Question Type:
Inference (must be true)
Stimulus Breakdown:
By guessing according to a pattern they thought they saw, subjects had a lower rate than if they had just guessed "top" every single time, since the image appeared at the top most of the time.
Answer Anticipation:
Can we combine any of these facts to derive some new idea? Inference answers usually reward our understanding of CONDITIONAL, CAUSAL, or QUANTITATIVE ideas.
It seems like Causality and Quantitative are on the menu. People tried to guess a pattern, which CAUSED them to have a QUANTITATIVELY worse outcome. We could also infer that, since the actual pattern was "it's on top most of the time" and since their guess at the pattern caused them to have worse-than-that accuracy, they clearly did not guess "it's on top most of the time" as their pattern.
Correct Answer:
D
Answer Choice Analysis:
(A) Very tempting, but there's no way to infer what people BELIEVED they saw. If you removed "they believed" from this answer choice, it's pretty compelling.
(B) No, this answer is trying to generalize from this experiment to life in general. There's no way we can take anything from this experiment and extrapolate a generalization that applies to all situations in which we're basing our guess on a perceived pattern vs. on the prior data point.
(C) Too extreme. "There was NO predictable pattern?" We know that it was on top most of the time. There may have been a discernible pattern, like "top, top, bottom". We don't know.
(D) YES! It's super weakly worded, so it deserves a lot of loving attention. We just have to prove that "at least once" someone guessed "bottom" but it was actually "top". What LSAT actually (masterfully) did is disguise one of the oldest Inferences in the book (Most A's are B + Most A's are C = Some B's are C). We know "most times were wrong guesses" and "most times were top", so we can derive "at least one time there was a wrong guess, it was at the top". That proves that at least one time someone guessed "bottom" but was wrong.
(E) Too extreme. We can't rank "the most rational" strategy. We only know that this would have resulted in more accuracy, not that it was therefore the most rational strategy.
Takeaway/Pattern: They snuck this one past me on a first read, but if we're reading for CONDITIONAL / CAUSAL / QUANTITATIVE wording on Inference questions, we might see the "less than half the time" and "most of the time" telltale ingredients of the "MOST + MOST = some overlap" inference.
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