What information do you have about the orientation of the cuboid (you will need some information if it is not axis-aligned)?
How can I get all corner/vertex coorinates of a cuboid (all angles between edges = 90degrees, but edges with different lenght) just having the bounds (xmin, xmax, ymin, ymax, zmin, zmax)?
If the cuboid is parallel to the a cartesian coorinate system it seems easy, but if the cuboid is not arranged parallel to the coordinate system it is a bit confusing...
Maybe someone has an Idea...
For this case the known vertices are:
Point : -0.364580 , -0.208230 , 0.604200
Point : -0.139230 , -0.663350 , 0.195500
Point : -0.150820 , -0.686420 , 0.217620
Point : 0.036428 , -0.203130 , 0.819640
Point : 0.048021 , -0.180060 , 0.797520
Point : 0.261790 , -0.658250 , 0.410940
And the "unknown" are
Point : 0.250193 , -0.681320 , 0.433066
Point : -0.352992 , -0.185162 , 0.582077
But my question was, how to get in a general case the 2 unkown vertices when you have 6 points.
To clarify my question: If you only have 3 vertices of a (2D) rectangle you can calculate with a bit of math the 4th vertex. Can you do the same with a cuboid just having 6 vertices?
You would have to exploit the symmetry.
Basically if you have three points, then for a parallelogram you get vectors X = B-A, and Y = C-A and point four will be A + X + Y. This assumes that the shape is parallelogram and that all points lie in the same plane.
You can apply the same kind of thinking to the other planes of the cuboid.