#include <EvtRecDTag.h>
Inheritance diagram for EvtRecDTag:
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00048 { 00049 kD0toKPi, 00050 kD0toKPiPi0, 00051 kD0toKPiPi0Pi0, 00052 kD0toKPiPiPi, 00053 00054 kD0toKPiPiPiPi0, 00055 kD0toKPiEta, 00056 00057 kD0toKsKPi = 50, 00058 kD0toKsKPiPi0, 00059 00060 kD0toKsPiPi = 100, 00061 kD0toKsPiPiPi0, 00062 kD0toKsPi0, 00063 00064 kD0toPiPiPi0, 00065 kD0toPiPi, 00066 kD0toKK, 00067 kD0toKKPi0, 00068 kD0toPi0Pi0, 00069 kD0toKsKs, 00070 kD0toKsKsPi0, 00071 kD0toKsPi0Pi0, 00072 kD0toKsKK, 00073 kD0toKsEta, 00074 kD0toPi0Pi0Pi0, 00075 00076 kD0toKsKsKs, 00077 kD0toPiPiPiPi, 00078 kD0toPiPiPi0Pi0, 00079 kD0toKKPiPi, 00080 kD0toKKPi0Pi0, 00081 kD0toKsKsPiPi, 00082 kD0toPiPiPiPiPi0, 00083 kD0toKsPiPiPiPi, 00084 kD0toKKPiPiPi0, 00085 kD0toKsPi0Eta, 00086 00087 kD0toKsEPPiPiEta, 00088 kD0toKsEPRhoGam, 00089 00090 kDptoKPiPi =200, 00091 kDptoKPiPiPi0, 00092 kDptoKsPi, 00093 kDptoKsPiPi0, 00094 kDptoKsPiPiPi, 00095 kDptoKKPi, 00096 00097 kDptoPiPi0, 00098 kDptoKPi0, 00099 kDptoKsK, 00100 kDptoPiPiPi, 00101 kDptoPiPi0Pi0, 00102 kDptoKsKsPi, 00103 kDptoKsKPi0, 00104 kDptoKsKsK, 00105 kDptoPiPiPiPi0, 00106 kDptoKsPiPi0Pi0, 00107 kDptoKsKplusPiPi, 00108 kDptoKsKminusPiPi, 00109 kDptoKKPiPi0, 00110 kDptoPiPiPiPiPi, 00111 kDptoKPiPiPiPi, 00112 kDptoPiEta, 00113 kDptoKsPiEta, 00114 00115 kDstoKsK = 400, 00116 kDstoKKPi, 00117 kDstoKsKPi0, 00118 kDstoKsKsPi, 00119 kDstoKKPiPi0, 00120 kDstoKsKplusPiPi, 00121 kDstoKsKminusPiPi, 00122 kDstoKKPiPiPi, 00123 00124 kDstoPiPi0 = 420, 00125 kDstoPiPiPi, 00126 kDstoPiPiPiPi0, 00127 kDstoPiPiPiPiPi, 00128 kDstoPiPiPiPiPiPi0, 00129 00130 kDstoPiEta = 440, 00131 kDstoPiPi0Eta, 00132 kDstoPiPiPiEta, 00133 00134 kDstoPiEPPiPiEta = 460, 00135 kDstoPiPi0EPPiPiEta, 00136 00137 kDstoPiEPRhoGam = 480, 00138 kDstoPiPi0EPRhoGam, 00139 00140 kDstoKsPi = 500, 00141 kDstoKsPiPi0, 00142 kDstoKPiPi, 00143 kDstoKPiPiPi0, 00144 kDstoKKK, 00145 00146 kUnknown = 10000 00147 00148 };
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00048 { 00049 kD0toKPi, 00050 kD0toKPiPi0, 00051 kD0toKPiPi0Pi0, 00052 kD0toKPiPiPi, 00053 00054 kD0toKPiPiPiPi0, 00055 kD0toKPiEta, 00056 00057 kD0toKsKPi = 50, 00058 kD0toKsKPiPi0, 00059 00060 kD0toKsPiPi = 100, 00061 kD0toKsPiPiPi0, 00062 kD0toKsPi0, 00063 00064 kD0toPiPiPi0, 00065 kD0toPiPi, 00066 kD0toKK, 00067 kD0toKKPi0, 00068 kD0toPi0Pi0, 00069 kD0toKsKs, 00070 kD0toKsKsPi0, 00071 kD0toKsPi0Pi0, 00072 kD0toKsKK, 00073 kD0toKsEta, 00074 kD0toPi0Pi0Pi0, 00075 00076 kD0toKsKsKs, 00077 kD0toPiPiPiPi, 00078 kD0toPiPiPi0Pi0, 00079 kD0toKKPiPi, 00080 kD0toKKPi0Pi0, 00081 kD0toKsKsPiPi, 00082 kD0toPiPiPiPiPi0, 00083 kD0toKsPiPiPiPi, 00084 kD0toKKPiPiPi0, 00085 kD0toKsPi0Eta, 00086 00087 kD0toKsEPPiPiEta, 00088 kD0toKsEPRhoGam, 00089 00090 kDptoKPiPi =200, 00091 kDptoKPiPiPi0, 00092 kDptoKsPi, 00093 kDptoKsPiPi0, 00094 kDptoKsPiPiPi, 00095 kDptoKKPi, 00096 00097 kDptoPiPi0, 00098 kDptoKPi0, 00099 kDptoKsK, 00100 kDptoPiPiPi, 00101 kDptoPiPi0Pi0, 00102 kDptoKsKsPi, 00103 kDptoKsKPi0, 00104 kDptoKsKsK, 00105 kDptoPiPiPiPi0, 00106 kDptoKsPiPi0Pi0, 00107 kDptoKsKplusPiPi, 00108 kDptoKsKminusPiPi, 00109 kDptoKKPiPi0, 00110 kDptoPiPiPiPiPi, 00111 kDptoKPiPiPiPi, 00112 kDptoPiEta, 00113 kDptoKsPiEta, 00114 00115 kDstoKsK = 400, 00116 kDstoKKPi, 00117 kDstoKsKPi0, 00118 kDstoKsKsPi, 00119 kDstoKKPiPi0, 00120 kDstoKsKplusPiPi, 00121 kDstoKsKminusPiPi, 00122 kDstoKKPiPiPi, 00123 00124 kDstoPiPi0 = 420, 00125 kDstoPiPiPi, 00126 kDstoPiPiPiPi0, 00127 kDstoPiPiPiPiPi, 00128 kDstoPiPiPiPiPiPi0, 00129 00130 kDstoPiEta = 440, 00131 kDstoPiPi0Eta, 00132 kDstoPiPiPiEta, 00133 00134 kDstoPiEPPiPiEta = 460, 00135 kDstoPiPi0EPPiPiEta, 00136 00137 kDstoPiEPRhoGam = 480, 00138 kDstoPiPi0EPRhoGam, 00139 00140 kDstoKsPi = 500, 00141 kDstoKsPiPi0, 00142 kDstoKPiPi, 00143 kDstoKPiPiPi0, 00144 kDstoKKK, 00145 00146 kUnknown = 10000 00147 00148 };
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00039 { 00040 Loose, 00041 Tight, 00042 Default 00043 };
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00039 { 00040 Loose, 00041 Tight, 00042 Default 00043 };
