I don't know about Quindos, but you can check/ create the result with a little trig :
The distance between the center of the sphere and the plane divided by the sphere radius helps calculating the angle (Angle=ASIN(dist/radius))
The radius of the circle is given by CIRC_RAD=sphere radius* cos(angle).
The center of the circle is given by sphere center (xyz) + distance * plane vector.
On PC-DMIS, it would be :
ASSIGN/V1=DOT(SPH1.XYZ-PL1.XYZ,PL1.IJK)
ASSIGN/V2=ASIN(V1/SPH1.R)
ASSIGN/V3=SPH1.R*COS(V2)
ASSIGN/V4=SPH1.XYZ+V1*PL1.IJK
Then create a generic circle with V4.XYZ as center, V3 as radius and PL1.IJK as vector.
Intersecting the sphere and the plane gives directly the result
I don't know about Quindos, but you can check/ create the result with a little trig :
The distance between the center of the sphere and the plane divided by the sphere radius helps calculating the angle (Angle=ASIN(dist/radius))
The radius of the circle is given by CIRC_RAD=sphere radius* cos(angle).
The center of the circle is given by sphere center (xyz) + distance * plane vector.
On PC-DMIS, it would be :
ASSIGN/V1=DOT(SPH1.XYZ-PL1.XYZ,PL1.IJK)
ASSIGN/V2=ASIN(V1/SPH1.R)
ASSIGN/V3=SPH1.R*COS(V2)
ASSIGN/V4=SPH1.XYZ+V1*PL1.IJK
Then create a generic circle with V4.XYZ as center, V3 as radius and PL1.IJK as vector.
Intersecting the sphere and the plane gives directly the result
