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- \usepackage{graphicx}
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-
- % title slide definition
- \title{Updates on activities.}
- %\subtitle{a bias report}
- \author{ Marcin Chrz\k{a}szcz$^{1,2}$ , Nicola Serra$^{1}$ }
- \institute[UTH, IFJ]
- {
- %\begin{tiny}
- $ ^1$ University of Zurich , $ ^2$ Institute of Nuclear Physics, Krakow,
- %\end{tiny}smallsmall
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- \date{ \today }
- %--------------------------------------------------------------------
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- %--------------------------------------------------------------------
- % OUTLINE
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-
- \section[Outline]{}
- \begin{frame}
- \tableofcontents
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-
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- %-------------------------------------------------------------------
- % Introduction
- %-------------------------------------------------------------------
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- \title{Update on analysis}
-
-
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
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-
-
-
- \section{Introduction}
-
-
- \begin{frame}\frametitle{Reminder}
- \begin{itemize}
- \item last time I shown the preliminary results of analysing the TOY MC.
- \item Found couple of bugs, and bias in fitting.
- \item Today will give the final numbers.
- \end{itemize}
-
-
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
- \section{MM without unfolding}
-
- \begin{frame}\frametitle{MM results without unfolding.}
- \begin{itemize}
- \item This hasn't change at all from last time.
- \item For details on extraction of the signal moments from the mixsampel(bck+sig) see my previous presentation: \href{https://indico.cern.ch/event/290856/contribution/0/material/slides/0.pdf}{Link}
- \item I am tired of putting $\mathcal{O}(10^2)$ plots in the presentations
- \item All pull plots are here: \href{http://nz17-p1.ifj.edu.pl/work_public/LHCb/Kst_mumu/Official_TOYMC_results/PLOTS_SM}{Link}
- \item Fits to mass here: \href{http://nz17-p1.ifj.edu.pl/work_public/LHCb/Kst_mumu/Official_TOYMC_results/PLOTS_SM_mass}{Link}
- \item Summarizing table in the next slide.
-
- \end{itemize}
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
-
- \begin{frame}\frametitle{MM without unfolding results }
-
-
-
- \begin{tiny}
-
- \begin{center}
- \begin{tabular}{ l l l l l l l l l }
- \hline
- \multicolumn{8}{c}{Mean of the pull} \\ \hline
- $q^2$ & $S_3$ & $S_4$ & $S_5$ & $S_{6s}$ & $S_{6c}$ & $S_7$ & $S_8$ \\ \hline \hline
-
- 0 & \scalebox{0.55}{$-0.015 \pm 0.027(0.6)$} & \scalebox{0.55}{$0.057 \pm 0.027(2.1)$} & \scalebox{0.55}{$-0.018 \pm 0.028(0.6)$} & \scalebox{0.55}{$0.046 \pm 0.027(1.7)$} & \scalebox{0.55}{$0.021 \pm 0.027(0.8)$} & \scalebox{0.55}{$-0.0082 \pm 0.028(0.3)$} & \scalebox{0.55}{$0.0098 \pm 0.026(0.4)$} \\ \hline
