Exemplo n.º 1
0
//_________________________________________________
void TestJeffreysGaussSigma(){
  // this one is VERY sensitive
  // if the Gaussian is narrow ~ range(x)/nbins(x) then the peak isn't resolved
  //   and you get really bizzare shapes
  // if the Gaussian is too wide range(x) ~ sigma then PDF gets renormalized
  //   and the PDF falls off too fast at high sigma
  RooWorkspace w("w");
  w.factory("Gaussian::g(x[0,-20,20],mu[0,-5,5],sigma[1,1,5])");
  w.factory("n[100,.1,2000]");
  w.factory("ExtendPdf::p(g,n)");
  //  w.var("sigma")->setConstant();
  w.var("mu")->setConstant();
  w.var("n")->setConstant();
  w.var("x")->setBins(301);

  RooDataHist* asimov = w.pdf("p")->generateBinned(*w.var("x"),ExpectedData());

  RooFitResult* res = w.pdf("p")->fitTo(*asimov,Save(),SumW2Error(kTRUE));

  asimov->Print();
  res->Print();
  TMatrixDSym cov = res->covarianceMatrix();
  cout << "variance = " << (cov.Determinant()) << endl;
  cout << "stdev = " << sqrt(cov.Determinant()) << endl;
  cov.Invert();
  cout << "jeffreys = " << sqrt(cov.Determinant()) << endl;


  //  w.defineSet("poi","mu,sigma");
  //w.defineSet("poi","mu,sigma,n");
  w.defineSet("poi","sigma");
  w.defineSet("obs","x");

  RooJeffreysPrior pi("jeffreys","jeffreys",*w.pdf("p"),*w.set("poi"),*w.set("obs"));
  //  pi.specialIntegratorConfig(kTRUE)->method1D().setLabel("RooAdaptiveGaussKronrodIntegrator1D")  ;
  pi.specialIntegratorConfig(kTRUE)->getConfigSection("RooIntegrator1D").setRealValue("maxSteps",3);

  const RooArgSet* temp = w.set("poi");
  pi.getParameters(*temp)->Print();
  //  return;

  //  return;
  RooGenericPdf* test = new RooGenericPdf("test","test","sqrt(2.)/sigma",*w.set("poi"));

  TCanvas* c1 = new TCanvas;
  RooPlot* plot = w.var("sigma")->frame();
  pi.plotOn(plot);
  test->plotOn(plot,LineColor(kRed),LineStyle(kDotted));
  plot->Draw();


}
Exemplo n.º 2
0
void JeffreysPriorDemo(){
  RooWorkspace w("w");
  w.factory("Uniform::u(x[0,1])");
  w.factory("mu[100,1,200]");
  w.factory("ExtendPdf::p(u,mu)");

  //  w.factory("Poisson::pois(n[0,inf],mu)");

  RooDataHist* asimov = w.pdf("p")->generateBinned(*w.var("x"),ExpectedData());
  //  RooDataHist* asimov2 = w.pdf("pois")->generateBinned(*w.var("n"),ExpectedData());

  RooFitResult* res = w.pdf("p")->fitTo(*asimov,Save(),SumW2Error(kTRUE));

  asimov->Print();
  res->Print();
  TMatrixDSym cov = res->covarianceMatrix();
  cout << "variance = " << (cov.Determinant()) << endl;
  cout << "stdev = " << sqrt(cov.Determinant()) << endl;
  cov.Invert();
  cout << "jeffreys = " << sqrt(cov.Determinant()) << endl;

  w.defineSet("poi","mu");
  w.defineSet("obs","x");
  //  w.defineSet("obs2","n");

  RooJeffreysPrior pi("jeffreys","jeffreys",*w.pdf("p"),*w.set("poi"),*w.set("obs"));
  //  pi.specialIntegratorConfig(kTRUE)->method1D().setLabel("RooAdaptiveGaussKronrodIntegrator1D")  ;
  //  pi.specialIntegratorConfig(kTRUE)->getConfigSection("RooIntegrator1D").setRealValue("maxSteps",10);

