See also: +citation
Okumaya devam et...
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| | doi = | | doi = |
| | access-date = 5 May 2024 | | access-date = 5 May 2024 |
| |quote=[T]he representativeness heuristic[:]Probabilities are evaluated by the degree to which one thing or event is representative of (resembles) another; the higher the representativeness (resemblance) the higher the probability estimation[.]}}</ref> | |quote=[T]he representativeness heuristic[:]Probabilities are evaluated by the degree to which one thing or event is representative of (resembles) another; the higher the representativeness (resemblance) the higher the probability estimation[.]}}</ref><ref>{{cite journal |
| | last1 = Lu | |
| | first1 = Yun | |
| | last2 = Vasko | |
| | first2 = Francis | |
| | last3 = Drummond | |
| | first3 = Trevor | |
| | last4 = Vasko | |
| | first4 = Lisa | |
| | date = 2014 | |
| | title = Probability & Perception: The Representativeness Heuristic in Action | |
| | url = https://doi.org/10.5951/mathteacher.108.2.0126 | |
| | journal = The Mathematics Teacher | |
| | volume = 108 | |
| | issue = 2 | |
| | pages = 126–31 | |
| | doi = | |
| | access-date = 5 May 2024 | |
| | quote = The belief that a sequence such as 11111111111111111111 is less probable than a sequence such as 66234441536125563152 is often referred to as the ''representativeness heuristic'' (Kahneman and Tversky 1972; Shaughnessy 1977, 1992).}}</ref> | |
| * {{Annotated link|Rule of inference}}<ref>{{cite journal | * {{Annotated link|Rule of inference}}<ref>{{cite journal |
| | last1 = Chow | | last1 = Chow |
Okumaya devam et...