Of course not you mong.
"For the sake of argument let..."
>not constructing the reals to add integers
>For the sake of argument let gravity not exist, then wed be flying.
Completely useless my friendo, i am pretty sure theres an examlle in math too. Implications are goos when we know the premise is true, then show that Q must also be true.
>Completely useless
that line just showed the existence of gravity
>brainlet can't into contraposition and posts in a thread about formal logic
eyl oh eyl
It depends. You can assume something in order to prove that this assumption is inconsisten (proof by contradiction, or counterexample, etc). It can also be used to ignore a point of contention that, even while granted, you would still have doubts about a conclusion, i.e
-black people have lower IQ, therefore its fine to enslave them
-Even if, for the sake of argument, admited that black people have lower IQs, that doesn't mean they aren't humans with rights. As long as they are capable of managing their own lives, law recognizes them as citizens and persons.
Tell op that I guess.
That's called an axiom btw
Or define a group (there are many ways to introduce them to children) and show how algebra in the free abelian group on the point correlates with how we count things.
Retard
you'll be (dis)proving a lot of math problems that way, only in some other wording.