Here's a couple of shoes producing all wins.

B
PPPPP
BBB
PP
BBB
P
BBBBB
PPP
BBB
P
B
PPPP
B
P
B
P
BBB
PPP
BBBBBB
P
BBB
P
BBBB
PPP
B
P
BB
P
BB
P
BBBBB
P

Again, ub#1 both sides: WLWWWWWWWWWWWWWWWWWWWWLWWL

ub#1 on Banker side: WWWWWWWWWWWLWL

ub#1 on Player side: WWWWWWWWWW

ub#2: LW

Easy shoe, isn't it?
Here we can bet blindly and odds are that we can't lose, mainly for the relative absence of doubles.
The actual r.w. played got eight straight wins.

The second shoe is less polarized and more intriguing yet forming all wins (again eight wins):

P
B
PP
BBBB
PP
BB
P
B
PP
B
P
B
PPP
BBB
P
BB
PPP
BBB
PPPPPPP
B
P
BB
P
BB
P
B
P
BBBBBB
P
BB
P
BB
P
BB
PPPPP
B

ub#1 both sides: LWWWWWLWWLLWLWWWWWLWLWWWWL  (-6 units before tax)

ub#1 Banker side: LWWLLLWWLL  (-14 units before tax)

ub#1 Player side: WWWWLWWWWWWWWWWW  (+12 units before tax)

ub#2: WWLWLL

Now differently than the previous shoe we don't have univocal winning lines on all "roads", actually the overall plan will provide a cumulative loss. And trying to only bet the positive Player side sequence is worthless itlr (imo).
This is the classical example where place selection and probability after events tools enlarge our expectation to win many hands consecutively.

To clarify a bit, I've inserted my ub plans just to show that in any case there's a kind of relationship between those roads and the actual r.w. utilized.

In the next post I'll show which bets I really wagered, even on the first "bad" (unplayable) shoe that provided a fictional profit but just by coincidence, meaning that itlr betting on a bad shoe (good shuffling)  can only produce a loss.

And of course there are all those 'more likely' shoes that constitute the most likely scenario we have to face (or not).

as.

I start with one of the shoes I would classify as unplayable but mates didn't want to wait or change table, mostly for the appealing 9 Banker streak showing at column #6.
Quite likely many members here would find this shoe as a good shoe.

P
BB
PPP
B
P
BBBBBBBBB
PP
BBBB
P
B
PPP
BBB
P
BBB
PP
BBBBBB
P
BB
PPPP
B
PPPPP
BB
P
B
PP
BBBBBB
P
BB

Applying my ub plan #1 on both sides: LWWLWWWWWLLLWLWWLL

at Banker side: LWWWWWLWWLL

at Player side: WLWLWLWLWWLW

ub plan #2: WWW (all bets won at the very first attempt as B doubles were followed by a single each time)

Since before vig any L= -3 and W= +1, we see that no ub #1 derived road provided a profit by flat betting.
Things went better by betting for W clusters at ub #1  Banker side and by isolating L at ub #1 Player side.
Nevertheless in the entire shoe the number of Ws is too low than Ls, thus imo there's no point to guess bets into a "losing" shoe.
Needless to say that the longest Banker streaks (especially the 9-streak, of course) have shown many unfavorite initial points ending up as winners.

Moreover all other r.w.'s I'm used to playing finished the shoe as losers (except the aforementioned ub #2).

This shoe, at least by the way I'm considering things, is relatively rare among the real shoes world.

Once we have known this shoe texture (lol), probably the best course of action to get all winnings would be to adopt a simple two times betting toward a Banker streak of any lenght forming a WWWWWWWWWW sequence (with 6 winning bets on the first 1-unit attempt and 4 wins on the second 2-unit one).
Practically speaking that the shoe never produced two or more consecutive Banker singles.
And this scenario happens with a too low frequency to be exploitable (at least in terms of  8-10/14 consecutive wins.)

Next I'll present a shoe producing all wins.

as.
Modify message

Glad to be back again...

