AyakiK696 Wrote:I got the right answer for this, but what I'm still a little confused by on this question is that it seems that you can take both A and B to get to the same answer?
The original statement is: L -> C
The author concludes that: -L -> -C
And so we know that he's negated the statement, by taking the contrapositive of the original statement and then switching up the sufficient condition and necessary condition. This aligns with A.
However, it also seems to align with B? If the theorist gets from L -> C, we can also say that he assumes that C -> L and thus gets -L -> -C right? I'm not quite so sure where I've gone wrong in the logic chain... I understand that he doesn't HAVE to assume this fact for his argument to work, but it seems like both answers get us to his final conclusion.
I made the same reading mistake just like yours in this practice test.
Actually, if you read answer choice B again, you will find that it is not stating the logic-reverse mistake that the argument made, which goes from Having central nerve system-->Capable of Loco. Rather it's about
Sending messages from central nerve system--->capable of Loco, which is just an intermediate conditional logic statement in the argument. I guess because they all have the same "central nerve system" part, it tends to trap careless readers like us.
But I do understand your confusion and have the same question.
Is the "negating the sufficient" (A-->B, thus~A-->~B)flaw equivalent to the "reverse logic" flaw(A-->B, thus B-->A)? I guess these two are inherently the same, that they all assume B-->A. But they seem different formally so I want to make sure.