Three experiments show that understanding of biases in probability judgment can be improved by extending the application of the associative-learning framework. In Experiment 1, the authors used M. A. Gluck and G. H. Bower’s (1988a) diagnostic-learning task to replicate apparent base-rate neglect and to induce the conjunction fallacy in a later judgment phase as a by-product of the conversion bias. In Experiment 2, the authors found stronger evidence of the conversion bias with the same learning task. In Experiment 3, the authors changed the diagnostic-learning task to induce some conjunction fallacies that were not based on the conversion bias. The authors show that the conjunction fallacies obtained in Experiment 3 can be explained by addi...
Major recent interpretations of the conjunction fallacy postulate that people assess the probability...
We describe 4 experiments testing contrasting predictions of two recent models of probability judgme...
As scientists and as technologists we should discard the idea of a ‘true’ or ‘objective’ probability...
Extensive research in the behavioral sciences has addressed people’s ability to learn stationary pro...
People give subadditive probability judgments--in violation of probability theory--when asked to ass...
We describe a computational model of two central aspects of people’s probabilistic reasoning: descr...
This PhD is concerned with the causal Bayesian framework account of probabilistic judgement (Krynski...
The Associative Probability Theory asserts that the greater the number of associates elicited by a s...
A single coherent framework is proposed to synthesize long-standing research on 8 seemingly unrelate...
A number of recent theories have suggested that the various systematic biases and fallacies seen in ...
When navigating an uncertain world, it is often necessary to judge the probability of a conjunction ...
Many errors in probabilistic judgment have been attributed to people’s inability to think in statist...
People often makes inductive inferences that go beyond the data that are given. In order to generate...
The conjunction fallacy occurs when people judge the conjunctive probability P(A ∧ B) to be greater ...
The elicitation of uncertainty is a topic of interest in a range of disciplines. The conversion of e...
Major recent interpretations of the conjunction fallacy postulate that people assess the probability...
We describe 4 experiments testing contrasting predictions of two recent models of probability judgme...
As scientists and as technologists we should discard the idea of a ‘true’ or ‘objective’ probability...
Extensive research in the behavioral sciences has addressed people’s ability to learn stationary pro...
People give subadditive probability judgments--in violation of probability theory--when asked to ass...
We describe a computational model of two central aspects of people’s probabilistic reasoning: descr...
This PhD is concerned with the causal Bayesian framework account of probabilistic judgement (Krynski...
The Associative Probability Theory asserts that the greater the number of associates elicited by a s...
A single coherent framework is proposed to synthesize long-standing research on 8 seemingly unrelate...
A number of recent theories have suggested that the various systematic biases and fallacies seen in ...
When navigating an uncertain world, it is often necessary to judge the probability of a conjunction ...
Many errors in probabilistic judgment have been attributed to people’s inability to think in statist...
People often makes inductive inferences that go beyond the data that are given. In order to generate...
The conjunction fallacy occurs when people judge the conjunctive probability P(A ∧ B) to be greater ...
The elicitation of uncertainty is a topic of interest in a range of disciplines. The conversion of e...
Major recent interpretations of the conjunction fallacy postulate that people assess the probability...
We describe 4 experiments testing contrasting predictions of two recent models of probability judgme...
As scientists and as technologists we should discard the idea of a ‘true’ or ‘objective’ probability...