- 1 & \scalebox{0.55}{$0.031 \pm 0.029(1.1)$} & \scalebox{0.55}{$0.026 \pm 0.027(1.0)$} & \scalebox{0.55}{$-0.016 \pm 0.029(0.6)$} & \scalebox{0.55}{$0.013 \pm 0.028(0.5)$} & \textcolor{blue}{\scalebox{0.55}{$-0.091 \pm 0.028(3.3)$}} & \scalebox{0.55}{$-0.053 \pm 0.027(2.0)$} & \scalebox{0.55}{$0.0078 \pm 0.028(2.8)$} \\ \hline
- 2 & \scalebox{0.55}{$-0.052 \pm 0.027(1.9)$} & \scalebox{0.55}{$-0.0031 \pm 0.027(0.1)$} & \scalebox{0.55}{$-0.041 \pm 0.029(0.5)$} & \scalebox{0.55}{$-0.039 \pm 0.027(1.4)$} & \scalebox{0.55}{$-0.012 \pm 0.027(0.4)$} & \scalebox{0.55}{$-0.048 \pm 0.026(1.8)$} & \scalebox{0.55}{$0.023 \pm 0.029(0.8)$} \\ \hline
- 3 & \scalebox{0.55}{$-0.035 \pm 0.027(1.3)$} & \scalebox{0.55}{$0.013 \pm 0.027(0.5)$} & \scalebox{0.55}{$0.0047 \pm 0.028(0.2)$} & \scalebox{0.55}{$-0.042 \pm 0.028(1.5)$} & \scalebox{0.55}{$0.044 \pm 0.028(1.6)$} & \scalebox{0.55}{$0.019 \pm 0.028(0.7)$} & \scalebox{0.55}{$-0.03 \pm 0.029(1.0)$} \\ \hline
- 4 & \scalebox{0.55}{$0.049 \pm 0.027(1.8)$} & \scalebox{0.55}{$-0.021 \pm 0.028(0.8)$} & \scalebox{0.55}{$0.0025 \pm 0.029(0.1)$} & \scalebox{0.55}{$0.025 \pm 0.027(0.9)$} & \scalebox{0.55}{$0.045 \pm 0.028(1.6)$} & \scalebox{0.55}{$-0.035 \pm 0.027(1.3)$} & \scalebox{0.55}{$0.057 \pm 0.026(2.2)$} \\ \hline
- 5 & \scalebox{0.55}{$0.014 \pm 0.029(0.5)$} & \scalebox{0.55}{$-0.018 \pm 0.027(0.7)$} & \scalebox{0.55}{$0.013 \pm 0.028(0.5)$} & \scalebox{0.55}{$-0.009 \pm 0.028(0.3)$} & \scalebox{0.55}{$0.029 \pm 0.027(1.1)$} & \scalebox{0.55}{$-0.021 \pm 0.028(0.8)$} & \scalebox{0.55}{$0.043 \pm 0.028(1.5)$} \\ \hline
- 6 & \scalebox{0.55}{$0.012 \pm 0.029(0.4)$} & \scalebox{0.55}{$-0.0021 \pm 0.029(0.1)$} & \scalebox{0.55}{$-0.01 \pm 0.028(0.4)$} & \scalebox{0.55}{$0.0098 \pm 0.028(0.3)$} & \scalebox{0.55}{$0.0014 \pm 0.028(0.1)$} & \scalebox{0.55}{$-0.00054 \pm 0.029(1.0)$} & \scalebox{0.55}{$-0.031 \pm 0.026(1.3)$} \\ \hline
- 7 & \textcolor{red}{\scalebox{0.55}{$0.15 \pm 0.027(5.6)$}} & \textcolor{red}{\scalebox{0.55}{$-0.24 \pm 0.028(18)$}} & \textcolor{red}{\scalebox{0.55}{$-0.32 \pm 0.027(12)$} }& \textcolor{red}{\scalebox{0.55}{$1.6 \pm 0.027(60)$}} & \textcolor{red}{\scalebox{0.55}{$0.37 \pm 0.028(13)$}} & \textcolor{red}{\scalebox{0.55}{$-0.15 \pm 0.027(60)$}} & \scalebox{0.55}{$0.016 \pm 0.028(0.6)$} \\ \hline
- 8 & \scalebox{0.55}{$0.017 \pm 0.027(0.6)$} & \scalebox{0.55}{$-0.039 \pm 0.028(1.4)$} & \scalebox{0.55}{$-0.01 \pm 0.027(0.4)$} & \scalebox{0.55}{$0.023 \pm 0.028(0.8)$} & \scalebox{0.55}{$0.011 \pm 0.029(0.4)$} & \scalebox{0.55}{$-0.015 \pm 0.027(0.6)$} & \scalebox{0.55}{$-0.022 \pm 0.028(0.8)$} \\ \hline
- 9 & \scalebox{0.55}{$0.042 \pm 0.028(1,5)$} & \scalebox{0.55}{$0.00059 \pm 0.026(0.1)$} & \scalebox{0.55}{$0.024 \pm 0.026(0.9)$} & \scalebox{0.55}{$0.034 \pm 0.027(1.3)$} & \scalebox{0.55}{$-0.021 \pm 0.027(0.8)$} & \textcolor{blue}{\scalebox{0.55}{$-0.082 \pm 0.027(3.0)$}} & \scalebox{0.55}{$-0.016 \pm 0.027(0.6)$} \\ \hline
