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1  
2 + This analysis uses several different control regions in addition to the signal regions.
3 + All of these different regions are defined in this section.
4 + %Figure~\ref{fig:venndiagram} illustrates the relationship between these regions.
5  
6 < The preselection sample is based on the following criteria
6 > \subsection{Single Lepton Selection}
7 >
8 > [UPDATE SELECTION]
9 >
10 > The single lepton preselection sample is based on the following criteria
11   \begin{itemize}
12   \item satisfy the trigger requirement (see
13 <  Table.~\ref{tab:DatasetsData})
13 >  Table.~\ref{tab:DatasetsData}). Dilepton triggers are used only for the dilepton control region.
14   \item select events with one high \pt\ electron or muon, requiring
15    \begin{itemize}
16 <  \item $\pt>30~\GeVc$ and $|\eta|<2.5(2.1)$ for \E(\M)
16 >  \item $\pt>30~\GeVc$ and $|\eta|<2.1$
17    \item satisfy the identification and isolation requirements detailed
18 <    in~\cite{ref:osznote} for electrons and in~\cite{ref:osznote} for muons
18 >    in the same-sign SUSY analysis (SUS-11-010) for electrons and the opposite-sign
19 >    SUSY analysis (SUS-11-011) for muons
20    \end{itemize}
21    \item require at least 4 PF jets in the event with $\pt>30~\GeV$
22 <    within $|\eta|<2.5$, out of which at least 1 is b-tagged based on
23 <    the SSV medium working point [CITE].
22 >    within $|\eta|<2.5$ out of which at least 1 satisfies the CSV
23 >    medium working point b-tagging requirement
24    \item require moderate $\met>50~\GeV$
25   \end{itemize}
26  
27 < A benchmark signal sample is selected by tightening the \met\ and
28 < adding an \mt\ requirement
29 < \begin{itemize}
30 < \item $\met>100~\GeV$
31 < \item $\mt>150~\GeV$
32 < \end{itemize}
27 > Table~\ref{tab:preselectionyield} shows the yields in data and MC without any corrections for this preselection region.
28 >
29 > \begin{table}[!h]
30 > \begin{center}
31 > \begin{tabular}{c|c}
32 > \hline
33 > \hline
34 > \end{tabular}
35 > \caption{  Raw Data and MC predictions without any corrections are shown after preselection. \label{tab:preselectionyield}}
36 > \end{center}
37 > \end{table}
38 >
39 > \subsection{Signal Region Selection}
40 >
41 > The signal regions (SRs) are selected to improve the sensitivity for the
42 > single lepton requirements and cover a range of scalar top
43 > scenarios. The \mt\ and \met\ variables are used to define the signal
44 > regions and the requirements are listed in Table~\ref{tab:srdef}.
45 >
46 > \begin{table}[!h]
47 > \begin{center}
48 > \begin{tabular}{l|c|c}
49 > \hline
50 > Signal Region & Minimum \mt\ [GeV] & Minimum \met\ [GeV] \\
51 > \hline
52 > \hline
53 > SRA & 150 & 100 \\
54 > SRB & 120 & 150 \\
55 > SRC & 120 & 200 \\
56 > SRD & 120 & 250 \\
57 > SRE & 120 & 300 \\
58 > \hline
59 > \end{tabular}
60 > \caption{ Signal region definitions based on \mt\ and \met\
61 >  requirements. These requirements are applied in addition to the
62 >  baseline single lepton selection.
63 > \label{tab:srdef}}
64 > \end{center}
65 > \end{table}
66 >
67 > Table~\ref{tab:srrawmcyields} shows the expected number of SM
68 > background yields for the SRs. A few stop signal yields for four
69 > values of the parameters are also shown for comparison. The signal
70 > regions with looser requirements are sensitive to lower stop masses
71 > M(\sctop), while those with tighter requirements are more sensitive to
72 > higher M(\sctop).
