arXiv · 1909.08683
Non-affine latin quandles of order $2^k$
Abstract
We prove that a non-affine latin quandle (also known as left distributive quasigroup) of order $2^k$ exists if and only if $k = 6$ or $k \geq 8$. The construction is expressed in terms of central extensions of affine quandles.
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Tomáš Nagy. 2019-09-18. Non-affine latin quandles of order $2^k$. https://arxiv.org/abs/1909.08683
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