The statement $$ G \rightarrow \sim J $$ is a contingency? True False

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The statement $$ G \rightarrow \sim J $$ is a contingency. True. A contingency is a statement that is true if and only if the antecedent is true and the consequent is false. Given the statement $$ G \rightarrow \sim J $$, where $$ \sim J $$ represents the negation of $$ J $$, we can analyze it as follows: - If $$ G $$ is true and $$ J $$ is false, then the statement $$ G \rightarrow \sim J $$ is true. - If $$ G $$ is false, then the statement $$ G \rightarrow \sim J $$ is true regardless of the truth value of $$ J $$. Therefore, the statement $$ G \rightarrow \sim J $$ is a contingency. So, the answer is: True.

The statement \( G \rightarrow \sim J \) is a contingency? True False

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The statement \( G \rightarrow \sim J \) is a contingency? True False

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