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Disjoint Union as a Coproduct

It is obvious that A commutes with coproducts, in other words, we have A C JD) = A C) ] A D). At the same time, it is important to note at this point that A does not commute with cohmits in general. The question of commutativity will be investigated in much more detail in Chapter 14. [Pg.156]

For future use, let n denote the poset with n elements and no order relations, i.e., n = iJT TT [Pg.156]

2 Stacks of Acyclic Categories and Joins of Regular TAisps [Pg.156]

Instead of putting two acyclic categories side by side, one can also put one on top of the other. [Pg.156]

Definition 10.7. LetC and D be two acyclic categories. The stack ofC and D is the acyclic category C 0 D defined by [Pg.156]




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Coproducts

Disjoint

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