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Then, if we push it out, the amount of water we get at the bottom of the column is: $$\frac{mc^2}{2}\cdot\frac{V}{R^2}=\frac{1}{2}\cdot\frac{P}{R}$$ where $m$ is the mass, $V$ is the volume, $c$ is the speed of light, and $R$ is the radius. This all agrees with the diagram with the exception that I don't understand why there is a value before X/Y is reached that is higher than Z. So, if we take the height of Y as starting point, then we get a pressure of: $$\frac{1}{2}\cdot P_{g}\cdot\left(\frac{R}{2}-Y\right)$$ which actually is not 2/3rds of the initial pressure because the starting height of Y doesn't seem to change anything in the first calculation. So my question is: how do I get the second number (2/3rds) from this calculation? I want to understand why the pressure is 2/3rds when we go from Y to Z. Is it because of the top/bottom edge of the bucket that makes a difference? 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