I think so; actually, I would say it is even more related to the exact
value of 1/3 as a binary number:

0.01010101010101010101010101...


On Tue, Apr 8, 2014 at 12:00 AM, Don Kelly <[email protected]> wrote:

> Ah, then the question is that when the trains are exactly opposite to one
> another- where is the fly- half way between the trains going perpendicular
> to the track, at one or the other of the trains or or simply confused with
> the whole problem and going toward a ripe piece of cow dung?  Isn't this
> related to what is the exact value of 1/3 as a decimal number?
>
> Don
>
> As a fly, which would be your preference.
>
>
> On 07/04/2014 2:44 PM, Jose Mario Quintana wrote:
>
>> One can avoid the "time" reversal assumption.  Consider the modified setup
>> (with parallel tracks next to each other, etc.) when the trains keep
>> running and the fly keeps flying (back and forth):  when the (front of
>> the)
>> trains are again 100 miles apart the fly has flown 400 miles; but, where
>> is
>> it?
>>
>>
>> On Sat, Apr 5, 2014 at 5:54 PM, Don Kelly <[email protected]> wrote:
>>
>>  If it was "time" reversal- then it would be at the train where it started
>>> in the first place.
>>>
>>> Don
>>>
>>> On 04/04/2014 11:41 PM, Bo Jacoby wrote:
>>>
>>>  Bonus-bonus question. Time reversal of the problem: The fly is stuck
>>>> between the two trains standing still on the track when suddenly the
>>>> trains
>>>> move apart (with the speeds from before) and the fly flies between them
>>>> (as
>>>> before). What is the position of the fly when the trains have returned
>>>> to
>>>> their stations?
>>>>
>>>> Den 1:28 lørdag den 5. april 2014 skrev Don Kelly <[email protected]>:
>>>>    Thanks- In any case, the fly is dead-so is Zeno (and the lawyers of
>>>> his
>>>>
>>>>  time)..
>>>>>
>>>>> Don
>>>>> On 04/04/2014 3:19 PM, Roger Hui wrote:
>>>>>
>>>>>  A quick check indicates that "terminate" can be used as an adjective.
>>>>>>      Therefore, perhaps a better pun is to say "... it is
>>>>>> indeterminate
>>>>>> as well
>>>>>> as terminate for the fly", with the last "a" pronounced as a short a.
>>>>>>
>>>>>>
>>>>>>
>>>>>> On Fri, Apr 4, 2014 at 2:43 PM, Don Kelly <[email protected]> wrote:
>>>>>>
>>>>>>   Initially I would say that it was going perpendicularly to the track
>>>>>>
>>>>>>> but
>>>>>>> as it is also in the process of reversing direction at this instant-
>>>>>>> it is
>>>>>>> indeterminate
>>>>>>> as well terminal for the fly
>>>>>>>
>>>>>>> Don Kelly
>>>>>>>
>>>>>>>
>>>>>>> On 03/04/2014 2:53 PM, Jose Mario Quintana wrote:
>>>>>>>
>>>>>>>   Bonus question: Alright, the fly was flying at the constant speed
>>>>>>> of
>>>>>>>
>>>>>>>> 100
>>>>>>>> mph the whole time; in which direction was it heading at exact the
>>>>>>>> time
>>>>>>>> when it was crushed?  See below if you give up...
>>>>>>>>
>>>>>>>>
>>>>>>>>
>>>>>>>>         ,.@|.@i. 11
>>>>>>>>
>>>>>>>> 10
>>>>>>>>
>>>>>>>>       9
>>>>>>>>
>>>>>>>>       8
>>>>>>>>
>>>>>>>>       7
>>>>>>>>
>>>>>>>>       6
>>>>>>>>
>>>>>>>>       5
>>>>>>>>
>>>>>>>>       4
>>>>>>>>
>>>>>>>>       3
>>>>>>>>
>>>>>>>>       2
>>>>>>>>
>>>>>>>>       1
>>>>>>>>
>>>>>>>>       0
>>>>>>>>
>>>>>>>>
>>>>>>>>
>>>>>>>> In all directions perpendicular to the line in which it was flying
>>>>>>>> before
>>>>>>>> the crash?
>>>>>>>>
>>>>>>>>
>>>>>>>>
>>>>>>>> Alright, alright, let us change the question to make it less messy,
>>>>>>>> for
>>>>>>>> example: the trains are running in still in opposite directions but
>>>>>>>> in
>>>>>>>> parallel tracks next to each other, the fly is flying in between the
>>>>>>>> tracks
>>>>>>>> in the same pattern as before ...  (and with all the other necessary
>>>>>>>> modifications).  In which direction was the fly heading at exact the
>>>>>>>> time
>>>>>>>> when the two trains crossed each other?
>>>>>>>>
>>>>>>>>
>>>>>>>> On Tue, Apr 1, 2014 at 12:59 PM, Roger Hui <
>>>>>>>> [email protected]
>>>>>>>> wrote:
>>>>>>>>
>>>>>>>>      There is a somewhat related anecdote.  Two trains are 100 miles
>>>>>>>> apart on
>>>>>>>>
>>>>>>>>  a
>>>>>>>>> straight track, facing each other and travel at 25 miles per hour
>>>>>>>>> toward
>>>>>>>>> the other.  At the same time, a fly flies at 100 miles an hour from
>>>>>>>>> one
>>>>>>>>> train to the other and, when it reaches the other train, turns
>>>>>>>>> around
>>>>>>>>> instantaneously and flies toward the other train, and so on.  When
>>>>>>>>> the
>>>>>>>>> trains crash, what is the total distance the fly flew?
>>>>>>>>>
>>>>>>>>> There is an easy way and a harder way to compute the answer.
>>>>>>>>>  Someone
>>>>>>>>> posed
>>>>>>>>> the question to John von Neumann.  After a moment, he answered, 200
>>>>>>>>> miles.
>>>>>>>>>
>>>>>>>>> Correct.  Now, Johnny, how did you figure it out?
>>>>>>>>>
>>>>>>>>> I summed the series.
>>>>>>>>>
>>>>>>>>>
>>>>>>>>>
>>>>>>>>>
>>>>>>>>>
>>>>>>>>>
>>>>>>>>>
>>>>>>>>>
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