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Metamobius Surfaces

Ted Gibbons
Waterloo, ON, N2J 1Z7
15192414403
Generating the greater reality of one-sidedness

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Metamobius Surfaces

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T1 lv3 m2 = N b4 x-3 n1 t16

The T1 lv3 m2 (Charlotte) is a wonderful example of containing the entire one-sided surface within a circular or spherical boundary. Using the Metamobius algorithm, any surface can be converted likewise. This is a fascinating aspect of this method. Take a look at any of the surfaces here on the site and imagine them being transformed into an entirely enclosed spherical surface. 

T1 lv3 m2 = N b4 x-3 n1 t16

The T1 lv3 m2 (Charlotte) is a wonderful example of containing the entire one-sided surface within a circular or spherical boundary. Using the Metamobius algorithm, any surface can be converted likewise. This is a fascinating aspect of this method. Take a look at any of the surfaces here on the site and imagine them being transformed into an entirely enclosed spherical surface. 

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