# Active Spline

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Modalità Modifica

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Active Spline for curves.

The *Active Spline* panel is used in Edit Mode to control properties of the currently selected spline.

- Cyclic U/V
Like curves, surfaces can be closed (cyclical) or open, independently in both directions, allowing you to easily create a tube, torus or sphere shape, and they can be viewed as «solids» in

*Edit Mode*. This can be set per interpolation axis.- Bézier U
Makes the surface act like a Bézier curve. The control points act like

*Free*handles of a Bézier curve. Depending on the*Order*, 3 or 4 control points form one spline segment. This can be set per interpolation axis.- Endpoint U/V
Makes the surface contact the end control points. This can be set per interpolation axis.

In the image below, the U interpolation axis is labeled as «U» and the V interpolation axis is labeled as «V». The U’s interpolation axis has been set to

*Endpoint*and as such the surface now extends to the outer edges from E1 to E2 along the U interpolation axis.To cause the surface to extend to all edges,

*Endpoint*would be set for the V’s axis as well.- Order U/V
This property is the same as with NURBS Curves; it specifies how much the control points are taken into account for calculating the curve of the surface shape. For high Orders 1 the surface pulls away from the control points, creating a smoother surface by assuming that the

*Resolution U/V*is high enough. For lowest Orders 2 the surface follows the control points, creating a surface that tends to follow the grid cage.For illustration purposes, in both Fig. Order 2 and Order 4 surface., the knot vectors were set to

*Endpoint*, causing the surface to extend to all edges.You can set independently the order for each interpolation axis, and like curves, it

**cannot**be lower than 2, and higher than 6 or the number of control points on the relevant axis.- Resolution U/V
Alters the resolution of each segment by changing the number of subdivisions. This can be set per interpolation axis.

- Smooth
Use Smooth Shading for any 3D geometry.