===================================================================
RCS file: /home/cvs/OpenXM_contrib/pari-2.2/doc/Attic/usersch5.tex,v
retrieving revision 1.1
retrieving revision 1.2
diff -u -p -r1.1 -r1.2
--- OpenXM_contrib/pari-2.2/doc/Attic/usersch5.tex	2001/10/02 11:16:58	1.1
+++ OpenXM_contrib/pari-2.2/doc/Attic/usersch5.tex	2002/09/11 07:26:43	1.2
@@ -1,4 +1,4 @@
-% $Id: usersch5.tex,v 1.1 2001/10/02 11:16:58 noro Exp $
+% $Id: usersch5.tex,v 1.2 2002/09/11 07:26:43 noro Exp $
 % Copyright (c) 2000  The PARI Group
 %
 % This file is part of the PARI/GP documentation
@@ -245,11 +245,18 @@ so an error message is issued.
 \fun{void}{affrr}{GEN x, GEN z} assigns the real \kbd{x} into the real~\kbd{z}.
 \smallskip
 
-\fun{GEN}{stoi}{long s} creates the PARI integer corresponding to the
-long~\kbd{s}.
+\fun{GEN}{itor}{GEN x, long prec} assigns the \typ{INT} \kbd{x} into a
+\typ{REAL} of length \kbd{prec} and return the latter.
 
 \fun{long}{itos}{GEN x} converts the PARI integer \kbd{x} to a C long (if
 possible, otherwise an error message is issued).
+
+\fun{GEN}{stoi}{long s} creates the PARI integer corresponding to the
+long~\kbd{s}.
+
+\fun{GEN}{stor}{long s, long prec} assigns the long \kbd{s} into a
+\typ{REAL} of length \kbd{prec} and return the latter.
+
 \smallskip
 
 \fun{GEN}{mptrunc[z]}{GEN x[, GEN z]} truncates the integer or real~\kbd{x}
@@ -497,7 +504,7 @@ integer~\kbd{x}, assigns the quotient to the integer~\
 
 \fun{void}{mulsii}{long s, GEN x, GEN z} assigns the product of the long
 \kbd{s} and the integer \kbd{x} into the integer~\kbd{z} (essentially
-dentical to \kbd{mulsiz} except that \kbd{z} is specifically an integer).
+identical to \kbd{mulsiz} except that \kbd{z} is specifically an integer).
 
 \section{Level 2 kernel (operations on general PARI objects)}
 
@@ -874,6 +881,6 @@ into~\kbd{x} for the variable number~\kbd{v}.
 0~otherwise.
 
 \fun{GEN}{gbezout}{GEN x,GEN y, GEN *u,GEN *v} creates the GCD of \kbd{x}
-and~\kbd{y}, and puts (the adresses of) objects $u$ and~$v$ such that
+and~\kbd{y}, and puts (the addresses of) objects $u$ and~$v$ such that
 $u\kbd{x}+v\kbd{y}=\gcd(\kbd{x},\kbd{y})$ into \kbd{*u} and~\kbd{*v}.
 \vfill\eject