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00003 : 00004 m_decayMode(kUnknown), 00005 m_type(Default), 00006 m_beamE(0), 00007 m_mass(0), 00008 m_mBC(0), 00009 m_deltaE(0), 00010 m_charge(0), 00011 m_charm(0), 00012 m_numOfChildren(0), 00013 m_p4(0) 00014 { 00015 m_tracks.clear(); 00016 m_showers.clear(); 00017 m_otherTracks.clear(); 00018 m_otherShowers.clear(); 00019 m_pionId.clear(); 00020 m_kaonId.clear(); 00021 }
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00030 {;}
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00024 : 00025 ContainedObject(dtag), 00026 m_decayMode(dtag.m_decayMode), 00027 m_type(dtag.m_type), 00028 m_beamE(dtag.m_beamE), 00029 m_mass(dtag.m_mass), 00030 m_mBC(dtag.m_mBC), 00031 m_deltaE(dtag.m_deltaE), 00032 m_charge(dtag.m_charge), 00033 m_charm(dtag.m_charm), 00034 m_numOfChildren(dtag.m_numOfChildren), 00035 m_p4(dtag.m_p4), 00036 m_tracks(dtag.m_tracks), 00037 m_showers(dtag.m_showers), 00038 m_otherTracks(dtag.m_otherTracks), 00039 m_otherShowers(dtag.m_otherShowers), 00040 m_pionId(dtag.m_pionId), 00041 m_kaonId(dtag.m_kaonId) 00042 { 00043 }
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00030 {;}
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00192 { 00193 m_kaonId.push_back(kaonId);}
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00192 { 00193 m_kaonId.push_back(kaonId);}
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00188 { 00189 m_otherShowers.push_back(shower);}
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00188 { 00189 m_otherShowers.push_back(shower);}
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00186 { 00187 m_otherTracks.push_back(track);}
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00186 { 00187 m_otherTracks.push_back(track);}
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00190 { 00191 m_pionId.push_back(pionId);}
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00190 { 00191 m_pionId.push_back(pionId);}
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00184 { 00185 m_showers.push_back(shower);}
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00184 { 00185 m_showers.push_back(shower);}
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00182 { 00183 m_tracks.push_back(track);}
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00182 { 00183 m_tracks.push_back(track);}
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00153 {return m_beamE;}
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00153 {return m_beamE;}
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00157 {return m_charge;}
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00157 {return m_charge;}
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00158 {return m_charm;}
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00158 {return m_charm;}
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00027 {return CLID_EvtRecDTag;}
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00027 {return CLID_EvtRecDTag;}
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00026 {return EvtRecDTag::classID();}
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00026 {return EvtRecDTag::classID();}
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00151 {return m_decayMode;}
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00151 {return m_decayMode;}
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00156 {return m_deltaE;}
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00156 {return m_deltaE;}
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00168 { return m_kaonId;}
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00168 { return m_kaonId;}
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00154 {return m_mass;}
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00154 {return m_mass;}
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00155 {return m_mBC;}
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00155 {return m_mBC;}
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00159 {return m_numOfChildren;}
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00159 {return m_numOfChildren;}
