 Polyhedron[Class Summary] |
 v |
| f |
 ctor |
| NumVertices()[const] |
| NumFaces()[const] |
| NumEdges()[const] |
| VertexArrayPtr() (+1 overload) |
| Vertex(vertexIndex)[const] |
| Edge(edgeIndex)[const] |
| Edges()[const] |
| Faces()[const] |
| EdgeIndices()[const] |
| FacePolygon(faceIndex)[const] |
| FacePlane(faceIndex)[const] |
| FaceNormal(faceIndex)[const] |
| ExtremeVertex(direction)[const] |
| ExtremePoint(direction)[const] |
| ProjectToAxis(...)[const] |
| ConvexCentroid()[const] |
| ApproximateConvexCentroid()[const] |
| SurfaceArea()[const] |
| Volume()[const] |
| MinimalEnclosingAABB()[const] |
| MergeAdjacentPlanarFaces() |
| FaceIndicesValid()[const] |
| FlipWindingOrder() |
| OrientNormalsOutsideConvex() |
| RemoveRedundantVertices() |
| IsNull()[const] |
| IsClosed()[const] |
| IsConvex()[const] |
| EulerFormulaHolds()[const] |
| FacesAreNondegeneratePlanar(epsilon)[const] |
| ClipLineSegmentToConvexPolyhedron(...)[const] |
| NearestVertex(point)[const] |
| Contains(point)[const] (+7 overloads) |
| FaceContains(...)[const] |
| FaceContainmentDistance2D(...)[const] |
| ContainsConvex(point,epsilon)[const] (+2 overloads) |
| ClosestPoint(...)[const] (+2 overloads) |
| ClosestPointConvex(point)[const] |
| Distance(point)[const] |
| Intersects(lineSegment)[const] (+11 overloads) |
| IntersectsConvex(line)[const] (+2 overloads) |
| MergeConvex(point) |
| Translate(offset) |
| Transform(transform) (+3 overloads) |
| SetEquals(p2) |
| SwapVertices(i,j) |
| CanonicalizeFaceArray() |
| ContainsFace(face)[const] |
| FindClosestVertex(pt,outDistanceSq)[const] |
| Triangulate()[const] |
| ToString()[const] |
| ConvexHull(...)[static] |
| Tetrahedron(...)[static] |
| Octahedron(...)[static] |
| Hexahedron(...)[static] |
| Icosahedron(...)[static] |
| Dodecahedron(...)[static] |
Polyhedron::OrientNormalsOutsideConvex
Syntax
void Polyhedron::OrientNormalsOutsideConvex(); [11 lines of code]Assuming that this polyhedron is convex, reorients all faces of this polyhedron so that each face plane has its normal pointing outwards.
That is, the "negative" side of the polyhedron lies inside the polyhedron, and the positive side of the polyhedron is outside the convex shape.