If we consider outcomes as a mere succession of BP hands of given lenghts, we're missing important random walk features as any single result is affected by math probabilities acting within too long terms, giving the actual dispersion a too much weight over the entire model.

Therefore we shouldn't focus our attention about how much a given side will be more probable than the other one, instead about how long certain more likely events are silent.
And those "gaps" or conversely considered positive "runs", must be estimated about a general probability and an actual probability made on each shoe played/observed. And without any doubt a linkage of events is one of the best tool to use.
Even though itsr (in the short run) it may appear as an identical world to fight against.

Imo best option is to build a preordered betting scheme capable to win all the spots we decided to wager for the entire lenght of the shoe by a simple flat betting approach or, best, by a double betting model.
Of course we know that we can't guess neither any single hand nor half of hands dealt, Or, for that matter, the slight majority of hands wagered when the hands' number is too high.

For example, say we want to utilize a betting scheme applied to BP outcomes made toward getting one B or P single at any stage.
Well, itlr some very rare shoes will form all B/P streaks with no single in between, but you can bet everything you get on your name that the common three derived roads (beb, sr and cr) won't get this feature no matter how whimsical is the actual card distribution.

At baccarat when we register what happens after a given result had come out at a given pace, we are challenging the supposedly random world to really work randomly forever and ever.
Technically speaking, we are challenging a supposedly random world to act regardless of place selection and probability after events tools.
Those tools scientifically prove or disprove a real randomness of the results (and/or a complete independent production) thus whenever we consistently find that the model we're studying is going to form dispersion values way more restricted than expected,  we get a good feeling.

Tomorrow I'l post real shoes we have played at different locations.

as.

Before posting real shoes, I stress again about the importance that in the real world two card initial points distribution is a lot different than the same distribution coming from a continuously shuffled source.
BP distribution is the most random situation we can rely upon, we need to build a random walk considering what happened in the past at a given pace and in various spots. Sometimes we can't get any hint as our r.w. is producing results too much deviating from the "norm".

And people making a living at numbers will bet about the probability that something is more likely to happen and not about some distant probabilities forming a sort of jackpot.

For example, the probability to lose a certain series of two-step wagers per every shoe dealt in the universe is zero. Not 0.000001 but zero.
Of course we can't afford to lose two, three or more losing situations, hence we need to spot the situations where the W part is more likely than due vs the L part.
Our edge comes from long samples and not by a fake control of short term outcomes, the fuel of amateur players.

Forget real results, itlr the side getting the two card higher initial point is favorite to win by an astounding edge.
But if we consider every single outcome in the normal way we're destined to fail.
By registering outcomes by either a place selection and probability after events points of view we'll get a more precise picture of how much the shoe we're playing at is affected by a strong or light key card distribution dispersed in the various portions of it.

That is we should set up a cutoff point about those whimsical spots that seem to deny the math.
If baccarat would be played without the third card impact and even accepting a reasonable vig over the wins on both sides, well it wouldn't exist.

as.

Thanks Garfield!

Say we wish to use a method dictating to bet that the first streak on either side must be a double instead of a 3+ streak (or vice versa).
Such streak of unknown lenght must come out after a BB or PP pattern. Then we bet respectively P or B whether our method privileges doubles or B and P if we like 3+ streaks.
Of course the wisest move will be to bet B after BB and B after PP, but that's not the issue I'm referring to.

Nevertheless, we could insert one more parameter, that is WHEN this BB or PP happens in our shoe. Technically speaking, how many singles had shown before a BB or PP pattern comes out.
Long term data show that the first portions of the shoe are the most "randomly" placed, that is that our random walk will get more unfavourable results than in the subsequent portions of the shoe. Of course unfavourable must be interpreted as "random world".

Random world is defined by actual card clumping getting certain mathematically favorite situations, itlr we can't hope to win with a 3 P initial point vs a 6 B initial point even though in our shoe the fifth card is a 4 or a 5.

Since we have an expected probabilty that a 75-hand shoe will produce some patterns, we should compare our actual results to those expected values.

