Three Whales - Creating a Roulette Strategy

Alatissa wrote:
As long as whales swim in the sea of normal distribution, they will live.
If they get into the anomaly zone, they will die.

B)
+1000

When you watch the ball being thrown around the field or track, it doesn't seem at all chaotic.
The topic of L/R throws has been raised many times both here and on the old cmp.
I really liked the article about Caduceus



casino-mining.com/index.php?option=com_c...&catid=24:roulettebe

The roulette game mechanism proposed by Sumiala is based on the analysis of the distances of the roulette numbers scattered across the field. If we plot the L/R (L-left, R-right) deviations from the last number that dropped out, we will get discrete chaotic fluctuations in the range from -18 to +18.

Fixed indent.
The proposed 9R or 9L do not give a stable result. There are amazing ups, but more often disastrous falls.

Pure trend.
Putting it all the time at the same distance and in the same direction from the last throw does not work.

Approximation of forecasts.
An important question that is directly related to trends.

The first pillar is the use of short-term trends in L/R throws.

Now let's look at Feller's theory of random walks.

lib.npu.edu.ua/full_txt/1/Feller_I.pdf









The only thing that is hidden behind mountains of formulas and intuitively understandable to a normal person is that from time to time there will be a return to the zero axis and a possible change in leadership.

When plotting any random walk graph, sooner or later the path will return to the zero axis.
This is the second whale.

The third whale in the old proverb
"When Adam plowed and Eve spun, who was the nobleman?"

More about this later.

It's not convenient to count in your head. I use Excel.
I make an auxiliary table of distances -18/+18 for all numbers