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They perfect sense except that they have nothing to do with what I am saying.
Actuall, they have everything to do with what you are saying.
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If I cleary state that my theory doesn't require anymore water than what is here already, then why would rhain proceed to waste my time calculating how much water it takes to fill up a sphere or a bath tub.
The water inb the tub represents the finite amount of water on the planet Earth.
The object in the tub represents a land mass that is not completely covered with water; i.e. dry land is exposed.
He is asking you to submerge the object in the tub completely under water using [i]only the water in the tub[/b].
If you pick up water in a bucket, you will lower the water in the tub. If you pour the water over the object, the water will run over the exposed "dry land" on the object, then run off the object into the tub.
Therefore, he illustrates easily that without adding more water than you started with, you cannot submerge the object for 20 minutes.
So, your theory is shown to be incorrect.
Tell me how both the lake and the river could be at the same level if the Hoover Dam broke.
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Answer it yourself.
OK.
The lake would empty and the river valey would flood, with the river water returning to pre-dam levels.
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How long would it take for the lake to empty out, and during that time, what would be the level of the lake vs. the level of the river?
I don't know. When the dam broke to cause the Johnstown flood, the entire 450 acre lake emptied in a few minutes.
There was no long-lasting flood. It was a wall of water that came and went.