Lemma 6.104.
Let \(f\colon Y \to X\) be a map and assume that \(X\) is \((n+1)\)-coherent. Then \(f\) is relatively \(n\)-coherent if and only if \(Y\) is \(n\)-coherent.
Lemma 6.104.
Let \(f\colon Y \to X\) be a map and assume that \(X\) is \((n+1)\)-coherent. Then \(f\) is relatively \(n\)-coherent if and only if \(Y\) is \(n\)-coherent.