There is no way for the Many Worldists to squirrel out of it.

Run the code

*Getting started with Qiskit: while exploring the quantum world, let’s play 
the coin flip game!*

https://medium.com/@esobimpe/getting-started-with-qiskit-while-exploring-the-quantum-world-lets-play-the-coin-flip-game-2319bb293c6a

with a loop of 100.

if MWI is true there will be 2^100 worlds.

In each world there is a Sean Carroll looking at a different result.

@philipthrift




On Thursday, October 3, 2019 at 2:07:28 PM UTC-5, Brent wrote:
>
>
>
> On 10/3/2019 10:44 AM, Philip Thrift wrote:
>
>
>
> On Thursday, October 3, 2019 at 12:39:09 PM UTC-5, Brent wrote: 
>>
>>
>>
>> On 10/3/2019 6:29 AM, Alan Grayson wrote: 
>> > Why would the energy of a branch be related to its probability of 
>> > occurrance? One can imagine a very low probability, so low that it 
>> > can't even contain copies of the experimenter. Totally ridiculous! AG 
>>
>> It it's probability were zero would you still count its energy? 
>>
>> Brent 
>>
>
>
>
> But MWI eliminates probabilities.
>
>
> That's its problem. But it has to explain the appearance of 
> probabilities.  
>
>
> World W branches into W0 and W1, then W00, W01, W10, W11, then ...
>
> They all exist in MWI.
>
>  
> But WA, WB, WC,... don't. it's a popular fallacy that MWI means everything 
> happens.
>
> Brent
>
>
> Given a world (in Sabine's MWI above) W where there is a computer C with a 
> quantum random number generator, after C generates a string of 1000 0s and 
> 1s, the  energy of the computer 
>
>    C-[one thousand (0|1)s]
>
> in each  leaf world of the resulting branching tree will be 1/(2^1000)th 
> of energy of C.
>
> @philipthrift 
>
>
>

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