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(a) \[\begin{array}{|c|c|c|c|c|}\hline\phi &\psi &\phi\Rightarrow\psi&\phi\wedge(\phi\Rightarrow\psi)&[\phi\wedge(\phi\Rightarrow\psi)]\Rightarrow\psi\\ \hline T&T &T&T&T\\ T&F&F&F&T\\ F&T&T&F&T\\F&F&T&F&T \\ \hline \end{array}\] (b) \[\text{The truth table demonstrates that for any value of \(\phi,\psi\)}\] \[\text{{Modus ponens}; \(\quad\) if \(\phi \Rightarrow \psi\) and you know \(\phi\), then \(\psi\) is always true.}\]
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what do you think
Edit the q " and you know \[\phi = T\] '
pardon?
do i only need the first two rows?
Well, to be precise , you need them all. But when in \[F\wedge whatever = F\] and then using it \[(F\Rightarrow anything) = T\]
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