The following basic description uses a 2D example, but the concept still applies in 3D.
Scenario - A sphere of known diameter rests on three planes. Where is the actual center of the sphere?
A sphere resting on 3 planes will have exactly three points of contact. One on each plane. Even if the planes are out of position, tilted, or rotated, the sphere center is always exactly a sphere radius distance from the contact (tangent) point on the plane.
To determine the actual center of the sphere using CMM-Manager:
- Measure the 3 planes.
- Construct 3 planes, offset by the sphere radius. Actual measured values will be used for the planes.
- Construct a line at the intersection of the first two constructed planes.
- Construct a point at the intersection of the constructed line and the constructed 3rd plane. This is the center location of the sphere.
Here is a printed example of the code: