Subcontraries: Which pair are subcontraries?

Prepare for the Traditional Logic Memoria Press Test. Optimize your learning with flashcards and in-depth explanations to boost your exam readiness.

Multiple Choice

Subcontraries: Which pair are subcontraries?

Explanation:
Subcontraries are the two propositions that share the same subject and predicate form and can both be true, but cannot both be false. The pair that fits this is the particular affirmative and the particular negative: Some S are P and Some S are not P. It’s possible for some individuals to be P and for some to not be P, so both statements can be true. But they cannot both be false, because that would force No S are P and All S are P at the same time, which is impossible for the same subject and predicate. So the subcontrary pair is the two particular propositions. (The universal forms All S are P and No S are P are contraries, not subcontraries.)

Subcontraries are the two propositions that share the same subject and predicate form and can both be true, but cannot both be false. The pair that fits this is the particular affirmative and the particular negative: Some S are P and Some S are not P. It’s possible for some individuals to be P and for some to not be P, so both statements can be true. But they cannot both be false, because that would force No S are P and All S are P at the same time, which is impossible for the same subject and predicate. So the subcontrary pair is the two particular propositions. (The universal forms All S are P and No S are P are contraries, not subcontraries.)

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