melanieblnco Wrote:Can someone please explain why B is incorrect? It pairs up nicely with D, in my opinion, and the only issue I see with it is the possibility of "has always led to failure" being too strong but I am not sure if I am missing the main issue with B.
Thanks in advance!
I'll take a wack at it [Looking for the pros out there to confirm my reasoning!]
So we have the following conditional relationships:
1st Sentence (Premise): rule successfully [RS] ---------> virtuous ruler concerned with well-being [CWB]
2nd Sentence (Premise): When governments have fallen aka [~RS]--------> rule under one who viciously disregards people [~CWB]
3rd Sentence (Conclusion): Successful Gov. [RS] --------> [CWB] Concern for wellfare of people
aka
1st: RS ------>CWB
2nd: ~RS ------>~CWB
3rd: RS ------>CW
When looking at the problem, we can see already that the 2nd conditional relationship is the inverse of the first conditional relationship, and therefore has an error in conditional logic. The author uses this erroneous conditional relationship in the 2nd sentence to strengthen the reasoning for the first sentence, ultimately concluding that this reasoning is correct and reiterating so in the conclusion. So when looking at the answers, we should focus on the faulty inverse conditional relationship he uses to justify his conclusion.
When looking at (B), the author actually doesn't do this at all. If he did, it's look like this:
Infers the necessity of a condition [CWB] for success [RS] from the fact that it's absence [~CWB] has led to [~RS]
Conditionally: Infers RS ------>CWB from ~CWB -------> ~RS
But we see that if the author did this, his reasoning would in fact be correct, as this is simply the contrapositive and is logically valid. So therefore, (B) can be eliminated
(D) in the other hand focuses on the logically invalid inverse relationship between the 2nd premise and the author's conclusion.:
Infers RS ------>CWB from ~RS ------>~CWB
While (B) states the contrapositive, which is logically valid, (D) uses the 2nd premise to create only a correlative relationship between the logically invalid inverse and the conclusion. Therefore (D) is correct