Inheritance diagram for TupleEx2::TupleEx2:
Public Member Functions | |
def | __init__ |
standard constructor | |
def | execute |
the main execution method |
Simple algorithm for advanced N-Tuple columns
Definition at line 41 of file TupleEx2.py.
def TupleEx2::TupleEx2::__init__ | ( | self, | ||
name = 'TupleEx2' | ||||
) |
def TupleEx2::TupleEx2::execute | ( | self | ) |
the main execution method
The major method 'execute', it is invoked for each event
Definition at line 50 of file TupleEx2.py.
00052 : 00053 """ The major method 'execute', it is invoked for each event """ 00054 00055 gauss = Rndm.Numbers ( self.randSvc() , Rndm.Gauss ( 0.0 , 1.0 ) ) 00056 flat = Rndm.Numbers ( self.randSvc() , Rndm.Flat ( -10 , 10 ) ) 00057 breit = Rndm.Numbers ( self.randSvc() , Rndm.BreitWigner ( 0.0 , 1.0 ) ) 00058 00059 ## N-tuple with 4D-vectors 00060 tup = self.nTuple('Vectors-4D', 'N-tuple with 4D-vectors') 00061 for i in range(0,100) : 00062 00063 lv1 = Math.PxPyPzEVector() 00064 00065 lv1.SetPx ( gauss () ) 00066 lv1.SetPy ( gauss () ) 00067 lv1.SetPz ( gauss () ) 00068 lv1.SetE ( gauss () ) 00069 00070 lv2 = Math.PtEtaPhiEVector() 00071 x = flat() 00072 y = flat() 00073 z = flat() 00074 e = flat() 00075 lv2.SetPxPyPzE(x, y, z, e) 00076 00077 tup.column( 'lv1' , lv1 ) 00078 tup.column( 'lv2' , lv2 ) 00079 00080 tup.write() 00081 00082 ## N-tuple with 3D-vectors 00083 tup = self.nTuple('Vectors-3D', 'N-tuple with 3D-vectors') 00084 for i in range(0,100) : 00085 00086 v1 = Math.XYZVector() 00087 v1.SetX ( gauss () ) 00088 v1.SetY ( gauss () ) 00089 v1.SetZ ( gauss () ) 00090 00091 v2 = Math.Polar3DVector() 00092 x = flat() 00093 y = flat() 00094 z = flat() 00095 v2.SetXYZ(x, y, z) 00096 00097 v3 = Math.RhoEtaPhiVector() 00098 x = breit() 00099 y = breit() 00100 z = breit() 00101 v3.SetXYZ(x, y, z) 00102 00103 v4 = Math.RhoZPhiVector() 00104 x = gauss() 00105 y = flat() 00106 z = breit() 00107 v4.SetXYZ(x, y, z) 00108 00109 tup.column ( "v1" , v1 ) 00110 tup.column ( "v2" , v2 ) 00111 tup.column ( "v3" , v3 ) 00112 tup.column ( "v4" , v4 ) 00113 00114 tup.write() 00115 00116 ## N-tuple with 3D-points 00117 tup = self.nTuple('Points-3D', 'N-tuple with 3D-points') 00118 for i in range(0,100) : 00119 00120 p1 = Math.XYZPoint() 00121 p1.SetX ( gauss () ) 00122 p1.SetY ( gauss () ) 00123 p1.SetZ ( gauss () ) 00124 00125 p2 = Math.Polar3DPoint() 00126 x = flat() 00127 y = flat() 00128 z = flat() 00129 p2.SetXYZ(x, y, z) 00130 00131 p3 = Math.RhoEtaPhiPoint() 00132 x = breit() 00133 y = breit() 00134 z = breit() 00135 p3.SetXYZ(x, y, z) 00136 00137 p4 = Math.RhoZPhiPoint() 00138 x = gauss() 00139 y = flat() 00140 z = breit() 00141 p4.SetXYZ(x, y, z) 00142 00143 tup.column ( "p1" , p1 ) 00144 tup.column ( "p2" , p2 ) 00145 tup.column ( "p3" , p3 ) 00146 tup.column ( "p4" , p4 ) 00147 00148 tup.write() 00149 00150 return SUCCESS