Revision: 52944
http://brlcad.svn.sourceforge.net/brlcad/?rev=52944&view=rev
Author: carlmoore
Date: 2012-10-10 15:01:59 +0000 (Wed, 10 Oct 2012)
Log Message:
-----------
fix spellings
Modified Paths:
--------------
brlcad/trunk/src/librt/primitives/eto/eto.c
Modified: brlcad/trunk/src/librt/primitives/eto/eto.c
===================================================================
--- brlcad/trunk/src/librt/primitives/eto/eto.c 2012-10-10 14:46:17 UTC (rev
52943)
+++ brlcad/trunk/src/librt/primitives/eto/eto.c 2012-10-10 15:01:59 UTC (rev
52944)
@@ -108,13 +108,13 @@
* Wx**2 = Dx**2 * t**2 + 2 * Dx * Px + Px**2
*
* The real roots of the equation in 't' are the intersect points
- * along the parameteric line.
+ * along the parametric line.
*
* NORMALS. Given the point W on the eto, what is the vector normal
* to the tangent plane at that point?
*
* Map W onto the eto, ie: W' = R(W - V). In this case, we find W'
- * by solving the parameteric line given k.
+ * by solving the parametric line given k.
*
* The gradient of the eto at W' is in fact the
* normal vector.
@@ -750,7 +750,7 @@
*
* Approximate one fourth (1st quadrant) of an ellipse with line
* segments. The initial single segment is broken at the point
- * farthest from the ellipse if that point is not aleady within the
+ * farthest from the ellipse if that point is not already within the
* distance and normal error tolerances. The two resulting segments
* are passed recursively to this routine until each segment is within
* tolerance.
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