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Turning and Boring Part 9

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[Ill.u.s.tration: Fig. 5. Thread is formed by taking a Number of Successive Cuts]

When the tool is withdrawn at the end of the first cut, if the carriage is disengaged from the lead-screw and returned by hand, the tool may or may not follow the first cut when the carriage is again engaged with the lead-screw. If the number of threads to the inch being cut is a multiple of the number on the lead-screw _S_, then the carriage can be returned by hand and engaged with the lead-screw at random and the tool will follow the first cut. For example, if the lead-screw has six threads per inch, and 6, 12, 18 or any number of threads is being cut that is a multiple of six, the carriage can be engaged at any time and the tool will always follow the original cut. This is not the case, however, when the number of threads being cut is not a multiple of the number on the lead-screw.

One method of bringing the carriage back to the starting point, when cutting threads which are not multiples, is to reverse the lathe (by shifting the overhead driving belts) in order to bring the tool back to the starting point without disengaging the carriage; in this way the tool is kept in the same relation to the work, and the carriage is not disengaged from the lead-screw until the thread is finished. This is a good method when cutting short threads having a length of say two or three inches; but when they are longer, and especially when the diameter is comparatively large (which means a slower speed), it is rather slow as considerable time is wasted while the tool is moving back to its starting point. This is due to the fact that the carriage is moved slowly by the lead-screw, but when disengaged, it can be traversed quickly by turning handle _d_, Fig. 2.

A method of returning the carriage by hand when the number of threads being cut is not a multiple of the number on the lead-screw is as follows: The tool is moved a little beyond the right end of the work and the carriage or split nut is engaged with the lead-screw. The lathe is then turned forward by hand to take up any lost motion, and a line is made on the lathe bed showing the position of the carriage. The positions of the spindle and lead-screw are also marked by chalking a tooth on both the spindle and lead-screw gears, which happens to be opposite a corner or other point on the bed. After a cut is taken, the carriage is returned by hand to the original starting point as shown by the line on the bed, and is again engaged when the chalk marks show that the spindle and lead-screw are in their original position; the tool will then follow the first cut. If the body of the tailstock is moved against the bridge of the carriage before starting the first cut, the carriage can be located for each following cut by moving it back against the tailstock, and it will not be necessary to have a line on the bed.

[Ill.u.s.tration: Fig. 6. Indicator used when Cutting Threads]

=Indicator or Chasing Dial for Catching Threads.=--On some lathes there is an indicator for "catching threads," as this is called in shop language. This is a simple device attached to the carriage and consists of a graduated dial _D_ and a worm-wheel _W_ (see Figs. 2 and 6) which meshes with the lead-screw, so that the dial is revolved by the lead-screw when the carriage is stationary, and when the carriage is moved by the screw, the dial remains stationary. The indicator is used by engaging the carriage when one of the graduation lines is opposite the arrow mark; after a cut is taken the carriage is returned by hand and when one of the graduation lines again moves opposite the arrow, the half-nuts are thrown into mesh, as before, and this is repeated for each successive cut, thus causing the tool to always come right with the thread. If the number of threads per inch is even, engagement can be made when any line is opposite the arrow, but for odd numbers such as 3, 7, 9, 11, etc., one of the four long or numbered lines must be used. Of course, if the thread being cut is a multiple of the number on the lead-screw, engagement can be made at any time, as previously mentioned.

