BezierPolygon

Create a curve or solid polygon consisting of Bézier segments in 2D or 3D.

model.component(<ctag>).geom(<tag>).create(<ftag>,"BezierPolygon");

model.component(<ctag>).geom(<tag>).feature(<ftag>).set(property,<value>);

model.component(<ctag>).geom(<tag>).feature(<ftag>).getType(property);

Use model.component(<ctag>).geom(<tag>).create(<ftag>,"BezierPolygon") to create a Bézier polygon or a line segment. The following properties are available

Table 3-27: Valid Property/Value Pairs
Property	Value	Default	Description
degree	int[] \| int	1	Degree of Bézier segments.
p	double[][]		Control points.
type	solid \| open \| closed	solid (2D) open (3D)	Object type. solid is not available in 3D.
w	double[]		Weights.
selresult	on \| off	off	Create selections of all resulting objects.
selresultshow	all \| obj \| dom \| bnd \| edg \| pnt \| off	dom in 2D; edg in 3D.	Show selections, if selresult is on, in physics, materials, and so on; in part instances; or in 3D from a plane geometry. obj is not available in a component’s geometry. dom, bnd, and edg are not available in all features.
contributeto	String	none	Tag of cumulative selection to contribute to.
workplanesrc	this \| Part Instance feature	this	Part Instance feature to take the work plane from (in 3D only).
workplane	xyplane \| Work plane feature	xyplane	Work Plane feature that defines the coordinate system (in 3D only). The default, xyplane, is the global Cartesian coordinate system.

If type is open or closed, a curve consisting of line, quadratic, or cubic rational Bézier segments is constructed. If type is solid, the solid enclosed by such a closed polygon is constructed. If type is closed or solid, but the first and last control points are different, an extra linear segment is added to close the curve.

The degree of the nth segment is degree[n], and it must be 1 (linear), 2 (quadratic), or 3 (cubic). The nth segment has degree[n]+1 control points and weights. The weights are stored consecutively in the array w, which has length degree[0]+...+degree[N-1]+N, where N is the number of segments. The ith coordinates of the control points are stored consecutively in the array p[i]. Adjacent segments share the common control point, which means that p[i] has length degree[0]+...+degree[N-1]+1.

For a linear or cubic segment, the default weights are 1. For a quadratic segment, the default weights are 1, 1/