The CB's surface rubs against the OB's surface in one direction only - for a rolling CB with side spin that direction is diagonally downward (rotating about the CB's tilted axis) - "vectors" are just a way of describing the combined single force.
It's implied by what he said - and true, regardless.
pj
chgo
Let's look at the op's shot problem -- ob a couple of inches off the rail and less than a diamond from the corner pocket, cb about a foot away from it, a cut to the left. If we shoot the shot soft/slow speed with inside spin on the cb, the ob will have to provide frictional resistance to two forces at the point of contact -- one in response to the direction of the cb's path (resistance to CIT), and one in the direction of the tangential spin on the cb (resistance to SIT). In this case, both forces want to throw the ob toward the rail and that is the result we get, more friction and more throw than just rolling into the ob because there's another force at play during impact, not just the cb sliding over the ob.
If we shoot it with outside spin, the spin-induced throw counters the collision-induced throw, resulting in less total friction and less throw.
The resulting friction is always a combination of these two forces when spin is used. Any friction force is a vector, and the combination of multiple vectors gives a resultant. With the right speed and spin, we can reduce the total friction so there's minimal to zero amount of throw.
For a straight in shot (full ball contact) with side spin, the ob only has to provide resistance to the cb's tangential spin. The full mass of each ball, center to center hit, makes for no CIT, and so there's only one frictional force at the point of contact that could cause ob throw. But there is still a downward force at the contact point (or upward force if using draw) that the ob must respond to with some amount of resistance, it just doesn't affect throw.
I'll quit blowing up the thread now. Sorry to side track.
:embarrassed2: