Actually, the TD2's cant adjustment is nearly independent of lift for smallish changes in cant disc angle. If you set up your bindings for pure lift (cant disc angle = binding angle), each 5 degree rotation of the cant disc produces an insignificant change in lift, and a useful change in cant.
Consider the 3 degree cant disc.
At 60/60 (binding angle/cant disc angle), you have 3 degrees of lift and no cant.
At 60/65 you have 0.262 degrees of cant and 2.989 degrees of lift.
At 60/70 you have 0.521 degrees of cant and 2.954 degrees of lift.
So, changing from 60/60 to 60/70, half a degree of cant is significant and noticeable. 0.046 of a degree change in lift is insignificant.
The 6 degree disc produces bigger changes with each notch of the cant disc, but the results are still nearly independant.
Mathophobes stop reading now.
For the TD2, your cant and lift degrees can be calculated as such:
Cant = A * SIN(B - C)
Lift = A * COS(B - C)
where
A = slope of disc (0, 3, 6)
B = disc angle relative to board (90 degrees = nose)
C = binding angle relative to board.
The forthcoming matrix has the results of these equations for a range of settings.
Of course, you don't have to figure all this out when you're making adjustments. You'll be able to read the disc angle and binding angle off the binding, and realize that if you set the disc angle and binding angle the same, you'll have pure lift. Each notch on the cant disc is 5 degrees of rotation, so you'll know that you'll be getting a little bit more cant with each notch you move away from the pure lift setting. All you need to do is keep track of how many notches away from pure lift or pure cant you are.
If anyone wants the excel spreadsheet I worked out for this, email me.
-Jack