For example, we all know that the general probability applied to a 80-hand sequence dictates to get 1/4 of singles and 1/4 of streaks, of those streaks half will be doubles and half will be 3+ streaks and so on.
But those values are true only when a perfect independent model is working, more importantly in the real world such values are affected by either the actual asym strenght and by key card clumping.
Since a perfect random world MUST BE insensible to place selection and probability after events tools, we must find the situations to dispute those common statements.

In simple words, whenever certain strong or moderate streak of homogeneous patterns came on the first part of the shoe we're playing at, next outcomes are affected in some way forming (by a linkage of events registration) more likely outcomes in the subsequent parts of the shoe.

Of course B/P events are just the bricks, we need walls to ascertain what's more likely to happen.

Next some shoes we have played.

as.

Instead of thinking as baccarat as a BP outcomes game, we should consider the average probability to get a shoe composition prompting certain degrees of math advantaged situations.
Thinking this way we cannot give a fkng damn about short term results that only give the players false illusions or harsh disappointments.

It's a kind of edge sorting technique obtained by statistical tools and randomness considerations.

Itlr, results are the product of math advantaged situations making hopping lines of various lenght from one side to another.
We can't guess any single decision or many decisions, let alone the situations whether the inferior two-card point will win as unfavorite. But we could estimate, according to the actual shoe we're playing at, how many times a given side will be kissed by a math advantaged two-card situation.

Actually per every hand played there's no greater advantage than estimating which side will get the highest two-card point.
At a lesser degree (nearly a 7% inferior edge before vig) comes the asymmetrical situation when betting Banker.
Alas, at least from a strict long term advantage point of view and without other tools, a simple B/P flow "study" cannot help us in decipher what is more likely to happen in the shoe dealt as a percentage of results is strongly affected by short term variance negating math (apparently). 
We need more.

One of the first answers that could come into our mind is that outcomes are not so randomly placed. But we need to possess solid definitions of randomness to state that. And simple B/P succession assessments do not make the job by any means.
The second answer is about the average key card distribution forming more likely results for given lenghts.

In any case, we need a solid strict scientifical proof that our method will get results way different to the expected values, either by disputing a real randomness of the game and/or by confirming a possible "average" key cards distribution theory.

It's a sure undeniable fact that without a strict flat betting strategy getting a long term edge, any baccarat player sooner or later will lose everything put at stake.

Next time I'll post our results about real shoes played at high stakes rooms.

as.

Say we want to split our baccarat betting life into endless four-wager spots, anytime registering our W/L ratio by a simple flat betting strategy.
It doesn't matter whether we're betting those four spots consecutively or diluted at various degrees. Let alone which bet selection we would like to use.

Forgetting for now the game asymmetricity, the probability to win or lose all those spots is 1/16 (6.25%), the probability to win at least one wager over four attempts is 15/16 (93.75%).
Easy.

Now say we want to register what happens (by a mere FB placement) after a given not-bet outcome (W or L) had appeared.

The possible results are:

WWWW: +3
WWWL: +1
WWLW: +1
WWLL: -1
WLWW: +1
WLWL: -1
WLLW: -1
WLLL: -3
LLLL: -3
LLLW: -1
LLWL: -1
LLWW: +1
LWLL: -1
LWLW: +1
LWWL: +1
LWWW: +3

Of course the total sum is zero, anyway the symmetrical W/L situations among the 16 possible outcomes are just six (WWLL, WLWL, WLLW, LLWW, LWLW and LWWL).

Math teachs us that no matter which spot we'll decide to bet, any W/L pattern will get the same probability to appear. More specifically that at baccarat every spot wagered will get, itlr, a 50.68/49.32 probability to happen.

In reality the actual card distribution could endorse or not the probability to get, per every four-spots wagered, a symmetrical or asymmetrical situation.

Actually the above considerations reflect a perfect symmetrical 50/50 production, but baccarat is a slight asymmetrical game as itlr B>P.
It may happen that along the shoe we're playing at the slight asymmetricity will endorse a "fictional" simmetricity or, on the other end, increasing a natural asymmetricity.

