> What do you mean falsifiable?
Testable. Ability to approve or dismiss idea. This ability seems to exist only within some defined constrains (time, space...). That's my question at its roots.
Of course we assume that statement which fails to be 'tested' within those constrains is 'false' or at least probabilistically closer to 'false' than 'true'. However, without those modeled constrains, statement 'hangs' in some quantum realm of uncertainty until some final resolution happens.
Hence the question, isn't ultimately everything falsifiable? I could always give my 'test' a little more time or define bigger space for it to work until one day it would work. In other words, I can wait infinite amount of time for something to become true, where false happens in finite amount of time.
Ie. What if I waited 1bln years until green skinned trunk people will start living at the edge of Antarctica?
It seems to border on https://en.wikipedia.org/wiki/Demarcation_problem
> Could you elaborate on what you mean by "there is also, of course, Gödel"?
I referred to Incompleteness Theorem, namely - problem of consistency. In case of falsifiability:
a) Impossibility to establish the internal logical consistency, unless one adopts principles of reasoning so complex that their internal consistency is as open to doubt.
b) Models cannot be made in finite number of observation.
c) Even if theorems already deduced do not contradict each other, there remains possibility that the very next theorem deduced may be contradictory.
Honestly guys, uff... But I do try to get deeper understanding of 'falsifiability' and its limits :)
