changed order of arguments: now mpfr_remquo (r, q, x, y, rnd).

git-svn-id: svn://scm.gforge.inria.fr/svn/mpfr/trunk@4422 280ebfd0-de03-0410-8827-d642c229c3f4

1 files changed, 2 insertions, 2 deletions

diff --git a/mpfr.texi b/mpfr.texi
index 9f548d85d..dc4dafb07 100644
--- a/mpfr.texi
+++ b/mpfr.texi
@@ -1688,13 +1688,13 @@ the fractional part is generated).
 @end deftypefun
 
 @deftypefun int mpfr_remainder (mpfr_t @var{r}, mpfr_t @var{x}, mpfr_t @var{y}, mp_rnd_t @var{rnd})
-@deftypefunx int mpfr_remquo (int* @var{q}, mpfr_t @var{r}, mpfr_t @var{x}, mpfr_t @var{y}, mp_rnd_t @var{rnd})
+@deftypefunx int mpfr_remquo (mpfr_t @var{r}, int* @var{q}, mpfr_t @var{x}, mpfr_t @var{y}, mp_rnd_t @var{rnd})
 Set @var{r} to the remainder of the division of @var{x} by @var{y}, with 
 quotient rounded to the nearest integer (ties rounded to even), and
 @var{r} rounded according to the direction @var{rnd}.
 The return value is the inexact flag corresponding to @var{r}.
 Additionally, @code{mpfr_remquo} stores
-the 3 low significant bits from the quotient in @var{q[0]}.
+the 3 low significant bits from the quotient in @var{*q}.
 Note that @var{x} may be so large in magnitude relative to @var{y} that an
 exact representation of the quotient is not practical.
 These functions are useful for additive argument reduction.