M,e \models \varphi \text{ for some event } e\in E}
\\
M \models \neg{\xi}\textup{ if } M \not\models {\xi}&
M \models {\xi}_1 \vee {\xi}_2 \textup{ if } M \models {\xi}_1 \textup{ or } M \models {\xi}_2\\[0.5ex]
\hline
M,e \models p \textup{ if } {\mathit{loc}}(e) = p &
M,e \models {\mathop{\langle \pi \rangle} {\varphi}} \textup{ if } \exists f \in {\llbracket {\pi} \rrbracket_{M}} (e): M,f \models \varphi
\\
M,e \models a \textup{ if } \lambda(e) = a &
M,e \models {\mathsf{Loop}(\pi)} \textup{ if } (e,e) \in {\llbracket {\pi} \rrbracket_{M}}
\\
M,e \models \neg\varphi \textup{ if } M,e \not\models \varphi &
M,e \models \varphi_1 \vee \varphi_2 \textup{ if } M,e \models \varphi_1 \textup{ or } M,e \models \varphi_2\\[0.5ex]
\hline
{\llbracket {{\rightarrow}} \rrbracket_{M}} {:=}\{ (e,f) \in E \times E \mid e \to f \}~~~~ &
{\llbracket {{\lhd}_{p,q}} \rrbracket_{M}} {:=}\{ (e,f) \in E_p \times E_q \mid e {\lhd}f \}
\\
{\llbracket {{\leftarrow}} \rrbracket_{M}} {:=}\{ (f,e) \in E \times E \mid e {\rightarrow}f \} &
{\llbracket {{\lhd}_{p,q}^{-1}} \rrbracket_{M}} {:=}\{ (f,e) \in E_q \times E_p \mid e {\lhd}f \}
\\
{\llbracket {{\mathsf{jump}_{p,r}}} \rrbracket_{M}} {:=}E_p \times E_r &
{\llbracket {{\{\varphi\}?}} \rrbracket_{M}} {:=}\{ (e,e) \mid e \in E : M,e \models \varphi \}
\\
\multicolumn{2}{l}{
{\llbracket {{\xrightarrow{\varphi}}} \rrbracket_{M}} 