Interesting thoughts,
WaltGrace1983!
While the stimulus does present only three options, I'm not sure that I'd actually characterize this as a false dilemma. A false dilemma inappropriate assumes that there are only a few options when in fact more exist. It is NOT a false dilemma when the two options presented are in fact the only options: you are either a penguin, or you are a non-penguin - no other options exist. So, a surefire false dilemma would be something like this:
The thieves could not have entered at ground level. Therefore they must have entered below ground level.
This argument ignores the possibility that the thieves could have entered
above ground level.
But the original argument, if the security guard is reporting reality, seems more or less okay. If the thieves did not enter AT or ABOVE ground level, then they must have entered BELOW. What alternatives are being ignored here? (I suppose you could make an argument for direct teleportation, but that's really pushing it.)
Similarly, the argument in
(B), assuming the competitors are reporting reality, seems pretty okay: either the store made a profit, broke even, or took a loss. There's no other real possibility. So if they didn't do the first two, then it's reasonable to conclude they did take a loss. The writers are a little more careless with the language here, but the idea that "the store's customers must have been able to buy shirts there at less than the store's cost" is simply conveying 'the store took a loss on the shirts'.
Now, regardless of whether this is a flaw or not, it's certainly a parallel structure between the stimulus and the answer choice, and I don't think that's a coincidence. But however parallel it is, it's not actually flawed logic.
I like your Puzzle =/= Piece description of
(A)! Great breakdown there!
WaltGrace1983 Wrote:(C) This is a percentage ≠number fallacy, completely different from what we are trying to find. In addition, there is a bit of a Puzzle ≠Piece going on here because we are basing a conclusion on the population of all men on a premise talking only about married men.
This is an interesting answer choice, and I think actually has to be assessed with the knowledge that this PrepTest was administered in 1992, about 6 months before the Hawaii Supreme Court got everyone a flutter about the possibility of legal gay marriage in 1993. Given, that, it's likely that the answer choice was written with the implicit understanding that the percentage of married women and the percentage of married men were inherently tied together in a real numbers sense.
In light of that, this answer choice isn't nearly as flawed as you might think. If each married man is married to exactly one married woman, then the relative percentages actually might tell us something about the relative real numbers of these two groups. If this argument is flawed, it's flawed because it doesn't account for the possibility that some married people counted in the census are married to people NOT counted in the census (i.e., if half the married men's wives are in another country, then the the implication for the real numbers goes out the window).
In modern times, of course, this argument is deeply flawed because of the possibility of some significant number of the men being married to each other (and the same for the women).
At any rate, the point is that you shouldn't necessarily try to force every incorrect answer choice on a Parallel Flaw question into a Flaw box - the answer choice
might not be flawed at all!