Hi lathlee,
A nested conditional diagram would look like this:
PRE
(F
Some COR)
PRE = properly regarded as empirical
F = false
COR = conceivable observation would refute
What it means is that IF a theory is properly regarded as empirical, THEN it MUST be the case that if that theory were false, there would be some conceivable observation that would refute it.
Answer choice C applies the contrapositive of that nested conditional, so we need to think about the contrapositive of the nested conditional.
In a broad sense, to get our sufficient condition of that contrapositive, we just need a negated form of what I've diagrammed in parentheses as the original necessary condition. But what is the negation of a conditional statement? It's the possibility that the sufficient condition of that conditional occurs WITHOUT the necessary condition. So, in this case, the sufficient condition of the contrapositive would be a theory that, even though false, has NO conceivable observation that could refute it.
If there were such a theory (even though false, NO conceivable observation could refute), THEN such a theory would NOT be properly regarded as empirical, or diagrammed out:
(False
NO COR)
NOT PRE
Answer choice C gives us such a theory. Even if psychoanalysis were false, NO conceivable observation could refute it. Thus, the necessary condition of the contrapositive applies to psychoanalysis as well: it is NOT properly regarded as empirical.
I hope this helps!
Jeremy
Jeremy Press
LSAT Instructor and law school admissions consultant
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