Angular analysis of B+->K*+(K+pi0)mumu
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#ReaderName #LaTeXName #Unit #DataType #NumberOfUsedBranches #TFormula #NamesOfBranchesgamma_max_log_PT:=max(log(gamma1_PT),log(gamma2_PT)) max(ln(p_{T}#gamma_{1}),ln(p_{T}#gamma_{2}) MeV D 2 max(log(x),log(y)) gamma1_PT gamma2_PTK_plus_PI0_ETA:=TMath::Abs(pi_zero_resolved_ETA-K_plus_ETA) |#eta(#pi^{0})-#eta(K^{+})| 0 D 2 abs(x-y) pi_zero_resolved_ETA K_plus_ETAB_plus_NEW_ConePTasym p_{T}ConeAsym(B^{+}) 0 D 1 x B_plus_NEW_ConePTasymB_plus_log_PT:=log(B_plus_PT) ln(p_{T}(B^{+})) MeV D 1 log(x) B_plus_PTB_plus_IPCHI2_OWNPV B^{+}IP#chi^{2} 0 D 1 x B_plus_IPCHI2_OWNPVK_plus_log_PT:=log(K_plus_PT) ln(p_{T}(K^{+})) MeV D 1 log(x) K_plus_PTB_plus_log_DIRA:=log(1-B_plus_DIRA_OWNPV) ln(1-B^{+}DIRA) 0 D 1 log(1-x) B_plus_DIRA_OWNPVpi_zero_resolved_CL ConfidenceLevel#pi^{0} 0 D 1 x pi_zero_resolved_CLmin_IPCHI2_mumu_OWNPV:=min(log(mu_plus_IPCHI2_OWNPV),log(mu_minus_IP_OWNPV)) min[ln(#mu^{+}IP#chi^{2})),ln(#mu^{-}IP#chi^{2}))] 0 D 2 min(log(x),log(y)) mu_plus_IPCHI2_OWNPV mu_minus_IPCHI2_OWNPV###
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