73 >
74 > \begin{table}[!h]
75 > \begin{center}
76 > \begin{tabular}{l||c|c|c|c}
77 > \hline
78 > Sample              & SRA & SRB & SRC & SRD \\
79 > \hline
80 > \hline
81 > \ttdl\           & $700 \pm 15$& $408 \pm 12$& $134 \pm 7$& $43 \pm 4$ \\
82 > \ttsl\ \& single top (1\Lep)             & $111 \pm 6$& $71 \pm 5$& $15 \pm 2$& $4 \pm 1$ \\
83 > \wjets\                  & $58 \pm 35$& $57 \pm 35$& $29 \pm 26$& $26 \pm 26$ \\
84 > Rare             & $63 \pm 3$& $40 \pm 3$& $17 \pm 2$& $7 \pm 1$ \\
85 > \hline
86 > Total            & $932 \pm 39$& $576 \pm 38$& $195 \pm 27$& $80 \pm 26$ \\
87 > \hline
88 > \end{tabular}
89 > \caption{ Expected SM background contributions, including both muon
90 >  and electron channels. The uncertainties are statistical only. ADD
91 >  SIGNAL POINTS.
92 > \label{tab:srrawmcyields}}
93 > \end{center}
94 > \end{table}
95 >
96 > [1 PARAGRAPH BLURB ABOUT BACKGROUNDS AND INTRODUCE CONTROL REGIONS]
97 >
98 > \subsection{Control Region Selection}
99 >
100 > Control regions (CRs) are used to validate the background estimation
101 > procedure and derive systematic uncertainties for some
102 > contributions. The CRs are selected to have similar
103 > kinematics to the SRs, but have a different requirement in terms of
104 > number of b-tags and number of leptons, thus enhancing them in
105 > different SM contributions. The four CRs used in this analysis are
106 > summarized in Table~\ref{tab:crdef}.
107 >
108 > \begin{table}
109 > \begin{center}
110 > {\small
111 > \begin{tabular}{l|c|c|c}
112 > \hline
113 > Selection       & \multirow{2}{*}{exactly 1 lepton}     & \multirow{2}{*}{exactly 2
114 >        leptons}                & \multirow{2}{*}{1 lepton + isolated
115 >        track}\\
116 >      Criteria & & & \\
117 > \hline
118 > \hline
119 > \multirow{4}{*}{0 b-tags}        
120 > &        CR1) W+Jets dominated:
121 > &        CR2) apply \Z-mass constraint                  
122 > &        CR3) not used \\  
123 > &        
124 > &       $\rightarrow$ Z+Jets dominated: Validate
125 > &      \\
126 > &      Validate W+Jets \mt\ tail
127 > &        \ttsl\ \mt\ tail comparing
128 > &        \\  
129 > &
130 > &        data vs. MC ``pseudo-\mt ''
131 > &        \\  
132 > \hline
133 > \multirow{4}{*}{$\ge$ 1 b-tags}          
134 > &      
135 > &       CR4) Apply \Z-mass veto
136 > &      CR5) \ttdl, \ttlt\ and \\
137 > &     SIGNAL
138 > &      $\rightarrow$ \ttdl\ dominated: Validate
139 > &       \ttlf\ dominated:  Validate \\
140 > &     REGION
141 > &      ``physics'' modelling of \ttdl\    
142 > &      \Tau\  and fake lepton modeling/\\
143 > &
144 > &
145 > &      detector effects in \ttdl\     \\
146 > \hline
147 > \end{tabular}
148 > }
149 > \caption{Summary of signal and control regions.
150 >  \label{tab:crdef}%\protect
151 > }
152 > \end{center}
153 > \end{table}
154 >
155 >
156 > \subsection{MC Corrections}
157 >
158 > [UPDATE SECTION]
159  
160 < \subsection{Corrections to Jets and \met}
160 > \subsubsection{Corrections to Jets and \met}
161  
162   The official recommendations from the Jet/MET group are used for
163   the data and MC samples. In particular, the jet
# Line 32 | Line 166 | L1FastL2L3Residual (L1FastL2L3) correcti
166   based on the global tags GR\_R\_42\_V23 (DESIGN42\_V17) for
167   data (MC). In addition, these jet energy corrections are propagated to
168   the \met\ calculation, following the official prescription for
169 < deriving the Type I corrections. It may be noted that events with
170 < anomalous corrections are excluded from the sample since these
169 > deriving the Type I corrections.
170 >
171 > Events with anomalous ``rho'' pile-up corrections are excluded from the sample since these
172   correspond to events with unphysically large \met\ and \mt\ tail
173 < signal region. An additional correction to remove
39 < the $\phi$-modulation observed in the \met\ is included, improving
40 < the agreement between the data and the MC, as shown in
41 < Figure.~\ref{fig:metphicomp}. This correction has an effect on this analysis,
42 < since the azimuthal angle enters the \mt\ distribution.
173 > signal region. In addition, the recommended MET filters are applied.
