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arxiv: 1703.09155 · v2 · pith:L2KBAXD5new · submitted 2017-03-27 · 🧮 math.CT · math.AT

How to centralize and normalize quandle extensions

classification 🧮 math.CT math.AT
keywords quandleextensionsargumentscategoricalcategorycentralizationcentralizecoming
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We show that quandle coverings in the sense of Eisermann form a (regular epi)-reflective subcategory of the category of surjective quandle homomorphisms, both by using arguments coming from categorical Galois theory and by constructing concretely a centralization congruence. Moreover, we show that a similar result holds for normal quandle extensions.

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