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When combining an "all" statement that shares its sufficient condition with the necessary condition of a "most" statement, how do you determine the sufficient/necessary order between the new terms? It's my understanding that this combination of statements would result in a valid "most" statement, but I don't understand which condition becomes sufficient and which becomes necessary.
For instance, if:
A --> B
C (most) -- A
Would the accurate conclusion be C (most) -- B, or B (most) -- C?
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2 comments
@dimakyure869 Thank you!
C most B. You dont know how many non-C B's there are