Which rule states that if a term is distributed in the conclusion, then it must be distributed in the premises?

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Multiple Choice

Which rule states that if a term is distributed in the conclusion, then it must be distributed in the premises?

Explanation:
In syllogistic reasoning, distribution is about whether a term is treated as referring to all of its members in a proposition. A term is distributed when the proposition makes a claim about every member of that term’s class (for example, All S are … distributes S). The rule here says: if a term is distributed in the conclusion, it must be distributed in the premises. This is to prevent asserting a universal claim about a class in the conclusion without the premises actually treating that class as a whole. It keeps the transition from premises to conclusion legitimate. A clear illustration is the chain All S are M and All M are P, therefore All S are P. In this valid form, the term S is distributed in both premises, and thus distributed in the conclusion as well, satisfying the rule. If a term is distributed in the conclusion but not distributed in the premises, you would be drawing a universal claim from information that only speaks about some members, which is not a sound move in this system. The other options describe different structural constraints (such as the number of terms, whether the middle term appears in the conclusion, or how the middle term is distributed) and do not capture this specific requirement.

In syllogistic reasoning, distribution is about whether a term is treated as referring to all of its members in a proposition. A term is distributed when the proposition makes a claim about every member of that term’s class (for example, All S are … distributes S).

The rule here says: if a term is distributed in the conclusion, it must be distributed in the premises. This is to prevent asserting a universal claim about a class in the conclusion without the premises actually treating that class as a whole. It keeps the transition from premises to conclusion legitimate.

A clear illustration is the chain All S are M and All M are P, therefore All S are P. In this valid form, the term S is distributed in both premises, and thus distributed in the conclusion as well, satisfying the rule.

If a term is distributed in the conclusion but not distributed in the premises, you would be drawing a universal claim from information that only speaks about some members, which is not a sound move in this system. The other options describe different structural constraints (such as the number of terms, whether the middle term appears in the conclusion, or how the middle term is distributed) and do not capture this specific requirement.

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