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A continuation of the cylinder as a Clifford torus projection where Mod[theta+2Pim/3,2Pi]=theta joining the two ends of the torus by a cylindorious projection: x = rCos[[Theta]](http://Cos[[Phi]])/(Sqrt[2] + Cos[[Theta]]) y = rCos[[Theta] + 2Pi/3](Cos[[Phi] + 2Pi/3])/(Sqrt[2] + Cos[[Theta]]) z = rCos[[Theta] + 4Pi/3](Cos[[Phi] + 4*Pi/3])/(Sqrt[2] + Cos[[Theta]])
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