Understanding Flatness, Parallelism, & Profile in Calypso.

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Understanding Flatness, Parallelism, & Profile in Calypso

Transcript of Understanding Flatness, Parallelism, & Profile in Calypso.

Page 1: Understanding Flatness, Parallelism, & Profile in Calypso.

Understanding

Flatness, Parallelism, & Profile

in Calypso

Page 2: Understanding Flatness, Parallelism, & Profile in Calypso.

When you report form characteristics, like Flatness, in Calypso, the result is determined by the distance between two perfect pieces of geometry, “squeezed” as close together as possible containing the actual measured points of the feature.

This is calculated by default using a special Evaluation Method, called “Minimum Element”.

Note that this result for Flatness (form) is different than the FORM listed in the feature’s window of Calypso, as that is typically calculated using the LSQ Evaluation Method.

Flatness

Page 3: Understanding Flatness, Parallelism, & Profile in Calypso.

When reporting Parallelism of one plane to another in Calypso, the result can be thought of as the distance between two planes, parallel to the datum, that contains all of the actual measured points of the feature being evaluated.

By default, the LSQ evaluation method is used to determine the orientation of the Datum.

Note that in the Parallelism Characteristic, secondary datums are not necessary if you are evaluating two 3-dimensional features, like planes.

Parallelism

Page 4: Understanding Flatness, Parallelism, & Profile in Calypso.

When you report “Profile” of a 3-D geometric feature in Calypso, the default result can be though of as the thickness of a zone, centered on the nominal geometry of the feature being reported, that contains all of the measuring points of the feature.

By its nature, “Profile” is a combination of size, form, orientation, and position errors.

Calypso uses your Feature Nominals to determine the “target” shape and location of the feature.

*When reporting Profile, MAKE SURE ALL YOUR FEATURE NOMINALS ARE CORRECT, including A1 and A2 projection angles.

Profile

Page 5: Understanding Flatness, Parallelism, & Profile in Calypso.

Example Print:

A

B

10.00

3.0 A

1.0

2.0 B

Page 6: Understanding Flatness, Parallelism, & Profile in Calypso.

A

B

10.00

3.0 A

1.0

2.0 BSurface to Evaluate

Assume Datum B is perfectly Flat, located exactly at 10.00

Page 7: Understanding Flatness, Parallelism, & Profile in Calypso.

The next several slides show the results for Flatness, Parallelism, and Profile for five different point patterns on the surface to be evaluated.

Notice how position, orientation, and form errors in the points that make up the evaluated surface affect the results of Flatness, Parallelism, and Profile.

Actual characteristic windows from Calypso are shown, along with explanations of why each result is calculated the way it is.

Page 8: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Flatness = 0

10.0

Flatness

Page 9: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points Why The Answer?

For a plane, if all points lay on a perfectly flat plane, regardless of orientation or position, the result will be zero.

A perfect form result is zero.

Distance of Flatness Result

10.0

Flatness

Flatness = 0

Page 10: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Parallelism = 0

10.0

Parallelism

Page 11: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points Why The Answer?

If all the points lay in a perfectly flat plane, perfectly oriented to match the datum, the result will be zero.

Distance of Parallelism

10.0

Parallelism

Parallelism = 0

Page 12: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Profile = 0

10.0

Profile

10.00

Page 13: Understanding Flatness, Parallelism, & Profile in Calypso.

10.00

11.0

9.0

Actual Probing Points Why The Answer?

Since Profile is the the thickness of a zone centered on the nominal geometry, if all measured points are exactly on the nominal, the thickness of the zone would be zero.

A perfect Profile result is zero.

Thickness of Profile Zone

10.0

Profile

Profile = 0

Page 14: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Flatness = 0

10.0

Flatness

Page 15: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

For a plane, if all points lay on a perfectly flat plane, regardless of orientation or position, the result will be zero.

A perfect form result is zero.

