changsoyeon Wrote:I was able to end up with (C) on my 2nd try, but is this diagramming correct?
More issues
+
Needs to prioritize
+
Needs to compromise
THEREFORE (---->)
Fewest parties most productive
So the gap that I spotted was the author is assuming "more issues -> most productive" "prioritize on issues -> most productive" and "needs to compromise -> most productive", so I thought the author was assuming 3 things; and so when I saw (C), it was one of them, so I circled it. But now that I look at the argument, it seems to be that those 3 variables are linked to one another such that we have:
fewer # parties -> more issues -> prioritize issues -> tendency to compromise
So does the author not have to assume for example, "prioritize issues -> most productive"? I just wanted to make sure that I wasn't doing something silly here -- and run into a question which has all 3 of those answers that I thought were possible, and turns out to be the case that it was just one of them that was necessary!
Very good question. This is pretty advanced stuff!
You are right on with your diagramming. When I just did this problem, I did not even diagram. You will learn what questions will be best served with diagramming. You will find that on 99% of necessary assumption questions, diagramming will not be necessary.
As for your question concerning the three necessary conditions that are present in the logic chain:
fewer # parties ->
more issues ->
prioritize issues ->
tendency to compromiseThe argument uses this chain as evidence to prove the first sentence, the main conclusion of the argument.
Main conclusion: Among multiparty democracies, those with the fewest parties will have the most-productive legislatures.
And as you have pointed out, the author is assuming something for that chain to connect with the idea of having the most-productive legislatures.
Let us break this down to variables.
A ---> B ---> C ---> D
Statement X
I would like to have an instructor confirm this, but I believe that it is not necessary for statement X to be linked with either B, C.
As there can be other avenues for variable D to be reached other than B or C, or even A for that matter.