Sorry for my last attempt. Please allow me to try again.
That is the psyop!
How do I know this?
The above gif is from a video I took some months back. You can see the original here:
View: https://youtu.be/R4SoWUyZyz0
I have taken many of these. I have spent the last few summers camping on beautiful lakes and oceans, and not once have I been able to capture a boat going over a horizon.
The confusion stems from our misunderstanding of how we see; it's about perspective, convergence and vanishing points.
The horizon, it turns out, is not a physical thing as modern astronomy claims that it must be.
In the above video, my camera was about one foot above the water at the beach. You can see the waves coming in, just under my lens.
Modern astronomy, nasa, etc., have locked themselves into us living on something very close to spherical, but more importantly, sea level (not curve) must be the claimed 3,959 miles from the center of our rock. If that is falsified, the entirety of heliocentrism dies instantly.
And because we are told what our radius must be, we can determine, thanks to old Pythagoras, EXACTLY where that horizon MUST BE, so far as we know the height of the observer/camera.
In my example above, the camera is one foot above the water. This places the horizon at exactly 1.2 miles. But, for the sake of argument, let's go to 1.5 feet above the water. In this case, the horizon must be exactly at a distance of 1.5 miles. And this means that after 1.5 miles, everything will begin to disappear because there is now a physical barrier between the object and the observer.
The boat we see is at least 4 miles out according to locals and then confirmed with google maps. At this distance, to make matters worse for the liars, the entire boat should be hidden behind over ten feet of a physical barrier. And yet we still see the horizon beyond it all.
If anyone wants to check the math, have at it, but this is their own math:
I hope that made sense.
Peace