=Principle of the Thread Indicator.=--The principle upon which the thread indicator operates is as follows: The number of teeth in worm-wheel _W_ is some multiple of the number of threads per inch of the lead-screw, and the number of teeth in the worm-wheel, divided by the pitch of the screw, equals the number of graduations on the dial. For example, if the lead-screw has six threads per inch, the worm-wheel could have twenty-four teeth, in which case the dial would have four divisions, each representing an inch of carriage travel, and by sub-dividing the dial into eighths (as shown) each line would correspond to 1/2 inch of travel. The dial, therefore, would enable the carriage to be engaged with the lead-screw at points equal to a travel of one-half inch. To ill.u.s.trate the advantage of this suppose ten threads per inch are being cut and (with the lathe stationary) the carriage is disengaged and moved 1/6 inch or one thread on the lead-screw; the tool point will also have moved 1/6 inch, but it will not be opposite the next thread groove in the work as the pitch is 1/10 inch. If the carriage is moved another thread on the lead-screw, or 2/6 inch, the tool will still be out of line with the thread on the work, but when it has moved three threads, or 1/2 inch, the tool will then coincide with the original cut because it has pa.s.sed over exactly five threads. This would be true for any number of threads per inch that is divisible by 2. If the thread being cut had nine threads per inch or any other odd number, the tool would only coincide with the thread at points 1 inch apart. Therefore, the carriage can only be engaged when one of the four graduations representing an inch of travel is opposite the arrow, when cutting odd threads; whereas even numbers can be "caught" by using any one of the eight lines.

This indicator can also be used for "catching" fractional threads. As an ill.u.s.tration, suppose 11-1/2 threads per inch are to be cut, and the carriage is engaged for the first cut when graduation line 1 is opposite the arrow; engagement would then be made for each successive cut, when either line 1 or 3 were opposite the arrow, or in other words at s.p.a.ces equal to a carriage movement of 2 inches. As the use of the indicator when cutting fractional threads is liable to result in error, it is better to keep the half-nuts in engagement and return the carriage by reversing the lathe.

=Replacing Sharpened Thread Tool.=--If it is necessary to sharpen the thread tool before the thread is finished, it should be reset square with the work by testing with the thread gage as at _B_, Fig. 1. The carriage is then engaged with the lead-screw and the lathe is turned forward to bring the tool opposite the partly finished thread and also to take up any backlash or lost motion in the gears or half-nut. If the tool-point is not in line with the thread groove previously cut, it can be shifted sidewise by feeding the compound rest _E_ in or out, provided the latter is set in an angular position as shown in the plan view, Fig.

2.

If the thread tool is ground flat on the top as at _A_, Fig. 4, it is not a good tool for removing metal rapidly as neither of its two cutting edges has any slope. In order to give each cutting edge a backward slope, it would be necessary to grind the top surface hollow or concave, which would be impracticable. When a course thread is to be cut, a tool shaped as at _B_ can be used to advantage for rough turning the thread groove, which is afterward finished to the correct depth and angle by tool _A_. This roughing tool is ground with a backward slope from the point and the latter is rounded to make it stronger.

=Use of Compound Rest for Thread Cutting.=--Another form of thread tool is shown at _A_, Fig. 7, which is very good for cutting V-threads especially of coa.r.s.e pitch. When this tool is used, the compound rest _E_ is set to an angle of 30 degrees, as shown, and it is fed in for the successive cuts by handle _w_ in the direction indicated by the arrow.

It will be seen that the point a of the tool moves at an angle of 60 degrees with the axis of the work, thus forming one side of the thread, and the cutting edge _a--b_, which can be set as shown at _B_, forms the opposite side and does all the cutting. As this edge is given a backward slope, as shown, it cuts easily and enables threading operations to be performed quickly. Threads cut in this way are often finished by taking a light cut with a regular thread tool. The cutting edge _a--b_ is ground to an angle of 60 degrees (or slightly less, if anything) with the side, as shown by sketch _A_.

When cutting threads in steel or wrought iron, some sort of lubricant is usually applied to the tool to preserve the cutting end and give a smooth finish to the thread. Lard oil or a mixture of equal parts of lard oil and paraffin oil are often used for this purpose. If the thread is small, the lubricant may be applied from an ordinary oil can, but when cutting comparatively large threads, it is better to have a stream of oil constantly playing upon the tool-point. This constant flow may be obtained by mounting a can having a spout leading to the tool, on a bracket at the rear of the carriage.

