Constructing a Width Feature

You can construct a Width feature from two opposing sides of a notch, tab, or other similar surfaces. The Width feature is useful to the GD&T standard which requires the width as a datum or considered feature in Feature Control Frame dimensions. For more information on Feature Control Frame dimensions, see "Using Geometric Tolerances".

Construct Width dialog box

Width constructions require two input features, one feature for each opposing side of the notch or tab.

PC-DMIS supports the following Width constructions:

Width is considered an outer (OUT) feature when the opposing planes, lines, or points come from a tab-like geometric feature. It is considered an inner (IN) feature when the opposing planes, lines, or points are measured from a notch-like geometric feature.

The vector of the Width feature points from the first selected feature perpendicular to the second feature.

To construct a Width Feature

  1. Measure the required two features (two points, two lines, or two planes) on the opposing sides of a notch, tab, or other two opposing surfaces. These are the two features to use when you construct the width.

  2. Open the Construct Width dialog box in one of these two ways:

  1. Select 1D, 2D, or 3D.

  1. From the feature list, select the two input features for the construction.

  2. Select In or Out:

  1. From the fitting list, for 2D or 3D, select the type of fitting algorithm to use: Best Fit or Best Fit Recomp.

  2. From the math algorithm list, for 2D or 3D, select the Best Fit math algorithm to use. The available options are:

For more information, see "Best Fit Type" under "Constructing a Best Fit or Best Fit Recompensate Circle".

  1. If you want to define the theoretical Width information, mark Specify theos and then type the theoretical centroid in the X,Y, and Z boxes. Next, type the theoretical vector in the I, J, and K boxes. Finally, type the width between the two sides in the Width box.

  2. Click Create to insert the Width feature into the measurement routine.

The Edit window command line for the width construction shows:

feature_name=FEAT/WIDTH,TOG1,TOG2,TOG3,TOG4
THEO/<x_cord,y_cord,z_cord,i_vec,j_vec,k_vec>,length
ACTL/<x_cord,y_cord,z_cord,i_vec,j_vec,k_vec>,length
CONSTR/TOG5,TOG6,feat1,feat2

TOG1= CARTESIAN or POLAR.

TOG2= IN or OUT. This is for display only; you cannot use the Edit window to edit this.

TOG3 = MAX_INSC / LEAST_SQR / MIN_CIRCSC. These only apply to 2D or 3D.

TOG4 = YES or NO. These are user-defined theoretical values.

TOG5 = The constructed feature type.

TOG6 = BEST FIT / BEST FIT RECOMP. These only apply to 2D or 3D.

Notes

You can use a 3D width as a primary, secondary, or tertiary datum, or as any referenced feature in an alignment. You can use a 2D width as a secondary or tertiary datum, or as a “rotate to” feature or final “translate to” feature in an alignment. You can use a 1D width as a tertiary datum or as a final “translate to” feature in an alignment.

If you create a Location dimension of the constructed Width feature, the X, Y, and Z axes represent the midpoint of the Width feature. The L axis represents the length of the Width feature.

To calculate a Width feature in 2D or 3D, the hit locations on the two opposing features must have enough overlap. To calculate a Width feature in 1D, the hit locations on the two opposing features must be close to opposed.

When PC-DMIS calculates a Minimum Circumscribed or Maximum Inscribed Width feature in 2D or 3D, if d is the overlap distance and w is the width distance (as shown in the figure below), the recommended overlap ratio should be:

d/w = 1 or more

If a large overlap ratio is not feasible due to the physical structure of the part, use the Least Square method for the Width calculation instead.

For example, in this top-down view of a part, d represents the amount of distance between the two sets of hits where overlap occurs on the two sides, and w represents the Width feature's distance between the two sides. Suppose d = 1.5 and w = 3. The overlap ratio of d/w is .5. The recommended ratio is 1. So, there may not be enough overlap for the Minimum Circumscribed or Maximum Inscribed fitting algorithms. In such a case, use the Least Squares algorithm instead: