And you are saying you can see the island with the naked eye which should be impossible
Let me see if I can draw this as an ascii picture
So heres the earth (hypothetically) as a globe.
..,,,----'''''''''----,,,
(...................)
..'''----.....----''''
Ok so we want to know what the "curvature" is over a distance such as 100 miles
But that definition does not represent what we think it does.
At a glance we think curvature measures top-most first comma (,) to the top-most last apostrophe (')
..,,,----'''''''''----,,,
(...................)
..'''----.....----''''
It isnt.
So I will draw a line to show what curvature actually measures:
..,,,----'''''''|---,,,
(...................)
..'''----.....----''''
Curvature is the distance between the same first comma (,) to the bottom point of the pipe (|)
The bottom point of the pipe digs deep within the surface at a 90 degree pie.
Edit
I will attempt to illustrate this again but written
Imagine a pumpkin pie.
The outer crust is round and completes a circle of crust around the pie.
Now cut a slice of the pie thin or thick.
You make two cuts and are left with 1 side round and 2 sides triangular on a straight line
What we want to measure is the point of one side of the crust to the other side of the crust on the rounded side.
However, we have accidentally measured the "curvature" which is the distance the cut crust starts on a 90 angle deep below the crust towards the pointed side.
We actually want to measure what ( I think) is defined as "horizon dip"
Definitely the pumpkin pie analogy worked better for me!
So are you saying this formula is incorrect?
I can see it fully, unless it’s raining here or there, that is.
Any considerstions on what it would take to disprove refraction?
Refraction is observable and repeatable, unlike water curving around a ball. So how about you PROVE that water curves around a ball first?
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