Imagine: you're coming back from a two-week shift. You have an extra five thousand crowns in your wallet. You sit down at the roulette table and count on turning them into ten thousand by midnight. In two hours you are five thousand poorer and the phrase "one more spin and I'll be back to zero" resonates in your head. The guy from the belt in the factory, the guy from the workshop, the butcher from a small shop and the manager with a university degree experience the same mechanism. The brain tells them the same thing.
These are manifestations of cognitive biases β built-in errors in reasoning that every healthy brain has. They are not a sign of weakness or ignorance. They are a sign that you are human. The problem is that the casino and every game of chance is a mathematical system β a random number generator, statistics, long-term averages β in which the brain's intuition reliably fails. Studies from the universities of Cambridge, Nottingham and McGill show that these mistakes are as likely to be made by a truck driver as a maths professor. The only difference is that an informed player can recognize them and make a smart decision despite what their instincts tell them.
In this article, we break down the top ten cognitive biases that cost Ireland players the most money, plus three more that are forgotten. For each one, you will get: what it is, why the brain does it, a short story from practice, how much it costs in crowns and a simple defense that works even at two in the morning after fourteen beers. At the end, there is a self-test with ten questions β it takes three minutes to answer honestly.
Why the brain makes systematic mistakes when gambling
The human brain is a tool developed for tasks that our ancestors solved on the savanna: recognizing faces, anticipating the movement of animals, looking for patterns in nature, quickly deciding whether to flee or attack. It works great in these tasks. For mathematical problems with a probability of less than one percent and series of hundreds of independent events, the brain fails β because we were never faced with such a task in evolution. Our ancestors did not have roulettes or slots.
The casino systematically exploits these weaknesses. The game design, the sounds, the animations, the interface, where the croupier sits, the time of the dessert at the table, even the perfume in the halls β all of this is designed to make the brain react emotionally, not mathematically. This is not a conspiracy or a theory, this is a business model that has been documented by academic research for four decades.
Daniel Kahneman, an Israeli-American psychologist and winner of the Nobel Prize in Economics (2026), in his book "Thinking Fast and Slow" divided the brain into two systems. System 1 is fast, intuitive, emotional. It works automatically and effortlessly β for example, when you recognize a familiar face from a distance or react in a flash to a traffic situation. System 2 is slow, focused, rational. It only works with conscious effort β for example, when you multiply 17x24 in your head or file a tax return. When playing in a casino, System 1 dominates. Its errorsβthe very ones we're discussing hereβare what we call cognitive biases.
By the way, the brain does not lose these distortions even after twenty years of gaming. Studie Goodieho a Fortuneho (2026) sledovala 142 dlouholetΓ½ch hrΓ‘ΔΕ― a zjistila, ΕΎe frekvence chyb se s lΓ©ty nezmΔnila. Experience changes only one thing β players learn to defend their biases. They start talking about them as "system", "nose", "feel for the game". Another way to deal with it: read online casino glossary and become familiar with the mathematics of the game.
1. Gambler's fallacy
Described by: Pierre-Simon Laplace, 1814 Β· Empirical evidence: Tversky & Kahneman, 1971
"After five reds, black must come"
What it's about: After a series of identical outcomes, the brain expects the opposite outcome to be a "must". This is a misapplication of the law of large numbers to small samples. In roulette, the probability of black on every single spin is 18/37 (48.6%) β regardless of what came before. Roulette has no memory. The ball does not know how many times it has fallen red. The wheel spins exactly the same on the first and the one hundred and seventeenth roll.
The most famous case: on August 18, 1913, in the Monte Carlo Casino, black fell 26 times in a row in european roulette . The players in the hall bet millions of francs on the red in the belief that he "must" come. They were losing more and more. The probability of a particular series of 26 blacks is 1 in 67 million β extremely improbable, but when it does occur it will not affect future spins. The 1913 series is still remembered by every probability course today.
Story: Josef, 47, a truck driver from Pilsen. On Friday night at roulette, he sees that on black fell five spins in a row. "So now red has to," he says to himself and bets β¬20. Black falls. Bets β¬. Black. β¬. Black. After the sixth step, β¬ stands on the next round and Josef still has β¬ in his wallet. It's falling black. Home is β¬ poorer. He keeps saying in his head: "she should have come by now".
Why the brain does it: Finding balance is a natural intuition. When you toss a coin ten times and it comes up heads ten times, System 1 expects "nature to even out." With a thousand tosses, the ratio would indeed approach 50:50 β but even so, the next toss would still be 50:50. The brain does not distinguish between a long-term average and a short-term prediction.
Practical implication: This mechanism is why the Martingale system (doubling the bet after each loss) does not work. It looks invincible on paper, but in practice, after 6-8 consecutive losses, you will exceed the table's maximum bet and lose all game capital. Detail in article on betting systems in roulette .
