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  1. \item \self Given two propositional logic formulas $\varphi$ and $\psi$.
  2. Tick all statements that are true.
  3. \begin{enumerate}
  4. \item[$\square$] If $\phi \land \lnot \psi$ is not satisfiable, $\phi$ entails $\psi$.
  5. \item[$\square$] If $\lnot \phi$ is not valid, $\phi$ is satisfiable.
  6. \item[$\square$] If $\phi$ entails $\psi$ and $\psi$ entails $\phi$, both formulas are equivalent.
  7. \item[$\square$] If $\phi$ is equivalent to $\top$, $\phi$ is valid..
  8. \end{enumerate}