On Wednesday, October 31, 2018 at 3:38:55 PM UTC, John Clark wrote:
>
> On Tue, Oct 30, 2018 at 10:16 PM <agrays...@gmail.com <javascript:>> 
> wrote:
>
> >>What you described is a infinite number  of FIXED length discrete 
>>> steps, and if that is what motion is motion would indeed be impossible, but 
>>> its not the infinity that makes it impossible its the fixed length.
>>>
>>
>> *>Of course it's the infinity under THIS scenario. The point is this is 
>> one way to do the task, but fails precisely because of the infinity. AG *
>>
>
> That is incorrect. 
>

When I wrote "THIS scenario", I meant the one with fixed length discrete 
steps which cannot be completed in finite time. It's explained by the 
fallacy of assuming space is infinitely divisible. AG 

> A infinite number of tasks CAN be completed in a finite time if the 
> duration of the first task is half a second and the second is a quarter of 
> a second and the third a eighth of a second etc.  In this case even though 
> there are a infinite number of tasks they are all completed in exactly one 
> second. 
>
> But obviously if there are a infinite number of tasks with a *fixed 
> length* they can't all be completed in a finite time. That was your 
> original scenario so obviously that's not the way motion works.
>
> John K Clark
>
>  
>
>>
>>
>>>  
>>>
>>>> > *So, since motion surely seems demonstrable, why can't the task be 
>>>> done as I described? Answer; because space isn't infinitely divisible.*
>>>
>>>
>>> That is one possible answer, the other is that the infinite number of 
>>> tasks are NOT of fixed length but decrease in a geometric progression that 
>>> converges. As I said , Zeno is of no help in deciding which of these 2 
>>> answers is correct.
>>>
>>> John K Clark  
>>>
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