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Revision 1.1 by benhoob, Mon Jun 25 11:45:56 2012 UTC vs.
Revision 1.6 by benhoob, Fri Jan 25 13:13:00 2013 UTC

# Line 13 | Line 13 | vertex is not fake, $\rm{ndf}\geq4$, $\r
13  
14   \subsection{Lepton Selection}
15  
16 < Because Z $\rightarrow\ell\ell$ ($\ell=e,\mu$) is a final state with very little
17 < background after a Z mass requirement is applied to the leptons,
16 > Because Z $\rightarrow\ell\ell$ ($\ell=e,\mu$) is a final state with very little background,
17   we restrict ourselves to events in which the Z boson decays to electrons or muons only.
18 < Therefore two same flavor, opposite sign leptons passing the ID described below are required in each event.
18 > Therefore opposite sign leptons passing the identification and isolation requirements described below are required in each event.
19  
20   \begin{itemize}
21   \item \pt $> 20$~GeV and $|\eta|<2.4$;
22 < \item Opposite-sign SF lepton pairs (OF e$\mu$ events are retained in a control
22 > \item Opposite-sign same-flavor (SF) ee and $\mu\mu$ lepton pairs (opposite-flavor (OF) e$\mu$ lepton pairs are retained in a control
23    sample used to estimate the FS contribution);
24   \item For SF events, the dilepton invariant mass is required to be consistent with the Z mass; namely $81<m_{\ell\ell}<101$ GeV.
25   \end{itemize}
# Line 28 | Line 27 | Therefore two same flavor, opposite sign
27   \subsubsection{Electron Selection}
28  
29   The electron selection is the loose working point recommended by the E/gamma POG, as documented at~\cite{ref:Egamma}.
30 + Electrons with \pt $>$ 20 GeV and $|\eta|<2.4$ are considered.
31   We use PF-based isolation with a cone size of $\Delta R<0.3$, using the effective area rho corrections documented at~\cite{ref:Egammaiso},
32   and we require a relative isolation $<$ 0.15.
33   Electrons in the transition region defined by $1.4442 < |\eta_{SC}| < 1.566$ are rejected.
34 + Electrons with a selected muon with \pt $>$ 10 GeV within $\Delta R<0.1$ are rejected.
35   The electron selection requirements are listed in Table~\ref{table:electrons} for completeness.
36  
37   \begin{table}[htb]
# Line 57 | Line 58 | conversion rejection: missing hits     &
58  
59   \subsubsection{Muon Selection}
60  
61 < We use the tight muon selection recommended by the muon POG, as documented at~\cite{ref:muon}. We use PF-based isolation with a cone size
61 > We use the tight muon selection recommended by the muon POG, as documented at~\cite{ref:muon}.
62 > Muons with \pt $>$ 20 GeV and $|\eta|<2.4$ are considered. We use PF-based isolation with a cone size
63   of $\Delta R<0.3$, using the $\Delta\beta$ PU correction scheme, and we require a relative isolation of $<$ 0.15.
64   The muon selection requirements are listed in Table~\ref{table:muons} for completeness.
65  
# Line 100 | Line 102 | The matched jet is required to have a ne
102    This removes a few rare cases in which ``overcleaning" of a
103    %ECAL recHit
104    pfjet
105 <  generated fake MET.
105 >  generates fake MET.
106  
107   \item We also match photons to calojets and require (calojet \pt - photon \pt) $>$ -5~GeV
108    (the same requirement used for pfjets). This is to remove other rare cases in which fake
# Line 123 | Line 125 | We use pfmet, henceforth referred to sim
125   \label{sec:jetsel}
126  
127   \begin{itemize}
128 < \item PF jets with L1FastL2L3 corrections (MC), L1FastL2L3residual corrections (data)
128 > \item PF jets with L1FastL2L3 corrections (MC), L1FastL2L3residual corrections (data), using the 52X jet energy corrections
129   \item $|\eta| < 2.5$
130   \item Passes loose PFJet ID
131   \item \pt $ > 30$ GeV for determining the jet multiplicity, \pt $ > 15$ GeV for calculation of \Ht
132   \item For the creation of photon templates, the jet matched to the photon passing the photon selection described above is vetoed
133   \item For the dilepton sample, jets are vetoed if they are within $\Delta R < 0.4$ from any lepton \pt $ > 20$~GeV passing analysis selection
134 + \item To reject PU jets, we require the jets to satisfy $\beta>0.2$, defined for each jet using the $d_Z$ of the tracks in the jet with
135 + respect to the primary vertex. To calculate $\beta$ we take the sum of the $p_{T}^{2}$ of the tracks associated to PFCandidates in the jet
136 + that are consistent with originating from the primary vertex ($d_Z<0.5$~cm), and divide by the sum $p_{T}^{2}$ of all the tracks:
137 + \begin{equation}
138 + \beta = \frac{\Sigma_{i}^{\rm{d_z<0.5~cm}} (p_{T}^{i})^2}{\Sigma_{i}^{\rm{all}}  (p_{T}^{i})^2}
139 + \end{equation}
140   \end{itemize}
141  

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