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Moreover, the Bayesian confirmation theorist of either the firmness or the relevance strand can avail herself of the same quantitative strategy of "damage control" for the main specific paradox of HD-confirmation, i.e., the irrelevant conjunction problem.
Kuipers (2000, 25) suggested that one can live with the irrelevant conjunction problem because, on the conditions specified, \ e\) would still not HD-confirm \ q\) alone (given \ k\)), so that HD-confirmation can be "localized": \(h\) is the only bit of the conjunction \(h\wedge q\) that gets any confirmation on its own, as it were.
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We report two experiments designed to clarify the normative status of typical responses to conjunction problems.
Participants solved two conjunction problems each.
Participants' accuracy on the conjunction problems was as expected.
The accuracy findings were very similar for the base-rate and conjunction problems.
All participants were presented with one booklet with four base-rate problems and one booklet with four conjunction problems.
As Figure 5 shows, confidence ratings for the base-rate problems seemed to be overall higher than ratings for the conjunction problems.
This conjunction of problem attributes and context in which experiments and learning takes place can create substantial adaptation demands.
This learning and teaching strategy is used in conjunction with problem based learning, enabling students to visualise individual/family life in a community setting.
In mental health care PPIs can be used in conjunction with problem-based preventive interventions and treatment.
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