Published October 11, 2013 | Version v1
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Partially Paradoxist Smarandache Geometries

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A paradoxist Smarandache geometry combines Euclidean, hyperbolic, and elliptic geometry into one space along with other non-Euclidean behaviors of lines that would seem to require a discrete space. A class of continuous spaces is presented here together with specific examples that exhibit almost all of these
phenomena and suggest the prospect of a continuous paradoxist geometry.

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