The logical equivalent of the statement: (($X$ AND $Y$) IMPLIES ($W$ OR $Z$)) can be found by using the logical equivalence known as the implication rule: $A \implies B$ is equivalent to $\neg A \lor B$.

Using this rule, we can convert the original statement as follows:

(($X$ AND $Y$) IMPLIES ($W$ OR $Z$)) $\equiv$ ($\neg (X \land Y)$ OR ($W$ OR $Z$))

So, the logical equivalent of the statement (($X$ AND $Y$) IMPLIES ($W$ OR $Z$)) is ($\neg (X \land Y)$ OR ($W$ OR $Z$)).
spam fails_task lang_mismatch pii not_appropriate hate_speech sexual_content quality toxicity humor helpfulness creativity violence