===================================================================
RCS file: /home/cvs/OpenXM/src/R/r-packages/hgm/man/hgm.cwishart.Rd,v
retrieving revision 1.4
retrieving revision 1.6
diff -u -p -r1.4 -r1.6
--- OpenXM/src/R/r-packages/hgm/man/hgm.cwishart.Rd	2013/03/26 05:53:57	1.4
+++ OpenXM/src/R/r-packages/hgm/man/hgm.cwishart.Rd	2014/03/24 05:28:17	1.6
@@ -1,4 +1,4 @@
-% $OpenXM: OpenXM/src/R/r-packages/hgm/man/hgm.cwishart.Rd,v 1.3 2013/03/08 07:32:28 takayama Exp $
+% $OpenXM: OpenXM/src/R/r-packages/hgm/man/hgm.cwishart.Rd,v 1.5 2014/03/16 03:11:07 takayama Exp $
 \name{hgm.pwishart}
 \alias{hgm.pwishart}
 %- Also NEED an '\alias' for EACH other topic documented here.
@@ -44,7 +44,7 @@ hgm.pwishart(m,n,beta,q0,approxdeg,h,dp,q,mode,method,
     p-steps of x are also returned.  Sampling interval is controled by dp.
   }
   \item{method}{
-    rk4 is the default value. 
+    a-rk4 is the default value. 
     When method="a-rk4", the adaptive Runge-Kutta method is used.
     Steps are automatically adjusted by err.
   }
@@ -53,6 +53,23 @@ hgm.pwishart(m,n,beta,q0,approxdeg,h,dp,q,mode,method,
     As long as NaN is not returned, it is recommended to set to
     err=c(0.0, 1e-10), because initial values are usually very small. 
   }  
+  \item{automatic}{
+    automatic=1 is the default value.
+    If it is 1, the degree of the series approximation will be increased until 
+    |(F(i)-F(i-1))/F(i-1)| < assigned_series_error where
+    F(i) is the degree i approximation of the hypergeometric series
+    with matrix argument.
+    Step sizes for the Runge-Kutta method are also set automatically from
+    the assigned_series_error if it is 1.
+  }  
+  \item{assigned_series_error}{
+    assigned_series_error=0.00001 is the default value.
+  }  
+  \item{verbose}{
+    verbose=0 is the default value.
+    If it is 1, then steps of automatic degree updates and several parameters
+    are output to stdout and stderr.
+  }  
 }
 \details{
   It is evaluated by the Koev-Edelman algorithm when x is near the origin and
@@ -72,8 +89,9 @@ See the reference below.
 }
 \references{
 H.Hashiguchi, Y.Numata, N.Takayama, A.Takemura,
-Holonomic gradient method for the distribution function of the largest root of a Wishart matrix
-\url{http://arxiv.org/abs/1201.0472},
+Holonomic gradient method for the distribution function of the largest root of a Wishart matrix,
+Journal of Multivariate Analysis, 117, (2013) 296-312, 
+\url{http://dx.doi.org/10.1016/j.jmva.2013.03.011},
 }
 \author{
 Nobuki Takayama