Could somebody please explain to me this logical relationship:
If no J then S
Does that mean if J is there that S cannot be there?
Thank you
tfleming09 wrote:This rule is a difficult concept for a lot of people. It's weird to think the absence of something triggers the presence of something else.
The rule is: if no J, then S
Diagrammed as such:
J-----> S
via the contrapositive:
S-----> J
The presence of the necessary condition does not have to preclude the sufficient condition. Or, simply, you can have one, the other, or both. They can just never BOTH be absent
So one of them always has to be there. Think of it this way: it's like two parents share responsibility to pick their kids up from school. Someone always has to be there, or their kid has no way to get home. There are three possibilities:
Mom picks kids up
Dad picks kids up
Mom and dad pick kids up together
Hope this helps. It's a weird rule at first.
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Basically you can break that stem down into three conditional statements where:Bilqis wrote:Okay this is a tough one, could you or anybody tell me why the answer to the following is A?
If there are any inspired musical performances in the concert, the audience will be treated to a good show. But there will not be a good show unless there are sophisticated listeners in the audience, and to be a sophisticated listener one must understand one's musical roots.
A) If there are no sophisticated listeners in the audience, then there will be no inspired musical performances in the concert