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[groff] 01/01: groff_diff.7.man: Use '\c' to split input lines containin


From: Ingo Schwarze
Subject: [groff] 01/01: groff_diff.7.man: Use '\c' to split input lines containing "eqn" requests.
Date: Wed, 16 Jan 2019 03:04:17 -0500 (EST)

schwarze pushed a commit to branch master
in repository groff.

commit 68a34636bff0197bfe4cc61841dbadc78b11e1b4
Author: Bjarni Ingi Gislason <address@hidden>
Date:   Sun Jan 13 23:18:24 2019 +0000

    groff_diff.7.man: Use '\c' to split input lines containing "eqn" requests.
    
    The preprocessor "eqn" inserts '.lf' requests into its output.
    If an input line ends with '\' and the next input line starts with
    an "eqn" request, that '.lf' request is printed to the text output
    instead of being executed.
    
    via https://savannah.gnu.org/bugs/index.php?55467
---
 man/groff_diff.7.man | 8 ++++----
 1 file changed, 4 insertions(+), 4 deletions(-)

diff --git a/man/groff_diff.7.man b/man/groff_diff.7.man
index 24c3d03..ef31a02 100644
--- a/man/groff_diff.7.man
+++ b/man/groff_diff.7.man
@@ -3492,7 +3492,7 @@ delim $$
 .EN
 .
 .TP
-\f[B]Dp\f[R] $dx sub 1$ $dy sub 1$ $dx sub 2$ $dy sub 2$ $...$ \
+\f[B]Dp\f[R] $dx sub 1$ $dy sub 1$ $dx sub 2$ $dy sub 2$ $...$ \c
 $dx sub n$ $dy sub n$\[rs]n
 Draw a polygon with, for $i = 1 ,..., n+1$, the
 .IR i -th
@@ -3504,7 +3504,7 @@ At the moment, GNU pic only uses this command to generate 
triangles
 and rectangles.
 .
 .TP
-\f[B]DP\f[R] $dx sub 1$ $dy sub 1$ $dx sub 2$ $dy sub 2$ $...$ \
+\f[B]DP\f[R] $dx sub 1$ $dy sub 1$ $dx sub 2$ $dy sub 2$ $...$ \c
 $dx sub n$ $dy sub n$\[rs]n
 .
 Like
@@ -3537,7 +3537,7 @@ does not depend on this.
 .
 Given a drawing command of the form
 .IP
-\f[B]\[rs]D'\f[I]c\f[R] $x sub 1$ $y sub 1$ $x sub 2$ $y sub 2$ $...$ \
+\f[B]\[rs]D'\f[I]c\f[R] $x sub 1$ $y sub 1$ $x sub 2$ $y sub 2$ $...$ \c
 $x sub n$ $y sub n$\f[B]'\f[R]
 .
 .P
@@ -3581,7 +3581,7 @@ Thus after executing a
 .BR D \~\c
 command of the form
 .IP
-\f[B]D\f[I]c\f[R] $x sub 1$ $y sub 1$ $x sub 2$ $y sub 2$ $...$ \
+\f[B]D\f[I]c\f[R] $x sub 1$ $y sub 1$ $x sub 2$ $y sub 2$ $...$ \c
 $x sub n$ $y sub n$\[rs]n
 .
 .P



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