- 10 & \scalebox{0.55}{$0.013 \pm 0.026(0.5)$} & \scalebox{0.55}{$-0.038 \pm 0.027(1.4)$} & \scalebox{0.55}{$-0.027 \pm 0.027(1.0)$} & \scalebox{0.55}{$-0.04 \pm 0.028(1.4)$} & \scalebox{0.55}{$-0.028 \pm 0.029(1.0)$} & \scalebox{0.55}{$0.037 \pm 0.028(1.3)$} & \scalebox{0.55}{$-0.024 \pm 0.028(0.9)$} \\ \hline
- 11 & \textcolor{blue}{\scalebox{0.55}{$0.092 \pm 0.027(3.4)$}} & \scalebox{0.55}{$0.0068 \pm 0.028(0.2)$} & \scalebox{0.55}{$-0.076 \pm 0.027(2.8)$} & \scalebox{0.55}{$-0.029 \pm 0.028(1.0)$} & \scalebox{0.55}{$-0.025 \pm 0.028(0.9)$} & \scalebox{0.55}{$-0.018 \pm 0.027(0.7)$} & \scalebox{0.55}{$-0.03 \pm 0.027(1.1)$} \\ \hline
-
-
- \hline
-
-
-
- \end{tabular}
- \end{center}
-
- \begin{Large}
- Everything better then I hoped :)
- \end{Large}
-
-
- \end{tiny}
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%5
- \begin{frame}\frametitle{MM without unfolding results }
-
-
-
- \begin{tiny}
-
- \begin{center}
- \begin{tabular}{ l l l l l l l l l }
- \hline
- \multicolumn{8}{c}{Sigma of the pull} \\ \hline
- $q^2$ & $S_3$ & $S_4$ & $S_5$ & $S_{6s}$ & $S_{6c}$ & $S_7$ & $S_8$ \\ \hline \hline
-
- 0 & \scalebox{0.6}{$0.96 \pm 0.02(2.1)$} & \scalebox{0.6}{$0.95 \pm 0.02(2.7)$} & \scalebox{0.6}{$0.97 \pm 0.022(1.5)$} & \scalebox{0.6}{$0.97 \pm 0.021(1.2)$} & \scalebox{0.6}{$0.95 \pm 0.023(2.2)$} & \scalebox{0.6}{$0.98 \pm 0.023(0.93)$} & \scalebox{0.6}{$0.94 \pm 0.021(2.9)$} \\ \hline
- 1 & \scalebox{0.6}{$1 \pm 0.025(-0.37)$} & \scalebox{0.6}{$0.97 \pm 0.022(1.4)$} & \scalebox{0.6}{$1 \pm 0.024(-0.57)$} & \scalebox{0.6}{$0.97 \pm 0.023(1.4)$} & \scalebox{0.6}{$0.99 \pm 0.023(0.44)$} & \scalebox{0.6}{$0.97 \pm 0.021(1.7)$} & \scalebox{0.6}{$0.98 \pm 0.022(1.1)$} \\ \hline
- 2 & \scalebox{0.6}{$0.94 \pm 0.022(2.7)$} & \scalebox{0.6}{$0.96 \pm 0.021(1.7)$} & \scalebox{0.6}{$1 \pm 0.023(0.021)$} & \scalebox{0.6}{$0.95 \pm 0.022(2.2)$} & \scalebox{0.6}{$0.96 \pm 0.023(2)$} & \scalebox{0.6}{$0.95 \pm 0.021(2.5)$} & \scalebox{0.6}{$1 \pm 0.025(-0.84)$} \\ \hline
- 3 & \scalebox{0.6}{$0.95 \pm 0.022(2.1)$} & \scalebox{0.6}{$0.96 \pm 0.022(1.6)$} & \scalebox{0.6}{$0.98 \pm 0.021(0.83)$} & \scalebox{0.6}{$0.99 \pm 0.021(0.55)$} & \scalebox{0.6}{$0.97 \pm 0.023(1.2)$} & \scalebox{0.6}{$0.98 \pm 0.023(0.74)$} & \scalebox{0.6}{$1 \pm 0.022(-0.024)$} \\ \hline
- 4 & \scalebox{0.6}{$0.96 \pm 0.023(1.8)$} & \scalebox{0.6}{$0.98 \pm 0.022(1.1)$} & \scalebox{0.6}{$1 \pm 0.023(-0.79)$} & \scalebox{0.6}{$0.94 \pm 0.023(2.4)$} & \scalebox{0.6}{$0.96 \pm 0.024(1.6)$} & \scalebox{0.6}{$0.95 \pm 0.021(2.2)$} & \scalebox{0.6}{$0.94 \pm 0.021(2.9)$} \\ \hline
- 5 & \scalebox{0.6}{$1 \pm 0.023(-0.3)$} & \scalebox{0.6}{$0.95 \pm 0.022(2.1)$} & \scalebox{0.6}{$1 \pm 0.021(0.13)$} & \scalebox{0.6}{$0.98 \pm 0.021(0.9)$} & \scalebox{0.6}{$0.95 \pm 0.023(2.1)$} & \scalebox{0.6}{$0.98 \pm 0.021(1.1)$} & \scalebox{0.6}{$0.99 \pm 0.022(0.65)$} \\ \hline
