Immeasurable rotope (no ontology)
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The lowest-dimensional immeasurable rotope is the three-dimensional [[triangular torus]]. | The lowest-dimensional immeasurable rotope is the three-dimensional [[triangular torus]]. | ||
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Latest revision as of 23:19, 4 December 2010
An immeasurable rotope is a rotope which has a superscript letter inside a group in its group notation definition.
The effect of this is that the orientation of a non-spherical part of a group in the rotope is undefined, making it impossible to calculate hypervolumes which depend on this orientation.
The lowest-dimensional immeasurable rotope is the three-dimensional triangular torus.
