Let $R$ be a commutative noetherian unital ring of finite Krull dimension $d \in \mathbb{N} \cup \{0\}$. A row $(a_1,\dots,a_m)\in R^m$ is called unimodular when the ideal it generates is the unit ideal $R$. Then $R$ satisfies the Bass stable range condition $SR_{d+2}$: for every unimodular row