def test_ray_differential(self):
r = Ray(Point(0, 0, 0), Vector(1, 2, 3))
rd = RayDifferential(Point(0, 0, 0), Vector(1, 2, 3))
# test copy constructor from Ray
rd.has_differentials = True
rd1 = RayDifferential.from_ray_differential(rd)
self.assertTrue(isinstance(rd1, RayDifferential))
self.assertEqual(rd1.o, rd.o)
self.assertEqual(rd1.d, rd.d)
self.assertEqual(rd1.rx_origin, rd.rx_origin)
self.assertEqual(rd1.ry_origin, rd.ry_origin)
self.assertEqual(rd1.rx_direction, rd.rx_direction)
self.assertEqual(rd1.ry_direction, rd.ry_direction)
self.assertEqual(rd1.has_differentials, rd.has_differentials)
# test copy constructor from Ray
rd2 = RayDifferential.from_ray(r)
self.assertTrue(isinstance(rd2, RayDifferential))
self.assertEqual(rd2.d, r.d)
self.assertEqual(rd2.has_differentials, False)
# test constructor from parent ray
rd3 = RayDifferential.from_ray_parent(r.o, r.d, r, r.mint)
self.assertTrue(isinstance(rd3, RayDifferential))
self.assertEqual(rd3.depth, r.depth+1)
# test operator()
p = rd(1.7)
self.assertEqual(p, Point(1.7, 3.4, 5.1))
def test_ray_differential(self):
r = Ray(Point(0, 0, 0), Vector(1, 2, 3))
rd = RayDifferential(Point(0, 0, 0), Vector(1, 2, 3))
# test copy constructor from Ray
rd.has_differentials = True
rd1 = RayDifferential.from_ray_differential(rd)
self.assertTrue(isinstance(rd1, RayDifferential))
self.assertEqual(rd1.o, rd.o)
self.assertEqual(rd1.d, rd.d)
self.assertEqual(rd1.rx_origin, rd.rx_origin)
self.assertEqual(rd1.ry_origin, rd.ry_origin)
self.assertEqual(rd1.rx_direction, rd.rx_direction)
self.assertEqual(rd1.ry_direction, rd.ry_direction)
self.assertEqual(rd1.has_differentials, rd.has_differentials)
# test copy constructor from Ray
rd2 = RayDifferential.from_ray(r)
self.assertTrue(isinstance(rd2, RayDifferential))
self.assertEqual(rd2.d, r.d)
self.assertEqual(rd2.has_differentials, False)
# test constructor from parent ray
rd3 = RayDifferential.from_ray_parent(r.o, r.d, r, r.mint)
self.assertTrue(isinstance(rd3, RayDifferential))
self.assertEqual(rd3.depth, r.depth + 1)
# test operator()
p = rd(1.7)
self.assertEqual(p, Point(1.7, 3.4, 5.1))
def __call__(self, elt):
"""Overload the operator().
Supported operations:
* Transform(Point)
* Transform(Vector)
* Transform(Normal)
* Transform(Ray)
* Transform(RayDifferential)
* Transform(BBox)
"""
if isinstance(elt, Point):
x = elt.x
y = elt.y
z = elt.z
xp = self.m.m[0][0] * x + self.m.m[0][1] * y + self.m.m[0][
2] * z + self.m.m[0][3]
yp = self.m.m[1][0] * x + self.m.m[1][1] * y + self.m.m[1][
2] * z + self.m.m[1][3]
zp = self.m.m[2][0] * x + self.m.m[2][1] * y + self.m.m[2][
2] * z + self.m.m[2][3]
wp = self.m.m[3][0] * x + self.m.m[3][1] * y + self.m.m[3][
2] * z + self.m.m[3][3]
if wp == 1.0:
return Point(xp, yp, zp)
else:
return Point(xp, yp, zp) / wp
elif isinstance(elt, Vector):
x = elt.x
y = elt.y
z = elt.z
xp = self.m.m[0][0] * x + self.m.m[0][1] * y + self.m.m[0][2] * z
yp = self.m.m[1][0] * x + self.m.m[1][1] * y + self.m.m[1][2] * z
zp = self.m.m[2][0] * x + self.m.m[2][1] * y + self.m.m[2][2] * z
return Vector(xp, yp, zp)
elif isinstance(elt, Normal):
x = elt.x
y = elt.y
z = elt.z
return Normal(
self.m_inv.m[0][0] * x + self.m_inv.m[1][0] * y +
self.m_inv.m[2][0] * z, self.m_inv.m[0][1] * x +
