For other bets, this probability was 0.51 (Z = 88.26, p < 0.001). The fifth, sixth and seventh steps were carried out in an analogous way. They showed that the probability of winning after four lost bets was 0.27, after five lost bets was 0.25, and after six lost bets was 0.23. The pattern was similar for bets in other currencies (Fig. 2). Regressions (Table 2) showed that each successive losing bet decreased the probability of winning 0.05 (t(5) = 9.71, E7080 concentration p < .001) for GBP, by 0.05 for EUR (t(5) = 9.10, p < .001) and by 0.02 for USD (t(5) = 7.56, p < .001). This is bad news for those who believe in the gamblers’ fallacy. One potential

explanation for the appearance of the hot hand is that gamblers with long winning streaks consistently do better than others. To examine this possibility, we compared the mean payoff of ABT-263 price these gamblers with the mean payoff of the remaining gamblers. Among 407 gamblers using GBP, 144 of them had at least six successive wins in a row on at

least one occasion. They had a mean loss of £1.0078 (N = 279,162, SD = 0.47) for every £1 stake they placed. The remaining 263 gamblers had a mean loss of £1.0077 (N = 92,144, SD = 0.38) for every £1 stake they placed. The difference between these two was not significant. We did same analysis for bets made in EUR. Among 318 gamblers using this currency, 111 of them had at least one winning streak of six. They had a mean loss of €1.005 (N = 105,136, SD = 0.07) for every €1 of stake. The remaining 207 EUR gamblers had a mean loss of €1.002 (N = 56,941, SD = 0.22). The difference between these two returns was significant (t (162,075) = 4.735, p < 0.0001). Those who had long winner streaks actually lost more than others. The results in USD were similar. Seventeen gamblers had at least one winning streak of six and 34 did not. For those who had, the Dolutegravir solubility dmso mean loss was $1.022 (N = 23,280, SD = 0.75); for those who had not, it was $1.029 (N = 9,252, SD = 0.35). There was no significant difference between the two (t (32,530) = 0.861, p = 0.389). The gamblers who had long winning streaks were not

better at winning money than gamblers who did not have them. To determine whether the gamblers believed in the hot hand or gamblers’ fallacy, we examined how the results of their gambling affected the odds of their next bet. Among all GBP gamblers, the mean level of selected odds was 7.72 (N = 371,306, SD = 37.73). After a winning bet, lower odds were chosen for the next bet. The mean odds dropped to 6.19 (N = 178,947, SD = 35.02). Following two consecutive winning bets, the mean odds decreased to 3.60 (N = 88,036, SD = 24.69). People who had won on more consecutive occasions selected less risky odds. This trend continued ( Fig. 3, top panel). After a losing bet, the opposite was found.