Based on the passage, it can be concluded that the author and Broyles-González hold essentially the same attitude toward
Brittany-Edwardson September 17, 2019
Why 2 'Some' Statements w/ S Condition in Common = No Valid Conclusion?
I understand that there needs to be a S-->N condition in order to properly draw the conclusion in rule #1 and I understand that having 2 'most' statements with the sufficient condition in common is the only exception to this rule. However, why wouldn't I be able to properly draw a conclusion if I had two 'some' statements with a sufficient condition in common (i.e., P: A-some-B; P: A-some-C)? Is it because there's no way to tell if B and C would overlap?
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If I understand your question correctly, that's right - any time you have two "particular" premises, you cannot make any deductions from there. "Particular" is a premise that uses a quantifier, e.g. some, many few, as opposed to a universal premise, e.g. all As are Bs. For example:
-some cars are red -some red objects can fly
we cannot conclude that some cars can fly because we cannot infer any overlap between these two groups.