i was hoping jroa might make something other than a zero-content post for once, but what's dubious in that article is that the difference is too small to be seen with the naked eye in most cases, not that there's a difference.
The section markjo quoted does not contain any sources whatsoever.
I did - did I miss a part where he said the horizon actually does come up to the level-line in a levelled theodolite? Because it appears to me that he's sheepishly attempting to explain it away.
You asked for a source that stated the horizon does not meet you at eye level when looking through a theodolite - you have one, I'm frankly surpised you werent aware of it.
I've read that section. I was curious what the source for TK's claim was. TK used the misaligned theodolite example as proof that the earth was a globe.
However, we've now learned from the source you quoted that the maligning of the theodolite is actually due to the refraction/convergence trough the lenses.
Dear Tom. I've already shown that Rowbotham is a hack here:
http://www.theflatearthsociety.org/forum/index.php/topic,55463.0.html#.UCx_jET5JFA
In that thread you have rubbish arguments like "the earth spins at a constant rate". You've apparently never heard of centripetal acceleration, which occurs when bodies rotate.
First off, at the beginning of that thread I bring up 3 simple points that do not use centripetal acceleration to prove some of Rowbotham's flaws. Centripetal acceleration isn't mentioned in those.
I am willing to bet that you are incapable of refuting any of the 3 points.
As for centripetal acceleration, I believe you don't know what it actually is.
Your statement seems to be implying that "Centripetal acceleration exists, therefore the body in question can not be rotating at a constant rate."
Yet you state that all rotating bodies exhibit centripetal acceleration.
This means that centripetal acceleration exists even if the body is rotating at a constant rate. (i.e. has a constant tangential or angular velocity).
Please look things up Tom.
It is entirely possible for things to rotate at a constant rate.
All rotating objects exhibit centripetal acceleration.
Therefore an object rotating at a constant rate still exhibits centripetal acceleration.
The presence of centripetal acceleration does not prove that the rotation is not periodic.
I tried to enlighten you in other posts. Lets recap, shall we?
Everything is relative. People had very similar problems coming to grips with dropping stuff on a round rotating Earth. Shouldn't things whril around at the speed of the Earth's rotation as soon as you release them? A good analogy used was to imagine dropping a weight from the mast of a sailing ship. No matter whether the ship was moving or not the weight would still hit the deck right under you. Of course, this is using a RE argument backwards, but no matter.
That would only work if the earth was rotating at a constant speed. But a rotating body cannot move at a constant speed since rotating bodies exhibit centripetal acceleration.
I see. So you just don't understand how things work.
1). Centripetal acceleration always points toward the center of the rotating body.
2.) Centripetal acceleration = [(Tangental velocity)^2]/radius.
If you understood math, you'd know that a round Earth actually allows it to be analogous to the ship experiment because when you move north or south, the radius increases or decrease with tangential velocity.
Also, Earth's rotation speed is, in the scope of these calculations, essentially constant.
I think reading too much Rowbotham has damaged you're approach to logic.
so what makes you think earth's rotation is not constant?
since you are the first person to say that, the burden of proof is entirely on YOU!
ALL rotating bodies exhibit centripetal acceleration. Acceleration occurs when there is a the rate of change of tangential velocity. By definition a rotating body cannot move at a constant speed. To calculate a centripetal or radial acceleration we can use the formula w^2*r or v^2/r.
http://theory.uwinnipeg.ca/physics/circ/node6.html
When you're spinning around on a merry-go-round which is moving at a "constant" 10 miles per hour and let go, what happens?
The direction of the centripetal acceleration is always inwards along the radius vector of the circular motion.
The experiment is only concerned with tangential tangential velocity, which is constant.
Please think about things before you post them.
you would fly off
So do you agree that rotating bodies exhibit acceleration?
The acceleration forces of rotating bodies are orthogonal to tangential velocity of the rotating body. Also, if you actually understood rotating body acceleration you'd know that when something moves in a circular path, with a constant radius, it does so because centrifugal and centripetal acceleration are canceling each other out.
I challenge you Tom.
4 simple points. 3 regarding Rowbotham's chapter on tides.
1 regarding the ability of a body to rotate at a constant rate (i.e. have a constant tangential and angular velocity) and still exhibit centripetal acceleration.
Refute these 4 points. Any of them.
I'm willing to bet you are incapable of doing so.