  //  JeffreysPrior pi2("jeffreys2","jeffreys",*w.pdf("pois"),*w.set("poi"),*w.set("obs2"));

  //  return;
  RooGenericPdf* test = new RooGenericPdf("test","test","1./sqrt(mu)",*w.set("poi"));

  TCanvas* c1 = new TCanvas;
  RooPlot* plot = w.var("mu")->frame();
  //  pi.plotOn(plot, Normalization(1,RooAbsReal::Raw),Precision(.1));
  pi.plotOn(plot);
  //  pi2.plotOn(plot,LineColor(kGreen),LineStyle(kDotted));
  test->plotOn(plot,LineColor(kRed));
  plot->Draw();

}
Exemplo n.º 3
0
//_________________________________________________
void TestJeffreysGaussMean(){
  RooWorkspace w("w");
  w.factory("Gaussian::g(x[0,-20,20],mu[0,-5,5],sigma[1,0,10])");
  w.factory("n[10,.1,200]");
  w.factory("ExtendPdf::p(g,n)");
  w.var("sigma")->setConstant();
  w.var("n")->setConstant();

  RooDataHist* asimov = w.pdf("p")->generateBinned(*w.var("x"),ExpectedData());

  RooFitResult* res = w.pdf("p")->fitTo(*asimov,Save(),SumW2Error(kTRUE));

  asimov->Print();
  res->Print();
  TMatrixDSym cov = res->covarianceMatrix();
  cout << "variance = " << (cov.Determinant()) << endl;
  cout << "stdev = " << sqrt(cov.Determinant()) << endl;
  cov.Invert();
  cout << "jeffreys = " << sqrt(cov.Determinant()) << endl;

  //  w.defineSet("poi","mu,sigma");
  w.defineSet("poi","mu");
  w.defineSet("obs","x");

  RooJeffreysPrior pi("jeffreys","jeffreys",*w.pdf("p"),*w.set("poi"),*w.set("obs"));
  //  pi.specialIntegratorConfig(kTRUE)->method1D().setLabel("RooAdaptiveGaussKronrodIntegrator1D")  ;
  //  pi.specialIntegratorConfig(kTRUE)->getConfigSection("RooIntegrator1D").setRealValue("maxSteps",3);

  const RooArgSet* temp = w.set("poi");
  pi.getParameters(*temp)->Print();

  //  return;
  RooGenericPdf* test = new RooGenericPdf("test","test","1",*w.set("poi"));

  TCanvas* c1 = new TCanvas;
  RooPlot* plot = w.var("mu")->frame();
  pi.plotOn(plot);
  test->plotOn(plot,LineColor(kRed),LineStyle(kDotted));
  plot->Draw();


}
Exemplo n.º 4
0
void rf403_weightedevts()
{
  // C r e a t e   o b s e r v a b l e   a n d   u n w e i g h t e d   d a t a s e t 
  // -------------------------------------------------------------------------------

  // Declare observable
  RooRealVar x("x","x",-10,10) ;
  x.setBins(40) ;

  // Construction a uniform pdf
  RooPolynomial p0("px","px",x) ;

  // Sample 1000 events from pdf
  RooDataSet* data = p0.generate(x,1000) ;

 

  // C a l c u l a t e   w e i g h t   a n d   m a k e   d a t a s e t   w e i g h t e d 
  // -----------------------------------------------------------------------------------

  // Construct formula to calculate (fake) weight for events
  RooFormulaVar wFunc("w","event weight","(x*x+10)",x) ;

  // Add column with variable w to previously generated dataset
  RooRealVar* w = (RooRealVar*) data->addColumn(wFunc) ;

  // Dataset d is now a dataset with two observable (x,w) with 1000 entries
  data->Print() ;

