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Hey Guys,
I always get confused when we have a group 3 and 4 word. For instance, PT 69, part 4, question 21, answer choice D.
So, we have /published AND important and well written (The published is negative and crossed out)
How would I take it from here since we have unless and not. I went through the lessons, and it said I can make either one negative. So I will make published positive and keep important and well written. So this answer choice would read.. if published----> is important and well written.
Is this correct?
Comments
When I see 'unless' and 'not' I immediately make the 'not' variable the sufficient condition. I think it's the easiest way to do it.
D) published -> well written and important
but the correct answer is A) impt -> published
we need important and well written -> published to fill the gap. impt -> published gives us that.
@RafaelBernard I think i'm getting it. My only question is... do you negate the not variable because it starts off with not?
In other words if we have this example:
He is not cool unless he is on the football team
is it
A. /cool (negate cool)----> on football team
or
b. cool (not negated)---> on football team
In other words, does the not make it negative when you do this?
He is not cool unless he is on the football team.
cool -> football team
You negate 'not cool' which becomes cool. I do this because it's the easiest way to do it. Don't think of 'not' as a 4th group indicator when you see the unless. Just negate that term and put it in the sufficient condition. All that means is dropping the not and turning unless into the arrow.
Here's another example.
The car won't run unless it's full of gas.
so.
car runs----> full of gas
I see. whatever has not in front of it, is made positive and put as the sufficient condition?
Yup, that's right. Now it only applies when there is a 'not' and an 'unless'. If there are two nots, just take one concept. But for me this is by far the easiest way to think of conditional statements when there is a 'not' and an 'unless' in the same sentence.
I always translate these statements into their positive versions, then diagram their contrapositives. For example:
I will not do well on the LSAT unless I study.
If I do well on the test, I must have studied.
DW -> S
S/ -> DW/
thank you both!!!