BezierSpline - Revision history

EricChadwick: Undo revision 5128 by Caustic (talk)

2015-02-15T00:23:32Z

Undo revision 5128 by Caustic (talk)

Caustic: Redirected page to Glossary#Bézier Spline

2014-10-10T01:17:40Z

Redirected page to Glossary#Bézier Spline

Cheeseplus: 1 revision

2014-07-29T08:36:33Z

1 revision

BrandonPhoenix: added bezier page

2010-08-11T21:14:16Z

added bezier page

New page

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= Bézier Spline =

Another way to make a curved line with very few points. named after the French mathematician Pierre Bézier (pronounced BEZ-ee-ay), these curves employ at least three points to define a curve. The two endpoints of the curve are called anchor points. The other points, which define the shape of the curve, are called handles, tangent points, or nodes. Attached to each handle are two control points. By moving the handles and the control points, you end up having a lot of control over the shape of the curve. Different from [[B-Splines|b-splines]], which use control points that don't necessarily touch the curve.
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[[Category:Glossary]]

← Older revision		Revision as of 00:23, 15 February 2015
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−	~~#REDIRECT~~ [[Glossary~~#Bézier Spline~~]]	+	Bézier Spline is a way to make a curved line with very few points.
		+
		+	Named after the French mathematician Pierre Bézier (pronounced BEZ-ee-ay), these curves employ at least three points to define a curve.
		+
		+	The two endpoints of the curve are called anchor points. The other points, which define the shape of the curve, are called handles, tangent points, or nodes.
		+
		+	Attached to each handle are two control points.
		+
		+	By moving the handles and the control points, you end up having a lot of control over the shape of the curve.
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		+	Different from [[B-Splines\|b-splines]], which use control points that don't necessarily touch the curve.
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		+	[[Category:Glossary]]

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+#REDIRECT [[Glossary#Bézier Spline]]
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-= Bézier Spline =
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-Another way to make a curved line with very few points. named after the French mathematician Pierre Bézier (pronounced BEZ-ee-ay), these curves employ at least three points to define a curve. The two endpoints of the curve are called anchor points. The other points, which define the shape of the curve, are called handles, tangent points, or nodes. Attached to each handle are two control points. By moving the handles and the control points, you end up having a lot of control over the shape of the curve. Different from [[B-Splines|b-splines]], which use control points that don't necessarily touch the curve.
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-[[Category:Glossary]]

← Older revision	Revision as of 08:36, 29 July 2014
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