Comments (2)
In lower dimension:
c0 = Circle(Point(0, 0))
c1 = Circle(Point(0.5, 0))
print(c0.intersect(c1))
produces 4 points instead of 2:
[Point((-0.37668042531440393+0.012155567468115842j), (-0.926436204898802-0.0049423417388226275j)), Point((-0.37668042531440393+0.012155567468115842j), (0.926436204898802+0.0049423417388226275j)), Point((1.7454151674131546+0.029006203522656038j), (0.03538693234235372-1.4306938812246648j)), Point((1.7454151674131546+0.029006203522656038j), (-0.03538693234235372+1.4306938812246648j))]
from geometer.
Calculating the intersection of quadrics in 3D or higher dimensions is not supported yet.
The intersection of two circles will always return 4 points: Two real points of intersection and two complex points. I added the property Point.isreal
in version 0.3 to help you filter the result. There also was an issue with the calculation of the points of intersection of conics (see #36). This is fixed in version 0.3.
from geometer.
Related Issues (20)
- Line.perpindicular() fails HOT 2
- Line.contains() fails HOT 2
- release with updated numpy dependency version HOT 2
- Synergies HOT 1
- Unable to install the package. SSL problem HOT 1
- [clarification] What are the intended uses of this package? HOT 1
- Issues with small angle calculations HOT 3
- Failure to transform cuboid HOT 2
- Failure to determine intersections after rotation HOT 1
- ValueError thrown during intersection between rectangle and segment HOT 1
- Other Backends HOT 1
- Help using Circles intersection HOT 1
- Segment x Line intersection HOT 1
- Rectangle vertex order matters HOT 1
- Cannot run example in Readme: 'PointCollection' is not defined HOT 1
- Intersection of line and cylinder HOT 5
- Point to Line distance error HOT 1
- numerical instability HOT 2
- another numerical instability HOT 11
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from geometer.