/// return true if cl.cc is within the radial range of cutter n
/// for cutter n the valid radial distance from cl is
/// between radiusvec[n-1] and radiusvec[n]
//C++ TO C# CONVERTER WARNING: 'const' methods are not available in C#:
//ORIGINAL LINE: bool ccValidRadius(uint n, CLPoint& cl) const
protected bool ccValidRadius(int n, CLPoint cl)
{
if (cl.cc.type == CCType.NONE)
{
return(false);
}
double d = cl.xyDistance(cl.cc);
double lolimit;
double hilimit;
if (n == 0)
{
lolimit = -1E-6;
}
else
{
lolimit = radiusvec[n - 1] - 1E-6;
}
hilimit = radiusvec[n] + 1e-6; // FIXME: really ugly solution this one...
if (d < lolimit)
{
return(false);
}
else if (d > hilimit)
{
return(false);
}
else
{
return(true);
}
}
/// \brief drop cutter at (cl.x, cl.y) against the three vertices of Triangle t.
/// calls this->height(r) on the subclass of MillingCutter we are using.
/// if cl.z is too low, updates cl.z so that cutter does not cut any vertex.
// general purpose vertex-drop which delegates to this->height(r) of subclass
//C++ TO C# CONVERTER WARNING: 'const' methods are not available in C#:
//ORIGINAL LINE: bool vertexDrop(CLPoint &cl, const Triangle &t) const
public bool vertexDrop(CLPoint cl, Triangle t)
{
bool result = false;
foreach (Point p in t.p)
{ // test each vertex of triangle
double q = cl.xyDistance(p); // distance in XY-plane from cl to p
if (q <= radius)
{ // p is inside the cutter
CCPoint cc_tmp = new CCPoint(p, CCType.VERTEX);
if (cl.liftZ(p.z - this.height(q), cc_tmp))
{
result = true;
}
}
}
return(result);
}