TY - JOUR
T1 - Similarity, plausibility, and judgments of probability
AU - Smith, Edward E.
AU - Shafir, Eldar
AU - Osherson, Daniel
N1 - Funding Information:
The research reported in this article was supported by Air Force Contract No. AFOSR-92-0265 to Smith, US Public Health Service Grant No. l-R29-MH46885 to Shafir, and Swiss National Science Foundation Contract No. 21-32399.91 to Osherson. We thank Douglas Medin for helpful comments on an earlier version of the manuscript. *Corresponding author.
PY - 1993
Y1 - 1993
N2 - Judging the strength of an argument may underlie many reasoning and decision-making tasks. In this article, we focus on "category-based" arguments, in which the premises and conclusion are of the form All members of C have property P, where C is a natural category. An example is "Dobermanns have sesamoid bones. Therefore, German shepherds have sesamoid bones." The strength of such an argument is reflected in the judged probability that the conclusion is true given that the premises are true. The processes that mediate such probability judgments depend on whether the predicate is "blank" - an unfamiliar property that does not enter the reasoning process (e.g., "have sesamoid bones") - or "non-blank" - a relatively familiar property that is easier to reason from (e.g., "can bite through wire"). With blank predicates, probability judgments are based on similarity relations between the premise and conclusion categories. With non-blank predicates, probability judgements are based on both similarity relations and the plausibility of premises and conclusion.
AB - Judging the strength of an argument may underlie many reasoning and decision-making tasks. In this article, we focus on "category-based" arguments, in which the premises and conclusion are of the form All members of C have property P, where C is a natural category. An example is "Dobermanns have sesamoid bones. Therefore, German shepherds have sesamoid bones." The strength of such an argument is reflected in the judged probability that the conclusion is true given that the premises are true. The processes that mediate such probability judgments depend on whether the predicate is "blank" - an unfamiliar property that does not enter the reasoning process (e.g., "have sesamoid bones") - or "non-blank" - a relatively familiar property that is easier to reason from (e.g., "can bite through wire"). With blank predicates, probability judgments are based on similarity relations between the premise and conclusion categories. With non-blank predicates, probability judgements are based on both similarity relations and the plausibility of premises and conclusion.
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U2 - 10.1016/0010-0277(93)90036-U
DO - 10.1016/0010-0277(93)90036-U
M3 - Article
C2 - 8287675
AN - SCOPUS:0027672573
SN - 0010-0277
VL - 49
SP - 67
EP - 96
JO - Cognition
JF - Cognition
IS - 1-2
ER -