Fit(*h1, *h0, paint);
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443 |
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444 | delete h0;
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445 | delete h1;
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446 |
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447 | return rc;
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448 | }
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449 |
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450 | void MAlphaFitter::Scale(TH1D &of, const TH1D &on) const
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451 | {
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452 | Float_t scaleon = 1;
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453 | Float_t scaleof = 1;
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454 | switch (fScaleMode)
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455 | {
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456 | case kNone:
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457 | return;
|
---|
458 |
|
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459 | case kEntries:
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460 | scaleon = on.GetEntries();
|
---|
461 | scaleof = of.GetEntries();
|
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462 | break;
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463 |
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464 | case kIntegral:
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465 | scaleon = on.Integral();
|
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466 | scaleof = of.Integral();
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467 | break;
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468 |
|
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469 | case kOffRegion:
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470 | {
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471 | const Int_t min = on.GetXaxis()->FindFixBin(fScaleMin);
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472 | const Int_t max = on.GetXaxis()->FindFixBin(fScaleMax);
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473 | scaleon = on.Integral(min, max);
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474 | scaleof = of.Integral(min, max);
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475 | }
|
---|
476 | break;
|
---|
477 |
|
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478 | case kUserScale:
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479 | scaleon = fScaleUser;
|
---|
480 | break;
|
---|
481 |
|
---|
482 | default:
|
---|
483 | return;
|
---|
484 | }
|
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485 |
|
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486 | if (scaleof!=0)
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487 | of.Scale(scaleon/scaleof);
|
---|
488 | }
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