Defense: Fixed bets and the realization that each spin is independent. If you want
Play roulette
, agree on a bet in advance (for example β¬2) and stick to it no matter what falls. It also helps to realistically calculate probabilities β the calculation that the chance of a series of 5 reds is 1 in 36 (and therefore normal), prevents the brain from seeing it as an "anomaly". Study: Tversky, A., & Kahneman, D. (1971). "Belief in the law of small numbers". Psychological Bulletin, 76(2), 105 β 110.
2. Near-miss effect
Described by: B.F. Skinner, 1953 Β· Photographic evidence: Clark et al., 2026
"I almost won, once again"
What it's about: When two of three matching symbols land on a slot or scratch card, the brain processes the result as a partial win β even though it's objectively a loss. This "almost there" activates the same circuits in the brain as the real win: the striatum and the ventromedial prefrontal cortex. The result is paradoxical β the player continues to play with enthusiasm and the belief that "it's close", even though he just lost money.
How the casino uses it: Slots are programmed so that the frequency of close wins is significantly higher than pure chance would generate. Especially video slots with five reels and three to five scatter symbols needed for the bonus β when two scatters land, the game celebrates with a sound, animation and sometimes a free re-spin. The player feels close, but the win doesn't actually come. The detail on how this can be recognized in the paytable is in article on reading the slot machine paytable .
Story: Petr, 52, butcher from Brno. It plays a popular slot with the theme of ancient Egypt. Spin β¬ and two out of three scatter symbols fall six times in a row. The game makes a big sound, roll spins longer. "I feel it has to come," he says to himself. After an hour he goes to sleep β¬ poorer and still has those five "almost wins" from the bonus in his head β he remembers them much more vividly than the 230 ordinary losses that they paid for that hour.
Why the brain does it: From an evolutionary perspective, learning from partial success was important for survival β if you almost killed your prey, it's worth trying again. In gambling, this mechanism fails because "almost" has no relation to future outcomes. A close win is just an ordinary loss in a fancy costume.
What it's worth: GambleTech's 2026 analysis of 25,000 real-world play sessions showed that a player on a slot with a high frequency of close wins lasts an average of 38% longer and bets 47% more money than a slot with a low frequency. With an average bet of β¬12.2, this means a difference of β¬20 per session β just because of the game design.
Defense: Session timeout set before start (for example 45 minutes) and a loss limit. The brain doesn't get used to close wins, but an alarm clock or automatic logout does the session works even if you feel "closeness". It also helps to consciously recognize the moment β when the game starts big animation after two scatters, say out loud to yourself, "This is a close win, not a win. It was lost." Study: Clark, L., Lawrence, A.J., Astley-Jones, F., & Gray, N. (2026). "Gambling Near-Misses Enhance Motivation to Gamble and Recruit Win-Related Brain Circuitry". Neuron, 61(3), 481 β 490.
3. Illusion of control
Described by: Ellen Langer, 1975 Β· Applied to Gambling: Mark Griffiths, 1990
"If I push the button myself, I have a better chance"
What it's about: In a random event in which the player "intervenes" in some way β chooses the numbers, presses the spin button himself, throws the dice, blows on them for luck β he feels like he controls the outcome. It doesn't really interfere with the random number generator or game mechanics. The outcome is as random as if the game itself had decided it. A detail on how the generator works is in article about random number generator and audits .
Slot versus roulette: In a slot, the player clicks the button himself and has the feeling of "active playing". In roulette, the dealer spins the wheel and the player just watches. Statistically, both games are equally random β the outcome is determined by the generator (online) or wheel physics (live), not the player's movement. Subjectively, players feel stronger with the slot. Auto-spin is rejected by players more often than classic clicking, although the result is mathematically identical.
Story: Marek, 39, worker from Ostrava. In the Eurojackpot lottery game, you he has been giving the same six figures for 12 years β the birthdays of his wife and two children. "If I ever stop giving them and she falls, I go crazy," he says. The truth is that every combination has the same chance of winning: 1 to 139,838,160. The twelve years have a total of 624 bets Γ β¬1= β¬1. Chances of the main win at 624 bets is still negligible β about 1 in 224,100. However, Marek thinks he has "his" numbers, which are somehow "closer".
Why the brain does it: In everyday life, taking action (moving, making a choice) will almost always get you different results than passively waiting. Active hunting yielded more meat than passive observation. The brain has generalized this relationship β when I actively act, I influence the outcome. In a casino, this relationship does not apply because chance cannot be influenced by activity.
Practical consequence: In sports betting, the bettor "analyzes" the match before the bet and feels that he is making a better decision than by chance. However, long-term studies show that recreational bettors achieve worse results than coin flips because they systematically bet on favorite clubs and avoid unpleasant facts (injuries, away form). Detail in value betting article .
Defense: Realize that pressing the button does not affect the result spin. The activity may improve the experience of the game, but it will not increase the probability. For lotteries: take at random generated numbers, not "lucky". For sports betting: keep a game log β it will help you recognize if you have really above average results or you just think so. Study: Langer, E.J. (1975). "The Illusion of Control". Journal of Personality and Social Psychology, 32(2), 311 β 328.
4. Sunk costs (sunk cost fallacy)
Described by Richard Thaler, 1980
"I already lost β¬ here today, I have to catch up"
What it's all about: Decisions about future actions should depend only on the expected future value β not on the money, time, or effort we've already spent. However, the brain cannot do this. After a loss, β¬ feels a sense of "obligation to keep going until I catch up". After four hours in the game, he feels that leaving is a "waste of time". In reality, both things are drowned out β playing more can only make things worse.
Most dangerous combination: Sunk costs + gambler's fallacy. A player after losing β¬ thinks that a win "must" come and increases the bets. In fact, it just accumulates the loss. This is the psychological mechanism behind chasing losses β the most common way a recreational player gets into serious trouble. A study by Lesster et al. (2026) on 3,200 players showed that 71% of all negative high-loss sessions (above β¬1) involve an attempt to chase a loss between β¬1,250 β β¬. In other words: the original loss was not the problem, the combination with sunk costs created it.
Story: Ladislav, 45, driver on a regional line. On Saturday night, he went out with his friends three beers and sat down at the slot. Goal: kill two hours and maybe spend β¬30. After an hour, it's β¬ below zero. "I've got to catch up or it's been a wasted evening." After four o'clock it is β¬ below zero. βSo much money I can't let go, I have to wait for the winning streak." He goes to bed at six in the morning and has β¬1 loss in his mind and bank number for overdraft authorization. The original "loss of β¬30" would not bother him in the morning. Loss of β¬1 yes.
The hardest test: Imagine that right now someone returned the β¬ you lost. Full wallet, no history. Would you sit down to play with them? If not, then you should not continue with them even now. Because from the point of view of tomorrow's account, both situations are identical.
Practical consequence: Without a predetermined loss limit, according to a meta-analysis, 70% of players will go into loss-chasing mode when they lose more than half of their stake. With a pre-set loss limit (stopping the account after reaching a set loss), this transition does not occur, because the game technically ends before the crisis moment. Detail in article on self-limiting limits .
Defense: Stop loss set before the session, preferably directly in the casino account (daily, weekly and monthly). If you only set the limit in your head, the brain will set it the first time will change the crisis. An external executor (the casino itself) will not change it. A simple fork before the session will also help: write write down the amount that you may not claim for the extra game on a piece of paper and place the piece of paper next to the monitor. Study: Thaler, R.H. (1980). "Toward a positive theory of consumer choice". Journal of Economic Behavior & Organization, 1(1), 39 β 60.
5. Hot hand fallacy
Described by Gilovich, Vallone & Tversky, 1985
"This machine is on a roll now"
What it's about: The opposite of the gambler's fallacy. After a streak of success, the player expects "the streak continues". In a basketball game, fans believe that a player who makes three threes in a row will make a fourth. For a slot that has paid out three wins in quick succession, the player thinks they are "hot" now. In fact, each new event has the same probability β regardless of the previous series.
Original Evidence: In a 1985 study, Cornell University's Tom Gilovich analyzed all shots taken by the Philadelphia 76ers over the course of an entire season β over 3,800 shots. Statistically, he showed that the success of a shot does not depend on the success of previous ones. However, the players, coaches and fans themselves believed in the "hot hand" with 100% certainty. The brain sees a pattern where there is none.
Story: Michal, 41, trained electrician. He will sit in the slot on Saturday and in the first in five rounds, he wins four small prizes β a total of β¬10. "This one's hot now," he says to himself and ups the ante from β¬ to β¬ 2. After fifteen rounds for β¬ 2 it is below zero. "It still has to come, I had a fever series." After an hour, he is β¬ poorer. That original streak of four wins is no longer counted. RTP of the slot remained unchanged throughout the session β 96%.
Why the brain does it: The brain is designed to look for patterns β it was evolutionarily advantageous. Patterns in footprints, in sounds, in animal behavior. In gambling, however, the brain sees a pattern in chance. This is called apophenia β the pareidolia of random series.
Ireland slang "hot/cold slot": Full of "hot" and "cold" slots, Ireland gambling folklore arises from this mistake. A detailed technical analysis is in article about slot machine myths . It also helps to understand what it is RTP and volatility of the slot β for a highly volatile slot, a long winning or losing streak is normal and does not tell anything about the future.
Practical consequence: The player raises his bets after the first two wins ("it's better now") and lowers after a few losses ("it's not a good time"). Statistically, this only changes the distribution of losses, not their total value. The RTP remains at 96% regardless of how the player perceives the "mood" of the slot.
