Definition 6.102.
A map \(f\colon Y \to X\) is called relatively \(n\)-coherent if for every \(Z \to X\) with \(Z\) \(n\)-coherent, also \(Z \times_X Y\) is \(n\)-coherent.
Definition 6.102.
A map \(f\colon Y \to X\) is called relatively \(n\)-coherent if for every \(Z \to X\) with \(Z\) \(n\)-coherent, also \(Z \times_X Y\) is \(n\)-coherent.