  // Instruct dataset wdata in interpret w as event weight rather than as observable
  RooDataSet wdata(data->GetName(),data->GetTitle(),data,*data->get(),0,w->GetName()) ;

  // Dataset d is now a dataset with one observable (x) with 1000 entries and a sum of weights of ~430K
  wdata.Print() ;



  // U n b i n n e d   M L   f i t   t o   w e i g h t e d   d a t a 
  // ---------------------------------------------------------------

  // Construction quadratic polynomial pdf for fitting
  RooRealVar a0("a0","a0",1) ;
  RooRealVar a1("a1","a1",0,-1,1) ;
  RooRealVar a2("a2","a2",1,0,10) ;
  RooPolynomial p2("p2","p2",x,RooArgList(a0,a1,a2),0) ;

  // Fit quadratic polynomial to weighted data

  // NOTE: A plain Maximum likelihood fit to weighted data does in general 
  //       NOT result in correct error estimates, unless individual
  //       event weights represent Poisson statistics themselves.
  //       
  // Fit with 'wrong' errors
  RooFitResult* r_ml_wgt = p2.fitTo(wdata,Save()) ;
  
  // A first order correction to estimated parameter errors in an 
  // (unbinned) ML fit can be obtained by calculating the
  // covariance matrix as
  //
  //    V' = V C-1 V
  //
  // where V is the covariance matrix calculated from a fit
  // to -logL = - sum [ w_i log f(x_i) ] and C is the covariance
  // matrix calculated from -logL' = -sum [ w_i^2 log f(x_i) ] 
  // (i.e. the weights are applied squared)
  //
  // A fit in this mode can be performed as follows:

  RooFitResult* r_ml_wgt_corr = p2.fitTo(wdata,Save(),SumW2Error(kTRUE)) ;



  // P l o t   w e i g h e d   d a t a   a n d   f i t   r e s u l t 
  // ---------------------------------------------------------------

  // Construct plot frame
  RooPlot* frame = x.frame(Title("Unbinned ML fit, binned chi^2 fit to weighted data")) ;

  // Plot data using sum-of-weights-squared error rather than Poisson errors
  wdata.plotOn(frame,DataError(RooAbsData::SumW2)) ;

  // Overlay result of 2nd order polynomial fit to weighted data
  p2.plotOn(frame) ;



  // M L  F i t   o f   p d f   t o   e q u i v a l e n t  u n w e i g h t e d   d a t a s e t
  // -----------------------------------------------------------------------------------------
  
  // Construct a pdf with the same shape as p0 after weighting
  RooGenericPdf genPdf("genPdf","x*x+10",x) ;

  // Sample a dataset with the same number of events as data
  RooDataSet* data2 = genPdf.generate(x,1000) ;

  // Sample a dataset with the same number of weights as data
  RooDataSet* data3 = genPdf.generate(x,43000) ;

  // Fit the 2nd order polynomial to both unweighted datasets and save the results for comparison
  RooFitResult* r_ml_unw10 = p2.fitTo(*data2,Save()) ;
  RooFitResult* r_ml_unw43 = p2.fitTo(*data3,Save()) ;


  // C h i 2   f i t   o f   p d f   t o   b i n n e d   w e i g h t e d   d a t a s e t
  // ------------------------------------------------------------------------------------

  // Construct binned clone of unbinned weighted dataset
  RooDataHist* binnedData = wdata.binnedClone() ;
  binnedData->Print("v") ;

  // Perform chi2 fit to binned weighted dataset using sum-of-weights errors
  // 
  // NB: Within the usual approximations of a chi2 fit, a chi2 fit to weighted
  // data using sum-of-weights-squared errors does give correct error
  // estimates
  RooChi2Var chi2("chi2","chi2",p2,*binnedData,DataError(RooAbsData::SumW2)) ;
  RooMinuit m(chi2) ;
  m.migrad() ;
  m.hesse() ;