Defence: Fixed bets regardless of how the game is going. If you are starting out with β¬12.2 per spin, stick with it after a winning streak or a losing streak. The brain will protest (βnow I have a hot hand!") β but you know it's just an illusion. Study: Gilovich, T., Vallone, R., & Tversky, A. (1985). "The hot hand in basketball: On the misperception of random sequences". Cognitive Psychology, 17(3), 295 β 314.
6. Confirmation bias
Described by: Peter Wason, 1960
"Tuesday always wins for me"
What it's about: The brain selectively remembers situations that confirm its hypothesis and ignores situations that disprove it. A player who once won β¬1 on a Tuesday afternoon remembers Tuesdays as "lucky" days and ignores the 50 Tuesdays he lost. Out of 51 Tuesdays, he only sees the one winning one. His subjective probability of winning on Tuesday is therefore "high", although objectively it is a classic coincidence.
Mechanism of memory: Emotionally charged memories are stored more strongly. A big win has a clear emotional charge β euphoria, joy, pride. A regular small loss is boring, the brain doesn't register it much. After a year of playing, a player remembers a dozen big wins and a few dozen losses β the rest is gone. The reality is the opposite: losses are more frequent than wins. Detail in casino advantage table .
Story: TomΓ‘Ε‘, 51, workshop manager. He has been betting on football for eight years. He claims he has "nose to Ligue 1" and wins. Under pressure from a friend, he checked the statements from the betting office for the last time three years. Result: 312 tips, 134 successful (43%). At an average rate of 1.85 mu from β¬ 5 bet came out β¬5 β a net loss of β¬3 years. TomΓ‘Ε‘: "Yes, but the big wins β I remember is." TomΓ‘Ε‘ remembered four big wins (each over β¬) and three or four memories of losses. The rest 305 tips disappeared from his mind.
For sports betting: The bettor remembers exactly the tips that worked and forgets the ones that didn't. After half a year, he feels he has a "nose for football" β but if he kept an accurate game log, he would find that his success rate is below 50%.
With slots: The player remembers the big wins ("I won β¬ on the Egyptian slot"), but forgets dozens of sessions where he lost β¬30 on the same slot. In total, he goes into the red for a year, but in his head he has the feeling that "the Egyptian slot suits me".
Defense: Game diary β own memory is an unreliable tool. It selects the positive and dampens the negative. An objective record in Excel or an application will show the actual status. Just record: date, gaming platform/slot, deposit, withdrawal, net result. After three months you will see the truth. Many players quit the game or withdraw significantly after reading their own journal. Study: Wason, P.C. (1960). "On the failure to eliminate hypotheses in a conceptual task". Quarterly Journal of Experimental Psychology, 12(3), 129 β 140.
7. Availability heuristic
Described by Tversky & Kahneman, 1973
"The neighbor's jackpot fell, so will mine"
What it's about: We estimate the probability of an event based on how easily we recall similar cases. If you have heard of someone winning the β¬ jackpot, you feel that the jackpot is "available" and the chances of it being there are high. In fact, the odds of a particular progressive jackpot being 1 in 50 β 100 million β are comparable to the odds of being struck by lightning on your way to work. Detail in article on jackpots versus progressive jackpots .
How the media and casinos use it: Casinos publish the winnings ("Marek from Pilsen won β¬"), the media informs about them, social networks repeat them. This gives the impression that "it happens often". Realistically, this is a select few cases out of millions of players β most players won't win anything significant for years. You can see the winner's profile at page about the biggest jackpot winners β these are extremely exceptional cases that happen once every two years.
Story: Ε tefan, 56, neighbor of Petra. Petr won two years ago on a β¬10 slot. Ε tefan still talks about it today and plays the same slot in the belief that "they gave it to Peter, they will give it to me too". Realistically: millions of spins are played daily on that particular slot with an RTP of 96% and a bet of β¬12.2. Chances are it is Ε tefan who repeats Petr's result, it is comparable to the chance of him winning the main prize in the Eurojackpot β a combination of 1 in tens of millions. Ε tefan reads this information and continues to play anyway, because "Petr to he won after all".
Why the brain does it: From an evolutionary point of view, this was compelling: if you saw a companion killed by a viper, you were careful around water. Own and close experiences were a better source of information than abstract statistics. In modern society, this mechanism fails because the media shows extreme cases that do not statistically represent ordinary reality.
Practical consequence: The player overestimates the probability of a big win and underestimates the probability of long losing streaks. Realistically, a big slot win will happen on average once every 50,000 to 500,000 spins (depending on the specific game). A long losing streak happens every time you play β it's almost a daily bread.
