Let's consider our old three different states where every pattern in the universe will belong to.
Generally speaking, the less will be the number of states occurring at a given shoe, better will be the probability to get long winning streaks as a single state or, more likely, a couple of states may be present for long without the "intrusive" effect of the unwelcome third one.
On the other end, we've seen that another strategy relies just upon the opposite thought, that is that certain spots must change their shape in a way or another.
Let's start to examine the theorically "perfect" situations capable to get the highest number of states change happening along any shoe.
When three different states are involved, only six possibilities getting ALL change states come around :
An "endless" succession of 1-2-3-1-2-3-1-2-3.... or 1-3-2-1-3-2-1-3-2... or 2-1-3-2-1-3-2-1-3... or
2-3-1-2-3-1-2-3-1... or 3-1-2-3-1-2-3-1-2... or 3-2-1-3-2-1-3-2-1....
Everything in between gets at least one "winning" situation, that is the third state must be silent for more than the 3-step steady pace featured on the above six patterns.
Notice that all six patterns came out by a 1/3 singles/streaks ratio instead of the more natural 1/1 ratio, meaning that those patterns are "biased" at the start.
Yet we are not interested about the numbers but about the pace.
In a sense we're trying to put in relationship those 6 different "biased" (hence asymmetrical) patterns with the actual natural asymmetrical production, not assigning a precise value to any side or value (as in no way itlr B1=P1, B2=P2 and B3=P3, not mentioning that in the overwhelming majority of times the "3" category inglobes very different patterns).
Even though many "natural" big road or derived roads registrations may offer some profitable opportunities, we need to set up more intricated random walks applied to the actual results' production.
as.
Generally speaking, the less will be the number of states occurring at a given shoe, better will be the probability to get long winning streaks as a single state or, more likely, a couple of states may be present for long without the "intrusive" effect of the unwelcome third one.
On the other end, we've seen that another strategy relies just upon the opposite thought, that is that certain spots must change their shape in a way or another.
Let's start to examine the theorically "perfect" situations capable to get the highest number of states change happening along any shoe.
When three different states are involved, only six possibilities getting ALL change states come around :
An "endless" succession of 1-2-3-1-2-3-1-2-3.... or 1-3-2-1-3-2-1-3-2... or 2-1-3-2-1-3-2-1-3... or
2-3-1-2-3-1-2-3-1... or 3-1-2-3-1-2-3-1-2... or 3-2-1-3-2-1-3-2-1....
Everything in between gets at least one "winning" situation, that is the third state must be silent for more than the 3-step steady pace featured on the above six patterns.
Notice that all six patterns came out by a 1/3 singles/streaks ratio instead of the more natural 1/1 ratio, meaning that those patterns are "biased" at the start.
Yet we are not interested about the numbers but about the pace.
In a sense we're trying to put in relationship those 6 different "biased" (hence asymmetrical) patterns with the actual natural asymmetrical production, not assigning a precise value to any side or value (as in no way itlr B1=P1, B2=P2 and B3=P3, not mentioning that in the overwhelming majority of times the "3" category inglobes very different patterns).
Even though many "natural" big road or derived roads registrations may offer some profitable opportunities, we need to set up more intricated random walks applied to the actual results' production.
as.