- 6 & \scalebox{0.6}{$1 \pm 0.025(-0.33)$} & \scalebox{0.6}{$1 \pm 0.023(-0.41)$} & \scalebox{0.6}{$0.97 \pm 0.023(1.2)$} & \scalebox{0.6}{$0.99 \pm 0.022(0.26)$} & \scalebox{0.6}{$0.98 \pm 0.023(0.78)$} & \scalebox{0.6}{$0.99 \pm 0.024(0.58)$} & \textcolor{blue}{\scalebox{0.6}{$0.93 \pm 0.02(3.4)$}} \\ \hline
- 7 & \scalebox{0.6}{$0.95 \pm 0.021(2.3)$} & \scalebox{0.6}{$0.97 \pm 0.022(1.3)$} & \scalebox{0.6}{$0.95 \pm 0.022(2.3)$} & \scalebox{0.6}{$0.95 \pm 0.023(2.1)$} & \scalebox{0.6}{$0.97 \pm 0.022(1.4)$} & \textcolor{blue}{\scalebox{0.6}{$0.93 \pm 0.022(3.3)$}} & \scalebox{0.6}{$0.99 \pm 0.023(0.53)$} \\ \hline
- 8 & \scalebox{0.6}{$0.94 \pm 0.022(2.9)$} & \scalebox{0.6}{$0.99 \pm 0.024(0.21)$} & \scalebox{0.6}{$0.96 \pm 0.021(1.9)$} & \scalebox{0.6}{$1 \pm 0.024(0.014)$} & \scalebox{0.6}{$1 \pm 0.023(-0.0078)$} & \scalebox{0.6}{$0.96 \pm 0.022(1.8)$} & \scalebox{0.6}{$0.95 \pm 0.023(2)$} \\ \hline
- 9 & \scalebox{0.6}{$0.98 \pm 0.023(1)$} & \scalebox{0.6}{$0.91 \pm 0.021(4.2)$} & \scalebox{0.6}{$0.91 \pm 0.02(4.4)$} & \scalebox{0.6}{$0.95 \pm 0.022(2.4)$} & \scalebox{0.6}{$0.95 \pm 0.022(2.1)$} & \scalebox{0.6}{$0.95 \pm 0.022(2.4)$} & \scalebox{0.6}{$0.97 \pm 0.022(1.5)$} \\ \hline
- 10 & \textcolor{blue}{\scalebox{0.6}{$0.92 \pm 0.021(3.8)$}} & \scalebox{0.6}{$0.95 \pm 0.023(2.3)$} & \scalebox{0.6}{$0.96 \pm 0.021(2.1)$} & \scalebox{0.6}{$0.98 \pm 0.023(0.9)$} & \scalebox{0.6}{$1 \pm 0.023(-0.24)$} & \scalebox{0.6}{$0.97 \pm 0.023(1.4)$} & \scalebox{0.6}{$1 \pm 0.025(0.067)$} \\ \hline
- 11 & \scalebox{0.6}{$0.97 \pm 0.021(1.5)$} & \scalebox{0.6}{$0.98 \pm 0.022(1.1)$} & \scalebox{0.6}{$0.95 \pm 0.02(2.6)$} & \scalebox{0.6}{$0.96 \pm 0.024(1.8)$} & \scalebox{0.6}{$0.98 \pm 0.023(1.1)$} & \scalebox{0.6}{$0.96 \pm 0.022(1.7)$} & \scalebox{0.6}{$0.96 \pm 0.021(1.8)$} \\ \hline
-
-
-
-
- \hline
-
-
-
- \end{tabular}
- \end{center}
-
- \begin{Large}
- Everything better then I hoped :)
- \end{Large}
-
-
- \end{tiny}
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
-
- \section{MM with unfolding}
-
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%5
- \begin{frame}\frametitle{MM with unfolding results }
-
-
-
- \begin{tiny}
-
- \begin{center}
- \begin{tabular}{ l l l l l l l l l }
- \hline
- \multicolumn{8}{c}{Mean of the pull} \\ \hline
- $q^2$ & $S_3$ & $S_4$ & $S_5$ & $S_{6s}$ & $S_{6c}$ & $S_7$ & $S_8$ \\ \hline \hline
-
- 0 & \scalebox{0.55}{$-0.022 \pm 0.028(-0.8)$} & \scalebox{0.55}{$0.071 \pm 0.026(2.7)$} & \scalebox{0.55}{$-0.05 \pm 0.028(-1.8)$} & \scalebox{0.55}{$0.059 \pm 0.029(2)$} & \scalebox{0.55}{$0.022 \pm 0.027(0.8)$} & \scalebox{0.55}{$-0.059 \pm 0.027(-2.2)$} & \scalebox{0.55}{$0.031 \pm 0.026(1.2)$} \\ \hline
- 1 & \scalebox{0.55}{$-0.0075 \pm 0.027(-0.3)$} & \scalebox{0.55}{$0.015 \pm 0.026(0.6)$} & \scalebox{0.55}{$-0.072 \pm 0.027(-2.6)$} & \textcolor{red}{\scalebox{0.55}{$-0.15 \pm 0.03(-5.1)$}} & \scalebox{0.55}{$-0.066 \pm 0.028(-2.4)$} & \scalebox{0.55}{$-0.046 \pm 0.027(-1.7)$} & \scalebox{0.55}{$0.0051 \pm 0.027(0.2)$} \\ \hline