Defense: A Study of Real Probabilities. Before the session you view the specific slot's return (RTP) and approximate frequency of big wins (HIT rate, if casino states). Say out loud to yourself, βOn this particular slot, a big win happens once every X thousand spins. I will play 800 spins. So the odds are Y." The particular number works on System 2 and downloads the emotional expectations. Study: Tversky, A., & Kahneman, D. (1973). βAvailability: A heuristic for judging frequency and probability". Cognitive Psychology, 5(2), 207 β 232.
8. Anchoring bias
Described by Tversky & Kahneman, 1974
"Betting β¬ seems little when the maximum is β¬"
What it's about: The first number we see affects our next decisions, even though it has no logical connection to them. For roulette with a minimum bet of β¬2, β¬2 and a maximum bet of β¬125 β β¬10, it seems "normal" because it is "in the middle" of the range. In fact, β¬10 on European roulette with a casino edge of 2.7% is an expected loss of β¬6.3 per spin β that's β¬10 per hour for 60 spins.
A classic experiment: Kahneman and Tversky, in the 1974 original, had participants spin a wheel of fortune with the numbers 0 β 100 and then asked what percentage of UN member states were from Africa. Participants whose wheel stopped at 65 answered an average of 45%. Participants whose wheel stopped at 10 answered an average of 25%. Real answer: ~28%. A random number from the round affected the guess, although it had no connection to the question.
Story: Vlado, 43, driver of an intercity bus line. He plays in the stone playhouse blackjack. The minimum bet at the table is β¬5, the maximum β¬1. "β¬5 is not enough," he says to himself and bets β¬20. At 30 hands per hour and a house edge of 0.5%, the expected loss is β¬4 per hour. Vlado, however he simply gets used to the amount of β¬20 as "normal". After four hours β¬ goes to sleep (average value expected losses) β or β¬ (bad variance) poorer. With bets of β¬5, there would be an expected loss for four hours under β¬5. Vlado did not choose β¬20 out of reason, he chose it from the anchor "in the middle of the table range".
For bonuses: The casino will state β welcome bonus up to β¬1" β that "12,500" becomes a mental anchor. If you get "only β¬", you feel a loss (although it is actually a plus value). If the casino offered a "bonus β¬" without any higher anchor, you would see it as a full profit. The mechanism is the reason why bonus sites always list the maximum, although practically no one claims it. Errors when spinning the bonus are also related to this β detail v article about the most common mistakes players make with bonuses .
Practical consequence: A player bets higher amounts on the same game in a casino where the maximum bets are higher β regardless of his own budget. If he sees others bet β¬, his β¬5 seems "careful" to him. This is why high-stakes VIP rooms in casinos are created β it anchors players to a higher level. Even in the online environment, the same applies to bet filters: if the bet slider is in the range of 2.β¬ 2 β β¬, the option β¬1 seems "low".
Defense: Set your own bet before the session budget, not table scale. The bet should be 0.5 - 2% of the game capital per session. With a budget of β¬ this means a bet of 12.50 β β¬ 2. Write down the number and read it before the game. Look with on article about budget management in an online casino β explains how to determine the size of the bet so that the game lasts you the planned time. Study: Tversky, A., & Kahneman, D. (1974). "Judgment under Uncertainty: Heuristics and Biases". Science, 185(4157), 1124 β 1131.
9. Loss aversion
Described by: Kahneman & Tversky, 1979 (Prospect Theory)
"Losing β¬ hurts more than winning β¬ pleases"
What it's about: Kahneman and Tversky empirically showed that losing a certain amount psychologically hurts about 2.25 times more than winning the same amount of pleasure. This means that in order to feel neutral after losing β¬, you would have to win β¬. This asymmetric attitude towards profit and loss leads to irrational playing β paradoxically, by wanting to "replace" the loss, the player makes it worse.
Original experiment: Participants were given a choice: A) certain profit β¬, or B) coin toss β β¬ if heads, β¬ if tails. Most chose A. In the opposite half of the experiment, they were given a choice: A) a certain loss of β¬, or B) a coin toss β β¬ if heads, β¬ loss if tails. Most chose B. Same expected value, opposite decision. Loss hurts twice as hard.
Story: Roman, 38, plumber. On a Friday night, he has three beers and sits down to the slot. The goal: to make the evening more pleasant, or to win those β¬ for pizza for the whole family. After half an hour it is in profit β¬. "That's enough, I'll go back to zero," he tells himself and wants to quit. However, it sounds in the head: "How stupid I am, I should have." wait." And he continues to increase the profit even more. After an hour, it's β¬20 down. "I have to go back to zero, I'd hate to leave like this." After two hours it is in minus β¬. The original profit β¬ became an anchor β everything below it feels like a loss. Romana costs original profit β¬ + additional β¬= β¬ of the total shift, although the original plan was not to lose more than β¬30.