174  
44 \begin{figure}[tbh]
45  \begin{center}
46        \includegraphics[width=0.5\linewidth]{plots/mt_rho_comp.png}
47        \caption{ \label{fig:mtrhocomp}%\protect
48          Comparison of the \mt\ distribution for events with
49          unphysical energy corrections ($\rho <0$ or $ \rho > 40$, where $\rho$ is a
50          measure of the average pileup energy density) and the
51          nominal sample. Events with large pileup corrections
52          correspond to noisy events. Since this correction is applied
53          to the jets and propagated to the \met, these events have
54          anomalously large \met\ and populate the \mt\ tail. These
55          pathological events are excluded from the analysis sample.}
56  \end{center}
57 \end{figure}
175  
176 < \begin{figure}[hb]
60 <  \begin{center}
61 <        \includegraphics[width=0.5\linewidth]{plots/metphi.pdf}%
62 <        \includegraphics[width=0.5\linewidth]{plots/metphi_phicorr.pdf}
63 <        \caption{ \label{fig:metphicomp}%\protect
64 <          The PF \met\ $\phi$ distribution (left) exhibits a
65 <          modulation. After applying a dedicated correction, the
66 <          azimuthal dependence is reduced (right).}
67 <  \end{center}
68 < \end{figure}
69 <
70 < \subsection{Branching Fraction Correction}
176 > \subsubsection{Branching Fraction Correction}
177  
178   The leptonic branching fraction used in some of the \ttbar\ MC samples
179 < differs from the value listed in the PDG $(10.80 ± 0.09)\%$.
179 > differs from the value listed in the PDG $(10.80 \pm 0.09)\%$.
180   Table.~\ref{tab:wlepbf} summarizes the branching fractions used in
181   the generation of the various \ttbar\ MC samples.
182   For \ttbar\ samples with the incorrect leptonic branching fraction, event
# Line 97 | Line 203 | Powheg       &       0.108\\
203   \end{center}
204   \end{table}
205  
206 +
207 + \subsubsection{Modeling of Additional Hard Jets in Top Dilepton Events}
208 + \label{sec:jetmultiplicity}
209 +
210 + [SUMMARIZE, UPDATE]
211 +
212 + Dilepton \ttbar\ events have 2 jets from the top decays, so additional
213 + jets from radiation or higher order contributions are required to
214 + enter the signal sample. The modeling of addtional jets in \ttbar\
215 + events is checked in a \ttll\ control sample,
216 + selected by requiring
217 + \begin{itemize}
218 + \item exactly 2 selected electrons or muons with \pt $>$ 20 GeV
219 + \item \met\ $>$ 100 GeV
220 + \item $\geq1$ b-tagged jet
221 + \item Z-veto
222 + \end{itemize}
223 + Figure~\ref{fig:dileptonnjets} shows a comparison of the jet
224 + multiplicity distribution in data and MC for this two-lepton control
225 + sample. After requiring at least 1 b-tagged jet, most of the
226 + events have 2 jets, as expected from the dominant process \ttll. There is also a
227 + significant fraction of events with additional jets.
228 + The 3-jet sample is mainly comprised of \ttbar\ events with 1 additional
229 + emission and similarly the $\ge4$-jet sample contains primarily
230 + $\ttbar+\ge2$ jet events. Even though the primary \ttbar\
231 + Madgraph sample used includes up to 3 additional partons at the Matrix
232 + Element level, which are intended to describe additional hard jets,
233 + Figure~\ref{fig:dileptonnjets} shows a slight mis-modeling of the
234 + additional jets.
235 +
236 +
237 + \begin{figure}[hbt]
238 +  \begin{center}
239 +        \includegraphics[width=0.5\linewidth]{plots/njets_all_met100_mueg.pdf}
240 +        \includegraphics[width=0.5\linewidth]{plots/njets_all_met100_diel.pdf}%
241 +        \includegraphics[width=0.5\linewidth]{plots/njets_all_met100_dimu.pdf}
242 +        \caption{
243 +          \label{fig:dileptonnjets}%\protect
244 +          Comparison of the jet multiplicity distribution in data and MC for dilepton events in the \E-\M\
245 +          (top), \E-\E\ (bottom left) and \M-\M\ (bottom right) channels.}  
246 +      \end{center}
247 + \end{figure}
248 +
249 + It should be noted that in the case of \ttll\ events
250 + with a single reconstructed lepton, the other lepton may be
251 + mis-reconstructed as a jet. For example, a hadronic tau may be
252 + mis-identified as a jet (since no $\tau$ identification is used).
