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Lee,
an alternative method.... use SLCPTS to pull points from the different sections and make specific geometries of them... for example pull the points circled orange into separate ELE's and build axes of them. Pull the points in the region circled blue and build a circle. Then intersect the two axes to get the point. Intersect the top axis and the circle to get the other point.
below code ... the two intersection points are red.
There is always more than one way to do something with Quindos..
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{"data-align":"none","data-size":"full","title":"image.png","data-attachmentid":524606}
SLCPTS (SRC=T1_SCAN_RCOR, TRU=Top_Axis, STY=APT, DEL=Y, TYP=CSY, MIX=-13.8*INCH, MXX=-13.68*INCH, MIZ=2.06*INCH, DSC=X)
BLDAXI (NAM=Top_Axis, CSY=Main_Datum, MOD=(NOM,NOE), ITY=GSS, PTY=ZX, CTY=NO)
SLCPTS (SRC=T1_SCAN_RCOR, TRU=Side_Axis, STY=APT, DEL=Y, TYP=CSY, MIX=-13.81*INCH, MXX=-13.79*INCH, MIZ=2.03*INCH, MXZ=2.068*INCH, DSC=X)
BLDAXI (NAM=Side_Axis, CSY=Main_Datum, MOD=(NOM,NOE), ITY=GSS, PTY=ZX, CTY=NO)
SLCPTS (SRC=T1_SCAN_RCOR, TRU=Circle, STY=APT, DEL=Y, TYP=CSY, MIX=-13.68*INCH, MIZ=2.0*INCH, MXZ=2.06*INCH, DSC=X)
BLDCIR (NAM=Circle, CSY=Main_Datum, MOD=(NOM,NOE), ITY=GSS, PTY=ZX, CTY=NO)
INTPNT (NAM=PT1, CSY=Main_Datum, EL1=Top_Axis, EL2=Side_Axis, PPI=EX, PPL=Main_Datum.$ZX, MOD=NOE)
INTPNT (NAM=(junk,PT2), CSY=Main_Datum, EL1=Circle, EL2=Top_Axis, PPI=EX, PPL=Main_Datum.$ZX, MOD=NOE)
USEPLOFRM HP_A4Q
DRWPLY (NAM=T1_SCAN_RCOR, ASC=Y, PEN=1, A_O=XZ, MRK=1, SFA=15)
SETPSC (XAX=1.93, DRW=XY, PEN=1)
DRWPLY (NAM=Top_Axis, PEN=7, A_O=XZ, MRK=1)
DRWPLY (NAM=Side_Axis, PEN=7, A_O=XZ, MRK=1)
DRWPLY (NAM=Circle, PEN=5, A_O=XZ, MRK=1)
GETVALS (OBJ=Circle, TYP=ELE, RDS=(X,Z,A), REA=(X,Z,A))
DRWCIR (XC =X/INCH, YC =Z/INCH, RAD=A/2/INCH, PEN=5)
GETVALS (OBJ=PT1, TYP=ELE, RDS=(X,Z,A), REA=(X,Z,A))
DRWPNT (X =X/INCH, Y =Z/INCH, MRK=1, PEN=3)
GETVALS (OBJ=PT2, TYP=ELE, RDS=(X,Z,A), REA=(X,Z,A))
DRWPNT (X =X/INCH, Y =Z/INCH, MRK=1, PEN=3)
Alright - I'm back...
I ran this code, and get a distance of .0447 between the ZMax and ZXMax along the X axis. Measured with a caliper, the distance should be around .130. Hmmm...
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