[Ill.u.s.tration: Fig. 7. Cutting Thread by using Compound Rest]

[Ill.u.s.tration: Fig. 8. (A) V-thread. (B) U. S. Standard Thread. (C) Square Thread. (D) Left-hand Thread. (E) Double Square Thread. (F) Triple Square Thread]

=Threads Commonly Used.=--Three forms of threads or screws which are in common use are shown in Fig. 8; these are the V-thread (_A_), the U. S.

standard (_B_), and the square thread (_C_). The shapes of these threads are shown by the sectioned parts. The V-thread has straight sides which incline at an angle of 60 degrees with each other and at the same angle with the axis of the screw. The U. S. standard thread is similar to the V-thread except that the top of the thread and bottom of the groove is left flat, as shown, and the width of these flats is made equal to 1/8 of the pitch. The square thread is square in section, the width _a_, depth _b_ and s.p.a.ce _c_ being all equal. All of these threads are right-hand, which means that the grooves wind around to the right so that a nut will have to be turned toward the right to enter it on the thread. A left-hand thread winds in the other direction, as shown at _D_, and a nut is screwed on by turning it to the left.

=Multiple Threads.=--Threads, in addition to being right-and left-handed, are single, as at _A_, _B_, _C_ and _D_, double, as at _E_, and triple, as at _F_, and for certain purposes quadruple threads or those of a higher multiple are employed. A double thread is different from a single thread in that it has two grooves, starting diametrically opposite, whereas a triple thread has three grooves cut as shown at _F_.

The object of these multiple threads is to obtain an increase in lead without weakening the screw. For example, the threads shown at _C_ and _E_ have the same pitch _p_ but the lead _l_ of the double-threaded screw is twice that of the one with a single thread so that a nut would advance twice as far in one revolution, which is often a very desirable feature. To obtain the same lead with a single thread, the pitch would have to be double, thus giving a much coa.r.s.er thread, which would weaken the screw, unless its diameter were increased. (The lead is the distance _l_ that one thread advances in a single turn, or the distance that a nut would advance in one turn, and it should not be confused with the pitch _p_, which is the distance between the centers of adjacent threads. Obviously the lead and pitch of a single thread are the same.)

=Cutting a U. S. Standard Thread.=--The method of cutting a U. S.

standard thread is the same as described for a V-thread, so far as handling the lathe is concerned. The thread tool must correspond, of course, to the shape of a U. S. standard thread. This tool is first ground to an angle of 60 degrees, as it would be for cutting a V-thread, and then the point is made flat as shown in Fig. 9. As will be recalled, the width of this flat should be equal to 1/8 of the pitch. By using a gage like the one shown at _G_, the tool can easily be ground for any pitch, as the notches around the periphery of the gage are marked for different pitches and the tool-point is fitted into the notch corresponding to the pitch wanted. If such a gage is not available, the width of the flat at the point can be tested by using, as a gage, a U.

S. standard tap of the same pitch as the thread to be cut.

When cutting the thread, the tool is set square with the blank, and a number of successive cuts are taken, the tool being fed in until the width w of the flat at the top of the thread is equal to the width at the bottom. The thread will then be the right size provided the outside diameter _D_ is correct and the tool is of the correct form. As it would be difficult to measure the width of this flat accurately, the thread can be tested by s.c.r.e.w.i.n.g a standard nut over it if a standard thread is being cut. If it is being fitted to a tapped hole, the tap itself is a very convenient gage to use, the method being to caliper the tap and then compare its size with the work.

[Ill.u.s.tration: Fig. 9. U. S. Standard Thread, Thread Tool, and Gage]

A good method of cutting a U. S. standard thread to a given size is as follows: First turn the outside of the blank accurately to diameter _D_, and then turn a small part of the end to diameter _r_ of the thread at the root. The finishing cut for the thread is then taken with the tool point set to just graze diameter _r_. If ordinary calipers were set to diameter _r_ and measurements taken in the thread groove, the size would be incorrect owing to the angularity of the groove, which makes it necessary to hold the calipers at an angle when measuring. To determine the root diameter divide 1.299 by the number of threads per inch and subtract the quotient from the outside diameter. Expressing this rule as a formula,

/1.299 _r_ = _D_ - ( ----- ) _N_ /

in which _D_ equals outside diameter; _N_, the number of threads per inch; and _r_, the root diameter. The number 1.299 is a constant that is always used.