Distance of Flatness Result

10.0

Flatness

Flatness = 0

Page 16: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Parallelism = 1

10.0

Parallelism

Page 17: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

In this case, a perfectly flat plane shows Parallelism deviation due to the angle of the plane relative to the Datum.

The result is the distance between two planes, parallel to the datum, that contains all the measured points.

Distance of Parallelism

10.0

Parallelism

Parallelism = 1

Page 18: Understanding Flatness, Parallelism, & Profile in Calypso.

10.00

11.0

9.0

Actual Probing Points

Profile = 2

10.0

Profile

Page 19: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

Since Profile is the the thickness of a zone centered on the nominal geometry, the result will be two times the distance of the most distant point from the nominal geometry.

Thickness of Profile Zone

10.00

10.0

Profile

Profile = 2

Page 20: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Flatness = 2

10.0

Flatness

Page 21: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Distance of Flatness Result

10.0

Flatness

Why The Answer?

In this case, the distance between two perfect planes parallel to each other that contain the measured points is 2.0.

Flatness = 2

Page 22: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Parallelism = 2

10.0

Parallelism

Page 23: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Distance of Parallelism

10.0

Parallelism

Why The Answer?

In this case, a plane which is perfectly parallel to the datum (using LSQ fitting) shows a high amount of parallelism deviation. This is because of the form error of the feature.

The result is the distance between two planes, parallel to the datum, that contains all the measured points.

Parallelism = 2

Page 24: Understanding Flatness, Parallelism, & Profile in Calypso.

10.00

11.0

9.0

Actual Probing Points

Profile = 2

10.0

Profile

Page 25: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

Since Profile is the the thickness of a zone centered on the nominal geometry, the result will be two times the distance of the most distant point from the nominal geometry.

Thickness of Profile Zone

10.00

10.0

Profile

Profile = 2

Page 26: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Flatness = 0

10.0

Flatness

Page 27: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

For a plane, if all points lay on a perfectly flat plane, regardless of orientation or position, the result will be zero.

A perfect form result is zero.

Distance of Flatness Result

10.0

Flatness

Flatness = 0

Page 28: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Parallelism = 0

10.0

Parallelism

Page 29: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Distance of Parallelism

10.0

Parallelism

Parallelism = 0

Why The Answer?

If all the points lay in a perfectly flat plane, perfectly oriented to match the datum, the result will be zero.

Note that position error does not effect the Parallelism result.

Page 30: Understanding Flatness, Parallelism, & Profile in Calypso.

10.00

11.0

9.0

Actual Probing Points

Profile = 2

10.0

Profile

Page 31: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

Since Profile is the the thickness of a zone centered on the nominal geometry, the result will be two times the distance of the most distant point from the nominal geometry.

Thickness of Profile Zone

10.00

10.0

Profile

Profile = 2

Page 32: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Flatness = 0

10.0

Flatness

Page 33: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

For a plane, if all points lay on a perfectly flat plane, regardless of orientation or position, the result will be zero.

A perfect form result is zero.

Distance of Flatness Result

10.0

Flatness

Flatness = 0

Page 34: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Actual Probing Points

Parallelism = 2

10.0

Parallelism

Page 35: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Distance of Parallelism

10.0

Parallelism

Parallelism = 2

Why The Answer?

In this case, a perfectly flat plane shows Parallelism deviation due to the angle of the plane relative to the Datum.

The result is the distance between two planes, parallel to the datum, that contains all the measured points.

Page 36: Understanding Flatness, Parallelism, & Profile in Calypso.

10.00

11.0

9.0

Actual Probing Points

Profile = 2

10.0

Profile

Page 37: Understanding Flatness, Parallelism, & Profile in Calypso.

11.0

9.0

Why The Answer?

Since Profile is the the thickness of a zone centered on the nominal geometry, the result will be two times the distance of the most distant point from the nominal geometry.

Thickness of Profile Zone

10.00

10.0

Profile

Profile = 2