Solution
= Solution
<Proof by contradiction> is the derived rule
$$
\boxed{\frac{\Gamma,\neg A\vdash\bot}{\Gamma\vdash A}\quad\mathrm{RAA}.}
$$
Given the subproof under $\neg A$, first discharge it by <negation introduction> to get $\Gamma\vdash\neg\neg A$. Apply <double-negation elimination> to obtain $A$. This justification uses the stated classical rules; unrestricted RAA would not follow from intuitionistic rules alone.