Outside the box: a different view on roulette numbers

[NextYear]

@Denzie

Good one! Didn't know something like that exists!

[denzie]

Ooooh I got smited.  Why oooooo why ?
      
I'll never be the same again.

On a positive note +11/-8
I'm up 3 units 

[falkor2k15]

As usual another interesting topic initiated  here - but without any useful responses from the OP; nevertheless, I will now move onto coding this to test some stats and hope for some interesting results.

[falkor2k15]

Here's how it's looking so far...

[falkor2k15]

How many repeats should we track this for? Presumably we cannot play this continuously otherwise we won't know whether a number is a repeat or not? Or are we only looking for repeats within the last 36 spins?

[3Nine]

Does this mean that repeats occur on more recent numbers as opposed to an old number that appeared 25 spins ago?

Yes.

[3Nine]

Has everyone given up on this 'view' already?

[falkor2k15]

I can't continue without knowing the answer to this since rrbb's examples were so limited:
"How many repeats should we track this for? Presumably we cannot play this continuously otherwise we won't know whether a number is a repeat or not? Or are we only looking for repeats within the last 36 spins?"

[Drazen]

Has everyone given up on this 'view' already?

Very soon I ll have to give up on a few views, and luckily this is not one of those.

Cheers

[Herby]

Has everyone given up on this 'view' already?

Interesting view, and I think falkor already uses it for dozens, quads and lines ...
I once read in this thread and then forgot it (too much work besides the hobby), so I hope not to get hit ( how can some people smite some others ?) to push this thread up ...

[3Nine]

Yes, Herby, this one is still a bit puzzling to me.

[Herby]

Yes, Herby, this one is still a bit puzzling to me.

Hallo 3Nine,

you roll a die, the outcomes: 2,4,1,3,4,3,5,6,5,1
result: 2 ->{2}
result: 4->{4,2}
result: 1 ->{1,4,2}
result: 3 ->{3,1,4,2}
result: 4 ->{4,3,1,2}     4 changes to the first position !
result: 3 -> {3,4,1,2}     3 changes to the first position !
result: 5 -> {5,3,4,1,2}
result: 6 -> {6,5,3,4,1,2}             all positions in the brackets are taken, now we can begin to make a new list

next result: 5   comes from position 2 from within the brackets, so new result: 2
-> {5,6,3,4,1,2}             
next result: 1 comes from position 5 from within the brackets, so new result: 5
-> {1,5,6,3,4,2}
             
The last result of rolling the die changes to the first position in the brackets, the position from where it comes from inside the brackets gives you the new result

That’s the way how I understood.
Hope it helps … 

[3Nine]

Thanks, Herby.  Yes, that's how I see it and built my sheet around that.  I also see WHERE those repeats occur the majority of the time.  But, how do we use that information?

[Herby]

how do we use that information?

We are now able to tranform one random sequence into another.
There is nothing more to wish in this world. 

[3Nine]

I've seen enough to believe otherwise but we shall see.