Message from @Möbius

Discord ID: 686783975129481216


2020-03-10 03:51:43 UTC  

Oh figured it out

2020-03-10 03:51:45 UTC  

@isaiah “only flat planet”? Do you think that’s what flat earth is? A flat disc amongst spherical planets in a “solar system”?

2020-03-10 03:51:50 UTC  

U had new member role

2020-03-10 03:51:54 UTC  

I removed it

2020-03-10 03:51:54 UTC  

Ah lol

2020-03-10 03:51:56 UTC  

U r good

2020-03-10 03:51:59 UTC  

Figured as much

2020-03-10 03:52:07 UTC  

Yeah

2020-03-10 03:52:12 UTC  

Give me evidence its flat

2020-03-10 03:52:27 UTC  

“Horizon” for starters

2020-03-10 03:52:39 UTC  

You can litterally launch a gopro into space for less that $200 if you want to know so badly

2020-03-10 03:52:52 UTC  

Then you would say the gopro is altered

2020-03-10 03:53:10 UTC  

You know, that horizontal line where the sky appears to meet the surface.....

2020-03-10 03:53:19 UTC  

Yeah?

2020-03-10 03:53:34 UTC  

Have you done that gopro into space thing?

2020-03-10 03:53:47 UTC  

I tried one time

2020-03-10 03:53:52 UTC  

And?

2020-03-10 03:53:52 UTC  

Didint get out of the atmosphere

2020-03-10 03:53:58 UTC  

Hmm

2020-03-10 03:54:01 UTC  

Didint have enough fuel

2020-03-10 03:54:19 UTC  

In a balloon?

2020-03-10 03:54:32 UTC  

No a rocket

2020-03-10 03:54:44 UTC  

Im a puro

2020-03-10 03:54:45 UTC  

Pyro

2020-03-10 03:54:57 UTC  

Ah. There are videos of private rockets getting up to 121,000 feet

2020-03-10 03:55:25 UTC  

Gtg. Maybe see around

2020-03-10 06:51:42 UTC  

Does anyone know how much the horizon should curve in a picture according to globe Earth?

2020-03-10 06:55:08 UTC  

I have been flying for 10 years and I do not see any curve

2020-03-10 06:58:36 UTC  

Does anyone have an answer to my question?

2020-03-10 06:59:06 UTC  

How much does a fisheye curve

2020-03-10 06:59:23 UTC  

I mean with no fisheye

2020-03-10 06:59:28 UTC  

Flat.

2020-03-10 06:59:47 UTC  

Globe Earth predicts a flat horizon?

2020-03-10 06:59:59 UTC  

According to google

2020-03-10 07:00:00 UTC  

Using the Pythagorean theorem, that calculates to an average curvature of 7.98 inches per mile or approximately 8 inches per mile (squared). The distance to the horizon in miles from height of an observer is approximately equal to 1.23 times the square root of the height in feet.

2020-03-10 07:01:07 UTC  

How does this help

2020-03-10 07:01:14 UTC  

It depends how much you see

2020-03-10 07:01:21 UTC  

How much should the horizon curve

2020-03-10 07:01:26 UTC  

For a height h