  // Plot chi^2 fit result on frame as well
  RooFitResult* r_chi2_wgt = m.save() ;
  p2.plotOn(frame,LineStyle(kDashed),LineColor(kRed)) ;



  // C o m p a r e   f i t   r e s u l t s   o f   c h i 2 , M L   f i t s   t o   ( u n ) w e i g h t e d   d a t a 
  // ---------------------------------------------------------------------------------------------------------------

  // Note that ML fit on 1Kevt of weighted data is closer to result of ML fit on 43Kevt of unweighted data 
  // than to 1Kevt of unweighted data, whereas the reference chi^2 fit with SumW2 error gives a result closer to
  // that of an unbinned ML fit to 1Kevt of unweighted data. 

  cout << "==> ML Fit results on 1K unweighted events" << endl ;
  r_ml_unw10->Print() ;
  cout << "==> ML Fit results on 43K unweighted events" << endl ;
  r_ml_unw43->Print() ;
  cout << "==> ML Fit results on 1K weighted events with a summed weight of 43K" << endl ;
  r_ml_wgt->Print() ;
  cout << "==> Corrected ML Fit results on 1K weighted events with a summed weight of 43K" << endl ;
  r_ml_wgt_corr->Print() ;
  cout << "==> Chi2 Fit results on 1K weighted events with a summed weight of 43K" << endl ;
  r_chi2_wgt->Print() ;


  new TCanvas("rf403_weightedevts","rf403_weightedevts",600,600) ;
  gPad->SetLeftMargin(0.15) ; frame->GetYaxis()->SetTitleOffset(1.8) ; frame->Draw() ;


}
Exemplo n.º 5
0
void rf401_importttreethx()
{
    // I m p o r t  m u l t i p l e   T H 1   i n t o   a   R o o D a t a H i s t
    // --------------------------------------------------------------------------

    // Create thee ROOT TH1 histograms
    TH1* hh_1 = makeTH1("hh1",0,3) ;
    TH1* hh_2 = makeTH1("hh2",-3,1) ;
    TH1* hh_3 = makeTH1("hh3",+3,4) ;

    // Declare observable x
    RooRealVar x("x","x",-10,10) ;

    // Create category observable c that serves as index for the ROOT histograms
    RooCategory c("c","c") ;
    c.defineType("SampleA") ;
    c.defineType("SampleB") ;
    c.defineType("SampleC") ;

    // Create a binned dataset that imports contents of all TH1 mapped by index category c
    RooDataHist* dh = new RooDataHist("dh","dh",x,Index(c),Import("SampleA",*hh_1),Import("SampleB",*hh_2),Import("SampleC",*hh_3)) ;
    dh->Print() ;

    // Alternative constructor form for importing multiple histograms
    map<string,TH1*> hmap ;
    hmap["SampleA"] = hh_1 ;
    hmap["SampleB"] = hh_2 ;
    hmap["SampleC"] = hh_3 ;
    RooDataHist* dh2 = new RooDataHist("dh","dh",x,c,hmap) ;
    dh2->Print() ;



    // I m p o r t i n g   a   T T r e e   i n t o   a   R o o D a t a S e t   w i t h   c u t s
    // -----------------------------------------------------------------------------------------

    TTree* tree = makeTTree() ;

    // Define observables y,z
    RooRealVar y("y","y",-10,10) ;
    RooRealVar z("z","z",-10,10) ;

    // Import only observables (y,z)
    RooDataSet ds("ds","ds",RooArgSet(x,y),Import(*tree)) ;
    ds.Print() ;

    // Import observables (x,y,z) but only event for which (y+z<0) is true
    RooDataSet ds2("ds2","ds2",RooArgSet(x,y,z),Import(*tree),Cut("y+z<0")) ;
    ds2.Print() ;



    // I m p o r t i n g   i n t e g e r   T T r e e   b r a n c h e s
    // ---------------------------------------------------------------

