Where Did The (Great Flood) Water Come From And Where Did It Go?

That'd be tough. The Earth is already smoother than a billiard ball.

quote:

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The World Pool-Billiard Association Tournament Table and Equipment Specifications (November 2001) state: "All balls must be composed of cast phenolic resin plastic and measure 2 (+.005) inches [5.715 cm (+ .127 mm)] in diameter and weigh 5 to 6 oz [156 to 170 gms]." (Specification 16.)

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This means that balls with a diamenter of 2.25 inches cannot have any imperfections (bumps or dents) greater than 0.005 inches. In other words, the bump or dent to diameter ratio cannot exceed 0.005/2.25 = 0.0022222

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The Earth's diameter is approximately 12,756.2 kilometres or 12,756,200 metres.

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12,756,200 x 0.0022222 = 28,347.111

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So, if a billiard ball were enlarged to the size of Earth, the maximum allowable bump (mountain) or dent (trench) would be 28,347 metres.

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Earth's highest mountain, Mount Everest, is only 8,848 metres above sea level. Earth's deepest trench, the Mariana Trench, is only about 11 kilometres below sea level.

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So if the Earth were scaled down to the size of a billiard ball, all its mountains and trenches would fall well within the WPA's specifications for smoothness.

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copied from here

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If you rolled a die, and got a 1, you would say that the white part on the face is all in one place. But if you rolled a 2, would you no longer say that? What about the die as a whole, is the white part of a die in more than one place because it has multiple black dots on it?