In addition, I saw in a post above where it's claimed lift is from two types, angle of attack and camber. This is not "strick" but rather creative and shows a misunderstanding of what angle of attack is as far as what could be meant by zero angle of attack. Do not quantitatively measure angle of attack as a reference to the bottom surface. For that matter, the bottom surface could be cambered so what would you do then? What is correct is to raise or lower the angle of attack to find the "zero lift" angle of attack. In the case of a flat bottom surface and cambered top surface, it would have the bottom surface appearing negative at the zero lift AofA. And from the zero lift AofA one raises the angle for a quantitative measure of angle of attack.
All I meant to imply was that, when one looks at the lift coefficient curve (versus angle of attack) for a cambered airfoil, one will see that even at zero angle of attack, the curve will
not pass through zero lift at zero angle of attack. (To see this, take a look at a Cl-alpha curve for my favorite airfoil, the S-1223, page 2 of
this document.) This excess lift is camber-induced. That being said, I can see how my saying there are two "types" of lift is misleading, as you are certainly right, there is only one type of lift, lift!
As someone with a fairly strong fluids background (for an undergraduate), I'm personally in the Bernoulli camp when it comes to explaining lift, but I am also aware that a
perfectly acceptable explanation of lift may come about through other governing physical law. Interestingly enough, the whole debate is really moot, since one group uses Newton's Laws and the other uses Bernoulli's... which is derived from the Euler Equations, which is derived from Navier-Stokes, which is (partially, at least) derived from Newton's Second Law (N-S being an equation of motion and momentum)! :lol: