Here was Todd's analysis from another thread:
Regarding the laser "t-generating" module... The shaft always points to the baseline (horizontal plane direction) of the plane that it is moving on. Assuming that the module eminates from the axis of the shaft, then the point where the lines intersect indicate the baseline of the plane that the shaft is moving on. If that point continues to point at a straight line on the ground, then there is no shift of the baseline. The lines themselves indicate the rotation of the shaft relative to the plane that the shaft is moving on. If you hold the shaft vertically, in your fingertips, and rotate the shaft in place, then the lines will rotate 360*. But the shaft points to the same place. Thus, no plane shift.
At about the 10 second point in the video one line is parallel to the target line, the other perpendicular. The parallel line indicates the horizontal swing plane and the perpendicular line indicates the face angle. At about the 12 second point in the video the top position shows an on plane shaft position (parallel line) with a square face (perpendicular line). At about the 14 second point in the video watch what happens when a twist is applied to the club. The line that was parallel has shifted rightwards as has the formerly perpendicular line.
To me this indicates a change in horizontal swing plane and face angle. I can't help but seeing it another way. I'd like some thoughts on what the forum members think is going on.
I believe that a golf club is one unit, and as such, it's component parts, including the shaft and face, are married. This is an idea I learned from Lindsey Newman:
A very important thing to always remember is that the shaft and the clubface are married. I say this only because when you steepen the shaft you are also squaring the face (ideally).
I think that an important ramification of this point is that shaft about itself rotation affects both the shaft and club face and consequently, horizontal swing plane and face angle. This is particularly true, I believe, because in trying to "zero out" we're trying to have there be as little discrepancy between face and path as possible.