Suppose that in the Venn diagram of the premises of a categorical syllogism, there is an X on the line between areas 2 and 3.But in the diagram of the conclusion, the X is on the line between areas 2 and 5.Is the syllogism valid?
A) No, because the Xs are not in precisely the same place in the two diagrams, which is a requirement for validity.
B) No, because proving that something exists either in area 2 or area 3 is not enough to prove that something exists either in area 2 or area 5 (it could exist only in area 3) .
C) Yes, because the two Xs border the same area, area 2.
D) Yes, because there is no shading to consider.
E) Yes, because if something exists in either area 2 or area 3, then necessarily something exists in area 2 or area 5.
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