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...but how long does it take to get to infinity? If you start counting the infinite 1/2 numbers, whether this is time or distance, it will still take you an infinite amount of time. Don't forget that the nature of Zeno's paradox is the disconnect between mathematical models and physical reality.




No sorry, it is not like that
You must disconnect between the mathematical models and the physical reality
Of course it will take a long time if you try to implement he Zeno's paradox in practice but the Zeno's paradox is a logic paradox and it must be solved in the domain of logic
You can not introduce in a logic discussion partical elements which have nothing to do with the logic
The Zeno's paradox is nothing else that one version of the ancient greeks' nightmare for the " infinite ", the most famous being the irrational numbers
The great Pitagora became almost crazy being not able to explain why a so evident definite entity such as the diagonal of a square can not be measured by an integer number
take the number ;
square(2) = 1.41421.....
This number has an infinite sequence of figures after the decimal point , you will never reach the end of it, nevertheless it is the measure of a well defined segment

This is the "key point" of the Zeno's paradox

The solution has been found two thousand years later thanks to the modern analysis and the theory of numbers