Definition 6.99.
We say that \(X \in T\) is coherent if it is \(n\)-coherent for all \(n\). We say \(T\) is coherent if \(* \in T\) is coherent and locally coherent if every object \(X \in T\) admits a cover by coherent objects.
Definition 6.99.
We say that \(X \in T\) is coherent if it is \(n\)-coherent for all \(n\). We say \(T\) is coherent if \(* \in T\) is coherent and locally coherent if every object \(X \in T\) admits a cover by coherent objects.