 While all sequential functions (over flat domains) are stable, sequentiality is strictly stronger than stability. For example, the continuous function from \({\mathbb{B}}_\bot \times {\mathbb{B}}_\bot \times {\mathbb{B}}_\bot\) to \({\mathbb{B}}_\bot\) defined as the smallest continuous extension of the three assignments   \[{\langle {\textit{tt}},{\textit{ff}},\bot \rangle} \mapsto {\textit{tt}}, {\langle {\textit{ff}},\bot,{\textit{tt}}\rangle} \mapsto {\textit{tt}}, {\langle \bot,{\textit{tt}},{\textit{ff}}\rangle} \mapsto {\textit{tt}}.\]  has no sequentiality index at the argument \({\langle \bot,\bot,\bot \rangle}\), but is stable because the arguments \({\langle {\textit{tt}},{\textit{ff}},\bot \rangle},{\langle {\textit{ff}},\bot,{\textit{tt}}\rangle},{\langle \bot,{\textit{tt}},{\textit{ff}}\rangle}\) are pairwise inconsistent.