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#20 - A poem is any work of art that exploits some of the

gen2871
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Hi dear LSAT Masters:

I got it wrong because I failed to recognized the biconditional relationship. Now that I understand the correct way of drawing the diagrams are as followings:

(WOA + Mc of L) :dbl: P
(WOA + L, ~mc) :dbl: N
(WOA + Mc of s, ~L) :dbl: S
(~WOA + Mc of L) :dbl: L

and combine first and second premise === N :arrow: (WOA + L ~Mc) + (WOA + Mc of L) :arrow: P
[N (Mc + L) :arrow: WOA] :arrow: N + P gives us the correct answer cho.

My question is how am I gonna be able to detect the biconditional as soon as I see one? I missed few other questions that involves biconditional relationships.

Thank you for advising. Looking forward to hearing back from any of the experts.
Robert Carroll
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gen,

Only the first statement is a biconditional. It is so because it is providing a definition of a poem. In other words, all poems have these qualities, and anything with these qualities is a poem. So a thing is a poem if and only if it has these qualities.

The second statement is not even a conditional, because it says what novels "may" be and what they "usually" lack. Conditionals are absolute statements.

The third statement again lacks the requisite necessity to count as a conditional.

The fourth statement, about limericks, contains a conditional (not a biconditional), but the part about "may exploit" is not a conditional, as that again lacks the requisite necessity. Further, you can't just drop that and still have a biconditional; if so, you'd be saying something like "a thing is a limerick if and only if it's not a work of art," which is not what that statement is saying. Instead, it's a conditional: "if something is a limerick, it's not a work of art."

Answer choice (C) then just depends on the first sentence. If a novel has the qualities sufficient to make something a poem, then it's a novel and a poem.

I think fully diagramming everything here will take more time than it's worth. Pay more attention to the connections between absolute statements. If you wanted to diagram, this would work:

(WOA + MCoL) :dbl: P

N :most: MCoL

S :most: MCoL

L :dblline: A

The "may" statements aren't even diagrammed here because I don't even know if anything that may be true IS true, even in some cases. So I would hesitate to diagram them even as the very weak A :some: B.

Again, I don't think the diagramming is as helpful as a more intuitive understanding of the actual English expressions used.

Robert Carroll