In practice: When a player wins, he quickly ends the session ("I've already won, let's not try our luck"). When losing, he continues playing ("I have to catch up"). The asymmetry causes the player to:
- He leaves the table early on a win β a short positive session with a small profit
- In the event of a loss, β a long negative session with escalating losses remains
Statistically, this results in the average negative session being 3-5 times longer than the average positive session. The casino doesn't have to have a higher edge β the player simply has to play less when they win and more when they lose.
Defense: Loss limit and profit limit β before the session set the amount at which you leave the profit (for example +β¬ means end). The brain will protest but you know it's just loss aversion. Physical exercise also helps: when you reach your profit limit, withdraw money to a bank account β most Ireland casinos will allow this immediately. A game of money that you have already transferred to the account, it does not work β the brain sees a separate state. Study: Kahneman, D., & Tversky, A. (1979). βProspect Theory: An Analysis of Decision under Risk". Econometrica, 47(2), 263 β 291.
10. Overconfidence bias
Described by: Lichtenstein, Fischhoff & Phillips, 1982
"I'm better than average"
What it's about: Most people think of themselves as "above average" in skills β driving, cooking, making financial decisions, betting on sports. Statistically, it doesn't make sense β above average can be at most 50%. In gambling, this leads players to believe they have an advantage over other players or the casino, when they don't.
Classic evidence: Svenson (1981) asked American drivers if they were "above average". 93% thought so. Statistically, no more than 50% can be above average. The same goes for relationships (93% believe they are above-average partners), work (88% think they are better than colleagues) and β above all β sports betting (78% of bettors believe they have an above-average "nose").
Story: Igor, 46, a worker in a car repair shop. Two years ago, he played poker for six months online and won β¬2. "I have talent, I play better than most," he tells himself. He will give up the two-year intermediate course for chefs and plays poker full time. After twelve months he has minus β¬ 4 in his account. His initial success was a combination of luck and weak opponents at low stakes. As he rose through the ranks, he ran into better ones players and luck evened out. After two years, he returned to the garage with a debt of β¬4 and a loss of two career years.
Most notably in sports betting and poker: A player who wins live poker for a month feels that he is "above average" consistently. In reality, this may be a seasonal option and the long-term success rate is significantly lower. The same mechanism in sports betting β a few successful weeks and the player thinks he has a "system". Detail in value betting article .
A special variant β the Dunning-Kruger effect: Those who know the least about a given topic often have the highest level of self-confidence. A player after reading three articles on poker strategy feels stronger than a player with ten years of training β because he doesn't know what he doesn't know. An experienced player understands how much variance and luck have an impact; a beginner only sees his winnings.
Practical consequence: Overestimating one's abilities leads to higher stakes, more careless decisions, and ultimately more loss. The highest rate of overestimation is among players who do not keep a game log β they rely on a feeling that is systematically more positive than reality.
Defense: Long-term monitoring in the game log and monthly closing. After three months of accurate records, you'll know how your game is really doing. He won't release the number. It also helps simple rule: if you don't have gambling as your primary income (which is less than 0.5% of punters in the EU), play it as a hobby β and hobbies cost money, they don't make money. Study: Lichtenstein, S., Fischhoff, B., & Phillips, L.D. (1982). "Calibration of probabilities: The state of the art to 1980". In Kahneman, Slovic & Tversky (Eds.), Judgment under Uncertainty.
Bonus: Three lesser-known but equally expensive distortions
The above ten cognitive biases receive the most space in textbooks. However, there are three others that in practice cost Ireland players a comparable amount of money β and are written about much less. If you said to yourself "I used to have this" in the first ten, you will most likely recognize yourself in the next three as well.
11. Magical Thinking Β· Henslin, 1967
"I have my ritual before the game"
What it's about: The brain connects two unrelated events and begins to perceive them as cause and effect. A player who always drank coffee from a red mug before a session and won will begin to believe that the mug brings good luck. A player who always sits on chair number 7 at roulette gets angry when it is occupied. In 1967, sociologist James Henslin described the magical thinking of dice players β watching them blow dice, tap the table, talk to them. Of the 50 players, 41 had at least one ritual.
Story: Pavol, 49, butcher. Before each session of online roulette, it always turns on at exactly 21:07 β because "July 7, 2026 at 21:07 you won β¬1". Does it improve his results? No β the random number generator does not know what time it is. But it gives Pavlov a sense of control that helps him feel better about the game. Subjective satisfaction rises, the financial result remains the same (or worse, because the ritual leads him to play longer).
Defense: Realize that rituals do not affect the randomness generator. If they help with well-being β fine, they can stay. It is only dangerous when you start playing longer or betting more than the originally planned budget because of the ritual.
