Really, really, sincerely, this is Tom's territory. You're usually so much smarter than this.

The FAQ puts forward the proposition that the earth has a diameter of 24,900 miles:
Q: "What is the circumference and diameter of the Earth?"
A: "Circumference: 78225 miles, Diameter: 24,900 miles
The spherical earth proposition is that the earth is a sphere of radius 6,378 km.
The Earth's shape, like that of all major planets, approximates a sphere. A true sphere has a unique radius, but on Earth the distance from the mean sea level at each point on the surface to the center (the radius of the Earth at a point on the surface) varies slightly from place to place. With few exceptions, this variation ranges from 6,356.750 km to 6,378.135 km
It's therefore a clear logical fallacy to assume that you provide proof positive that the earth is flat by, as Tom puts it, "looking out of my window"
Now if you look a little further, perhaps to the horizon, you could make som interesting observations.
The radius of the earth stems from calculations going back to the ancient Greeks, about 200 years BC.
On a spherical earth, under normal conditions a person standing on a shore should be able to see no further than (very roughly) 3 miles.
That's a person observing the horizon, not objects on the horizon.
From Pythagoras:
d = sqrt(m^2 + 2.r.m)
d = distance to horizon
m = height of man
r = radius of earth
To prove a flat earth you need to prove that you can see much further than the 3 miles to horizon commonly (and observably) accepted.
Samuel Rowbotham tried to do this, and failed spectactularly.
There's a nice graph and stuff on the wiki page:
http://en.wikipedia.org/wiki/Horizon
It would make my day to see you team up with Tom and defend Sammy Robotham.
That doesn't really prove anything at all, nor does it really disprove my previous point. You, in your frame of reference, are using some high school mathematics to debunk Flat Earth by trying to realize the physical characteristics of a Round Earth. Of course, that's different from actually
seeing the shape of the Earth. When I'm standing at the surface of the Earth (in my local frame of reference), do I have a picture of the Earth's shape? Nope. You can't tell the shape of the Earth in your local frame of reference. In a frame of reference outside of the Earth (e.g. space), however, the shape of the Earth becomes apparent to you.
You like to be ignorant to science. Don't worry, you aren't the first ignorant RE'er that I've seen.
That sounds like nonsense to me.
If I am on the ground then I am not moving, with respect to the ground (i.e. ignoring The Earth's rotation). And if I am not moving I cannot be accelerating.
Of course, relativity sounds like nonsense to high school students.
Now that is definitely nonsense!
Anything moving with "constant velocity" is not, by definition "accelerating".
You fail Physics 101.
I'm a non-inertial observer on the ground. I am undergoing an upward proper acceleration. When a ball falls, it is following the geodesics in spacetime, traveling at constant velocity. Thus, relative to me, the ball is accelerating.
Something makes me think you don't really understand what you are talking about.
I guess my question was way out of your league.