253 + In this case only 1 additional jet from radiation may suffice for
254 + a \ttll\ event to enter the signal sample. As a result, both the
255 + samples with $\ttbar+1$ jet and $\ttbar+\ge2$ jets are relevant for
256 + estimating the top dilepton bkg in the signal region.
257 +
258 + %In this section we discuss a correction to $ N_{2 lep}^{MC} $ in Equation XXX
259 + %due to differences in the modelling of the jet multiplicity in data versus MC.
260 + %The same correction also enters $ N_{peak}^{MC}$ in Equation XXX to the extend that the
261 + %dilepton contributions to $ N_{peak}^{MC}$ gets corrected.
262 +
263 + %The dilepton control sample is defined by the following requirements:
264 + %\begin{itemize}
265 + %\item Exactly 2 selected electrons or muons with \pt $>$ 20 GeV
266 + %\item \met\ $>$ 50 GeV
267 + %\item $\geq1$ b-tagged jet
268 + %\end{itemize}
269 + %
270 + %This sample is dominated by \ttll. The distribution of \njets\ for data and MC passing this selection is displayed in Fig.~\ref{fig:dilepton_njets}.
271 + %We use this distribution to derive scale factors which reweight the \ttll\ MC \njets\ distribution to match the data. We define the following
272 + %quantities
273 + %
274 + %\begin{itemize}
275 + %\item $N_{2}=$ data yield minus non-dilepton \ttbar\ MC yield for \njets\ $\leq$ 2
276 + %\item $N_{3}=$ data yield minus non-dilepton \ttbar\ MC yield for \njets\ = 3
277 + %\item $N_{4}=$ data yield minus non-dilepton \ttbar\ MC yield for \njets\ $\geq$ 4
278 + %\item $M_{2}=$ dilepton \ttbar\ MC yield for \njets\ $\leq$ 2
279 + %\item $M_{3}=$ dilepton \ttbar\ MC yield for \njets\ = 3
280 + %\item $M_{4}=$ dilepton \ttbar\ MC yield for \njets\ $\geq$ 4
281 + %\end{itemize}
282 + %
283 + %We use these yields to define 3 scale factors, which quantify the data/MC ratio in the 3 \njets\ bins:
284 + %
285 + %\begin{itemize}
286 + %\item $SF_2 = N_2 / M_2$
287 + %\item $SF_3 = N_3 / M_3$
288 + %\item $SF_4 = N_4 / M_4$
289 + %\end{itemize}
290 + %
291 + %And finally, we define the scale factors $K_3$ and $K_4$:
292 + %
293 + %\begin{itemize}
294 + %\item $K_3 = SF_3 / SF_2$
295 + %\item $K_4 = SF_4 / SF_2$
296 + %\end{itemize}
297 + %
298 + %The scale factor $K_3$ is extracted from dilepton \ttbar\ events with \njets = 3, which have exactly 1 ISR jet.
299 + %The scale factor $K_4$ is extracted from dilepton \ttbar\ events with \njets $\geq$ 4, which have at least 2 ISR jets.
300 + %Both of these scale factors are needed since dilepton \ttbar\ events which fall in our signal region (including
301 + %the \njets $\geq$ 4 requirement) may require exactly 1 ISR jet, in the case that the second lepton is reconstructed
302 + %as a jet, or at least 2 ISR jets, in the case that the second lepton is not reconstructed as a jet. These scale
303 + %factors are applied to the dilepton \ttbar\ MC only. For a given MC event, we determine whether to use $K_3$ or $K_4$
304 + %by counting the number of reconstructed jets in the event ($N_{\rm{jets}}^R$) , and subtracting off any reconstructed
305 + %jet which is matched to the second lepton at generator level ($N_{\rm{jets}}^\ell$); $N_{\rm{jets}}^{\rm{cor}} = N_{\rm{jets}}^R - N_{\rm{jets}}^\ell$.
306 + %For events with $N_{\rm{jets}}^{\rm{cor}}=3$ the factor $K_3$ is applied, while for events with $N_{\rm{jets}}^{\rm{cor}}\geq4$ the factor $K_4$ is applied.
307 + %For all subsequent steps, the scale factors $K_3$ and $K_4$ have been
308 + %applied to the \ttll\ MC.