self.m_inv.m[1][1] * y + self.m_inv.m[2][1] * z,
self.m_inv.m[0][2] * x + self.m_inv.m[1][2] * y +
self.m_inv.m[2][2] * z)
elif isinstance(elt, RayDifferential):
ray = RayDifferential.from_ray_differential(elt)
ray.o = self(ray.o)
ray.d = self(ray.d)
ray.rx_origin = self(ray.rx_origin)
ray.ry_origin = self(ray.ry_origin)
ray.rx_direction = self(ray.rx_direction)
ray.ry_direction = self(ray.ry_direction)
return ray
elif isinstance(elt, Ray):
ray = Ray.from_ray(elt)
ray.o = self(ray.o)
ray.d = self(ray.d)
return ray
elif isinstance(elt, BBox):
ret = BBox(self(Point(elt.p_min.x, elt.p_min.y, elt.p_min.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_min.y,
elt.p_min.z)))
ret = union(ret, self(Point(elt.p_min.x, elt.p_max.y,
elt.p_min.z)))
ret = union(ret, self(Point(elt.p_min.x, elt.p_min.y,
elt.p_max.z)))
ret = union(ret, self(Point(elt.p_min.x, elt.p_max.y,
elt.p_max.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_max.y,
elt.p_min.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_min.y,
elt.p_max.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_max.y,
elt.p_max.z)))
return ret
def __call__(self, elt):
"""Overload the operator().
Supported operations:
* Transform(Point)
* Transform(Vector)
* Transform(Normal)
* Transform(Ray)
* Transform(RayDifferential)
* Transform(BBox)
"""
if isinstance(elt, Point):
x = elt.x
y = elt.y
z = elt.z
xp = self.m.m[0][0]*x + self.m.m[0][1]*y + self.m.m[0][2]*z + self.m.m[0][3]
yp = self.m.m[1][0]*x + self.m.m[1][1]*y + self.m.m[1][2]*z + self.m.m[1][3]
zp = self.m.m[2][0]*x + self.m.m[2][1]*y + self.m.m[2][2]*z + self.m.m[2][3]
wp = self.m.m[3][0]*x + self.m.m[3][1]*y + self.m.m[3][2]*z + self.m.m[3][3]
if wp == 1.0:
return Point(xp, yp, zp)
else:
return Point(xp, yp, zp)/wp
elif isinstance(elt, Vector):
x = elt.x
y = elt.y
z = elt.z
xp = self.m.m[0][0]*x + self.m.m[0][1]*y + self.m.m[0][2]*z
yp = self.m.m[1][0]*x + self.m.m[1][1]*y + self.m.m[1][2]*z
zp = self.m.m[2][0]*x + self.m.m[2][1]*y + self.m.m[2][2]*z
return Vector(xp, yp, zp)
elif isinstance(elt, Normal):
x = elt.x
y = elt.y
z = elt.z
return Normal(self.m_inv.m[0][0]*x + self.m_inv.m[1][0]*y + self.m_inv.m[2][0]*z,
self.m_inv.m[0][1]*x + self.m_inv.m[1][1]*y + self.m_inv.m[2][1]*z,
self.m_inv.m[0][2]*x + self.m_inv.m[1][2]*y + self.m_inv.m[2][2]*z)
elif isinstance(elt, RayDifferential):
ray = RayDifferential.from_ray_differential(elt)
ray.o = self(ray.o)
ray.d = self(ray.d)
ray.rx_origin = self(ray.rx_origin)
ray.ry_origin = self(ray.ry_origin)
ray.rx_direction = self(ray.rx_direction)
ray.ry_direction = self(ray.ry_direction)
return ray
elif isinstance(elt, Ray):
ray = Ray.from_ray(elt)
ray.o = self(ray.o)
ray.d = self(ray.d)
return ray
elif isinstance(elt, BBox):
ret = BBox(self(Point(elt.p_min.x, elt.p_min.y, elt.p_min.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_min.y, elt.p_min.z)))
ret = union(ret, self(Point(elt.p_min.x, elt.p_max.y, elt.p_min.z)))
ret = union(ret, self(Point(elt.p_min.x, elt.p_min.y, elt.p_max.z)))
ret = union(ret, self(Point(elt.p_min.x, elt.p_max.y, elt.p_max.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_max.y, elt.p_min.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_min.y, elt.p_max.z)))
ret = union(ret, self(Point(elt.p_max.x, elt.p_max.y, elt.p_max.z)))
return ret
