X-Git-Url: https://www.ginac.de/ginac.git//ginac.git?p=ginac.git;a=blobdiff_plain;f=ginsh%2Fginsh.1.in;h=bc560dbcb51a62b344e55ba452aa7efadb8eed08;hp=a66c23e1295276511c077daf74fc7c5ff9275381;hb=52d0eff497831230458b6c386f9bf7f2aa84fc26;hpb=69ec860812569dbbfb9216907abbd22ff36ce54f

diff --git a/ginsh/ginsh.1.in b/ginsh/ginsh.1.in
index a66c23e1..bc560dbc 100644
--- a/ginsh/ginsh.1.in
+++ b/ginsh/ginsh.1.in
@@ -119,7 +119,7 @@ for example $0, $1 etc.
 .SS LAST PRINTED EXPRESSIONS
 ginsh provides the three special symbols
 .RS
-", "" and """
+%, %% and %%%
 .RE
 that refer to the last, second last, and third last printed expression, respectively.
 These are handy if you want to use the results of previous computations in a new
@@ -144,9 +144,6 @@ unary minus
 .B *
 multiplication
 .TP
-.B %
-non-commutative multiplication
-.TP
 .B /
 division
 .TP
@@ -243,6 +240,9 @@ detail here. Please refer to the GiNaC documentation.
 .BI collect_distributed( expression ", " list )
 \- collects coefficients of like powers (result in distributed form)
 .br
+.BI collect_common_factors( expression )
+\- collects common factors from the terms of sums
+.br
 .BI content( expression ", " symbol )
 \- content part of a polynomial
 .br
@@ -345,6 +345,9 @@ detail here. Please refer to the GiNaC documentation.
 .BI series( expression ", " relation-or-symbol ", " order )
 \- series expansion
 .br
+.BI sprem( expression ", " expression ", " symbol )
+\- sparse pseudo-remainder of polynomials
+.br
 .BI sqrfree( "expression [" ", " symbol-list] )
 \- square-free factorization of a polynomial
 .br
@@ -407,6 +410,21 @@ This is useful for debugging and for learning about GiNaC internals.
 .PP
 The command
 .RS
+.BI print_latex( expression );
+.RE
+prints a LaTeX representation of the given
+.IR expression .
+.PP
+The command
+.RS
+.BI print_csrc( expression );
+.RE
+prints the given
+.I expression
+in a way that can be used in a C or C++ program.
+.PP
+The command
+.RS
 .BI iprint( expression );
 .RE
 prints the given
@@ -458,7 +476,7 @@ x
 [[\-x+x^2\-2,(x+1)^2],[c,d]]
 > determinant(M);
 \-2*d\-2*x*c\-x^2*c\-x*d+x^2*d\-c
-> collect(", x);
+> collect(%, x);
 (\-d\-2*c)*x+(d\-c)*x^2\-2*d\-c
 > solve quantum field theory;
 parse error at quantum
@@ -492,7 +510,7 @@ C++ programming language
 .PP
 CLN \- A Class Library for Numbers, Bruno Haible
 .SH COPYRIGHT
-Copyright \(co 1999-2001 Johannes Gutenberg Universit\(:at Mainz, Germany
+Copyright \(co 1999-2003 Johannes Gutenberg Universit\(:at Mainz, Germany
 
 This program is free software; you can redistribute it and/or modify
 it under the terms of the GNU General Public License as published by