- 2 & \scalebox{0.55}{$-0.02 \pm 0.027(-0.7)$} & \scalebox{0.55}{$-0.01 \pm 0.028(-0.4)$} & \scalebox{0.55}{$0.04 \pm 0.027(1.5)$} & \textcolor{red}{\scalebox{0.55}{$-0.15 \pm 0.028(-5.5)$}} & \scalebox{0.55}{$-0.059 \pm 0.027(-2.1)$} & \scalebox{0.55}{$0.0086 \pm 0.028(0.3)$} & \scalebox{0.55}{$-0.024 \pm 0.03(-0.9)$} \\ \hline
- 3 & \scalebox{0.55}{$-0.029 \pm 0.027(-1.1)$} & \scalebox{0.55}{$-0.065 \pm 0.027(-2.4)$} & \textcolor{blue}{\scalebox{0.55}{$0.12 \pm 0.026(4.5)$}} & \scalebox{0.55}{$-0.059 \pm 0.028(-2.1)$} & \scalebox{0.55}{$0.018 \pm 0.027(0.7)$} & \scalebox{0.55}{$0.021 \pm 0.027(0.8)$} & \scalebox{0.55}{$-0.04 \pm 0.028(-1.5)$} \\ \hline
- 4 & \scalebox{0.55}{$-0.033 \pm 0.027(-1.3)$} & \scalebox{0.55}{$-0.065 \pm 0.027(-2.4)$} & \textcolor{blue}{\scalebox{0.55}{$0.13 \pm 0.027(4.9)$}} & \scalebox{0.55}{$0.05 \pm 0.027(1.9)$} & \scalebox{0.55}{$-0.035 \pm 0.026(-1.3)$} & \scalebox{0.55}{$-0.023 \pm 0.027(-0.8)$} & \scalebox{0.55}{$0.053 \pm 0.027(2)$} \\ \hline
- 5 & \scalebox{0.55}{$0.033 \pm 0.026(1.3)$} & \scalebox{0.55}{$-0.095 \pm 0.026(-3.6)$} & \textcolor{red}{\scalebox{0.55}{$0.16 \pm 0.027(5.8)$}} & \scalebox{0.55}{$0.043 \pm 0.028(1.5)$} & \scalebox{0.55}{$-0.0014 \pm 0.028(-0.1)$} & \scalebox{0.55}{$-0.007 \pm 0.027(-0.3)$} & \scalebox{0.55}{$0.045 \pm 0.027(1.7)$} \\ \hline
- 6 & \scalebox{0.55}{$-0.008 \pm 0.028(-0.3)$} & \scalebox{0.55}{$-0.1 \pm 0.028(-3.6)$} & \textcolor{red}{\scalebox{0.55}{$0.16 \pm 0.03(5.8)$}} & \scalebox{0.55}{$0.16 \pm 0.03(6)$} & \scalebox{0.55}{$0.045 \pm 0.03(1.7)$} & \scalebox{0.55}{$0.0056 \pm 0.027(0.2)$} & \scalebox{0.55}{$0.009 \pm 0.03(0.3)$} \\ \hline
- 8 & \scalebox{0.55}{$0.058 \pm 0.027(2.2)$} & \scalebox{0.55}{$-0.12 \pm 0.027(-4.3)$} & \scalebox{0.55}{$0.049 \pm 0.03(1.9)$} & \textcolor{red}{\scalebox{0.55}{$0.15 \pm 0.03(5.5)$}} & \scalebox{0.55}{$-0.045 \pm 0.03(-1.7)$} & \scalebox{0.55}{$0.018 \pm 0.03(0.7)$} & \scalebox{0.55}{$-0.019 \pm 0.03(-0.7)$} \\ \hline
- 9 & \scalebox{0.55}{$0.043 \pm 0.03(1.6)$} & \scalebox{0.55}{$-0.037 \pm 0.03(-1.3)$} & \textcolor{blue}{\scalebox{0.55}{$0.091 \pm 0.03(3.4)$}} & \textcolor{red}{\scalebox{0.55}{$0.15 \pm 0.03(5.4)$}} & \scalebox{0.55}{$-0.035 \pm 0.03(-1.3)$} & \scalebox{0.55}{$-0.04 \pm 0.03(-1.6)$} & \scalebox{0.55}{$-0.049 \pm 0.03(-1.7)$} \\ \hline
- 10 & \scalebox{0.55}{$0.0053 \pm 0.03(0.19)$} & \scalebox{0.55}{$-0.043 \pm 0.03(-1.6)$} & \scalebox{0.55}{$0.051 \pm 0.03(1.9)$} & \scalebox{0.55}{$0.068 \pm 0.03(2.5)$} & \scalebox{0.55}{$-0.009 \pm 0.03(-0.3)$} & \scalebox{0.55}{$0.018 \pm 0.03(0.7)$} & \scalebox{0.55}{$-0.021 \pm 0.03(-0.8)$} \\ \hline
- 11 & \textcolor{blue}{\scalebox{0.55}{$0.088 \pm 0.03(3.1)$}} & \scalebox{0.55}{$-0.1 \pm 0.03(-3.4)$} & \scalebox{0.55}{$0.036 \pm 0.03(1.3)$} & \textcolor{blue}{\scalebox{0.55}{$0.084 \pm 0.03(3)$}} & \scalebox{0.55}{$-0.049 \pm 0.03(-1.7)$} & \scalebox{0.55}{$0.015 \pm 0.03(0.5)$} & \scalebox{0.55}{$-0.019 \pm 0.03(-0.7)$} \\ \hline
-
-
-
-
- \hline
-
-
-
- \end{tabular}
- \end{center}
- \end{tiny}
-
-
- \begin{block}{Aristotle:}
- Hope is the dream of a waking man.
