Correctly understanding truth table problem?

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I'm typing up a solution set for an "intro to proof" course. One of the problems asks the student to "construct a truth table for $(P \implies Q) \implies (\neg P)$." I interpreted this as requesting this table:

$$\begin{array} {|c|c|c|c||c|} \hline P & Q & P \implies Q & \neg P & (P \implies Q) \implies \neg P \\ \hline T & T & T & F & F \\ T & F & F & F & T \\ F & T & T & T & T \\ F & F & T & T & T \\ \hline \end{array} $$

I'm embarrassed, but: is this the right interpretation of the question?

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Yes, that looks exactly right.