Hi all,
I just wanted to share a fun view of roulette. It might be difficult to grasp at first, but really it is fun!
Disclaimer: it is a view, not a strategy. It might trigger some interesting thoughts however
Most people think of roulette numbers as unrelated. Which of course they are: they are the embodiment of the definition of random. Unrelated, unpredictable.
Now lets see if we can come up with some kind of relation (which is indeed based on the pigeonhole principle...)
a. lets create a new sequence of numbers, based on numbers spun
b. in order to to this, we interpret a number spun as the position within a certain sequence of numbers. This position has a number attached to it
c. after a number is spun, we manipulate the sequence as follows:we remove the number that we pointed at
d. AND we glue it to the beginning
e. we keep on doing this
example
lets start we sequence 1,2,3,...,34,35,36
a. lets assume we get number 35.
b. 35 is the 35th position in our sequence. The value is 35 (1,2,3,...,34,35,36)
c. now we create a new sequence: remove 35 from the old sequence (1,2,3,...,34,35,36)
d. and glue it to the beginning: 35,1,2,3,...,34,36
e. etc
Now the fun part starts!
We can use this "dynamic sequence" to create a totally new set of straights, splits etc... I will illustrate this with halves:
in our example we got number 35. We interpreted it as the position in the number sequence. To create highs/lows however, we look at the position of that number within the previous sequence. In this case it is position 35. As this falls in the second half, we assign it "high"
now lets assume that the next number is 35 again! The old sequence was 35,1,2,3,...,34,36. So now we assign it the "low" (first position)
If we do this for all possible number groups we get a "number systems" that is random and similar to what we are used to. I you would only use this number set, you would not see any difference with roulette numbers spun.
So what is the fun part?
Every set of random numbers can be used to create another set of random numbers BUT the sets themselves are related!
How? For example: when we have a repeat in the first set on the straights, in the second set, this will occur in 99.7% of the cases on "low". Or, even stricter: a repeat on straights in one system will will occur in the second system for 99.99994% on the first two dozens.
try it yourself, play with it!
Fun isn't it?
rrbb
Linkback: http://www.rouletteforum.cc/index.php?topic=17115.0