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00046 { 00047 this->ContainedObject::operator=(dtag); 00048 m_decayMode=dtag.m_decayMode; 00049 m_type=dtag.m_type; 00050 m_beamE=dtag.m_beamE; 00051 m_mass=dtag.m_mass; 00052 m_mBC=dtag.m_mBC; 00053 m_deltaE=dtag.m_deltaE; 00054 m_charge=dtag.m_charge; 00055 m_charm=dtag.m_charm; 00056 m_numOfChildren=dtag.m_numOfChildren; 00057 m_p4=dtag.m_p4; 00058 m_tracks=dtag.m_tracks; 00059 m_showers=dtag.m_showers; 00060 m_otherTracks=dtag.m_otherTracks; 00061 m_otherShowers=dtag.m_otherShowers; 00062 m_pionId=dtag.m_pionId; 00063 m_kaonId=dtag.m_kaonId; 00064 return *this; 00065 }
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00166 { return m_otherShowers;}
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00166 { return m_otherShowers;}
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00165 { return m_otherTracks;}
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00165 { return m_otherTracks;}
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00160 {return m_p4;}
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00160 {return m_p4;}
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00167 { return m_pionId;}
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00167 { return m_pionId;}
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00173 {m_beamE=beamE;}
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00173 {m_beamE=beamE;}
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00177 {m_charge=charge;}
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00177 {m_charge=charge;}
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00178 {m_charm=charm;}
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00178 {m_charm=charm;}
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00171 {m_decayMode=decayMode;}
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00171 {m_decayMode=decayMode;}
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00176 {m_deltaE=deltaE;}
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00176 {m_deltaE=deltaE;}
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00206 { 00207 m_kaonId=kaonId;}
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00206 { 00207 m_kaonId=kaonId;}
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00174 {m_mass=mass;}
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00174 {m_mass=mass;}
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00175 {m_mBC=mBC;}
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00175 {m_mBC=mBC;}
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00179 {m_numOfChildren=numOfChildren;}
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00179 {m_numOfChildren=numOfChildren;}
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00202 { 00203 m_otherShowers=showers;}
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00202 { 00203 m_otherShowers=showers;}
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00200 { 00201 m_otherTracks=tracks;}
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00200 { 00201 m_otherTracks=tracks;}
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00180 {m_p4=p4;}
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00180 {m_p4=p4;}
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00204 { 00205 m_pionId=pionId;}
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00204 { 00205 m_pionId=pionId;}
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00198 { 00199 m_showers=showers;}
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00198 { 00199 m_showers=showers;}
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00196 { 00197 m_tracks=tracks;}
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00196 { 00197 m_tracks=tracks;}
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00172 {m_type=type;}
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00172 {m_type=type;}
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00164 { return m_showers;}
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00164 { return m_showers;}
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00163 { return m_tracks;}
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00163 { return m_tracks;}
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00152 {return m_type;}
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00152 {return m_type;}
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