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| | Atlas: Intrinsic centrality and associated classifying properties by Dominique Bourn |
 | | The notion of unital category is a special case of pointed category, which allows to characterize Mal'cev categories via the fibration \pi of pointed objects. |
 | | The major examples of unital categories are the categories Mon, CoM, Gp, Ab, Rg of respectively monoids, commutative monoids, groups, abelian groups, rings, and the categories Mag(E), Mon(E), CoM(E), Gp(E), Ab(E), Rg(E) of respectively internal unitary magmas, monoids, commutative monoids, groups, abelian groups, rings in a left exact category E. |
 | | The paradigmatic examples of respectively linear, additive, antilinear and antiadditive categories are CoM, Ab, the category PreH of preHeyting algebras, the category IMag of idempotent unitary magmas. |
| atlas-conferences.com /cgi-bin/abstract/cajf-46 (577 words) |
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