- Fri Sep 08, 2017 2:09 pm
#39380
The answer to your dilemma, Jessica, is to go clockwise. When you have a conditional premise and a conditional conclusion, and they share one term (either the sufficient conditions are the same or else the necessary conditions are the same), you can justify, or strengthen, or identify an assumption, by connecting the two different (rogue, we sometimes say) conditions with a conditional arrow that points in a clockwise direction, like so:
P: A B
C: A C
Connect these two by making B sufficient for C:
B C (and you can imagine that arrow is pointing down from the upper right to the lower right side of the original layout; in other words, it's pointing in a clockwise direction)
Or you may be faced with this:
P: A B
C: C B
Connect these two with an arrow that makes C sufficient for A:
C A (and again, imagine this arrow pointing in a clockwise direction, from bottom left to top left)
As long as you are placing your premise in the top and your conclusion on the bottom, "go clockwise" will always work!
Try that out a few times and see if it makes sense to you. Good luck! Go clockwise!
P: A B
C: A C
Connect these two by making B sufficient for C:
B C (and you can imagine that arrow is pointing down from the upper right to the lower right side of the original layout; in other words, it's pointing in a clockwise direction)
Or you may be faced with this:
P: A B
C: C B
Connect these two with an arrow that makes C sufficient for A:
C A (and again, imagine this arrow pointing in a clockwise direction, from bottom left to top left)
As long as you are placing your premise in the top and your conclusion on the bottom, "go clockwise" will always work!
Try that out a few times and see if it makes sense to you. Good luck! Go clockwise!
Adam M. Tyson
PowerScore LSAT, GRE, ACT and SAT Instructor
Follow me on Twitter at https://twitter.com/LSATadam
PowerScore LSAT, GRE, ACT and SAT Instructor
Follow me on Twitter at https://twitter.com/LSATadam