What does perpendicular to ‘down’ mean?
90 degrees separated from the direction to down.
i.e. 90 degrees separated from the direction a free-falling object would accelerate towards due to gravity.
This would mean horizontal, a direction the object can move without changing its potential (or level).
It does NOT mean straight, nor flat.
When you understand one thing here, that a level cannot measure for a curve
Nor do they measure for straight lines.
See the little bubble inside them?
What do you think they are measuring for?
The direction of down.
What is your ‘down’ supposed to mean? Everywhere below you in air is ‘down’ in direction, all sorts of directions in fact are ‘down’, so why are you trying to ignore what you really mean by ‘down’?
You really mean ‘straight and directly down at exact vertical downward’, right?
Of course, there’s nothing else it COULD mean but that.
Why are you so afraid of calling it what it really is?
Because it means it’s a straight and perfectly vertical line downward (and upward) to (and up from) the Earth’s surface, which is a problem for your ball Earth, but what isn’t a problem for it!!
And here we have a straight and vertical line of direction, down to the Earths surface, right?
Tell me if you think it’s something other than that, because I’d love to hear your answer to it.
Do you even realize what ‘perpendicular’ means? It refers to a straight line going 90 degrees of another straight line, making them ‘square’ to one another.
Now you have two straight lines of direction, one which goes straight upward and vertical, to the other line, which goes straight across and horizontal to the vertical line, at 90 degrees square to it.
And here’s the biggest problem you have…
The vertical line which goes down to the surface, at ‘one point’, is perpendicular to the other, horizontal line going straight across the surface, in all directions out from that vertical point square to it.
The horizontal line remains perfectly straight and horizontal ACROSS the entire surface of Earth, it has to.
The first line goes straight downward to the surface at exactly vertical, exactly square at 90 degrees perpendicular to the line going straight and horizontal across the surface.
Each line extends out to infinity, one going up and down vertically, the other going left and right (and everywhere else) horizontally at 90 degrees to the vertical line, and stretches out to infinity as a horizontal line across the entire surface of Earth and beyond it to infinity, they must continue as they always are, two straight lines square to one another, stretching out to infinity.
I’m sure you know this, but trying to hide it behind weasel words like ‘down’ won’t save your bs story anymore than the rest of your bs does.
So the actual direction is STRAIGHT and VERTICAL, going straight upward into air and straight downward to the Earths surface. Get rid of your weasel terms for it, no more hiding behind your mamas skirt, little man.
When you’ve got two straight lines that are vertical and horizontal, you’re pretty well f$);ed, and it’s a good thing, to all of us, in fact.
A horizontal line perpendicular to a point going in ‘the direction of down’, of a vertical line going downward to the surface.
Both lines of direction must be perfectly straight paths or lines, if the first line downward is at an angle off of vertical or is not a straight line, to then be perpendicular to the other line going across the surface, would not be a horizontal line across Earth anymore, it would slant up or down from horizontal. And any slant of that line would not work for either a ball or flat Earth, nor does it make any sense at all.
The horizontal line must remain horizontal across the entire surface, it cannot curve or slant up or down or stop extending out to infinity.
The only way for it to not extend outward as a horizontal line in all directions out to infinity, would be if it was not exactly square and perpendicular at 90 degrees to the downward line.
The point above Earth which is level, which goes in the direction of STRAIGHT and VERTICAL downward to the surface, must be truly vertical in direction downward to the surface, that is what you’re claiming here, and that’s where Im taking it from, your one point that is level to the direction of ‘down’, but filling in what you aren’t saying about it…