[Ill.u.s.tration: Fig. 10. End View of Lathe Headstock]

=Cutting a Left-hand Thread.=--The only difference between cutting left-hand and right-hand threads in the lathe is in the movement of the tool with relation to the work. When cutting a right-hand thread, the tool moves from right to left, but this movement is reversed for left-hand threads because the thread winds around in the opposite direction. To make the carriage travel from left to right, the lead-screw is rotated backwards by means of reversing gears _a_ and _b_ (Fig. 10) located in the headstock. Either of these gears can be engaged with the spindle gear by changing the position of lever _R_.

When gear _a_ is in engagement, as shown, the drive from the spindle to gear _c_ is through gears _a_ and _b_, but when lever _R_ is raised thus shifting _b_ into mesh, the drive is direct and the direction of rotation is reversed. The thread is cut by starting the tool at _a_, Fig. 8, instead of at the end.

[Ill.u.s.tration: Fig. 11. End of Square Thread Tool, and Graphic Method of Determining Helix Angle of Thread]

=Cutting a Square Thread.=--The form of tool used for cutting a square thread is shown in Fig. 11. The width _w_ is made equal to one-half the pitch of the thread to be cut and the end _E_ is at an angle with the shank, which corresponds to the inclination _x--y_ of the threads. This angle _A_ depends upon the diameter of the screw and the lead of the thread; it can be determined graphically by drawing a line _a--b_ equal in length to the circ.u.mference of the screw to be cut, and a line _b--c_, at right angles, equal in length to the lead of the thread. The angle [alpha] between lines _a--b_ and _a--c_ will be the required angle _A_. (See end view of thread tool). It is not necessary to have this angle accurate, ordinarily, as it is simply to prevent the tool from binding against the sides of the thread. The end of a square thread tool is shown in section to the right, to ill.u.s.trate its position with relation to the threads. The sides _e_ and _e_{1}_ are ground to slope inward, as shown, to provide additional clearance.

When cutting multiple threads, which, owing to their increased lead, incline considerably with the axis of the screw, the angles for each side of the tool can be determined independently as follows: Draw line _a--b_ equal in length to the circ.u.mference of the thread, as before, to obtain the required angle _f_ of the rear or following side _e_{1}_; the angle _l_ of the opposite or leading side is found by making _a--b_ equal to the circ.u.mference at the root of the thread. The tool ill.u.s.trated is for cutting right-hand threads; if it were intended for a left-hand thread, the end, of course, would incline in the opposite direction. The square thread is cut so that the depth _d_ is equal to the width. When threading a nut for a square thread screw, it is the usual practice to use a tool having a width slightly greater than one-half the pitch, to provide clearance for the screw, and the width of a tool for threading square-thread taps to be used for tapping nuts is made slightly less than one-half the pitch.

=Cutting Multiple Threads.=--When a multiple thread is to be cut, such as a double or triple thread, the lathe is geared with reference to the number of single threads to the inch. For example, the lead of the double thread, shown at _B_, Fig. 12, is one-half inch, or twice the pitch, and the number of single threads to the inch equals 1 1/2 = 2.

Therefore, the lathe is geared for cutting two threads per inch. The first cut is taken just as though a single thread were being cut, leaving the work as shown at _A_. When this cut is finished the work is turned one-half a revolution (for a double thread) without disturbing the position of the lead-screw or carriage, which brings the tool midway between the grooves of the single thread as indicated by dotted lines.

The second groove is then cut, producing a double thread as shown at _B_. In the case of a triple thread, the work would be indexed one-third of a revolution after turning the first groove, and then another third revolution to locate the tool for cutting the last groove. Similarly, for a quadruple thread, it would be turned one-quarter revolution after cutting each successive groove or thread.

