Author: bugman Date: Thu Jul 11 09:24:53 2013 New Revision: 20268 URL: http://svn.gna.org/viewcvs/relax?rev=20268&view=rev Log: Small edit of the legend of the relaxation dispersion figure showing the Ishima & Torchia 2005 being wrong. Modified: branches/relax_disp/docs/latex/dispersion.tex Modified: branches/relax_disp/docs/latex/dispersion.tex URL: http://svn.gna.org/viewcvs/relax/branches/relax_disp/docs/latex/dispersion.tex?rev=20268&r1=20267&r2=20268&view=diff ============================================================================== --- branches/relax_disp/docs/latex/dispersion.tex (original) +++ branches/relax_disp/docs/latex/dispersion.tex Thu Jul 11 09:24:53 2013 @@ -189,7 +189,7 @@ \begin{figure*}[h] \label{fig: dispersion error comparison} \centerline{\includegraphics[width=0.9\textwidth, bb=14 14 728 512]{graphics/analyses/dispersion/error_comparison}} -\caption[Comparison of relaxation dispersion errors]{A demonstration of the inaccuracy of the error formula of Equation~\ref{eq: IT05 dispersion error} from \citet{IshimaTorchia05}. This plot was generated using the script \file{test\_suite/shared\_data/dispersion/error\_testing/simulation.py}. The bootstrapping simulation involves randomising noise-free $I_0$ and $I_1$ values for each dispersion data point assuming Gaussian errors. The full error formula is from Equation~\ref{eq: dispersion error}, the reduced error formula is from Equation~\ref{eq: IT05 dispersion error}, the bootstrapping using individual dispersion points estimates the errors assuming different $I_0$ randomisations for each dispersion point and each simulation, and the bootstrapping group graph uses the same randomised $I_0$ value for each dispersion point for each simulation.} +\caption[Comparison of relaxation dispersion errors]{A demonstration of the inaccuracy of the error formula of Equation~\ref{eq: IT05 dispersion error} from \citet{IshimaTorchia05}. This plot was generated using the script \file{test\_suite/shared\_data/dispersion/error\_testing/simulation.py}. The bootstrapping simulation involves randomising noise-free $I_0$ and $I_1$ values for each dispersion data point assuming Gaussian errors. The full error formula is from Equation~\ref{eq: dispersion error}, the reduced error formula is from Equation~\ref{eq: IT05 dispersion error}, the bootstrapping using individual dispersion points estimates the errors assuming different $I_0$ randomisations for each dispersion point and each simulation, and the bootstrapping group graph uses the same randomised $I_0$ value for all dispersion points for each simulation.} \end{figure*}