    // Import integer tree branch as RooRealVar
    RooRealVar i("i","i",0,5) ;
    RooDataSet ds3("ds3","ds3",RooArgSet(i,x),Import(*tree)) ;
    ds3.Print() ;

    // Define category i
    RooCategory icat("i","i") ;
    icat.defineType("State0",0) ;
    icat.defineType("State1",1) ;

    // Import integer tree branch as RooCategory (only events with i==0 and i==1
    // will be imported as those are the only defined states)
    RooDataSet ds4("ds4","ds4",RooArgSet(icat,x),Import(*tree)) ;
    ds4.Print() ;



    // I m p o r t  m u l t i p l e   R o o D a t a S e t s   i n t o   a   R o o D a t a S e t
    // ----------------------------------------------------------------------------------------

    // Create three RooDataSets in (y,z)
    RooDataSet* dsA = (RooDataSet*) ds2.reduce(RooArgSet(x,y),"z<-5") ;
    RooDataSet* dsB = (RooDataSet*) ds2.reduce(RooArgSet(x,y),"abs(z)<5") ;
    RooDataSet* dsC = (RooDataSet*) ds2.reduce(RooArgSet(x,y),"z>5") ;

    // Create a dataset that imports contents of all the above datasets mapped by index category c
    RooDataSet* dsABC = new RooDataSet("dsABC","dsABC",RooArgSet(x,y),Index(c),Import("SampleA",*dsA),Import("SampleB",*dsB),Import("SampleC",*dsC)) ;

    dsABC->Print() ;

}
Exemplo n.º 6
0
void Back_2dFit(void){
  TFile *ifile = TFile::Open("/home/vitaly/B0toDh0/TMVA/fil_b2dh_gen.root");
  TTree *tree = (TTree*)ifile->Get("TEvent");

  RooCategory b0f("b0f","b0f");
  b0f.defineType("comb",-1);

  RooArgSet argset;
  
  const double mbcMin = 5.20;
  const double mbcMax = 5.29;
  const double deMin = -0.15;
  const double deMax = 0.3;

  RooRealVar mbc("mbc","M_{bc}",mbcMin,mbcMax,"GeV"); argset.add(mbc);
  mbc.setRange("Signal",mbc_min,mbc_max);
  mbc.setRange("mbcSignal",mbc_min,mbc_max);
  mbc.setRange("deSignal",mbcMin,mbcMax);
  RooRealVar de("de","#DeltaE",deMin,deMax,"GeV"); argset.add(de);
  de.setRange("Signal",de_min,de_max);
  de.setRange("mbcSignal",deMin,deMax);
  de.setRange("deSignal",de_min,de_max);
  RooRealVar md("md","md",DMass-md_cut,DMass+md_cut,"GeV"); argset.add(md);
  RooRealVar mk("mk","mk",KMass-mk_cut,KMass+mk_cut,"GeV"); argset.add(mk);
  RooRealVar mpi0("mpi0","mpi0",Pi0Mass-mpi0_cut,Pi0Mass+mpi0_cut,"GeV"); argset.add(mpi0);
  RooRealVar bdtgs("bdtgs","bdtgs",bdtgs_cut,1.); argset.add(bdtgs);
  RooRealVar atckpi_max("atckpi_max","atckpi_max",0.,atckpi_cut); argset.add(atckpi_max);

  argset.add(b0f);

  RooDataSet ds("ds","ds",tree,argset);
  RooDataSet* ds0 = ds.reduce(RooArgSet(de,mbc));
  RooDataHist* dh = ds0->binnedClone();
  ds.Print();
  dh->Print();

  ////////////
  // de pdf //
  ////////////
//  RooRealVar c1("c1","c1",mc_c1,-1.,0.); if(cComb) c1.setConstant(kTRUE);
//  RooRealVar c2("c2","c2",mc_c2,0.,0.1); if(cComb) c2.setConstant(kTRUE);
  RooRealVar c3("c3","c3",mc_c1,-1.,0.); if(cComb) c3.setConstant(kTRUE);
  RooRealVar c4("c4","c4",mc_c2,0.,0.1); if(cComb) c4.setConstant(kTRUE);
  RooChebychev pdf_de("pdf_de","pdf_de",de,RooArgSet(c3,c4));

