Imo it's only the connection of various patterns happening along any shoe that can make this game beatable.
Connection means the relationship working among different situations (r.w.'s) that show up along any shoe.
In this way we are not betting toward getting a steady state for long, instead to get a given state change after certain states not belonging to our multiple r.w.'s plan had occurred.
Nothing wrong to "ride" homogeneuos or shifted patterns, providing we have a solid reason to do that.
For example, if many asymmetrical hands provided only Player hands (thus inverting a sure general math advantage favoring B) future hands will be more likely to be symmetrically placed, hence any P bet payed 1:1 will be better than any B bet payed 0.95:1.
The argument by which future hands will be more likely placed on B side as "it is more due" is ridiculous. Any missed math opportunity having a low frequency of apparition is a missed opportunity for B side, period.
But we know that such situations arise by a quite low frequency thus we need more frequent occasions to put our money at risk.
Any shoe that baccarat's gods can provide is formed by multiple pattern steps, name them as runs, homogeneous patterns or whatever.
Now casinos will make their business by knowing that itlr our plans will get a lesser amount of homogeneous (easily detectable) patterns than any other situation. Moreover and from a strict math point of view every our bet is EV-, thus we'll surely go broke.
Sometimes shoes will provide easy betting situations (long runs, long chops, strong predominance, etc) and that's the main strategy 99.9% of bac players rely upon.
Unfortunately this is a short term favourable occurence.
More interesting is the fact that no matter what will be the future results distribution, some random walks will get an advantage or, better sayed, that some r.w.'s do not dictate to bet anything unless certain conditions are met. Some conditions are easily detcetable and others are more intricated.
If this way of thinking would be flawed, dispersion values wouldn't be affected by such kind of selection.
To get a practical example, think about how many 1-2 and 1-3 situations or BB consecutive doubles are coming or not after a given amount of hands dealt.
as.
Connection means the relationship working among different situations (r.w.'s) that show up along any shoe.
In this way we are not betting toward getting a steady state for long, instead to get a given state change after certain states not belonging to our multiple r.w.'s plan had occurred.
Nothing wrong to "ride" homogeneuos or shifted patterns, providing we have a solid reason to do that.
For example, if many asymmetrical hands provided only Player hands (thus inverting a sure general math advantage favoring B) future hands will be more likely to be symmetrically placed, hence any P bet payed 1:1 will be better than any B bet payed 0.95:1.
The argument by which future hands will be more likely placed on B side as "it is more due" is ridiculous. Any missed math opportunity having a low frequency of apparition is a missed opportunity for B side, period.
But we know that such situations arise by a quite low frequency thus we need more frequent occasions to put our money at risk.
Any shoe that baccarat's gods can provide is formed by multiple pattern steps, name them as runs, homogeneous patterns or whatever.
Now casinos will make their business by knowing that itlr our plans will get a lesser amount of homogeneous (easily detectable) patterns than any other situation. Moreover and from a strict math point of view every our bet is EV-, thus we'll surely go broke.
Sometimes shoes will provide easy betting situations (long runs, long chops, strong predominance, etc) and that's the main strategy 99.9% of bac players rely upon.
Unfortunately this is a short term favourable occurence.
More interesting is the fact that no matter what will be the future results distribution, some random walks will get an advantage or, better sayed, that some r.w.'s do not dictate to bet anything unless certain conditions are met. Some conditions are easily detcetable and others are more intricated.
If this way of thinking would be flawed, dispersion values wouldn't be affected by such kind of selection.
To get a practical example, think about how many 1-2 and 1-3 situations or BB consecutive doubles are coming or not after a given amount of hands dealt.
as.