Er, I'm pretty sure you don't accelerate at 9.8m/s2 with a parachute, even in RE.
See?
?
Its relevant. Divitio's thought process was wrong as is Mr. Ireland. TheEngineer's was until he realized it. I'm sure some other peoples are wrong as well.
Them being relative acceleration does not matter.
If that statement is wrong, you equate the air and parachute to a pole connected to the Earth. If anything, you'll reach 9.8m/s2 after the initial deployment of the parachute, and I can't imagine it lasting for more than a few seconds. To which the Earth will significantly gain on the skydiver's position.
The problem is that the earth already was gaining on him. In the FE when the skydiver hits the ground he is accelerating at 9.8m/s
2, but in the same direction of the earth. If he was accelerating less than that, the skydiver would accelerate as he falls. Thats a bad thing, in both models.
Once again here is what happens int he FE to a skydiver.
He jumps out of the plane. As soon as he leaves his acceleration goes to 0m/s
2. As he falls his acceleration increases as he starts to see faster and faster wind speed. Once he hits 9.8m/s
2(same direction as the earth) he no longer can see increasing wind speed as his acceleration matches the earths.(here is where the earth gains the velocity on him so that it will eventually catch him.) Once he pulls his chute he needs less wind speed to keep the 9.8m/s
2 acceleration so the acceleration shoots up to some number. As his acceleration shoots up his wind speed decreases, thus his acceleration starts to deaccelerate from some peak. It will deaccelerate back down to 9.8m/s
2. At this point his velocity relative to the earths is low enough so he is safe to land once the earth catches him.
Understand?
Added:
So now air can recreate the force of gravity? so do you stand by your statement that it can never accelerate you to 9.8m2
If a FE skydiver at some point doesn't accelerate faster than 9.8m/s
2 he will die. (unless he jumps out of the plane with his chute open. )