309 +
310 +
311 + Table~\ref{tab:njetskfactors}  shows scale factors to correct the
312 + fraction of events with additional jets in MC to the observed fraction
313 + in data. These are applied to the \ttll\ MC throughout the entire analysis, i.e. whenever \ttll\ MC is used to estimate or subtract
314 + a yield or distribution.
315 + %
316 + In order to do so, it is first necessary to count the number of
317 + additional jets from radiation and exclude leptons mis-identified as
318 + jets. A jet is considered a mis-identified lepton if it is matched to a
319 + generator-level second lepton with sufficient energy to satisfy the jet
320 + \pt\ requirement ($\pt>30~\GeV$).
321 +
322 + \begin{table}[!ht]
323 + \begin{center}
324 + \begin{tabular}{l|c}
325 + \hline
326 +            Jet Multiplicity Sample
327 +            &                Data/MC Scale Factor \\
328 + \hline
329 + \hline
330 + N jets $= 3$ (sensitive to $\ttbar+1$ extra jet from radiation)   &       $0.97 \pm 0.03$\\
331 + N jets $\ge4$ (sensitive to $\ttbar+\ge2$ extra jets from radiation)   &       $0.91 \pm 0.04$\\
332 + \hline
333 + \end{tabular}
334 + \caption{Data/MC scale factors used to account for differences in the
335 +  fraction of events with additional hard jets from radiation in
336 +  \ttll\ events. \label{tab:njetskfactors}}
337 + \end{center}
338 + \end{table}
339 +
340 +
341 + \begin{figure}[hbt]
342 +  \begin{center}
343 +        \includegraphics[width=0.5\linewidth]{plots/ttdl_njets_lepremoval_comp.png}
344 +        \caption{
345 +          \label{fig:dileptonnjets_lepcomp}%\protect
346 +          Comparison of the jet multiplicity distribution for \ttll\
347 +          events in MC in the signal sample before (red) and after
348 +          (blue) applying the lepton-jet overlap removal. Note only
349 +          the first 6 jets are shown.}  
350 +      \end{center}
351 + \end{figure}
352 +
353 +
354 + In the signal sample, leptons mis-identified as jets are not rare.
355 + Figure~\ref{fig:dileptonnjets_lepcomp}  shows the MC jet
356 + multiplicity distribution for \ttll\ events satisfying the full
357 + selection criteria before and after subtracting leptons mis-identified
358 + as jets. Approximately a quarter of the sample is comprised of 4-jet
359 + events that actually correspond to a 2-lepton + 3 jet event where the second
360 + lepton is counted as a jet. Lepton mis-identification depends strongly
361 + on the type of second lepton, occuring more frequently in the case of
362 + hadronic $\tau$s than leptonic objects. According to the \ttll\
363 + MC, for hadronic $\tau$s, $\sim85\%$ of multi-prong $\tau$s and about half
364 + the single-prong $\tau$ are mis-identified as jets. In the case of
365 + leptonic objects, the fractions are smaller, comprising about a third
366 + of \E/\M\ from a \W\ decay and $<20\%$ for leptonic $\tau$s,
367 + mainly because of the softness of the decay products.
368 + The scale factors listed in Table.~\ref{tab:njetskfactors} are applied
369 + to the ``cleaned'' jet counts in the signal sample (shown in blue in
370 + Figure~\ref{fig:dileptonnjets_lepcomp}). The impact of applying the
371 + jet multiplicity scale factors on the \ttll\ is about a $10\%$ reduction in the
372 + background prediction for the signal region.
