From: Archimedes Plutonium on 12 Apr 2010 05:12 Previous example was just surface area example. But let me try out the volume example. And here I will use just the meridians, no need to use the Logarithmic spiral. And I did argue a long time ago that the inside hollow of a sphere is considered to be the hyperbolic geometry if we reverse the concavity. So the volume involves radius cubed whereas surface area involves radius squared on a sphere. So on the surface we have meridian stripes and for km we found out we had 4 x 10^4 km multiply by 4 x 10^4 such meridians. Now for volume, those stripes have to become what I call a hose whose width or diameter is a km. Now I pack the inside volume of the sphere with these hose meridians of successive smaller sizes until the center is reached. Think of it as layers of smaller spheres all of which are separated by 1 km. Archimedes Plutonium http://www.iw.net/~a_plutonium/ whole entire Universe is just one big atom where dots of the electron-dot-cloud are galaxies
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