===================================================================
RCS file: /home/cvs/OpenXM/src/R/r-packages/hgm/man/hgm-package.Rd,v
retrieving revision 1.5
retrieving revision 1.10
diff -u -p -r1.5 -r1.10
--- OpenXM/src/R/r-packages/hgm/man/hgm-package.Rd	2013/03/26 05:53:57	1.5
+++ OpenXM/src/R/r-packages/hgm/man/hgm-package.Rd	2014/03/31 07:23:09	1.10
@@ -1,4 +1,4 @@
-%% $OpenXM: OpenXM/src/R/r-packages/hgm/man/hgm-package.Rd,v 1.4 2013/03/01 05:27:08 takayama Exp $
+%% $OpenXM: OpenXM/src/R/r-packages/hgm/man/hgm-package.Rd,v 1.9 2014/03/31 06:20:06 takayama Exp $
 \name{hgm-package}
 \alias{hgm-package}
 \alias{HGM}
@@ -8,7 +8,7 @@
 HGM
 }
 \description{
-The holonomic gradient method (HGM, hgm) gives a way to evaluate normalization
+The holonomic gradient method (HGM, hgm) gives a way to evaluate normalizing
   constants of unnormalized probability distributions by utilizing holonomic 
   systems of differential equations. 
   The holonomic gradient descent (HGD, hgd) gives a method
@@ -18,22 +18,15 @@ The holonomic gradient method (HGM, hgm) gives a way t
 \tabular{ll}{
 Package: \tab hgm\cr
 Type: \tab Package\cr
-Version: \tab 1.0\cr
-Date: \tab 2013-02-07\cr
 License: \tab GPL-2\cr
 LazyLoad: \tab yes\cr
 }
 The HGM and HGD are proposed in the paper below.
-This method based on the fact that a broad class of normalization constants
+This method based on the fact that a broad class of normalizing constants
 of unnormalized probability distributions belongs to the class of
 holonomic functions, which are solutions of holonomic systems of linear
 partial differential equations.
 }
-\author{
-\itemize{
-\item Nobuki Takayama (takayama@math.kobe-u.ac.jp)
-}
-}
 \note{
   This package includes a small subset of the Gnu scientific library codes
   (\url{http://www.gnu.org/software/gsl/}).
@@ -45,8 +38,8 @@ partial differential equations.
 }
 \references{
 \itemize{
-\item  Hiromasa Nakayama, Kenta Nishiyama, Masayuki Noro, Katsuyoshi Ohara,
-  Tomonari Sei, Nobuki Takayama, Akimichi Takemura,
+\item  [N3OST2]  Hiromasa Nakayama, Kenta Nishiyama, Masayuki Noro, Katsuyoshi Ohara,
+Tomonari Sei, Nobuki Takayama, Akimichi Takemura,
 Holonomic Gradient Descent  and its Application to Fisher-Bingham Integral,
 Advances in Applied Mathematics 47 (2011), 639--658, 
 \url{http://dx.doi.org/10.1016/j.aam.2011.03.001}
@@ -60,12 +53,19 @@ Advances in Applied Mathematics 47 (2011), 639--658, 
 \keyword{ HGM }
 \keyword{ HGD }
 \seealso{
-\code{\link{hgm.so3nc}}
-\code{\link{hgm.pwishart}}
+\code{\link{hgm.mleFBByOptim}},
+\code{\link{hgm.ncBingham}},
+\code{\link{hgm.ncorthant}},
+\code{\link{hgm.ncso3}},
+\code{\link{hgm.pwishart}},
+\code{\link{hgm.Rhgm}}
 }
 \examples{
 \dontrun{
-example(hgm.so3nc)
+example(hgm.ncBingham)
+example(hgm.ncorthant)
+example(hgm.ncso3)
 example(hgm.pwishart)
+example(hgm.Rhgm)
 }
 }