Module Name: src
Committed By: rillig
Date: Sat Oct 12 17:56:45 UTC 2024
Modified Files:
src/external/bsd/bc/dist: bc.1
Log Message:
bc.1: fix spacing and a typo
To generate a diff of this commit:
cvs rdiff -u -r1.11 -r1.12 src/external/bsd/bc/dist/bc.1
Please note that diffs are not public domain; they are subject to the
copyright notices on the relevant files.
Modified files:
Index: src/external/bsd/bc/dist/bc.1
diff -u src/external/bsd/bc/dist/bc.1:1.11 src/external/bsd/bc/dist/bc.1:1.12
--- src/external/bsd/bc/dist/bc.1:1.11 Thu May 26 08:06:58 2022
+++ src/external/bsd/bc/dist/bc.1 Sat Oct 12 17:56:45 2024
@@ -1,4 +1,4 @@
-.\" $NetBSD: bc.1,v 1.11 2022/05/26 08:06:58 mlelstv Exp $
+.\" $NetBSD: bc.1,v 1.12 2024/10/12 17:56:45 rillig Exp $
.\"
.\" bc.1 - the bc manual
.\"
@@ -294,8 +294,8 @@ the scale of the first expression times
the maximum of
.Ic scale
and the scale of the first expression.
-(e.g. scale(a^b) = min(scale(a)*b, max(
-.Ic scale ,
+(e.g. scale(a^b) = min(scale(a)*b,
+.No max( Ns Ic scale ,
scale(a))).)
It should be noted
that expr^0 will always return the value of 1.
@@ -572,9 +572,9 @@ The
is printed to the output.
Strings start with a double quote
character and contain all characters until the next double quote character.
-All characters are take literally, including any newline.
+All characters are taken literally, including any newline.
No newline character is printed after the string.
-.It Ic print Ar list
+.It Ic print Ar list
The
.Ic print
statement (an extension) provides another method of output.
@@ -734,7 +734,7 @@ Return the value 0 from a function.
(See the section on functions.)
.It Ic return Ic \&( Ns Ar expression Ns Ic \&)
Return the value of the expression from a function.
-(See the section on functions.)
+(See the section on functions.)
As an extension, the parentheses are not required.
.El
.Ss PSEUDO STATEMENTS
@@ -1092,7 +1092,7 @@ quit
.Pp
The following is the definition of the recursive factorial function.
.Bd -literal -offset indent
-define f (x) {
+define f(x) {
if (x <= 1) return (1);
return (f(x-1) * x);
}
