Paul F. Jackson
Quite Involved in Discussions
Mike S,
I disagree with Jim's point that the concentricity is half the difference of the opposing max and min measured wall thicknesses.
If both features are perfectly cylindrical and are perfectly oriented (co-planar) but their centers are .007" apart then the measurement for their concentricity would be .014". Measurements of runout and total runout would also be .014" given the form and orientation conditions above.
Runout, Total Runout, and Concentricity all require that the measured feature is coaxial with the datum feature(s).
Runout captures the measurement instrument displacement each circular element relative to the axis constructed from the datum feature.
Total Runout collectively captures the sum of all circular element displacements from a mastered measurement instrument relative to the axis constructed from the datum feature.
The concentricity measurement (according to ASME Y14.5M-1994) reflects the size of the tolerance zone required to contain each measured midpoint of two opposing surface elements. Prior to 1994 the method of determining the center of the measured feature was not so defined.
Position does not require that the measured feature be coaxial with the datum features. A measurement of position would reflect the size of the tolerance zone required to contain the axis of the measured feature. That tolerance zone could be shaped like an open ended cube or a cylindrical if a diameter modifier precedes the tolerance.
The position measurement would also be .014" given the form and orientation conditions above.
What makes all of their measurements change from one to another is the way that different form and orientation characteristics or deviations affect the measurement .e.g.
A perfect ellipse that is perfectly oriented to the circular datum feature can have a .014 measurement for runout and total runout but a zero measurement for concentricity and position.
A perfect cone that is perfectly oriented to the circular datum feature can have a .014 measurement for total runout but a zero measurement for runout, concentricity and position.
A perfect cube with a height is .096" that is perfectly oriented to the circular datum feature can have a .014 measurement for runout and a zero measurement for concentricity and position.
A perfect equilateral triangle with a height is .042" that is perfectly oriented to the circular datum feature if its will have a .014" measurement for runout, total runout and concentricity and a zero measurement for position (according to ASME Y14.5M-1994) however it could have had a zero measurement for concentricity prior to the ASME Y14.5M-1994 Standard.
I disagree with Jim's point that the concentricity is half the difference of the opposing max and min measured wall thicknesses.
If both features are perfectly cylindrical and are perfectly oriented (co-planar) but their centers are .007" apart then the measurement for their concentricity would be .014". Measurements of runout and total runout would also be .014" given the form and orientation conditions above.
Runout, Total Runout, and Concentricity all require that the measured feature is coaxial with the datum feature(s).
Runout captures the measurement instrument displacement each circular element relative to the axis constructed from the datum feature.
Total Runout collectively captures the sum of all circular element displacements from a mastered measurement instrument relative to the axis constructed from the datum feature.
The concentricity measurement (according to ASME Y14.5M-1994) reflects the size of the tolerance zone required to contain each measured midpoint of two opposing surface elements. Prior to 1994 the method of determining the center of the measured feature was not so defined.
Position does not require that the measured feature be coaxial with the datum features. A measurement of position would reflect the size of the tolerance zone required to contain the axis of the measured feature. That tolerance zone could be shaped like an open ended cube or a cylindrical if a diameter modifier precedes the tolerance.
The position measurement would also be .014" given the form and orientation conditions above.
What makes all of their measurements change from one to another is the way that different form and orientation characteristics or deviations affect the measurement .e.g.
A perfect ellipse that is perfectly oriented to the circular datum feature can have a .014 measurement for runout and total runout but a zero measurement for concentricity and position.
A perfect cone that is perfectly oriented to the circular datum feature can have a .014 measurement for total runout but a zero measurement for runout, concentricity and position.
A perfect cube with a height is .096" that is perfectly oriented to the circular datum feature can have a .014 measurement for runout and a zero measurement for concentricity and position.
A perfect equilateral triangle with a height is .042" that is perfectly oriented to the circular datum feature if its will have a .014" measurement for runout, total runout and concentricity and a zero measurement for position (according to ASME Y14.5M-1994) however it could have had a zero measurement for concentricity prior to the ASME Y14.5M-1994 Standard.
