First Principles.Maybe I haven't understood the setup Arnak is using. However I will try to explain more clearly what I mean.
My earlier post was written in the belief that Arnak's setup has
With this setup one can be sure of getting a non-tapered bore. The axis of this bore is of course parallel to the axis of the lathe bed and not to the axis of the boring bar. Offsetting the tailstock (horizontally say):
- the boring bar, with it's tool bit, rotating between centers,
- the work piece firmly mounted on the carriage,
- the carriage advancing along the lathe bed to produce the length of the bore.
If, after making a first (circular) bore, you offset the tailstock end of the boring bar and make a second pass, then you will still have a non-tapered bore but it's vertical section will be the sum (with overlap) of the original circle and this offset ellipse. While the ellipse effect is admittedly very small, to me it seems that the error in approximating a larger circle by two overlapping smaller circles is not small.
- will not alter the diameter of the circle followed by the tip of the tool bit;
- will move (horizontally) the centre of the circle followed by the tip of the tool;
- will disalign the axis of the boring bar from the axis of the lathe bed; thus the projection of the circle followed by the tool tip onto the vertical section through the work piece will be an ellipse with the horizontal axis slightly shorter than the vertical axis.
I hope this is clearer. I also hope that it makes sense; if not somebody please sort me out!
Romartin is absolutely correct, except perhaps on one point? If you make any adjustment to the tailstock between cuts in the usual sense, i.e. in the horizontal plane, you WILL end up with a non-circular "taper" in your bore. It WILL be larger in a horizontal plane, but will be the same size in the vertical, relative to the axis of the cuts. Viewed obliquely, all bets are off . Geometrically, the taper will be uniform from one end to the other, neither end will be circular, and you will be wearing out the centers. You would have to offset both towards yourself and away from yourself by the same amount if you wished the axis of this "hole" to remain normal to the block upon which you inflicted it, unless the block itself was not set square to the axis of the bed to start with. The geometry behind whatever your desired result is becomes staggering . . . when it should be simple.
The only way to effect a circular size adjustment by offsetting the axis of a normal pattern "between-centers boring bar" would be to shift the (usually female) center in the end of the boring bar off-axis. This would cause the outer surface to run out, and the effect on the radius inscribed by the tool tip for a given adjustment would depend upon the relative position of the tool tip between the effective centers. This is contrary to the very idea of a "between-centers boring bar". As Goldstar 31 pointed out, adjusting the effective radius of the tool tip in relation to the axis of the bar is the "correct" way of the "old masters". The only way that I can see that you could possibly develop a true taper with a "between-centers boring bar" would be with a "travelling-head" on the boring bar, with the bar itself running off-axis to the axis between centers.
All that being said, I get the impression that not everyone who commented has the same visualization of the set-up. The tool-tip is meant to follow a straight line path, and that path can be adjusted in relation to the workpiece's relative axis of rotation in a number of different ways. It does make a difference whether the tool-tip or the workpiece is rotating relative to the direction of travel, in the sense that the direction of travel relates to the axis of rotation. Do you want a truly cylindrical bore, or a truly tapered bore? Set up accordingly. That is not to say that you will end up with a perfect bore on a twisted machine, but think of what you want, and measure what you get. If you "know" your machine is straight, but your cut is not, there is a reason.
Wrap your head around it. It is an interesting puzzle!
DJD