- \end{block}
- But I like the moments dream!\\
- Pull plots: \href{http://nz17-p1.ifj.edu.pl/work_public/LHCb/Kst_mumu/Official_TOYMC_results/PLOTS_SM_ACC}{Link}
-
-
- \end{frame}
-
- %%%%%%%%%%%%%%%%%%%%%% SIGMA %%%%%%%%%%%5555
- \begin{frame}\frametitle{MM with unfolding results }
-
-
-
- \begin{tiny}
-
- \begin{center}
- \begin{tabular}{ l l l l l l l l l }
- \hline
- \multicolumn{8}{c}{Sigma of the pull} \\ \hline
- $q^2$ & $S_3$ & $S_4$ & $S_5$ & $S_{6s}$ & $S_{6c}$ & $S_7$ & $S_8$ \\ \hline \hline
-
- 0 & \scalebox{0.55}{$0.98 \pm 0.02(0.78)$} & \scalebox{0.55}{$0.95 \pm 0.019(2.5)$} & \scalebox{0.55}{$1 \pm 0.021(-0.53)$} & \scalebox{0.55}{$1 \pm 0.024(-1.5)$} & \scalebox{0.55}{$0.96 \pm 0.022(1.8)$} & \scalebox{0.55}{$0.99 \pm 0.021(0.49)$} & \scalebox{0.55}{$0.95 \pm 0.019(2.7)$} \\ \hline
- 1 & \scalebox{0.55}{$0.97 \pm 0.021(1.4)$} & \scalebox{0.55}{$0.95 \pm 0.018(2.6)$} & \scalebox{0.55}{$0.96 \pm 0.02(1.8)$} & \scalebox{0.55}{$1.1 \pm 0.023(-2.2)$} & \scalebox{0.55}{$1 \pm 0.021(-0.82)$} & \scalebox{0.55}{$1 \pm 0.022(0.034)$} & \scalebox{0.55}{$0.97 \pm 0.019(1.4)$} \\ \hline
- 2 & \scalebox{0.55}{$0.97 \pm 0.021(1.5)$} & \scalebox{0.55}{$1 \pm 0.02(-0.0053)$} & \scalebox{0.55}{$0.99 \pm 0.019(0.56)$} & \scalebox{0.55}{$1 \pm 0.021(0.029)$} & \scalebox{0.55}{$1 \pm 0.022(-0.028)$} & \scalebox{0.55}{$1 \pm 0.02(-0.47)$} & \scalebox{0.55}{$0.96 \pm 0.019(1.9)$} \\ \hline
- 3 & \scalebox{0.55}{$0.97 \pm 0.019(1.5)$} & \scalebox{0.55}{$0.97 \pm 0.023(1.5)$} & \scalebox{0.55}{$0.95 \pm 0.018(3)$} & \scalebox{0.55}{$1 \pm 0.021(-0.15)$} & \scalebox{0.55}{$0.99 \pm 0.022(0.49)$} & \scalebox{0.55}{$0.98 \pm 0.021(1.1)$} & \scalebox{0.55}{$1 \pm 0.021(0.11)$} \\ \hline
- 4 & \scalebox{0.55}{$0.96 \pm 0.018(2)$} & \scalebox{0.55}{$0.96 \pm 0.019(2)$} & \scalebox{0.55}{$0.98 \pm 0.021(0.92)$} & \scalebox{0.55}{$0.98 \pm 0.02(1.1)$} & \scalebox{0.55}{$0.94 \pm 0.02(2.8)$} & \scalebox{0.55}{$0.99 \pm 0.023(0.46)$} & \scalebox{0.55}{$0.98 \pm 0.021(0.89)$} \\ \hline
- 5 & \scalebox{0.55}{$0.96 \pm 0.019(2.3)$} & \scalebox{0.55}{$0.96 \pm 0.019(2.3)$} & \scalebox{0.55}{$0.98 \pm 0.021(0.71)$} & \scalebox{0.55}{$1 \pm 0.022(-0.72)$} & \scalebox{0.55}{$1 \pm 0.021(-0.028)$} & \scalebox{0.55}{$0.98 \pm 0.021(1)$} & \scalebox{0.55}{$0.97 \pm 0.019(1.4)$} \\ \hline
- 6 & \scalebox{0.55}{$1 \pm 0.022(-0.13)$} & \scalebox{0.55}{$1 \pm 0.02(0.12)$} & \scalebox{0.55}{$0.98 \pm 0.021(0.95)$} & \scalebox{0.55}{$0.96 \pm 0.019(2.2)$} & \scalebox{0.55}{$0.95 \pm 0.019(2.9)$} & \scalebox{0.55}{$0.98 \pm 0.021(1.1)$} & \scalebox{0.55}{$0.98 \pm 0.02(0.76)$} \\ \hline
- 7 & \scalebox{0.55}{$0.99 \pm 0.021(0.71)$} & \scalebox{0.55}{$0.98 \pm 0.02(0.76)$} & \scalebox{0.55}{$0.95 \pm 0.019(2.5)$} & \scalebox{0.55}{$0.97 \pm 0.02(1.3)$} & \scalebox{0.55}{$1 \pm 0.022(-1.1)$} & \scalebox{0.55}{$1 \pm 0.021(-0.58)$} & \scalebox{0.55}{$0.99 \pm 0.019(0.66)$} \\ \hline
- 8 & \scalebox{0.55}{$0.95 \pm 0.02(2.3)$} & \scalebox{0.55}{$0.99 \pm 0.021(0.26)$} & \scalebox{0.55}{$0.95 \pm 0.019(2.5)$} & \scalebox{0.55}{$0.98 \pm 0.019(0.98)$} & \scalebox{0.55}{$0.94 \pm 0.019(2.9)$} & \scalebox{0.55}{$0.98 \pm 0.021(1.1)$} & \scalebox{0.55}{$0.97 \pm 0.019(1.6)$} \\ \hline
- 9 & \scalebox{0.55}{$0.97 \pm 0.02(1.7)$} & \scalebox{0.55}{$0.99 \pm 0.02(0.36)$} & \scalebox{0.55}{$0.98 \pm 0.02(0.81)$} & \scalebox{0.55}{$1 \pm 0.023(-0.93)$} & \scalebox{0.55}{$0.96 \pm 0.019(2.1)$} & \scalebox{0.55}{$0.93 \pm 0.019(3.7)$} & \scalebox{0.55}{$1 \pm 0.022(-0.15)$} \\ \hline
- 10 & \scalebox{0.55}{$1 \pm 0.02(-0.0027)$} & \scalebox{0.55}{$0.99 \pm 0.022(0.5)$} & \scalebox{0.55}{$1 \pm 0.022(0.051)$} & \scalebox{0.55}{$0.98 \pm 0.02(1)$} & \scalebox{0.55}{$0.99 \pm 0.02(0.31)$} & \scalebox{0.55}{$0.98 \pm 0.02(0.86)$} & \scalebox{0.55}{$0.99 \pm 0.02(0.64)$} \\ \hline
- 11 & \scalebox{0.55}{$1 \pm 0.023(-1.6)$} & \scalebox{0.55}{$1.1 \pm 0.022(-3)$} & \scalebox{0.55}{$1.1 \pm 0.02(-2.5)$} & \scalebox{0.55}{$1 \pm 0.021(-1.3)$} & \scalebox{0.55}{$1 \pm 0.022(-1.9)$} & \scalebox{0.55}{$1 \pm 0.021(-2)$} & \scalebox{0.55}{$1 \pm 0.02(-0.77)$} \\ \hline
-
-
-
-
- \hline
-
-
-
- \end{tabular}
- \end{center}
- \end{tiny}
-
- \begin{Large}
- Sigmas are ok!
- \end{Large}
-
-
-
-
- \end{frame}
-
-
-
-
-
-
-
-
-
-
-
-
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%5
-
- \begin{frame}\frametitle{MM without unfolding - DEBUGGING}
- Where things can go wrong?
- \begin{itemize}
- \item Signal moments with weights are wrong?
- \item Background moments are wrong.
- \end{itemize}
- Good that there aren't many possibilities :P
-
-
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
-
-
-
- \begin{frame}\frametitle{DEBUGGING: signal only}
-
-
-
- \begin{tiny}
-
- \begin{center}
- \begin{tabular}{ l l l l l l l l l }
- \hline
- \multicolumn{8}{c}{Mean of the pull} \\ \hline
- $q^2$ & $S_3$ & $S_4$ & $S_5$ & $S_{6s}$ & $S_{6c}$ & $S_7$ & $S_8$ \\ \hline \hline
-
- 0 & \scalebox{0.55}{$-0.043 \pm 0.027(-1.6)$} & \scalebox{0.55}{$0.051 \pm 0.027(1.9)$} & \scalebox{0.55}{$0.048 \pm 0.028(1.7)$} & \textcolor{blue}{\scalebox{0.55}{$0.13 \pm 0.028(4.6)$}} & \scalebox{0.55}{$0.022 \pm 0.028(0.81)$} & \scalebox{0.55}{$-0.036 \pm 0.027(-1.3)$} & \scalebox{0.55}{$0.01 \pm 0.027(0.37)$} \\ \hline
- 1 & \scalebox{0.55}{$-0.036 \pm 0.027(-1.3)$} & \scalebox{0.55}{$-0.03 \pm 0.028(-1.1)$} & \scalebox{0.55}{$-0.022 \pm 0.026(-0.82)$} & \scalebox{0.55}{$-0.019 \pm 0.029(-0.65)$} & \scalebox{0.55}{$-0.068 \pm 0.028(-2.4)$} & \scalebox{0.55}{$-0.022 \pm 0.027(-0.8)$} & \scalebox{0.55}{$0.0043 \pm 0.026(0.16)$} \\ \hline
- 2 & \scalebox{0.55}{$-0.044 \pm 0.027(-1.6)$} & \scalebox{0.55}{$-8.8e-05 \pm 0.028(-0.0)$} & \scalebox{0.55}{$0.035 \pm 0.027(1.3)$} & \scalebox{0.55}{$-0.018 \pm 0.027(-0.65)$} & \scalebox{0.55}{$-0.04 \pm 0.028(-1.4)$} & \scalebox{0.55}{$0.00039 \pm 0.029(0.014)$} & \scalebox{0.55}{$-0.04 \pm 0.028(-1.4)$} \\ \hline
-
- 3 & \scalebox{0.55}{$-0.037 \pm 0.027(-1.4)$} & \scalebox{0.55}{$0.0043 \pm 0.027(0.16)$} & \scalebox{0.55}{$-0.055 \pm 0.027(-2)$} & \scalebox{0.55}{$-0.0083 \pm 0.028(-0.3)$} & \scalebox{0.55}{$0.046 \pm 0.027(1.7)$} & \scalebox{0.55}{$0.0086 \pm 0.026(0.32)$} & \scalebox{0.55}{$-0.049 \pm 0.027(-1.8)$} \\ \hline
- 4 & \scalebox{0.55}{$-0.015 \pm 0.027(-0.53)$} & \scalebox{0.55}{$-0.03 \pm 0.027(-1.1)$} & \scalebox{0.55}{$-0.029 \pm 0.027(-1.1)$} & \scalebox{0.55}{$0.013 \pm 0.028(0.46)$} & \scalebox{0.55}{$-0.031 \pm 0.027(-1.2)$} & \scalebox{0.55}{$0.0078 \pm 0.028(0.28)$} & \scalebox{0.55}{$0.064 \pm 0.026(2.5)$} \\ \hline
- 5 & \scalebox{0.55}{$0.066 \pm 0.027(2.5)$} & \scalebox{0.55}{$-0.021 \pm 0.026(-0.81)$} & \scalebox{0.55}{$-0.072 \pm 0.028(-2.6)$} & \scalebox{0.55}{$-0.031 \pm 0.028(-1.1)$} & \scalebox{0.55}{$-0.0037 \pm 0.028(-0.13)$} & \scalebox{0.55}{$0.0033 \pm 0.025(0.13)$} & \scalebox{0.55}{$0.024 \pm 0.026(0.94)$} \\ \hline
