<math>\begin{array}{l} \text{For each }q\in Q'\text{ and }a\in \Sigma \cup \{ \varepsilon \} \\ \delta'(q,a)=\begin{cases} \{ e \;\vert\; e \in Q, \delta(e,a) = q \}; & q \in Q \\ \{ d \;\vert\; d \in F \}; & q \notin Q \text{ and } a = \varepsilon\end{cases}\end{array}</math>

${\displaystyle {\begin{array}{l}{\text{For each }}q\in Q'{\text{ and }}a\in \Sigma \cup \{\varepsilon \}\\\delta '(q,a)={\begin{cases}\{e\;\vert \;e\in Q,\delta (e,a)=q\};&q\in Q\\\{d\;\vert \;d\in F\};&q\notin Q{\text{ and }}a=\varepsilon \end{cases}}\end{array}}}$

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