Truth Table/Examples/(p and q) or (r and s)

Example of Truth Table
The truth table for the WFF of propositional logic:
 * $\paren {p \land q} \lor \paren {r \land s}$:

can be depicted as:

$\begin{array}{ccc|c|ccc} (p & \land & q) & \lor & (r & \land & s) \\ \hline \F & \F & \F & \F & \F & \F & \F \\ \F & \F & \F & \F & \F & \F & \T \\ \F & \F & \F & \F & \T & \F & \F \\ \F & \F & \F & \T & \T & \T & \T \\ \F & \F & \T & \F & \F & \F & \F \\ \F & \F & \T & \F & \F & \F & \T \\ \F & \F & \T & \F & \T & \F & \F \\ \F & \F & \T & \T & \T & \T & \T \\ \T & \F & \F & \F & \F & \F & \F \\ \T & \F & \F & \F & \F & \F & \T \\ \T & \F & \F & \F & \T & \F & \F \\ \T & \F & \F & \T & \T & \T & \T \\ \T & \T & \T & \T & \F & \F & \F \\ \T & \T & \T & \T & \F & \F & \T \\ \T & \T & \T & \T & \T & \F & \F \\ \T & \T & \T & \T & \T & \T & \T \\ \end{array}$