Legit question wrote:
The horizon is ALWAYS at eye level which is only possible on a flat plane- where is the curvature?
I'm curious about this often repeated statement. Has this been verified by any flat-earther at high altitudes, and confirmed that it indeed ALWAYS rises to eye level?
On a ball earth with a large radius, we can predict the expected "dip angle" of the horizon as a function of altitude. The horizon would appear to rise 1:1 with eye level, at low altitudes, but at higher altitudes, a ball model predicts that the horizon would rise at a slower and slower rate than eye-level.
Al-Biruni performed an easy experiment more than 1000 years ago, that anyone can repeat, to settle the question, using their own eyes, and not NASA lies.
He stood on a high mountain of a known height, and measured the "dip angle" of the horizon, from eye-level. We can chose any model we want and predict the outcome:
- Flat earth model: If the horizon is ALWAYS at eye level, then the "dip angle" would ALWAYS be measured as 0 degrees, regardless of altitude, and the radius of the earth would be infinite, i.e. this would PROVE the earth is flat.
- Ball earth model: If the horizon is visibly BELOW eye level, then the "dip angle" from eye-level would be measurable. Any non-zero angle would DISPROVE that the earth is flat, and basic trigonometry would give us the means to calculate the radius of the earth, from the height of the mountain.
When Al-Biruni did this experiment, he came up with an estimate of 6335.725 km, a value which confirmed Eratosthenes' measure some 1200 years earlier, with sticks and shadows. Al-Biruni's measure was less than 1% error of the accepted measure today.