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Moved figs and tables to the back (again)
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AEBilgrau committed Jul 18, 2015
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156 changes: 81 additions & 75 deletions knitr/effadj.Rnw
Expand Up @@ -482,26 +482,6 @@ The mean of the bootstrap distribution seems consistently larger that the other

We see that the large number of dilution steps, as recommended, ensures a low impact of the AE induced standard error on the inference of the $\ddcq$.

% CIC fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig1}
\end{center}
\caption{
Overview of CIC experiment data.
A: Raw $C_q$-values for different cell lines (samples) for each gene type and sample type.
The point type and colour differentiates the different gene types.
B: Dilution data for
reference genes (\textit{ACTB}, \textit{GAPDH}) and
target genes (\textit{MGST1}, \textit{MMSET}).
}
\label{fig:cqCIC}
\end{figure}

% CIC table
\input{../output/Table1.tex}





Expand All @@ -524,28 +504,6 @@ The bootstrap method provides a standard deviation similar to the delta method a
Regarding the biological interest, we conclude there is evidence for a difference in \textit{miR-127} expression between testicular and nodal DLBCL whilst the data is not compatible with difference in \textit{miR-143} expression.
While the AE estimate had no influence in these cases a change in significance is easily imagined in other cases.

% DLBCL fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig2}
\end{center}
\caption{
Overview of DLBCL testis experiment data.
A: Raw $C_q$-values for different patient samples for each gene type and sample type.
The point type and colour differentiates the different gene types.
B: Dilution data for
reference genes (\textit{RNU-24}, \textit{RNU-6B}) and
target genes (\textit{miR-127}, \textit{miR-143}).
}
\label{fig:cqTestis}
\end{figure}

% DLBCL table
\input{../output/Table2.tex}






\subsection{Arabidopsis thaliana data}
Expand All @@ -565,24 +523,6 @@ While this example was selected as a worst-case scenario, it should illustrate t



% Arabidopsis thaliana fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig3}
\end{center}
\caption{
Overview of \citet{Yuan2008} experiment data.
$C_q$-values against the dilution step for case and control samples.
Dilution data are present for both the target (\textit{MT7}) and reference genes (Tublin, \textit{UBQ}).
The technical duplicates have been averaged out in the analysis.
}
\label{fig:cqYuan}
\end{figure}

% Arabidopsis thaliana table
\input{../output/Table3.tex}




\subsection{Simulation study}
Expand Down Expand Up @@ -613,21 +553,6 @@ Overall, we see that the EC\&VA adjusted estimate is the only procedure consiste
Likewise, for many dilutions, the difference between the EC and EC\&VA procedures diminish as the uncertainty of the AE is relatively low.
Finally as expected a decrease in FPR corresponds to a decrease in TPR.

% Simulation tab
\input{../output/Table4.tex}

% Simulation fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig4}
\end{center}
\caption{
Plot of the false positive rates (FPR, black) and true positive rates (TPR, grey) and their 95 \% confidence intervals achieved simulation experiments for each method at various $p$-value cut-offs (0.05, 0.01, 0.1) shown by solid red horizontal lines.
The FPR and TPR are computed completely analogous to Table~\ref{tab:simexample}.
The rates are plotted for each combination of 4 or 8 samples with 4 or 8 fold dilution curves.
}
\label{fig:simstudy}
\end{figure}


\section{Discussion and conclusion}
Expand Down Expand Up @@ -687,5 +612,86 @@ The Danish Agency for Science, Technology and Innovation, as well as Karen Elise
\bibliographystyle{biorefs}
\bibliography{references}

\newpage

% CIC fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig1}
\end{center}
\caption{
Overview of CIC experiment data.
A: Raw $C_q$-values for different cell lines (samples) for each gene type and sample type.
The point type and colour differentiates the different gene types.
B: Dilution data for
reference genes (\textit{ACTB}, \textit{GAPDH}) and
target genes (\textit{MGST1}, \textit{MMSET}).
}
\label{fig:cqCIC}
\end{figure}

% CIC table
\input{../output/Table1.tex}


% DLBCL fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig2}
\end{center}
\caption{
Overview of DLBCL testis experiment data.
A: Raw $C_q$-values for different patient samples for each gene type and sample type.
The point type and colour differentiates the different gene types.
B: Dilution data for
reference genes (\textit{RNU-24}, \textit{RNU-6B}) and
target genes (\textit{miR-127}, \textit{miR-143}).
}
\label{fig:cqTestis}
\end{figure}

% DLBCL table
\input{../output/Table2.tex}



% Arabidopsis thaliana fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig3}
\end{center}
\caption{
Overview of \citet{Yuan2008} experiment data.
$C_q$-values against the dilution step for case and control samples.
Dilution data are present for both the target (\textit{MT7}) and reference genes (Tublin, \textit{UBQ}).
The technical duplicates have been averaged out in the analysis.
}
\label{fig:cqYuan}
\end{figure}

% Arabidopsis thaliana table
\input{../output/Table3.tex}


% Simulation tab
\input{../output/Table4.tex}

% Simulation fig
\begin{figure}
\begin{center}
\includegraphics[width=\textwidth]{fig4}
\end{center}
\caption{
Plot of the false positive rates (FPR, black) and true positive rates (TPR, grey) and their 95 \% confidence intervals achieved simulation experiments for each method at various $p$-value cut-offs (0.05, 0.01, 0.1) shown by solid red horizontal lines.
The FPR and TPR are computed completely analogous to Table~\ref{tab:simexample}.
The rates are plotted for each combination of 4 or 8 samples with 4 or 8 fold dilution curves.
}
\label{fig:simstudy}
\end{figure}





\end{document}

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