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No A is B until C are both D and E.
Since there're two conditional expressions ("No~is~" and "~until~") in one sentence, I'm confused how it makes as a diagram (eg. A->B sth like that).
Which one is the sufficient condition and the necessary condition?
Please explain me.
Thanks!
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4 comments
Good try, michellemoon, but that's not quite right.
"Until" is the conditional indicator here. Group 3. The two concepts are "No A is B" and "C is both D and E". In other words, the conditional statements (A -> /B) and (C -> D and E) are the two ideas we're relating here.
When we use group 3, we pick a condition, negate it, and make it sufficient. Let's go with (A -> /B) as the condition you pick. Do you remember how to negate a conditional relationship? You have to negate the entire thing: /(A->/B). For clarity: that first slash should be slashing out the entire statement in parentheses. Then, drop the other half in the necessary.
It ends up looking like this: /(A->/B) -> (C -> D and E)
In English: IF A does not always imply /B, THEN C always implies both D and E. Or in other words, if there exists even one A that is also a B, then Cs are always Ds and Es.
Contrapositive: /(C -> D and E) -> (A -> /B)
In English: IF C does not always imply D and E, THEN A always implies /B. Or in other words, if there's even one C that isn't also both a D and an E, then As are always /Bs.
Review the lesson on "Negating All Statements" if you don't remember the mechanics of this.
Yeah no problem!
I think the contrapositive is /[/e or /d-->/c]-->/[/b-->a]! However, the LSAT will not ask you to diagram such a complex conditional, so don't sweat this!
Thank you so much!
Sorry but I have one more question.
You said [a-->b] --> [c-->d & e], so what is contrapositive?
I'll give this a try
No a is b = a-->\b
C are both d and e = c-->d & e
So, a-->\b "until" c--> d & e = [a-->b] --> [c-->d & e]