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#ifndef __GEOM_MATH_H__
#define __GEOM_MATH_H__
#include "newmat/newmatio.h"
#include "newmat/newmatap.h"
//using namespace NEWMAT;
#include <vector>
using std::vector;
template <class T, class F>
T planeDist(const T *p, F nx, F ny, F nz, F d) {
return p[0]*nx + p[1]*ny + p[2]*nz + d;
}
bool SphereInAABB( float x, float y, float z, float size ) ;
void setNumber(double *plane, double *center, double _radius, double _maxDist) ;
bool PlaneInCube( float x, float y, float z, float size, float nx, float ny, float nz, float d);
bool PlaneInCube( float x, float y, float z, float size);
bool closeToPlane(double *p);
// given a set of points this will calculate the best fit plane
template <class T>
static T fitPlane(vector<T *> &ppoints, T plane[4], T centroid[3]) {
NEWMAT::SymmetricMatrix A(3);
A = 0;
int n;
n = ppoints.size();
double cx, cy, cz;
cx = 0.0;
cy = 0.0;
cz = 0.0;
for (int i = 0; i < n; i++) {
T* p = ppoints[i];
cx += p[0];
cy += p[1];
cz += p[2];
}
cx /= n;
cy /= n;
cz /= n;
centroid[0] = cx;
centroid[1] = cy;
centroid[2] = cz;
for (int i = 0; i < n; i++) {
T* p = ppoints[i];
A(1, 1) += (p[0] - cx)*(p[0] - cx);
A(2, 2) += (p[1] - cy)*(p[1] - cy);
A(3, 3) += (p[2] - cz)*(p[2] - cz);
A(1, 2) += (p[0] - cx)*(p[1] - cy);
A(1, 3) += (p[0] - cx)*(p[2] - cz);
A(2, 3) += (p[1] - cy)*(p[2] - cz);
}
NEWMAT::DiagonalMatrix D;
NEWMAT::Matrix V;
try {
NEWMAT::Jacobi(A,D,V);
} catch (NEWMAT::ConvergenceException) {
cout << "couldn't find plane..." << endl;
return 0;
}
/*
cout << "A: "<< endl << A << endl;
cout << "D: "<< endl << D << endl;
cout << "V: "<< endl << V << endl;
*/
int index;
D.MinimumAbsoluteValue1(index);
plane[0] = V(1,index);
plane[1] = V(2,index);
plane[2] = V(3,index);
plane[3] = -planeDist(plane, cx, cy, cz, 0.0);
//plane[3] = -(plane[0]*cx + plane[1]*cy + plane[2]*cz);
double sum = 0.0;
for(int i = 1; i < 4; i++) {
sum += D(i);
}
sum = D(index)/sum;
return D(index)/n;
}
#endif