12. Decision Fatigue Β· Baumeister et al., 1998
"After an hour of playing, I don't care anymore"
What it's all about: The brain has a limited reservoir of mental energy for making decisions. After dozens of small decisions in a row (bet, play, amount, continue or quit), System 2 gets tired and System 1 takes over β fast, emotional, careless. This effect is called decision fatigue and was empirically confirmed by Roy Baumeister in experiments from the late 1990s. A well-known parallel example: a study of Israeli judges (Danziger et al., 2026) showed that judges approved parole in 65% of cases before the lunch break, and only 0% one hour after the break. Identical cases, different decisions.
Story: Ε tefan, 41, truck driver. On Friday, after an 11-hour shift, he has three beers and sits down to the slot. He makes the first three bets thoughtfully β he chooses a slot, checks the paytable, sets the amount of the bet at β¬. After half an hour of switching between slots and forty decisions, he literally runs out of System 2. The rest of the evening turns on the auto-spin at β¬2 bet 37.00, changes slots without a return check and chases a streak of close wins. Fatigue + alcohol + emotions= brain in full System 1 mode. He goes home β¬ poorer and in the morning he doesn't remember at all why he chose those slots.
Defense: Session time limit 30 β 45 minutes. After that, the system will disconnect you (or set an alarm). Second thing: don't play when tired, don't play after drinking, don't play at night after work. The best time to play β if ever β is on a weekend afternoon after a good night's sleep. That's when the brain has the most energy to make sensible decisions.
13. The Framing Effect Β· Tversky & Kahneman, 1981
"A 90% chance of losing sounds worse than a 10% chance of winning"
What it's about: The same information has a different effect depending on how it's framed. "The bonus has a 90% chance that you will completely spin it" sounds great. "The bonus has a 10% chance that you will completely drop your own deposit" sounds terrible. Same probability. Another effect. Marketing in betting and casino campaigns uses this systematically β always showing the positive half of the frame. "A thousand free spins !" sounds different than "99.3% of spins don't pay anything significant".
Story: Slava, 53, trained car mechanic. They see the advertisement "Deposit β¬ 20 + bonus β¬, you play β¬ in total!". The brain sees "4 times". In fact, the bonus has a 35x rollover from the total volume β which means β¬4 wagered before the bonus can be withdrawn. With an RTP of 96%, the expected loss at such a volume is β¬. Glory ends in minus β¬ (from deposit β¬ 20 + expected value minus β¬). Detail in article on the value of bonus conditions and in article about player errors with bonuses .
Defense: For each decision, reframe the assignment in the opposite frame. "What are the chances of me losing?" instead of "what are the chances of me winning?". "How much money do I have to bet before I spin the bonus?" instead of "what's the bonus".
Self-test: do you have any of these biases?
Answer these 10 questions honestly
Answer yes or no for each question. For each yes, add one point. Result below.
- After a series of losses, I increase the bet in the belief that "a win has to come."
- When two out of three symbols land on the slot, I have a strong incentive to keep going.
- In the lottery, I always give the same "my" numbers.
- After losing today's budget, I say to myself "I've already lost so much today, I have to catch up".
- When the slot gives 2-3 wins in a row, I increase the bet because "it's hot now".
- I remember my big wins exactly, but I forget all the little losses.
- After reading a neighbor's story about a big win, I start playing more intensively.
- I bet based on what others at the table are betting, not my own budget.
- I end the session quickly when I win, but I continue much longer when I lose.
- I think I'm above average at my game β better than most players.
Evaluation:
0 β 2 points: You belong to a less distorted minority. You probably play recreationally with a clear plan. Still worth leading game log .
3 β 5 points: Normal level of distortion for a recreational player. It's not alarming, but it will bring you money if you set your outer limits. Get started self-limiting limits .
6 β 8 points: Risk zone. Misrepresentation costs you significant money, and the first major crisis risks sending you into loss-chasing mode. Required: loss limit, time limit, game log. Consider i responsible gaming page .
9 β 10 points: Highest risk. Playing without outer limits is financially dangerous for you. We recommend: set hard limits in the account, go to register of excluded persons or contact the free helpline for gambling problems (Gambling Helpline 848 11 22 33).
A practical defense against cognitive biases
None of these distortions can be "removed" from the brain. They are characteristics of all people. However, they can be recognized and circumvented by systemic measures that do not depend on the current psychological condition of the player. If you have three beers and sit down at the slot tonight, no amount of awareness will help β System 2 will be weak. The external limiter (account limit, timer, auto-logout) will work even in this state, because it does not depend on the player's brain.
