Prove $ A \vee B, \neg A \vdash B $
- $A \vee B \quad\quad\quad$ data
- $\neg A \quad\quad\quad\quad$ data
- $\neg A \rightarrow B \quad\quad$ $\rightarrow $ Introduction, Subcomputation below
$\quad\quad 3.1 \space \neg A \quad $ Assumption
$\quad\quad \color{red}{3.2} \space B \quad$ from (2)(3), $\rightarrow$ Elimination (Modus Ponens)
Am I correct in saying that line 3.2 is incorrect as you can't use line 3 to prove itself?
From
I can indeed see that 3.2 is not a correct derivation.