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1. Infinity in empiricist ways
If a road never ends you never pass it , but it doesnt mean that it doesnt have an end . It does , but since you can never get there , you ve no meaningful way to describe it . Oh and it also doesnt mean that its only such road , there can be larger or smaller roads which nothing can pass in any real way irrespective if how long it takes
2. Above is well founded , if you can use it to explain , that if a road get shrinks just as much as the road above was expanded from 0 construction state , there s no meaningful way in which you can be on this road , no matter how you try , you re there on thus side or that but never on this road.
#math #lem
Just because its turin complete and computable and can define bool/if-else, currying recursion, church numerals and exprs reduce correctly shouldnt mean that it can attribute a computational meaning to an otherwise absurd #math expression
Or should it?
My question is computational meaning even a thing ? If yes , how does that even relate to meaning applied math
I mean the count of 1 , 2, 3 can always be attributed to something g physically measurable
#theoreticalcomputerscience
-- noob
The thing is, we *do* use very large integers, because any binary file can be considered a single number, and often *is* for compression, encryption, and image manipulation purposes. I haven't had to write one of those algorithms in a few years, but it's always possible.
Reals are of course just a special case of integers parsed as IEEE (watch all physicists & "real" mathematicians' heads explode).
A delightful tribute: "Numbers" by Mary Collins. An excerpt:
"Even subtraction is never loss,
just addition somewhere else:
five sparrows take away two,
the two in someone else’s
garden now."
https://poetrying.wordpress.com/2014/11/12/numbers-mary-cornish/
#poetry #poem #poems #TodaysPoem #PoemADay #MaryCollins #numbers #math