Finite-order conjecture for reciprocal and twinning involutions
Let the reciprocal and twinning operations be the two involutions on tetrahedra defined in the surrounding discussion. Their compositions in either order are not themselves involutions, so they generate a group beyond the Klein four-group. Finite-order composition conjecture. The two compositions of the reciprocal and twinning involutions have finite orders.
References
Primary source
Timothy F. Havel, “An Extension of Heron's Formula to Tetrahedra, and the Projective Nature of Its Zeros”, arXiv:2204.08089 (2025).
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