57 |
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|
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Our choice of ABCD regions is shown in Figure~\ref{fig:abcdMC}. |
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The signal region is region D. The expected number of events |
60 |
< |
in the four regions for the SM Monte Carlo, as well as the BG |
61 |
< |
prediction AC/B are given in Table~\ref{tab:abcdMC} for an integrated |
60 |
> |
in the four regions for the SM Monte Carlo, as well as the background |
61 |
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prediction A $\times$ C / B are given in Table~\ref{tab:abcdMC} for an integrated |
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luminosity of 35 pb$^{-1}$. The ABCD method with chosen boundaries is accurate |
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to about 20\%. As shown in Table~\ref{tab:abcdsyst}, we assess systematic uncertainties |
64 |
< |
by varying the boundaries by an amount consistent with the hadronic energy scale uncertainty, |
65 |
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which we take as $\pm$5\% for SumJetPt and $\pm$2.5\% for MET/$\sqrt{\rm SumJetPt}$, since the |
66 |
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uncertainty on this quantity partially cancels due to the fact that it is a ratio of correlated |
67 |
< |
quantities. Based on these studies we assess a correction factor $k_{ABCD} = 1.2 \pm 0.2$ to the |
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predicted yield using the ABCD method. |
63 |
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to about 20\%, and we assess a corresponding systematic uncertainty. |
64 |
> |
|
65 |
> |
%As shown in Table~\ref{tab:abcdsyst}, we assess systematic uncertainties |
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> |
%by varying the boundaries by an amount consistent with the hadronic energy scale uncertainty, |
67 |
> |
%which we take as $\pm$5\% for SumJetPt and $\pm$2.5\% for MET/$\sqrt{\rm SumJetPt}$, since the |
68 |
> |
%uncertainty on this quantity partially cancels due to the fact that it is a ratio of correlated |
69 |
> |
%quantities. Based on these studies we assess a correction factor $k_{ABCD} = 1.2 \pm 0.2$ to the |
70 |
> |
%predicted yield using the ABCD method. |
71 |
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|
72 |
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|
73 |
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%{\color{red} Avi wants some statement about stability |