OK, just what everyone needs, Fancher pontificating again.
Nonetheless, let me try to shed a little light on things that seem to be causing confusion.
First, camber.
There has been some discussion of camber and its effects on the ability to produce lift. Here's some basic stuff about it.
Camber is nothing more than a line connecting the leading edge and the trailing edge of an airfoil (in cross section). Sounds easy? While not quite that simple.
Most airfoils have "three" cambers. (1) the upper camber which is simply the upper surface of the wing. It's what you see when you look down on your stunter.
(2) the lower camber. This is nothing more than the lower surface of the wing...what you'd see if you slipped under the wing. It might be simpler, of course, to turn the airplane over but, hey, whatever works.
(3) and most germane to our discussion is the "mean" camber. This isn't as clearly viewed. What it is is a line (again connecting the leading edge to the trailing edge on the airfoil profile)which is at each point on its length equidistant from the top and bottom cambers. When one discusses the relative "camber" of an airfoi section they are really talking about the mean camber. It is the shape of this line that determines if a wing section is, in the vernacular, a "lifting" section or, as in this case a "symetrical" or "non-lifting section.
Surprisingly (until you think about it) the 12" X four foot flat sheet of cardboard Gary discusses has "exactly" the same "camber" as does the ubiquitoes symetrical "stunt" airfoil. In each case the "mean camber" line, equidistant from the top and bottom surface (upper and lower cambers) is a straight line and they are by definition "non lifting" sections.
Now, does this mean they can't produce lift. Obviously not. WE've all seen both 1/2 A Wizards with flat plate wings and Impacts with big thick wings fly. To fly they need to produce lift, ergo, both these "non-lifting sections" do, in fact, produce lift under the proper conditions.
Note that per this discussion of camber, it is entirely possible for a wing which has a convex camber on both the top and bottom surfaces to qualify as an "undercambered" section if the top surface has a greater arc than the bottom.
Let's discuss lift and the dueling definitions thereof. Whichever definition suits your fancy, in the final analysis what matters is the "difference" in pressure between the upper and lower surfaces of the wing's surface. Don't get bogged down in the esoterica of the pushers and pressure advocates. The bottom line is that any sort of shape can produce lift if the pressure on one part of it is less than the pressure on another part. It ain't rocket science (sorry, Brett).
For proof of this note how a well struck golf ball flies. At first simply a projectile launched by a good blow at an angle consistent with the loft of the club and the club head path at impact. Almost immediately, however, the spin of the ball (back spin) produces a lower pressure on the top of the ball than on the bottom and you will see the ball actually rise above the initial launch trajectory. Ta Da, difference in pressure, difference in lift the object rises! (Unless, of course, your golf skills are akin to my own in which case if the ball is struck with the club face pointed right or left much of the spin created will be at a sideways vector and the dreaded slice and/or hook sends you into the woods. Once again, difference in pressure produces lift)
Now, how do we produce lift. (by the way, the fish analogy isn't a real good one because fish are, not unlike submarines or blimps, subject to buoyancy considerations, i.e. the displacement of an amount of the fluid in which they operate...thus able to be "suspended" in that fluid. The do then move up and down in that medium by virtue of directed thrust...too much. sorry)
Nonetheless, in air we produce lift by moving a "surface" (as we already know that surface can be almost ("almost") any shape) through the appropriate medium. Let's say just for fun...air.
Unless the camber of that surface is precisely at zero angle of attack relative to the air it "will" produce a pressure difference between different parts of the surface.
The amount of lift thus produced will depend on only a few things (all of which effect the pressure difference on which the lift depends).
1st. the thickness of the air, known as air density. No surprise here. Thick stuff is better than thin stuff.
2nd. The efficiency of the shape of the surface we're moving through the air. We generally call this the co-efficient of lift. This is nothing more than a measure of how effectively a particular airfoil utilizes the other forces we're talking about to produce pressure differential (*lift*!)
3rd, the angle of attack at which the surface strikes the air. Not surprisingly, as the angle increases the same chunk of wing will make more lift...up to a point. That point, of course, is where the airfoil will no longer support flow over the upper surface and the airfoil stalls, no longer producing lift.
4th ... and most importantly because pressure differential goes up as the square of it ... is the speed at which the air flows over (and under) that surface. The faster your lifting surface goes the more lift it will produce with all the other factors remaining the same.
So, there you go. Lift is a simple combination of a surface that will separate areas of lower pressure from areas of higher pressure. Thus, as simply as dropping a sheet of cardboard or plywood, a pressure differential will exist that causes, at least initially, the object to drop more or less like a parachute. Of course, unless like a parachute the center of gravity is well below the "lifting surface" the object will (by force of air pressures) quickly rotate to a less "draggy" relationship to the air and start an alternating ballet of flopping around itself as it falls to the ground at some speed faster that the "parachute" configuration but slower than a mass of the same "weight" that is uniform in shape...like a bowling ball.
Curiously enough, even that bowling ball will have a maximum speed based on pressure differential and gravity. Were it not for the pressure differential the bowling ball would simply go faster and faster and faster until it struck earth. It's what we call terminal velocity and it could well be defined as "lift"!!!!
Any of this make the concepts you're struggling with any easier, Gary?