  /////////////
  // mbc pdf //
  /////////////
  RooRealVar argpar("argpar","argus shape parameter",mc_argpar,-100.,-1.); if(cComb)
  argpar.setConstant(kTRUE);
  RooRealVar argedge("argedge","argedge",mc_argedge,5.285,5.292); if(cComb) argedge.setConstant(kTRUE);
  RooArgusBG pdf_mbc("pdf_mbc","Argus PDF",mbc,argedge,argpar);

  /////////
  // pdf //
  /////////
  RooProdPdf pdf("pdf","pdf",RooArgList(pdf_de,pdf_mbc));

  pdf.fitTo(*dh,Verbose(),Timer(true));

  /////////////
  //  Plots  //
  /////////////
  // de //
  RooPlot* deFrame = de.frame();
  ds.plotOn(deFrame,DataError(RooAbsData::SumW2),MarkerSize(1),MarkerColor(kGreen));
  pdf.plotOn(deFrame,LineWidth(2),LineColor(kGreen));
  ds.plotOn(deFrame,DataError(RooAbsData::SumW2),MarkerSize(1),CutRange("mbcSignal"));
  pdf.plotOn(deFrame,LineWidth(2),ProjectionRange("mbcSignal"));

  RooHist* hdepull = deFrame->pullHist();
  RooPlot* dePull = de.frame(Title("#Delta E pull distribution"));
  dePull->addPlotable(hdepull,"P");
  dePull->GetYaxis()->SetRangeUser(-5,5);

  TCanvas* cm = new TCanvas("#Delta E, Signal","#Delta E, Signal",600,700);
  cm->cd();

  TPad *pad3 = new TPad("pad3","pad3",0.01,0.20,0.99,0.99);
  TPad *pad4 = new TPad("pad4","pad4",0.01,0.01,0.99,0.20);
  pad3->Draw();
  pad4->Draw();

  pad3->cd();
  pad3->SetLeftMargin(0.15);
  pad3->SetFillColor(0);

  deFrame->GetXaxis()->SetTitleSize(0.05);
  deFrame->GetXaxis()->SetTitleOffset(0.85);
  deFrame->GetXaxis()->SetLabelSize(0.04);
  deFrame->GetYaxis()->SetTitleOffset(1.6);
  deFrame->Draw();

  stringstream out;
  out.str("");
  out << "#chi^{2}/n.d.f = " << deFrame->chiSquare();
  TPaveText *pt = new TPaveText(0.6,0.8,0.98,0.9,"brNDC");
  pt->SetFillColor(0);
  pt->SetTextAlign(12);
  pt->AddText(out.str().c_str());
  pt->Draw();

  TLine *de_line_RIGHT = new TLine(de_max,0,de_max,200);
  de_line_RIGHT->SetLineColor(kRed);
  de_line_RIGHT->SetLineStyle(1);
  de_line_RIGHT->SetLineWidth((Width_t)2.);
  de_line_RIGHT->Draw();
  TLine *de_line_LEFT = new TLine(de_min,0,de_min,200);
  de_line_LEFT->SetLineColor(kRed);
  de_line_LEFT->SetLineStyle(1);
  de_line_LEFT->SetLineWidth((Width_t)2.);
  de_line_LEFT->Draw();

  pad4->cd(); pad4->SetLeftMargin(0.15); pad4->SetFillColor(0);
  dePull->SetMarkerSize(0.05); dePull->Draw();
  TLine *de_lineUP = new TLine(deMin,3,deMax,3);
  de_lineUP->SetLineColor(kBlue);
  de_lineUP->SetLineStyle(2);
  de_lineUP->Draw();
  TLine *de_line = new TLine(deMin,0,deMax,0);
  de_line->SetLineColor(kBlue);
  de_line->SetLineStyle(1);
  de_line->SetLineWidth((Width_t)2.);
  de_line->Draw();
  TLine *de_lineDOWN = new TLine(deMin,-3,deMax,-3);
  de_lineDOWN->SetLineColor(kBlue);
  de_lineDOWN->SetLineStyle(2);
  de_lineDOWN->Draw();

  cm->Update();
  
  // mbc //
  RooPlot* mbcFrame = mbc.frame();
  ds.plotOn(mbcFrame,DataError(RooAbsData::SumW2),MarkerSize(1),MarkerColor(kGreen));
  pdf.plotOn(mbcFrame,LineWidth(2),LineColor(kGreen));
  ds.plotOn(mbcFrame,DataError(RooAbsData::SumW2),MarkerSize(1),CutRange("deSignal"));
  pdf.plotOn(mbcFrame,LineWidth(2),ProjectionRange("deSignal"));

  RooHist* hmbcpull = mbcFrame->pullHist();
  RooPlot* mbcPull = mbc.frame(Title("#Delta E pull distribution"));
  mbcPull->addPlotable(hmbcpull,"P");
  mbcPull->GetYaxis()->SetRangeUser(-5,5);

  TCanvas* cmmbc = new TCanvas("M_{bc}, Signal","M_{bc}, Signal",600,700);
  cmmbc->cd();

  TPad *pad1 = new TPad("pad1","pad1",0.01,0.20,0.99,0.99);
  TPad *pad2 = new TPad("pad2","pad2",0.01,0.01,0.99,0.20);
  pad1->Draw();
  pad2->Draw();

  pad1->cd();
  pad1->SetLeftMargin(0.15);
  pad1->SetFillColor(0);

  mbcFrame->GetXaxis()->SetTitleSize(0.05);
  mbcFrame->GetXaxis()->SetTitleOffset(0.85);
  mbcFrame->GetXaxis()->SetLabelSize(0.04);
  mbcFrame->GetYaxis()->SetTitleOffset(1.6);
  mbcFrame->Draw();

  out.str("");
  out << "#chi^{2}/n.d.f = " << mbcFrame->chiSquare();
  TPaveText *ptmbc = new TPaveText(0.6,0.8,0.98,0.9,"brNDC");
  ptmbc->SetFillColor(0);
  ptmbc->SetTextAlign(12);
  ptmbc->AddText(out.str().c_str());
  ptmbc->Draw();

  TLine *mbc_line_RIGHT = new TLine(mbc_max,0,mbc_max,150);
  mbc_line_RIGHT->SetLineColor(kRed);
  mbc_line_RIGHT->SetLineStyle(1);
  mbc_line_RIGHT->SetLineWidth((Width_t)2.);
  mbc_line_RIGHT->Draw();
  TLine *mbc_line_LEFT = new TLine(mbc_min,0,mbc_min,150);
  mbc_line_LEFT->SetLineColor(kRed);
  mbc_line_LEFT->SetLineStyle(1);
  mbc_line_LEFT->SetLineWidth((Width_t)2.);
  mbc_line_LEFT->Draw();
  
  pad2->cd();
  pad2->SetLeftMargin(0.15);
  pad2->SetFillColor(0);
  mbcPull->SetMarkerSize(0.05);
  mbcPull->Draw();
  TLine *mbc_lineUP = new TLine(mbcMin,3,mbcMax,3);
  mbc_lineUP->SetLineColor(kBlue);
  mbc_lineUP->SetLineStyle(2);
  mbc_lineUP->Draw();
  TLine *mbc_line = new TLine(mbcMin,0,mbcMax,0);
  mbc_line->SetLineColor(kBlue);
  mbc_line->SetLineStyle(1);
  mbc_line->SetLineWidth((Width_t)2.);
  mbc_line->Draw();
  TLine *mbc_lineDOWN = new TLine(mbcMin,-3,mbcMax,-3);
  mbc_lineDOWN->SetLineColor(kBlue);
  mbc_lineDOWN->SetLineStyle(2);
  mbc_lineDOWN->Draw();
  
  TH2D* hh_pdf = pdf.createHistogram("hh_data",de,Binning(50,-0.15,0.1),YVar(mbc,Binning(50,5.26,5.30)));
  hh_pdf->SetLineColor(kBlue);
  TCanvas* hhc = new TCanvas("hhc","hhc",600,600);
  hhc->cd();
  hh_pdf->Draw("SURF");

  cmmbc->Update();
}
Exemplo n.º 7
0
void makeModel(RooWorkspace& w) {

   TFile *_file0 = TFile::Open("plots/htotal_root_ZprimeRecomass.root");
   TH1F *Histo = (TH1F*)_file0->Get("htotaldata");
   RooRealVar invm("invm","invm",200.,4000.);    
   RooDataHist* data = new RooDataHist("data","data",invm,Import(*Histo)) ;
   

//   TTree* tree = new TTree("simple","data from ascii file");
//   Long64_t nlines = tree->ReadFile("list_mll_200_2016.txt","x1:x2:x3:invm:x5:x6");
//   Long64_t nlines = tree->ReadFile("a.txt","x1:x2:x3:invm:x5:x6");
//   printf(" found %lld pointsn",nlines);
//   tree->Write();
//   tree->GetEntries();

   RooRealVar mass("mass","mass", 300., 200., 1600.);
   RooRealVar nsig("nsig","Number of signal events", 0., 5000.);
   RooRealVar nbkg("nbkg","Number of background events", 0., 300000.);
   w.import(mass);
   w.import(nsig);
   w.import(nbkg);

//   RooRealVar invm("invm","Invariant mass", 200., 4000.);
//   RooDataSet* data = new RooDataSet("data", "Data", invm, RooFit::Import(*tree));

   data->Print("v");
   w.import(invm);
   w.import(*data);
 
   w.factory("expr::sigma('invm*(0.01292 + 0.00001835 * invm - 0.0000000002733 * invm*invm)',invm)");
   w.factory("expr::width('0.03*invm',invm)");
 
   w.factory("CEXPR::bkgpdf('exp(24.9327 - 2.39287e-03*invm + 3.19926e-07*invm*invm - 3.38799e-11*invm*invm*invm)*pow(invm,-3.3634)',invm)");
   w.factory("Voigtian::sigpdf(invm,mass,width,sigma)");

   w.factory("SUM::model(nbkg*bkgpdf, nsig*sigpdf)");

   RooAbsPdf* sigpdf = w.pdf("sigpdf");
   RooAbsPdf* bkgpdf = w.pdf("bkgpdf");
   RooAbsPdf* model  = w.pdf("model");

   RooStats::ModelConfig* mc = new ModelConfig("mc",&w);
   mc->SetPdf(*w.pdf("model"));
   mc->SetParametersOfInterest(*w.var("nsig"));
   mc->SetObservables(*w.var("invm"));
   w.defineSet("nuisParams","nbkg");

   mc->SetNuisanceParameters(*w.set("nuisParams"));
   w.var("mass")->setConstant(true);

   w.import(*mc);

   w.Print("tree");

   w.writeToFile("MyModel_workspace.root");
  
   TCanvas* c1 = new TCanvas("c1","Control Plots", 900, 700);
   RooPlot* plot = w.var("invm")->frame();
   w.data("data")->plotOn(plot);
   w.pdf("model")->plotOn(plot);
   w.pdf("model")->plotOn(plot, Components("bkgpdf"),LineStyle(kDashed));
   w.pdf("model")->plotOn(plot, Components("sigpdf"),LineColor(kRed));
   plot->Draw();

   return;

}