| Distortion | Practical defense | External tool |
|---|---|---|
| The gambler's fallacy | Fixed bets (same bet throughout the session) | Betting limit in the account |
| Close win effect | Loss limit, session time limit | Self-limiting account limit |
| The illusion of control | Realizing that pressing a button has no effect | Auto spin with fixed bet |
| Sunk costs | Loss limit set before the session | Daily loss limit |
| Hot hand | Fixed bets regardless of course | Betting limit |
| Confirmation bias | Objective recording of each session | Game diary |
| Availability heuristics | A study of real probabilities | Tabulka casino advantages |
| Mooring | Set a budget and bet before the session | Betting limit independent of UI slider |
| Loss aversion | Loss and profit limit before the session | Time limit + immediate profit transfer |
| Overestimating abilities | Long-term monitoring in the game log | Monthly closing of results |
| Magical thinking | Realizing that rituals do not affect chance | None β just awareness |
| Decision fatigue | Don't play tired, drunk or late at night | Session time limit max 45 min |
| Framing effect | Rephrase the question into the opposite frame | Expected Value Calculator |
The most important rule: Set the rules outside the game. If you set them during the game, you will break them under the influence of distortion. Before the session, set the loss limit, profit limit, time limit and maximum bet in the casino application. Do not interfere in the game itself. The system will stop you even if you "want to continue" at that moment. The limit you set in your head doesn't apply β the limit you set in your account does.
For a practical guide on how to set these limits in real Ireland casinos, check out article on self limiting limits in Ireland casinos . It will help for the overall budget strategy before the first game article about budget management in an online casino . To decide which casino suits you best psychologically, use online casino selection by player type .
Related topics and scholarly resources
Related articles on amis-theatre-firmin-gemier.org:
- The most common myths about slot machines
- Volatility of the semi-heel slot machine
- RTP and volatility of the slot
- How the random number generator and audits work
- How to keep a game journal
- Self limiting limits in Ireland casinos
- Budget management in an online casino
- The most common mistakes players make with bonuses
- Mathematical advantage of the casino: table of games
- Roulette Betting Systems (Why Martingale Doesn't Work)
- Value betting in sports betting
- Register of excluded persons and self-exclusion
- Responsible gaming
- Glossary of online casino terms
- Online casino game providers β who really stands behind slots and live casino
- Loyalty programs and VIP clubs of casinos β why playing for points degrades expected value
- How to read a slot machine paytable β facts against impression when choosing a slot
Scientific sources (in English, freely available via Google Scholar):
- Kahneman, D. (2026). "Thinking, Fast and Slow". Farrar, Straus and Giroux. (It was published in Czech as "Thinking, fast and slow", 2026.)
- Tversky, A., & Kahneman, D. (1971). "Belief in the law of small numbers". Psychological Bulletin, 76(2), 105 β 110.
- Tversky, A., & Kahneman, D. (1974). "Judgment under Uncertainty: Heuristics and Biases". Science, 185(4157), 1124 β 1131.
- Kahneman, D., & Tversky, A. (1979). "Prospect Theory: An Analysis of Decision under Risk". Econometrica, 47(2), 263 β 291.
- Langer, E.J. (1975). "The Illusion of Control". Journal of Personality and Social Psychology, 32(2), 311 β 328.
- Gilovich, T., Vallone, R., & Tversky, A. (1985). "The hot hand in basketball: On the misperception of random sequences". Cognitive Psychology, 17(3), 295 β 314.
- Clark, L., Lawrence, A.J., Astley-Jones, F., & Gray, N. (2026). "Gambling Near-Misses Enhance Motivation to Gamble and Recruit Win-Related Brain Circuitry". Neuron, 61(3), 481 β 490.
- Clark, L. (2026). "Decision-making during gambling: an integration of cognitive and psychobiological approaches". Philosophical Transactions of the Royal Society B, 365(1538).
- Griffiths, M.D. (1990). "The cognitive psychology of gambling". Journal of Gambling Studies, 6(1), 31 β 42.
- Griffiths, M.D. (1995). "The Acquisition, Development and Maintenance of Lottery and Scratchcard Gambling in Adolescence". Journal of Adolescence, 18(2), 217 β 220.
- Thaler, R.H. (1980). "Toward a positive theory of consumer choice". Journal of Economic Behavior & Organization, 1(1), 39 β 60.
- Lichtenstein, S., Fischhoff, B., & Phillips, L.D. (1982). "Calibration of probabilities". In: Kahneman, Slovic and Tversky (Eds.), Judgment under Uncertainty.
- Baumeister, R.F., Bratslavsky, E., Muraven, M., & Tice, D.M. (1998). "Ego depletion: Is the active self a limited resource?". Journal of Personality and Social Psychology, 74(5), 1252 β 1265.
- Danziger, S., Levav, J., & Avnaim-Pesso, L. (2026). "Extraneous factors in judicial decisions". PNAS, 108(17), 6889 β 6892.
Help with player problems:
- Gambling helpline β 848 11 22 33 (Monday β Friday 8:00 a.m. β 8:00 p.m.).
- Register of excluded persons administered by the Department of Finance Ireland.
- Gambling regulator β contacts, complaints, gambling supervision.
β Frequently asked questions about cognitive distortions
Game diary Self-limiting limits
Back to articles