|
3ds Max C++ API Reference
|
(Must match types in spline3d.h & polyshp.h) More...
Macros | |
| #define | PARAM_SIMPLE 0 |
| Parameter space based on segments. | |
| #define | PARAM_NORMALIZED 1 |
| Parameter space normalized to curve length. | |
| #define | POLYSHP_INTERP_SIMPLE 0 |
| Parameter space based on segments. | |
| #define | POLYSHP_INTERP_NORMALIZED 1 |
| Parameter space normalized to curve length. | |
| #define | SPLINE_INTERP_SIMPLE 0 |
| Parameter space based on segments. | |
| #define | SPLINE_INTERP_NORMALIZED 1 |
| Parameter space normalized to curve length. | |
(Must match types in spline3d.h & polyshp.h)
| #define PARAM_SIMPLE 0 |
Parameter space based on segments.
This simple interpolation is
| #define PARAM_NORMALIZED 1 |
Parameter space normalized to curve length.
This interpolation normalizes the parameter
| #define POLYSHP_INTERP_SIMPLE 0 |
Parameter space based on segments.
This simple interpolation is based on parameter space. If a polyline has four segments, the first segment has parameter values 0-0.25, the second 0.25-0.5, the third 0.5-0.75, and the fourth 0.75-1.0. This is regardless of the length of each segment.
| #define POLYSHP_INTERP_NORMALIZED 1 |
Parameter space normalized to curve length.
This interpolation normalizes the parameter space to distance along the length of a polyline. So, parameter space 0 is the start, 1.0 is the end, and 0.5 is halfway along the actual length of the curve.
| #define SPLINE_INTERP_SIMPLE 0 |
Parameter space based on segments.
This simple interpolation is based on parameter space. If a spline has four segments, the first segment is parameter values 0-0.25, the second is 0.25-0.5, the third is 0.5-0.75, and the fourth is 0.75-1.0. This is regardless of the length of each segment.
| #define SPLINE_INTERP_NORMALIZED 1 |
Parameter space normalized to curve length.
This interpolation normalizes the parameter space to distance along the length of a spline. So, parameter space 0 is the start, 1.0 is the end, and 0.5 is halfway along the actual length of the curve.