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Strategy Used for Datum B


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Datum -B- would be a symmetry plane created from the outer tangents/apex of the outer cylinders. I would measure the outer cylinders as multiple level circles/curves and get the maximum outer points from each. Then I would create a plane for each side and recall the maximum points accordingly. Then I would create symmetry from those 2 planes. This will allow you to satisfy the perpendicular callouts.
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On prismatic geometry, Maximum Point Construction will find the highest deviation point measured on the feature, which may not be at the outermost point in X. I think this would work if you scanned curves but I don't remember.

I think I would create line segments at the nominal locations, (one for each circle path of each cylinder) of the B tangencies, recall the feature points from segments of the cylinders into the lines without modifying nominals. Constrain the lines to the normal vectors. Then, use Maximum Point Constructions to take highest point from each line to construct the planes.

Note: I added Point1 feature (last slide) that was not necessary but it shows which point was created from the Max Point.

If the part was thin, I would probably use circles.

I'm curious if using a point instead of a line would work, i.e. recall points from cylinder segment or circle into a point defined at nominal apex point, considering we're only looking for the X value.

Screenshot 2023-02-23 083333.jpgScreenshot 2023-02-23 083408.jpgScreenshot 2023-02-23 083630.jpg

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We ended up using outer tangential Cylinders with scans at 3 levels, and recalled them into a plane. Created them on each side and recalled them into a symmetry plane. This has proven to be very stable and repeatable. Thanks everyone!
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