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Posted by edward on April 30, 2012 - 17:09:
Author: bugman
Date: Thu Apr 26 16:44:32 2012
New Revision: 15836

URL: http://svn.gna.org/viewcvs/relax?rev=15836&view=rev
Log:
Added colons to all entries of the abbreviation chapter in the relax user 
manual.


Modified:
    1.3/docs/latex/relax.tex

Modified: 1.3/docs/latex/relax.tex
URL: 
http://svn.gna.org/viewcvs/relax/1.3/docs/latex/relax.tex?rev=15836&r1=15835&r2=15836&view=diff
==============================================================================
--- 1.3/docs/latex/relax.tex (original)
+++ 1.3/docs/latex/relax.tex Thu Apr 26 16:44:32 2012
@@ -150,33 +150,33 @@
 
 \begin{description}
 
-\item[AIC]  Akaike's Information Criteria
-\item[AICc]  small sample size corrected AIC
-\item[BIC]  Bayesian Information Criteria
-\item[$C(\tau)$]  correlation function
-\item[$\chi^2$]  chi-squared function
-\item[CSA]  chemical shift anisotropy
-\item[$\Diff$]  the set of diffusion tensor parameters
-\item[$\Diff_\Par$]  the eigenvalue of the spheroid diffusion tensor 
corresponding to the unique axis of the tensor
-\item[$\Diff_\Per$]  the eigenvalue of the spheroid diffusion tensor 
corresponding to the two axes perpendicular to the unique axis
-\item[$\Diff_a$]  the anisotropic component of the Brownian rotational 
diffusion tensor
-\item[$\Diff_{iso}$]  the isotropic component of the Brownian rotational 
diffusion tensor
-\item[$\Diff_r$]  the rhombic component of the Brownian rotational diffusion 
tensor
-\item[$\Diff_{ratio}$]  the ratio of $\Diff_\Par$ to $\Diff_\Per$
-\item[$\Diff_x$]  the eigenvalue of the Brownian rotational diffusion tensor 
in which the corresponding eigenvector defines the x-axis of the tensor
-\item[$\Diff_y$]  the eigenvalue of the Brownian rotational diffusion tensor 
in which the corresponding eigenvector defines the y-axis of the tensor
-\item[$\Diff_z$]  the eigenvalue of the Brownian rotational diffusion tensor 
in which the corresponding eigenvector defines the z-axis of the tensor
-\item[$\epsilon_i$]  elimination value
-\item[$J(\omega)$]  spectral density function
-\item[NOE]  nuclear Overhauser effect
-\item[pdf]  probability distribution function
-\item[$r$]  bond length
-\item[$\Rone$]  spin-lattice relaxation rate
-\item[$\Rtwo$]  spin-spin relaxation rate
+\item[AIC:]  Akaike's Information Criteria
+\item[AICc:]  small sample size corrected AIC
+\item[BIC:]  Bayesian Information Criteria
+\item[$C(\tau)$:]  correlation function
+\item[$\chi^2$:]  chi-squared function
+\item[CSA:]  chemical shift anisotropy
+\item[$\Diff$:]  the set of diffusion tensor parameters
+\item[$\Diff_\Par$:]  the eigenvalue of the spheroid diffusion tensor 
corresponding to the unique axis of the tensor
+\item[$\Diff_\Per$:]  the eigenvalue of the spheroid diffusion tensor 
corresponding to the two axes perpendicular to the unique axis
+\item[$\Diff_a$:]  the anisotropic component of the Brownian rotational 
diffusion tensor
+\item[$\Diff_{iso}$:]  the isotropic component of the Brownian rotational 
diffusion tensor
+\item[$\Diff_r$:]  the rhombic component of the Brownian rotational 
diffusion tensor
+\item[$\Diff_{ratio}$:]  the ratio of $\Diff_\Par$ to $\Diff_\Per$
+\item[$\Diff_x$:]  the eigenvalue of the Brownian rotational diffusion 
tensor in which the corresponding eigenvector defines the x-axis of the tensor
+\item[$\Diff_y$:]  the eigenvalue of the Brownian rotational diffusion 
tensor in which the corresponding eigenvector defines the y-axis of the tensor
+\item[$\Diff_z$:]  the eigenvalue of the Brownian rotational diffusion 
tensor in which the corresponding eigenvector defines the z-axis of the tensor
+\item[$\epsilon_i$:]  elimination value
+\item[$J(\omega)$:]  spectral density function
+\item[NOE:]  nuclear Overhauser effect
+\item[pdf:]  probability distribution function
+\item[$r$:]  bond length
+\item[$\Rone$:]  spin-lattice relaxation rate
+\item[$\Rtwo$:]  spin-spin relaxation rate
 \item[$R_{ex}$]  chemical exchange relaxation rate
-\item[$S^2$, $S^2_f$, and $S^2_s$]  model-free generalised order parameters
-\item[$\tau_e$, $\tau_f$, and $\tau_s$]  model-free effective internal 
correlation times
-\item[$\tau_m$]  global rotational correlation time
+\item[$S^2$, $S^2_f$, and $S^2_s$:]  model-free generalised order parameters
+\item[$\tau_e$, $\tau_f$, and $\tau_s$:]  model-free effective internal 
correlation times
+\item[$\tau_m$:]  global rotational correlation time
 
 \end{description}
 




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