How can we do to "solve" the problem?

as. 

To win at baccarat IN THE LONG RUN we need an advantage, a real advantage I mean.

Betting few spots alone, quitting when ahead or after a given loss, trying to not increase the wagers in negative situations (or increasing them in positive spots), betting any B/P situation alone whatever intended, any MM procedure don't make the job.

And any player wishing to play baccarat seriously must throw away the idea that baccarat is a succession of either 50/50 propositions or 50.68/49.32 still situations.
Those situations are unbeatable by any means.
See J.E. Kerrich experiments for reference and he was talking about a fair coin flip toss, so let's think about the long term results when instead of being payed 1:1 we are getting 0.9876 or 0.9894 return on our money per every coin flip.

Therefore we are forced to transfer the problem from dry math to a probability point of view. But at the same time probability world cannot be estimated without some math fundamentals.

Example.
We all know that at hold'em poker the odds that each player will get pocket Aces on the first two cards are 1:221.
Such odds are calculated by considering all possible two card combinations with the precise possibility to get one of the twelve A-A combinations.
Now suppose that in the 9-handed holde'm table we're playing at we are in seat #7 and we have reasons to think that an Ace will be more probable to fall into the first 3-4 cards dealt.
Is still 1:221 our probability to be dealt A-A?
Of course it's not.
Even considering the high variance happening at poker tables for either objective and more important subjective features, we could deduce that in that hand we are not generally favorite to win.

Even though the example is very distantly related to baccarat, we may infer that key cards determining itlr the most likely course of the result could be more or less concentrated in some portions of the shoe; with the important difference that at baccarat we get the luxury to know where (and options are just two) and how much a given key card had helped or not and by which degree the side it fell on.

Now we're not playing trends or general probabilities, we are going to wager spots where the probability to get a valuable key card falling at a given side is endorsed by some statistical features.

More on that later.

as. 

One of the worst approach one could make, imo, is considering bac outcomes in terms of simple B/P successions.
The game is too much affected by volatility to get hints from them.

Consider this simple BP sequence:

BBBBBBBBB

At hand #5 Player got a 7 initial point and Banker got a 2.
Banker pulled out a 6 and won the hand.

From another point of view and regardless of the previous four Banker wins quality, itlr the more likely scenario in this precise cards situation will be to form a BBBBP sequence.
Thus itlr our 9-hand Banker streak becomes a BBBBPBBBB sequence.

The fact that two or three cards combine to form the highest result shouldn't divert us from the notion that baccarat is a high card game.
Naturally two low cards (as 4-4 for example) could produce a very high result but iltr the number of 8s formed by 4-4 and 5-3 are way less likely than a simple 8-zero.
And of course the probability to get those low cards situation prompting an 8 is perfectly symmetrical.

Itlr, patterns are just the reflex of math probabilities that cannot be the product of simple linear card countings other than for very very small insignificant values (Jacobsen et al).

Since we cannot solve the bac problem mathematically, we have to dispute the real randomness of the outcomes, or better sayed, the actual probability to get a more or less shifted card distribution forming results at various degrees at the shoe we're playing at.

We know that a card distribution, no matter how whimsically placed, will get some limits of relative frequency, hence the model is dependant and finite.
A thing better evaluated by a place selection and probability after events tools that have nothing to do with simple B and P outcomes widely intended.

as.

The actual procedure I discovered to get a long term flat betting winning strategy was mainly built upon R. Von Mises and M. von Smoluchoswki works made on different fields than gambling (of course).

The method is on sale for $3.500.000, so basically isn't for sale.
Let casinos think that math will guarantee them a long term profit no matter what, it's our interest to keep this statement true as long as possible.

At the same token, I admire people who made and still make their best efforts to contradict math experts statements that stubbornly think that at baccarat every proposition is EV- no matter what.

This last is a complete absolute total tocking no brainer bighornshit, a thing that only ignorant people could keep stating.
We're ready to challenge for real money those fkng "experts" claiming that every bet will be EV- no matter what, providing data will come from a real source and not from pc simulated shoes that supposedly bring a so called "perfect randomness".

