- Mon May 16, 2016 11:19 am
#24913
Hello,
I was just wondering, if in an LSAT stimulus the author confuses the necessary for the sufficient, then, in the same breath, do they confuse the sufficient for the necessary? Is it the logical equivalent? because of course, when you confuse N for S you are trading spots, so S has to move to N at the same time. I guess what I'm asking is, for example, if the variables that are mentioned are confused (and the two unmentioned variables have of course also switched place amidst this confusion) can the correct answer refer to the unmentioned variables?
For example,
if you have to be smart to get into Yale
Y --> S
and the author assumes if you're smart you'll get into Yale:
S --> Y
This would be confusing the necessary for the sufficient (Smart)
But as we see, the Y has moved from S to N but that's not the variable the author is emphasising. Despite that, can the correct answer still be "confuses sufficient for necessary" Even though this confusion was just a byproduct of the mistaken assumption?
I guess what i'm asking is - does it always work both ways despite what the author is specifically addressing?
Thanks.
I was just wondering, if in an LSAT stimulus the author confuses the necessary for the sufficient, then, in the same breath, do they confuse the sufficient for the necessary? Is it the logical equivalent? because of course, when you confuse N for S you are trading spots, so S has to move to N at the same time. I guess what I'm asking is, for example, if the variables that are mentioned are confused (and the two unmentioned variables have of course also switched place amidst this confusion) can the correct answer refer to the unmentioned variables?
For example,
if you have to be smart to get into Yale
Y --> S
and the author assumes if you're smart you'll get into Yale:
S --> Y
This would be confusing the necessary for the sufficient (Smart)
But as we see, the Y has moved from S to N but that's not the variable the author is emphasising. Despite that, can the correct answer still be "confuses sufficient for necessary" Even though this confusion was just a byproduct of the mistaken assumption?
I guess what i'm asking is - does it always work both ways despite what the author is specifically addressing?
Thanks.