can we connect irrationality with uncertainity
How do you mean ?
My gut feeling is yes, although I'm not very sure about it. !!!!! T_T
qed
example?
I was just being silly, but I think they're probably asking if "uncertainty" is just an irrational argument for not being precise enough to know everything; that even though we say some processes are uncertain or contain uncertainty, that's merely because we don't fully understand them and so decry them as unknowable outcomes. counterpoint: Uncertainty principle, which finitely defines the uncertainty, making it certainly uncertain.
i think when anyone look the expansion of irrational they are tending towards an uncertain behavior like u can noy say exactly what they are more u expand them more they become complicated
irrational numbers can be mapped to decimal numbers to any precision required
i do not get
chaos theory stuff you mean? deterministic vs nondeterministic? Observing something changes the system?
those sorts of ideas?
And an irrational number doesn't fit what Sid's looking for methinks because it's a definite quantity. It might be irrational or transcendental, but still static.
but I dunno. I don't want to put words in his mouth :)
than do u agree that irrationality is a definite property
I'm not really sure what you're saying... That some things are inherently irrational?
ok thanks
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