Originally Posted by
TomB
[INDENT]
I think Apapois may have been asking about a different consideration and had just compared it to big pipe threading for illustration. Since I also wondered about this effect but had not taken the time to calculate its size, I'll try to rephrase the question that I think was in Agapios' mind. A thread is a helix so at the point where the cutter contacts the stock the 'thread to be' will be advancing into the cutter along the cutter's rotation axis, while the cut thread leaves on the same axis. Unless cutter is angled to match the thread pitch angle or the cutter has concave, i.e. involuted sides , the cutter part that got into and exits the stock will undercut the sides of the thread. The cross section of the resulting thread will not be triangular. The undercut amount may be unnoticable or it may be significant, that is what I did not calculate. I think Apapois might be referring to large single cutter pipe threading, feet of diameter not small size plumbing threading, where he knows the amount of undercut is geometrically significant but functionally insignificant.
Just thinking casually it seems that it may be possible to eliminate or nearly eliminate the cutting error if the axis of the cutter is aligned at a right angle to the thread pitch instead of the stock axis, but that means the adjustment for different pitch threads is more complex than just matching the cutter lead per stock revolution to the pitch. Adding that correction could add quite a bit of cost to the machine design. Trying to make the same correction by making the cutter sides concave leads theoretically to a different cutter for every thread pitch. However, maybe a few styles would suffice as one cutter could handle a range of pitches. (This is the case with gear hobs that have similar cutting effects.)
Tom