- Wed Mar 09, 2016 5:27 pm
#22477
So I went back and forth on this after reading the "double negative arrow" which I hadn't encountered anywhere else. Then I wondered:
Either A or B is chosen, but not both.
This means A can be chosen if B isn't, or B can be chosen if A isn't, or NEITHER can be chosen. Doesn't this mean that, technically in this situation, A and B are linked by a double negative arrow?
A B
For example, (page 196, explanation for "Either/Or...Drill" #6) "it is either feast or famine."
NO Feast Famine
NO Famine Feast
As stated in the explanation and through commonsense, you can't really have BOTH feast and famine...but what I'm thinking is, technically you can have a midpoint (unless of course for the sake of definition we're calling anything that is not a famine a feast). Which leads me to think that it could be:
Feast Famine
But the only reasonable way to consider this NOT to be the case (that is, the double negative would be INCORRECT for this conditional statement) is to accept that the situation of there being NEITHER feast NOR famine to be impossible.
But...is it?
(#2 of the same drill raises the same question. After much pondering, I tentatively concluded that perhaps that's what is alluded to in the answer key explanation that if this were an election where there can only be a single winner, "a second set of diagrams would apply." Would I be correct in thinking this second set of diagrams would be the double negative arrow? )
Thanks!
Either A or B is chosen, but not both.
This means A can be chosen if B isn't, or B can be chosen if A isn't, or NEITHER can be chosen. Doesn't this mean that, technically in this situation, A and B are linked by a double negative arrow?
A B
For example, (page 196, explanation for "Either/Or...Drill" #6) "it is either feast or famine."
NO Feast Famine
NO Famine Feast
As stated in the explanation and through commonsense, you can't really have BOTH feast and famine...but what I'm thinking is, technically you can have a midpoint (unless of course for the sake of definition we're calling anything that is not a famine a feast). Which leads me to think that it could be:
Feast Famine
But the only reasonable way to consider this NOT to be the case (that is, the double negative would be INCORRECT for this conditional statement) is to accept that the situation of there being NEITHER feast NOR famine to be impossible.
But...is it?
(#2 of the same drill raises the same question. After much pondering, I tentatively concluded that perhaps that's what is alluded to in the answer key explanation that if this were an election where there can only be a single winner, "a second set of diagrams would apply." Would I be correct in thinking this second set of diagrams would be the double negative arrow? )
Thanks!