There are different methods of indexing the work when cutting multiple threads, in order to locate the tool in the proper position for cutting another thread groove. Some machinists, when cutting a double thread, simply remove the work from the lathe and turn it one-half a revolution by placing the tail of the driving dog in the opposite slot of the faceplate. This is a very simple method, but if the slots are not directly opposite or 180 degrees apart, the last thread will not be central with the first. Another and better method is to disengage the idler gear from the gear on the stud, turn the spindle and work one-half, or one-third, of a revolution, as the case might be, and then connect the gears. For example, if the stud gear had 96 teeth, the tooth meshing with the idler gear would be marked with chalk, the gears disengaged, and the spindle turned until the chalked tooth had made the required part of a revolution, which could be determined by counting the teeth. When this method is used, the number of teeth in the stud gear must be evenly divisible by two if a double thread is being cut, or by three for a triple thread, etc. If the stud is not geared to the spindle so that each makes the same number of revolutions, the ratio of the gearing must be considered.

[Ill.u.s.tration: Fig. 12. Views ill.u.s.trating how a Double Square Thread is Cut]

=Setting Tool When Cutting Multiple Threads.=--Another method, which can sometimes be used for setting the tool after cutting the first groove of a multiple thread, is to disengage the lock-nuts from the lead-screw (while the spindle is stationary) and move the carriage back whatever distance is required to locate the tool in the proper position for taking the second cut. Evidently this distance must not only locate the tool in the right place, but be such that the lock-nuts can be re-engaged with the lead-screw. Beginning with a simple ill.u.s.tration, suppose a double thread is being cut having a lead of 1 inch. After the first thread groove is cut, the tool can be set in a central position for taking the second cut, by simply moving the carriage back 1/2 inch (one-half the lead), or 1/2 inch plus the lead or any multiple of the lead. If the length of the threaded part were 5 inches, the tool would be moved back far enough to clear the end of the work, or say 1/2 + 5 = 5-1/2 inches. In order to disengage the lock-nuts and re-engage them after moving the carriage 5-1/2 inches (or any distance equal, in this case, to one-half plus a whole number), the lead-screw must have an even number of threads per inch.

a.s.sume that a double thread is being cut having 1-1/4 single threads per inch. The lead then would equal 1 1-1/4 = 0.8 inch, and if the carriage is moved back 0.8 2 = 0.4 inch, the tool will be properly located for the second cut; but the lock-nuts could not be re-engaged unless the lead-screw had ten threads per inch, which is finer than the pitch found on the lead-screws of ordinary engine lathes. However, if the movement were 0.4 + 0.8 2 = 2 inches, the lock-nuts could be re-engaged regardless of the number of threads per inch on the lead-screw. The rule then, is as follows:

_Divide the lead of the thread by 2 for a double thread, 3 for a triple thread, 4 for a quadruple thread, etc., thus obtaining the pitch; then add the pitch to any multiple of the lead, which will give a movement, in inches, that will enable the lock-nuts to be re-engaged with the lead-screw._

Whenever the number obtained by this rule is a whole number, obviously, the movement can be obtained with a lead-screw of any pitch. If the number is fractional, the number of threads per inch on the lead-screw must be divisible by the denominator of the fraction.

To ill.u.s.trate the application of the foregoing rule, suppose a quadruple thread is to be cut having 1-1/2 single threads per inch (which would be the number the lathe would be geared to cut). Then the lead of the thread = 1 1-1/2 = 0.6666 inch and the pitch = 0.6666 4 = 0.1666 inch; adding the pitch to twice the lead we have 0.1666 + 2 0.6666 = 1.499 inch. Hence, if the carriage is moved 1-1/2 inch (which will require a lead-screw having an even number of threads per inch), the tool will be located accurately enough for practical purposes. When the tool is set in this way, if it does not clear the end of the part being threaded, the lathe can be turned backward to place the tool in the proper position.

[Ill.u.s.tration: Fig. 13. Indexing Faceplate used for Multiple Thread Cutting]

The foregoing rule, as applied to triple threads or those of a higher number, does not always give the only distance that the carriage can be moved. To ill.u.s.trate, in the preceding example the carriage movement could be equal to 0.499, or what is practically one-half inch, instead of 1-1/2 inch, and the tool would be properly located. The rule, however, has the merit of simplicity and can be used in most cases.

Special faceplates are sometimes used for multiple thread cutting, that enable work to be easily and accurately indexed. One of these is ill.u.s.trated in Fig. 13; it consists of two parts _A_ and _B_, part _A_ being free to rotate in relation to _B_ when bolts _C_ are loosened. The driving pin for the lathe dog is attached to plate _A_. When one groove of a multiple thread is finished, bolts _C_ are loosened and plate _A_ is turned around an amount corresponding to the type of thread being cut. The periphery of plate _A_ is graduated in degrees, as shown, and for a double thread it would be turned one-half revolution or 180 degrees, for a triple thread, 120 degrees, etc. This is a very good arrangement where multiple thread cutting is done frequently.

[Ill.u.s.tration: Fig. 14. Correct and Incorrect Positions of Tool for Taper Thread Cutting]

=Taper Threading.=--When a taper thread is to be cut, the tool should be set square with axis _a--a_ as at _A_, Fig. 14, and not by the tapering surface as at _B_. If there is a cylindrical part, the tool can be set as indicated by the dotted lines. All taper threads should be cut by the use of taper attachments. If the tailstock is set over to get the required taper, and an ordinary bent-tail dog is used for driving, the curve of the thread will not be true, or in other words the thread will not advance at a uniform rate; this is referred to by machinists as a "drunken thread." This error in the thread is due to the angularity between the driving dog and the faceplate, which causes the work to be rotated at a varying velocity. The pitch of a taper thread that is cut with the tailstock set over will also be slightly finer than the pitch for which the lathe is geared. The amount of these errors depends upon the angle of the taper and the distance that the center must be offset.

=Internal Threading.=--Internal threading, or cutting threads in holes, is an operation performed on work held in the chuck or on a faceplate, as for boring. The tool used is similar to a boring tool except that the working end is shaped to conform to the thread to be cut. The method of procedure, when cutting an internal thread, is similar to that for outside work, as far as handling the lathe is concerned. The hole to be threaded is first bored to the root diameter _D_, Fig. 15, of the screw that is to fit into it. The tool-point (of a tool for a U. S. standard or V-thread) is then set square by holding a gage _G_ against the true side of the work and adjusting the point to fit the notch in the gage as shown. The view to the right shows the tool taking the first cut.

[Ill.u.s.tration: Fig. 15. Method of setting and using Inside Thread Tool]

Very often the size of a threaded hole can be tested by using as a gage the threaded part that is to fit into it. When making such a test, the tool is, of course, moved back out of the way. It is rather difficult to cut an accurate thread in a small hole, especially when the hole is quite deep, owing to the flexibility of the tool; for this reason threads are sometimes cut slightly under size with the tool, after which a tap with its shank end held straight by the tailstock center is run through the hole. In such a case, the tap should be calipered and the thread made just small enough with the tool to give the tap a light cut.

Small square-threaded holes are often finished in this way, and if a number of pieces are to be threaded, the use of a tap makes the holes uniform in size.

=Stop for Thread Tools.=--When cutting a thread, it is rather difficult to feed in the tool just the right amount for each successive cut, because the tool is moved in before it feeds up to the work. A stop is sometimes used for threading which overcomes this difficulty. This stop consists of a screw _S_, Fig. 16, which enters the tool slide and pa.s.ses through a block _B_ clamped in front of the slide. The hole in the block through which the stop-screw pa.s.ses is not threaded, but is large enough to permit the screw to move freely. When cutting a thread, the tool is set for the first cut and the screw is adjusted until the head is against the fixed block. After taking the first cut, the stop-screw is backed out, say one-half revolution, which allows the tool to be fed in far enough for a second cut. If this cut is about right for depth, the screw is again turned about one-half revolution for the next cut and this is continued for each successive cut until the thread is finished.

By using a stop of this kind, there is no danger of feeding the tool in too far as is often done when the tool is set by guess. If this form of stop is used for internal threading, the screw, instead of pa.s.sing through the fixed block, is placed in the slide so that the end or head will come against the stop _B_. This change is made because the tool is fed outward when cutting an internal thread.

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Turning and Boring Part 9 summary

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