On Saturday, February 15, 2020 at 11:59:09 PM UTC-7, Bruce wrote:
>
> On Sun, Feb 16, 2020 at 5:16 PM Alan Grayson <agrays...@gmail.com 
> <javascript:>> wrote:
>
>> On Saturday, February 15, 2020 at 11:04:06 PM UTC-7, Bruce wrote:
>>>
>>> On Sat, Feb 15, 2020 at 3:17 PM 'Brent Meeker' via Everything List <
>>> everyth...@googlegroups.com> wrote:
>>>
>>>>
>>>>  There is nothing which guarantees that all sequences will occur in any 
>>>> finite sample.
>>>>
>>>
>>> Think again, all 2^N sequences will occur in any set of N trials.
>>>
>>
>> *I think I agree with Brent. On trial 1, another world is created 
>> (according to the MWI) where the outcome is opposite of that trial. On 
>> trial 2, we get yet another world, or possibly the same other world as in 
>> trial 1, where again the outcome is the opposite of that observed in this 
>> world on trial 2. And so forth. The net result is N or less other worlds.  
>> AG*
>>
>
> Do I really have to spell it out?
>
> On trial 1. You get worlds marked '0', and '1'. 
>

As I see it, since everything that CAN happen, MUST happen, on trial 1 you 
get, in addition to this world, another world, with the opposite value 
(assuming the result of the experiment is binary). Why is your 
interpretation of the MWI, preferable to mine? AG
 

> On trial, each of these worlds again splits, so you have four worlds, 
> labelled '11', '10', '01', '00', which is the 2^2 for 2 trials.
>
> On the next trial, each of these worlds again splits into 0, and 1 
> sub-worlds, leading to:
> '111', '110', '101', '100', '011', '010', '001', '000', which the required 
> 2^3, equals eight worlds, for 3 trials.
>
> If you need to go to higher N, go for it, but the end result is the same. 
> After N trials, there are 2^N worlds, covering all possible binary strings 
> of length N.
>
> Bruce
>

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