public Sierpinski(int subdivisions = 1) : base()
{
int NumTris = (int)Math.Pow(4, subdivisions + 1);
VerticesCount = NumTris;
ColorDataCount = NumTris;
IndiceCount = 3 * NumTris;
Tetrahedron twhole = new Tetrahedron(
new Vector3(0.0f, 0.0f, 1.0f), // Apex center
new Vector3(0.943f, 0.0f, -0.333f), // Base center top
new Vector3(-0.471f, 0.816f, -0.333f), // Base left bottom
new Vector3(-0.471f, -0.816f, -0.333f));
List<Tetrahedron> allTets = twhole.Divide(subdivisions);
int offset = 0;
foreach (Tetrahedron t in allTets)
{
vertices.AddRange(t.GetVertices());
indices.AddRange(t.GetIndices(offset * 4));
colors.AddRange(t.GetColorData());
offset++;
}
}
public Sierpinski(int subdivisions = 1) : base()
{
int NumTris = (int)Math.Pow(4, subdivisions + 1);
VerticesCount = NumTris;
ColorDataCount = NumTris;
IndiceCount = 3 * NumTris;
Tetrahedron twhole = new Tetrahedron(
new Vector3(0.0f, 0.0f, 1.0f), // Apex center
new Vector3(0.943f, 0.0f, -0.333f), // Base center top
new Vector3(-0.471f, 0.816f, -0.333f), // Base left bottom
new Vector3(-0.471f, -0.816f, -0.333f));
List <Tetrahedron> allTets = twhole.Divide(subdivisions);
int offset = 0;
foreach (Tetrahedron t in allTets)
{
vertices.AddRange(t.GetVertices());
indices.AddRange(t.GetIndices(offset * 4));
colors.AddRange(t.GetColorData());
offset++;
}
}
public List<Tetrahedron> Divide(int n = 0)
{
if (n == 0)
{
return new List<Tetrahedron>(new Tetrahedron[] { this });
}
else
{
Vector3 halfa = (PointApex + PointA) / 2.0f;
Vector3 halfb = (PointApex + PointB) / 2.0f;
Vector3 halfc = (PointApex + PointC) / 2.0f;
// Calculate points half way between base points
Vector3 halfab = (PointA + PointB) / 2.0f;
Vector3 halfbc = (PointB + PointC) / 2.0f;
Vector3 halfac = (PointA + PointC) / 2.0f;
Tetrahedron t1 = new Tetrahedron(PointApex, halfa, halfb, halfc);
Tetrahedron t2 = new Tetrahedron(halfa, PointA, halfab, halfac);
Tetrahedron t3 = new Tetrahedron(halfb, halfab, PointB, halfbc);
Tetrahedron t4 = new Tetrahedron(halfc, halfac, halfbc, PointC);
List<Tetrahedron> output = new List<Tetrahedron>();
output.AddRange(t1.Divide(n - 1));
output.AddRange(t2.Divide(n - 1));
output.AddRange(t3.Divide(n - 1));
output.AddRange(t4.Divide(n - 1));
return output;
}
}
public List <Tetrahedron> Divide(int n = 0)
{
if (n == 0)
{
return(new List <Tetrahedron>(new Tetrahedron[] { this }));
}
else
{
Vector3 halfa = (PointApex + PointA) / 2.0f;
Vector3 halfb = (PointApex + PointB) / 2.0f;
Vector3 halfc = (PointApex + PointC) / 2.0f;
// Calculate points half way between base points
Vector3 halfab = (PointA + PointB) / 2.0f;
Vector3 halfbc = (PointB + PointC) / 2.0f;
Vector3 halfac = (PointA + PointC) / 2.0f;
Tetrahedron t1 = new Tetrahedron(PointApex, halfa, halfb, halfc);
Tetrahedron t2 = new Tetrahedron(halfa, PointA, halfab, halfac);
Tetrahedron t3 = new Tetrahedron(halfb, halfab, PointB, halfbc);
Tetrahedron t4 = new Tetrahedron(halfc, halfac, halfbc, PointC);
List <Tetrahedron> output = new List <Tetrahedron>();
output.AddRange(t1.Divide(n - 1));
output.AddRange(t2.Divide(n - 1));
output.AddRange(t3.Divide(n - 1));
output.AddRange(t4.Divide(n - 1));
return(output);
}
}