ギャンブラーの誤謬 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "ギャンブラーの誤謬" in Japanese language version.

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Gilovich, Thomas (1991). How we know what isn't so. New York: The Free Press. pp. 16–19. ISBN 978-0-02-911706-4

bbc.com

“Why we gamble like monkeys”. BBC.com (2015年1月2日). 2019年1月8日閲覧。

books.google.com

Gardner, Martin (1986). Entertaining Mathematical Puzzles. Courier Dover Publications. pp. 69–70. ISBN 978-0-486-25211-7 2016年3月13日閲覧。

doi.org

Hacking, I (1987). “The inverse gambler's fallacy: The argument from design. The anthropic principle applied to Wheeler universes”. Mind 96 (383): 331–340. doi:10.1093/mind/xcvi.383.331.
White, R (2000). “Fine-tuning and multiple universes”. Noûs 34 (2): 260–276. doi:10.1111/0029-4624.00210.
Tversky, Amos; Daniel Kahneman (1971). “Belief in the law of small numbers”. Psychological Bulletin 76 (2): 105–110. doi:10.1037/h0031322.
Tversky, Amos; Daniel Kahneman (1974). “Judgment under uncertainty: Heuristics and biases”. Science 185 (4157): 1124–1131. doi:10.1126/science.185.4157.1124. PMID 17835457.
Tune, G. S. (1964). “Response preferences: A review of some relevant literature”. Psychological Bulletin 61 (4): 286–302. doi:10.1037/h0048618. PMID 14140335.
Rogers, Paul (1998). “The cognitive psychology of lottery gambling: A theoretical review”. Journal of Gambling Studies 14 (2): 111–134. doi:10.1023/A:1023042708217. ISSN 1050-5350. PMID 12766438.
Keren, Gideon; Lewis, Charles (1994). “The Two Fallacies of Gamblers: Type I and Type II”. Organizational Behavior and Human Decision Processes 60 (1): 75–89. doi:10.1006/obhd.1994.1075. ISSN 0749-5978.
Ayton, P.; Fischer, I. (2004). “The hot-hand fallacy and the gambler's fallacy: Two faces of subjective randomness?”. Memory and Cognition 32 (8): 1369–1378. doi:10.3758/bf03206327.
Burns, Bruce D.; Corpus, Bryan (2004). “Randomness and inductions from streaks: "Gambler's fallacy" versus "hot hand"”. Psychonomic Bulletin & Review 11 (1): 179–184. doi:10.3758/BF03206480. ISSN 1069-9384.
Beach, L. R.; Swensson, R. G. (1967). “Instructions about randomness and run dependency in two-choice learning”. Journal of Experimental Psychology 75 (2): 279–282. doi:10.1037/h0024979.
Fischbein, E.; Schnarch, D. (1997). “The evolution with age of probabilistic, intuitively based misconceptions”. Journal for Research in Mathematics Education 28 (1): 96–105. doi:10.2307/749665. JSTOR 749665.
Roney, C. J.; Trick, L. M. (2003). “Grouping and gambling: A gestalt approach to understanding the gambler's fallacy”. Canadian Journal of Experimental Psychology 57 (2): 69–75. doi:10.1037/h0087414.
Chen, Daniel; Moskowitz, Tobias J.; Shue, Kelly (2016-03-24). “Decision-Making Under the Gambler's Fallacy: Evidence from Asylum Judges, Loan Officers, and Baseball Umpires*” (英語). The Quarterly Journal of Economics 131 (3): 1181–1242. doi:10.1093/qje/qjw017. ISSN 0033-5533.
Suetens, Sigrid; Galbo-Jørgensen, Claus B.; Tyran, Jean-Robert (2016-06-01). “Predicting Lotto Numbers: A Natural Experiment on the Gambler's Fallacy and the Hot-Hand Fallacy” (英語). Journal of the European Economic Association 14 (3): 584–607. doi:10.1111/jeea.12147. ISSN 1542-4774.

dtic.mil

Tversky, Amos; Daniel Kahneman (1974). “Judgment under uncertainty: Heuristics and biases”. Science 185 (4157): 1124–1131. doi:10.1126/science.185.4157.1124. PMID 17835457.

eeassoc.org

Suetens, Sigrid; Galbo-Jørgensen, Claus B.; Tyran, Jean-Robert (2016-06-01). “Predicting Lotto Numbers: A Natural Experiment on the Gambler's Fallacy and the Hot-Hand Fallacy” (英語). Journal of the European Economic Association 14 (3): 584–607. doi:10.1111/jeea.12147. ISSN 1542-4774.

handle.net

hdl.handle.net

O'Neill, B.; Puza, B.D. (2004). "Dice have no memories but I do: A defence of the reverse gambler's belief". Reprinted in abridged form as: O'Neill, B.; Puza, B.D. (2005). “In defence of the reverse gambler's belief”. The Mathematical Scientist 30 (1): 13–16. ISSN 0312-3685.

jstor.org

Fischbein, E.; Schnarch, D. (1997). “The evolution with age of probabilistic, intuitively based misconceptions”. Journal for Research in Mathematics Education 28 (1): 96–105. doi:10.2307/749665. JSTOR 749665.