373 +
374 + %\begin{itemize}
375 + %\item Hadronic ($\tau$) objects: most multi-prong $\tau$s and about
376 + %  half single-prong $\tau$s
377 + %\item Leptonic objects: smaller fraction,
378 + %\end{itemize}
379 + %Fraction of various lepton types matched to a jet
380 + %multi-prong taus ⟹ 85% give additional 30 GeV jet
381 + %single-prong taus ⟹ ~50% give additional 30 GeV jet
382 + %leptonic taus ⟹ <20% give additional 30 GeV jet
383 + %e/mu⟹ ~40% give additional 30 GeV jet
384 +
385 + \begin{figure}[hbt]
386 +  \begin{center}
387 +        \includegraphics[width=0.5\linewidth]{plots/ttdl_njets_presel_3j_comp.png}%
388 +        \includegraphics[width=0.5\linewidth]{plots/ttdl_njets_presel_4j_comp.png}
389 +        \caption{
390 +          \label{fig:dileptonnjets_signalcontrol_comp}%\protect
391 +          Comparison of the number of additional jets from radiation
392 +          in the 3-jet (left) and $\ge4$-jet (right) bins for the control \ttll\
393 +          sample (with two reconstructed leptons) and the signal
394 +          sample (with one reconstructed lepton). The distributions
395 +          show good agreement, indicating that the usage of the
396 +          reconstructed jet multiplicity in one sample to reweight the
397 +        signal sample is indeed justified. {\bf Fix me: Is this before or after the isolated track veto?}}  
398 +      \end{center}
399 + \end{figure}
400 +
401 + Ultimately, the interesting quantity for reweighting is the number of
402 + additional hard jets from radiation and this information is accessed using the
403 + number of reconstructed
404 + jets. Figure~\ref{fig:dileptonnjets_signalcontrol_comp}
405 + demonstrates in MC that the \ttll\ control sample, i.e. when both leptons are reconstructed,
406 + can indeed be used to reweight the \ttll\ signal sample, i.e. when one lepton is missed.
407 + The figure compares the
408 + number of additional jets from truth matching probed by N
409 + reconstructed jets, in this case 3 and $\ge4$ jets. In order to do so,
410 + jets that are truth-matched to the top decay products (the b-quarks
411 + and additional leptons) are removed. The 3-jet distribution shows
412 + excellent agreement and the differences in the $\ge4$-jet distribution
413 + are at most $5\%$. The impact of possible differences in the
414 + underlying distribution of extra
415 + jets between the signal and control \ttll\ samples are estimated by
416 + varying the scale factor contributions by $10\%$ and calculating the
417 + change in the dilepton prediction. This effect is found to have a
418 + negligible impact on the prediction, well below $1\%$.
419 +
420 + Other effects that have been examined include the impact of
421 + additional jets from pileup that may bias the jet multiplicity
422 + distribution, which  is found to be a negligible effect in this dataset. The
423 + impact of the non-\ttll\ background on the jet fraction scale factors
424 + has also been studied. In particular, given the large uncertainty on
425 + the $\dy+HF$ MC prediction, this component has been varied by a factor
426 + of 2 and the resulting change on the dilepton prediction is $<1\%$. As
427 + a result, the dominant source of uncertainty is the statistical
428 + uncertainty, primarily from the two-lepton control sample size, that
429 + corresponds to a $3\%$ uncertainty on the dilepton prediction.
430 +
431 + The scale factors for the fraction of additional jets in the dilepton
432 + sample are applied throughout the analysis. It may be noted that this
433 + scaling is also performed consistently for the alternative \ttbar\
434 + samples, always reweighting the jet multiplicity distribution to the
435 + data in the \ttll\ control sample. In this way, effects truly
436 + arising from using different MC samples and settings can be examined,
437 + separately from issues related to the modeling of additional jets.
438 +
439 + \subsubsection{Efficiency Corrections}
440 +
441 + [TO BE UDPATED WITH T\&P STUDIES ON ID, TRIGGER ETC]
442 +
443 +
444 + \subsubsection{Dilepton control regions}
445 +
446 + We define a dilepton control region requiring two isolated leptons, $ee, e\mu$, or $\mu\mu$ to study the jet multiplicity in data and MC, and derive
447 + scale factors based on their consistency. This study is documented in Section~\ref{sec:jetmultiplicity}.
448 +
449 + In this region we require:
450 + \begin{itemize}
451 + \item dilepton triggers
452 + \item two leptons with $\pt > 20 \GeV$ that pass our lepton id and isolation
453 + \item $\met > 50 \GeV$
454 + \item $\ge 1$ b-tag, SSV medium
455 + \end{itemize}
456 +
457 + This sample is only partially overlapping with the single lepton preselection as it requires the dilepton rather than the single lepton triggers, and
458 + differs in the $\pt$ requirement for the leading lepton. Table~\ref{tab:dileptonyield} shows the raw yields in data and MC prior to any corrections.
459 +
460 + \begin{table}[!h]
461 + \begin{center}
462 + \begin{tabular}{c|c}
463 + \hline
464 + \hline
465 + \end{tabular}
466 + \caption{  Raw Data and MC predictions without any corrections are shown for the dilepton control region.
467 + This region is used for correcting the jet multiplicity seen in MC to that in data.
468 + \label{tab:dileptonyield}}
469 + \end{center}
470 + \end{table}
471 +

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