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Sorry, but I just had to edit your original post for clarity.
There are three issues here:
1) You missed in Level 2 that Iterative doesn't require you to set origins at all, it takes the nominals and actuals of each point and fits a coordinate system to minimize the error between the two. This is why you must have nominals from a CAD file or a print. If you do this with jogbox-created points, the nominals and actuals are exactly equal (in Startup coordinate system of course) and no useful alignment is done. The trihedron doesn't move because no fitting is being performed.
2) There is a disconnect between Iterative's basic methodology of near-random surface points as 'reference datums' and XactMeasure's GD&T-specific usage of discrete geometric features as 'real datums'. You must have discrete planes, cylinders, circles, etc features to assign datum letters to.
So, is A a plane? Then measure it as a plane, and assign it datum letter A.
XactMeasure will create it's own coordinate system fit to these datum features to report what you need of it.
3) You wrote, "Datum -A- (Z axis) is not prismatic" - what do you mean by that? Is it a tilted plane whose vector is not pointing in +Z?
That's not a problem. In the regular alignment dialog there is an Offset field in the Rotate section where you can enter in a decimal degrees offset to rotate your coordinate system around an axis of your choice. No iterative is needed.
As you observed, tilted A plane then becomes a poor choice to set your Z origin on - a better one would be an imaginary Constructed Line where A plane intersects the B side plane.
Sorry, but I just had to edit your original post for clarity.
There are three issues here:
1) You missed in Level 2 that Iterative doesn't require you to set origins at all, it takes the nominals and actuals of each point and fits a coordinate system to minimize the error between the two. This is why you must have nominals from a CAD file or a print. If you do this with jogbox-created points, the nominals and actuals are exactly equal (in Startup coordinate system of course) and no useful alignment is done. The trihedron doesn't move because no fitting is being performed.
2) There is a disconnect between Iterative's basic methodology of near-random surface points as 'reference datums' and XactMeasure's GD&T-specific usage of discrete geometric features as 'real datums'. You must have discrete planes, cylinders, circles, etc features to assign datum letters to.
So, is A a plane? Then measure it as a plane, and assign it datum letter A.
XactMeasure will create it's own coordinate system fit to these datum features to report what you need of it.
3) You wrote, "Datum -A- (Z axis) is not prismatic" - what do you mean by that? Is it a tilted plane whose vector is not pointing in +Z?
That's not a problem. In the regular alignment dialog there is an Offset field in the Rotate section where you can enter in a decimal degrees offset to rotate your coordinate system around an axis of your choice. No iterative is needed.
As you observed, tilted A plane then becomes a poor choice to set your Z origin on - a better one would be an imaginary Constructed Line where A plane intersects the B side plane.
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