It is true that an LD shaft cannot really impart more spin than a non-LD shaft; although, there are logical explanations for why some people might think this is the case. For more info, see:
getting more spin with an LD shaft
Enjoy,
Dave
I'm not sure I agree with the explanation given there. I could be wrong, but hear me out.
In this diagram from the link, the force vector is shown to be the same whether using an LD shaft or not. (On edit, when I wrote this I didn't realize the diagram's vertical corresponded to the direction the ball goes, not the direction of the stroke. See below, but the argument is similar in either case). This may be the case for the first instant that the tip touches the ball, but it is not the case for the total force (i.e. the impulse) imparted by the cue on the ball. The contact takes some positive amount of time, and both the cue and the ball move during this time.
We know that with any shaft, the net impulse for a hit on the right, like this one, points slightly to the left of the direction the cue is pointed: that's what deflection is. We also know that an LD shaft causes less deflection than a normal shaft. This is because the shaft flexes more, so the tip can "get out of the way" of the cue ball. This means two things.
1) The net impulse vector points in a more straight direction than with a normal shaft.
2) The average point of contact is further to the right (albeit slightly).
Both of these would imply a greater amount of torque on the ball from the same magnitude of impulse. There is the question of whether the magnitude of the impulse is actually the same in both cases. I don't know the answer, and I don't see why it would necessarily be, but I also don't see why it has to all work out so that the amount of torque is exactly the same in both cases.
On edit: it looks like I misread the diagram, but the argument is still the same. In this diagram, it looks like vertical corresponds to the ultimate direction that the ball ends up going, not the direction that the cue was pointed before contact. In that case, it is correct that the net impulse will point in the same direction for any kind of shaft. The diagram shows the different kinds of shafts compensating for deflection by adjusting the aim direction.
Which is fine but the problem is that it gives a misleading measurement of how far the cue tip is offset from center. The cue tip offset from center only looks the same in the diagram because the diagram is in the reference frame where vertical is the ultimate cue ball path. Which means that, with respect to the direction that the cue is pointed (and this is the frame that matters for the the player lining up the shot), you have to hit further outside on the ball to get the same amount of english (or, more precisely, the same amount of torque per unit of net force). So, either way we do the analysis, we end up with more torque with the same cue offset when using an LD shaft.