On Tuesday, October 30, 2018 at 12:38:16 PM UTC, [email protected] wrote:
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> On Monday, October 29, 2018 at 10:15:28 PM UTC, John Clark wrote:
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>> On Mon, Oct 29, 2018 at 5:21 PM <[email protected]> wrote:
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>> >*If you try to traverse a unit distance in infinite steps such as 1/2, 
>>> 1/4, 1/8, 1/16 and so forth, the sum converges to 1, but you will never 
>>> traverse the distance even though the sum converges.*
>>
>>
>> Never? If what you say is true then calculus is wrong. I don't think 
>> calculus is wrong.
>>
>> John K Clark 
>>
>
> *Nothing wrong with calculus. Rather, you can think of Zeno's paradox as 
> an infinite sequence of tasks, each one separated by a finite fixed pause. 
> The complete task cannot be completed in finite time even though the 
> spatial sum converges, allegedly showing that motion is impossible. The 
> solution is the recognition that space and time are not infinitely 
> divisible. AG*
>

*Minor correction; the solution is that space (not space and time) is not 
infinitely divisible. AG *

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