Perhaps it doesn't make sense
to you, because you still aren't properly comprehending the principle of falsifiability. Eventhough I repeatedly explained it to you.
I don't really know what is left to do, but to repeat myself.
Why would anyone try to conceive of a possible argument or obsevation to negate the fact that 2+2=4?
This is a false analogy, because 2+2 equaling 4, is a mathematical thingy.
We aren't dealing with absolutes or mathematical axioms or whatever, here.
Instead, falsifibility applies to proposed explanations of a certain event or phenomena that might or might not be accurate.
And the point is that without such a proposition being
falsifiable, it's truth value (or lack thereof) can NOT be assessed.
No logical person would do such a thing
No logical person would pretend that "2+2=4" is in the same league as what we are talking about.
, therefore we can logically conclude that known truths should no longer be considered falsifiable
Still not getting it.
A falsifiable proposition that is demonstrated to be accurate, stays a falsifiable proposition.
It still makes testable predictions. There still are potential ways in wich it could be shown wrong
if it is wrong.
A proposition isn't falsifiable if it CAN be shown incorrect.
A proposition is falsifiable if it COULD be shown incorrect IF IT HAPPENS TO BE INCORRECT.
As I said before, falsifiability is only for things we don't yet know are true, but have reason to believe might be true.
No. I think I did enough attempts at explaining why that is not the case.