GDP NR 5.6.4 Needs utf8

diff --git a/Documentation/user/changing-defaults.itely b/Documentation/user/changing-defaults.itely
index 70f90c0e452810d913044913a748839d8c8c27ff..23c4c6b767f27969e858333586cd6c297e38a314 100644 (file)
--- a/Documentation/user/changing-defaults.itely
+++ b/Documentation/user/changing-defaults.itely
@@ -2359,13 +2359,13 @@ VerticalAxisGroup.
 @node Modifying ties and slurs
 @unnumberedsubsubsec Modifying ties and slurs
 
-Ties, slurs and phrasing slurs are drawn as third-order Bézier
+Ties, slurs and phrasing slurs are drawn as third-order Bézier
 curves.  If the shape of the tie or slur which is calculated
 automatically is not optimum, the shape may be modified manually by
 explicitly specifying the four control points required to define
-a third-order Bézier curve.
+a third-order Bézier curve.
 
-Third-order or cubic Bézier curves are defined by four control
+Third-order or cubic Bézier curves are defined by four control
 points.  The first and fourth control points are precisely the
 starting and ending points of the curve.  The intermediate two
 control points define the shape.  Animations showing how the curve
@@ -2391,7 +2391,7 @@ where @code{\tieDown} would not help.
 One way of improving this tie is to manually modify its control
 points, as follows.
 
-The coordinates of the Bézier control points are specified in units
+The coordinates of the Bézier control points are specified in units
 of staff-spaces.  The X@tie{}coordinate is relative to the reference
 point of the note to which the tie or slur is attached, and the
 Y@tie{}coordinate is relative to the staff center line.  The
@@ -2401,7 +2401,7 @@ end points, and then guess the two intermediate points.  The optimum
 values are then found by trial and error.
 
 It is useful to remember that a symmetric curve requires symmetric
-control points, and that Bézier curves have the useful property that
+control points, and that Bézier curves have the useful property that
 transformations of the curve such as translation, rotation and
 scaling can be achieved by applying the same transformation to the
 curve's control points.