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On the division of a parallelepiped into tetrahedra without making new corners

Published online by Cambridge University Press:  20 January 2009

Crum Brown
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The method employed in this paper is first to ascertain in how many ways a cube can be cut into tetrahedra without making new corners, and then, taking each of these divisions of the cube as the type of a genus of divisions of the general parallelepiped, determining the number of species in each genus.

Type
Research Article
Information
Proceedings of the Edinburgh Mathematical Society , Volume 12 , February 1893 , pp. 106 - 107
Copyright
Copyright © Edinburgh Mathematical Society 1893