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Pitch location


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A little background on our CMMs: We do not have gear or pcm.
What would be the best method for to determine the pitch location(s) in order to get the distances for Bbls 3 and 4?
It seems to me that I would need a macro to determine where the pitch line would be...only problem, I don't know how to create such a macro. 139_9c9d04c72b3adbdb5854e32f3b768434.jpg
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As long as you know the ball size you could use Curve, and then the Circle in Contour Feature.

If you don't have Curve, but it is possible to replicate the size of the ball, you could do a direct measurement with self-centering points.

If those are just lines, I believe you could also use the tangent function, and drop a tangent nominal circle between the two lines. This doesn't work if this is an involute tooth as the flanks aren't straight they are curved.
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He want to check the pitchcircle diameter and radius, how does circle in Contor best-fit and tangent circle work??.That line does not pass through the centre of the circle or the minimum point of the circle....
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Contour in best fit uses 2d curves to construct nominal circles. The Tangent option uses two lines to
essentially do the same thing.Then you just use caliper distance (Maximum) to get the .310 dimension.
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I would ask author of topic which diameters of tips he have. If he can not touch min. diameter of part, then 3 and 4 is useless to measure. For ex. threads are precisely measured only with wires and micrometer. No one asks to measure middle diameter of threads.

So what's purpose of 3 and 4 dimension?

OK no threads, but tooths. Are you capable of scan whole curve? How are defined 3 and 4?
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Are you sure that's not just the midpoint of the tip and root of each tooth? It is drawn as a centerline.

If it is that simple, just measure the tips as a plane and the roots as a plane, then add a symmetry construction.
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This may not answer your question exactly, but the values for the teeth and the space between two teeth at .100 are both .0490 from the center of the part.
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Here's a crazy idea - measure both sides of the valley as lines, then recall feature points into a circle, evaluate as Max Inscribed with diameter constrained. Then either create intersection points (probably too unstable) or do some math.
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Or, measure both sides of the valley as planes. Move the planes half the nominal diameter and intersect them. Use a result element to get the distance between the two intersections + the nominal gage ball diameter, (.310)
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If it is an involute then the pitch diameter is where the pin sets on the flanks. Since the flanks are a cylinder, not a plane your only option is to use Curve and the Circle in contour fit.
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I am just learning from you guys about gears, so I am sorry if this is a stupid question, but I am going to ask it anyway. The drawing seems to show bubbles 3&4 are the center line of the teeth to the center line of the part and to each other. Couldn't he just create symmetry planes by taking points in the valleys and on the peaks and then compare them to the center line of the part and to each other? As for bubble 12 it looks like a good place for gage pins and a micrometer.
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I thought that too, but I think it's actually the point at which the gauge pin contacts the tooth. It's probably "faked in" on the drawing (since it's not drawn as an involute, either), so it doesn't look quite right, but that's what they're going for.
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