- 6 & \scalebox{0.55}{$-0.018 \pm 0.027(-0.64)$} & \scalebox{0.55}{$-0.026 \pm 0.028(-0.93)$} & \scalebox{0.55}{$0.013 \pm 0.028(0.45)$} & \scalebox{0.55}{$0.05 \pm 0.028(1.8)$} & \scalebox{0.55}{$0.054 \pm 0.026(2.1)$} & \scalebox{0.55}{$-0.013 \pm 0.026(-0.49)$} & \scalebox{0.55}{$0.0048 \pm 0.028(0.17)$} \\ \hline
- 8 & \scalebox{0.55}{$0.033 \pm 0.026(1.3)$} & \scalebox{0.55}{$-0.033 \pm 0.028(-1.2)$} & \scalebox{0.55}{$-0.021 \pm 0.027(-0.79)$} & \scalebox{0.55}{$0.0038 \pm 0.028(0.13)$} & \scalebox{0.55}{$-0.062 \pm 0.027(-2.3)$} & \scalebox{0.55}{$0.026 \pm 0.027(0.96)$} & \scalebox{0.55}{$-0.0032 \pm 0.027(-0.12)$} \\ \hline
- 9 & \scalebox{0.55}{$-0.045 \pm 0.027(-1.6)$} & \scalebox{0.55}{$-0.0082 \pm 0.028(-0.29)$} & \scalebox{0.55}{$0.018 \pm 0.027(0.68)$} & \scalebox{0.55}{$0.02 \pm 0.026(0.76)$} & \scalebox{0.55}{$-0.029 \pm 0.026(-1.1)$} & \scalebox{0.55}{$0.012 \pm 0.025(0.49)$} & \scalebox{0.55}{$-0.015 \pm 0.026(-0.56)$} \\ \hline
- 10 & \scalebox{0.55}{$-0.0041 \pm 0.027(-0.15)$} & \scalebox{0.55}{$-0.033 \pm 0.028(-1.2)$} & \scalebox{0.55}{$0.0066 \pm 0.027(0.25)$} & \scalebox{0.55}{$-0.059 \pm 0.026(-2.2)$} & \scalebox{0.55}{$-0.025 \pm 0.028(-0.89)$} & \scalebox{0.55}{$0.0099 \pm 0.028(0.36)$} & \scalebox{0.55}{$-0.015 \pm 0.028(-0.55)$} \\ \hline
- 11 & \scalebox{0.55}{$-0.0021 \pm 0.027(-0.075)$} & \scalebox{0.55}{$-0.064 \pm 0.029(-2.2)$} & \scalebox{0.55}{$-0.034 \pm 0.028(-1.2)$} & \scalebox{0.55}{$-0.03 \pm 0.028(-1.1)$} & \scalebox{0.55}{$-0.045 \pm 0.028(-1.6)$} & \scalebox{0.55}{$0.011 \pm 0.028(0.38)$} & \scalebox{0.55}{$-0.031 \pm 0.028(-1.1)$} \\ \hline
-
-
-
-
- \hline
-
-
-
- \end{tabular}
- \end{center}
-
-
- \end{tiny}
-
- This looks very ok!
-
-
- Pull plots: \href{http://nz17-p1.ifj.edu.pl/work_public/LHCb/Kst_mumu/Official_TOYMC_results/PLOTS_SM_ACC_SIG}{Link}
-
-
-
-
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
-
-
-
- %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%5
-
- \begin{frame}\frametitle{MM background DEBUGGING}
- \begin{columns}
-
- \column{2.5in}
- \includegraphics[scale=0.18]{STUPID/costhetak_high_unfold.png}\\
- \includegraphics[scale=0.18]{STUPID/costhetal_high_unfold.png}
- \column{2.5in}
- \includegraphics[scale=0.18]{STUPID/costhetak_med_unfold.png}\\
- \includegraphics[scale=0.18]{STUPID/costhetal_med_unfold.png}\\
-
-
- \end{columns}
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
-
-
-
-
-
- \begin{frame}\frametitle{MM without unfolding - DEBUGGING}
- \begin{itemize}
- \item There is a mass dependence on the unfolding!
- \item What we are seeing with slightly high pull distribution is the negative weights.
- \item Taking this effect into account everything in agreement!
- \end{itemize}
-
- \textref {M.Chrz\k{a}szcz, N.Serra 2014}
- \end{frame}
-
-
-
-
-
-
-
-
-
- \end{document}