From 176afda1bc6ee0c9a27418c5463e11fc045d720d Mon Sep 17 00:00:00 2001 From: Houtan Bastani Date: Tue, 13 Sep 2011 13:56:04 -0400 Subject: [PATCH] fix typos --- doc/dynare.texi | 22 +++++++++++----------- 1 file changed, 11 insertions(+), 11 deletions(-) diff --git a/doc/dynare.texi b/doc/dynare.texi index 6d678d083..e0aa3959f 100644 --- a/doc/dynare.texi +++ b/doc/dynare.texi @@ -4838,21 +4838,21 @@ need of user intervention. The RMSE analysis can be performed with different types of sampling options: @enumerate @item -When @code{pprior=1} and @code{ppost=0}, the toolbox analyzes the RMSE’s for +When @code{pprior=1} and @code{ppost=0}, the toolbox analyzes the RMSEs for the Monte-Carlo sample obtained by sampling parameters from their prior distributions (or prior ranges): this analysis provides some hints about what parameter drives the fit of which observed series, prior to the full estimation; @item -When @code{pprior=0} and @code{ppost=0}, the toolbox analyzes the RMSE’s for +When @code{pprior=0} and @code{ppost=0}, the toolbox analyzes the RMSEs for a multivariate normal Monte-Carlo sample, with covariance matrix based on the inverse Hessian at the optimum: this analysis is useful when maximum likelihood estimation is done (@i{i.e.} no Bayesian estimation); @item -When @code{ppost=1} the toolbox analyzes the RMSE’s for the posterior sample -obtained by Dynare’s Metropolis procedure. +When @code{ppost=1} the toolbox analyzes the RMSEs for the posterior sample +obtained by Dynare's Metropolis procedure. @end enumerate The use of cases 2 and 3 requires an estimation step beforehand. To @@ -4904,34 +4904,34 @@ but the same conventions are used for multivariate normal and posterior): @itemize @item -@code{_rmse_prior_*.fig}: for each parameter, plots the cdf’s -corresponding to the best 10% RMES’s of each observed series; +@code{_rmse_prior_*.fig}: for each parameter, plots the cdfs +corresponding to the best 10% RMSEs of each observed series; @item @code{_rmse_prior_dens_*.fig}: for each parameter, plots the -pdf’s corresponding to the best 10% RMES’s of each observed series; +pdfs corresponding to the best 10% RMESs of each observed series; @item @code{_rmse_prior__corr_*.fig}: for each observed series plots the bi-dimensional projections of samples -with the best 10% RMSE’s, when the correlation is significant; +with the best 10% RMSEs, when the correlation is significant; @item @code{_rmse_prior_lnlik*.fig}: for each observed series, plots in red the cdf of the log-likelihood corresponding to the best 10% -RMSE’s, in green the cdf of the rest of the sample and in blue the +RMSEs, in green the cdf of the rest of the sample and in blue the cdf of the full sample; this allows one to see the presence of some idiosyncratic behavior; @item @code{_rmse_prior_lnpost*.fig}: for each observed series, plots -in red the cdf of the log-posterior corresponding to the best 10% RMSE’s, +in red the cdf of the log-posterior corresponding to the best 10% RMSEs, in green the cdf of the rest of the sample and in blue the cdf of the full sample; this allows one to see idiosyncratic behavior; @item @code{_rmse_prior_lnprior*.fig}: for each observed series, plots -in red the cdf of the log-prior corresponding to the best 10% RMSE’s, +in red the cdf of the log-prior corresponding to the best 10% RMSEs, in green the cdf of the rest of the sample and in blue the cdf of the full sample; this allows one to see idiosyncratic behavior;