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  1. \setlength\subproofhorizspace{1em}
  2. \begin{logicproof}{2}
  3. \exists x \; (P(x) \imp Q(y)) & prem.\\
  4. \forall x \; P(x) & prem.\\
  5. \begin{subproof}
  6. \llap{$x_0\enspace \;$} P(x_0) \imp Q(y) & ass.\\
  7. P(x_0) & $\forall \mathrm{e}$ 2\\
  8. Q(y) & $\imp \mathrm{e}$ 3,4
  9. \end{subproof}
  10. Q(y) & $\exists \mathrm{e}$ 3-5
  11. \end{logicproof}