timmydoeslsat Wrote:
B) A conditional statement:
Success strat ---> ~Intensifies loneliness
And as we can see from the contrapositive:
Intensifies loneliness ---> ~Success strat
To show its necessity, show the necessary condition absent even when the sufficient exists. So to negate B to say this:
Even if a strategy intensifies loneliness ---> It is a successful strategy.
That would ruin the author's conclusion. This is because the author could no longer matter of factly state that this hobby strategy is not a successful one.
So when doing a negation, can I also do
Success strat ---> Intensifies lonliness?
In this case, it doesn't look like harming the conclusion because it can still be "not successful strategy" even though it intensifies lonliness.
I am just confused on how to negate conditional statement.
If its negating necessary condition, then which necessary condition do we choose?