Curiously most people claiming that bac is an unbeatable game couldn't provide a proper amount of REAL shoes data showing that every bet selection is worthless, just focusing about Phil Ivey's edge soprting strategy who won a lot but collected nothing.

as.

So after years of studying this game, I've devised the random walk capable to spot the situations where an astounding high probability of crossing a possible unrandom production at given shoes will happen, that is the necessary tool to get an edge over the casino.

For practical reasons I had to converge multiple limited random walks into an univocal line, knowing that the mere asym hands factor will be too much diluted with the more powerful sym strenght.
Of course this lack of precision will affect more the short term variance but not the overall probability of getting key cards or not at given spots.

In a word, every shoe dealt in the universe must follow some more likely key cards distributions up to the point that short term outcomes are just small interferences over the long term plan.

To do that I had to compare multiple random walks reaching some values of limiting value of relative frequency converging into a single line that will get the "on" or "off" input according to certain actual results.

Whenever such values are not getting a signficant point or, on the other side, are passing certain points, the betting line won't dictate any bet.
Naturally such points are empirically placed for simplicity, probably there are more precise assessments of this random walk run.

The important thing is that any bet made following this random walk is EV+.

as. 

Quote from: alrelax on September 27, 2020, 08:28:12 AM
Can you please comment because this is exactly your last sentence what happened the other night and this shoe was an astronomical shoe but if you bet with your feeling or what you wanted you would have lost money.!

https://betselection.cc/baccarat-forum/absolute-fantastic-shoe-seriously-readable!/msg68849/#msg68849

No comment on it.....

as.

Asymmetricity is not in the eye of the beholder, it's just a pure objective fact not needing supernatural powers to be detected but some calculations.

as.

I repeat, the only way to know if we're betting the right side ITLR is by assessing how many times our selection got math favorite spots in form of higher two card initial points.
We shouldn't care a damn whether in the actual shoe played our 7s are losing to higher points, itlr we'll win.

In some sense we could transform actual results into two first card situations. Itlr no way a 2 initial point is going to win more times than an opposing 3 point and so on.

As explained here many times, baccarat results are the direct reflex of math situations. Not everytime a math advantaged spot will form a win, but to get a long term edge we have to bet those math advantaged spots anyway, otherwise we're destined to lose.

The more we're winning those unfavorite math spots, higher will be the probability to lose subsequent bets.

We can't control the real outcomes, more likely we can make a fair estimation larger than 50% about the side which will be kissed by a higher 2-card point.

as.

What about a MM which SEEMS to get a primary role over a proper bet selection?

First, there are bet selections getting us a long term edge (albeit small), thus we know to be on the right side of the betting options.
They do not come up around the corner, we need certain moderate deviations to be exploited and of course the main reason why we get an edge is because unrandom portions of the shoe are more likely than we think.

Second, most of our bets made by utilizing a MM along with a weak BS will get a negative EV, it could happen that by coincidence we catch one or several key EV+ hands. But itlr we are going uphill.
Surely a simple MM will raise the probability of success but almost always wil lfollow the negative values we expect to get.
Of course a MM enlarge our profits only whenever we know our betting spots are getting a positive EV.

Third, there's no way in the universe to play profitably an EV- game when we think it's randomly placed.
It's a pure contradiction in terms.


About bet selection.

I stress again about the importance of asym/sym concept widely taken.
We can't give a fkng fk about what math experts keep to state, they make their assumptions about a perfect complete randomness of the outcomes.
No way itlr a 50.68/49.32 dynamic probability will get the same probability to show up per every hand dealt.

The fact that casinos will get huge profits from baccarat tables doesn't mean that every single bac player is a fkng loser.

Per every shoe dealt, cards are arranged in a more or less asymmetrical fashion. Think about 8s and 9s falling here or there. Even if 8s and 9s are equally distributed, second card of each side will prompt more or less likely winning results.
Same about third card values, now more important as they tend to confirm or deny a possible light/moderate/strong asymmetricity either by numbers or by rules.

More on that later.

as.