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Admissible intersection and sum property
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We introduce subclasses of exact categories in terms of admissible intersections or admissible sums or both at the same time. These categories are recently studied by Br\"ustle, Hassoun, Shah, Tattar and Wegner to give characterisations of quasi-abelian and abelian categories. We also generalise the Schur lemma to the context of exact categories.
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The Jordan-H\"older property and Grothendieck monoids of exact categories
An exact category satisfies the Jordan-Hölder property if and only if its Grothendieck monoid is free, with a rank-counting criterion and a permutation-combinatorics application to type A quivers.
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