Question: true that for every nfa $M = left ( Q , Sigma , delta , q _ { 0 } , F

true that for every nfa $M=\left(Q,\Sigma,\delta, q_{0}, F\right)$, the complement of $L(M)$ is equal to the set $\left\{w \in \Sigma^{*}: \delta^{*}\left(q_{0}, w\right)\cap(Q-F)
eq \oslash\right\}$ ? If so, prove it; if not, give a counterexample.

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