1999
DOI: 10.1111/1467-8624.00062
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Reasoning about a Structured Object: Three‐ and Four‐Year‐Olds' Grasp of a Borderline Case and an Unexcluded Middle

Abstract: Objects, in general, have structure; that is, they can be analyzed into parts. This gives rise to certain problems relating to predicate inheritance. For instance, an object may possess a property in part but not in whole (a borderline case) and different parts of an object may possess opposed properties, so that the object as a whole possesses neither (an unexcluded middle). Experiment 1 (N = 24) tested 3‐year‐olds' grasp of a borderline case, and Experiment 2 (N = 28) tested the ability of children as young … Show more

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Cited by 2 publications
(3 citation statements)
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“…For example, given the statement If dogs are made of wood, then the sun will not rise tomorrow and the premise dogs are made of wood the conclusion the sun will not rise tomorrow is valid. A structureless predicate cannot be divided into parts and wholes (Sharpe, Cote & Eakin, 1999). Deriving the correct conclusion to the problem above necessitates a logical system, extensional logic, in which logical connectives are processed independently of the contents upon which they operate (Johnson-Laird, 1983).…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…For example, given the statement If dogs are made of wood, then the sun will not rise tomorrow and the premise dogs are made of wood the conclusion the sun will not rise tomorrow is valid. A structureless predicate cannot be divided into parts and wholes (Sharpe, Cote & Eakin, 1999). Deriving the correct conclusion to the problem above necessitates a logical system, extensional logic, in which logical connectives are processed independently of the contents upon which they operate (Johnson-Laird, 1983).…”
Section: Introductionmentioning
confidence: 99%
“…Reasoning with elements like numbers work well in extensional systems because they are STRUCTURELESS predicates. A structureless predicate cannot be divided into parts and wholes (Sharpe, Cote & Eakin, 1999). For example, the number eight is even and thus cannot be odd.…”
Section: Introductionmentioning
confidence: 99%
“…If so, then children may judge inconsistencies as consistent. Indeed, children may sometimes treat the two parts of inconsistencies as if they pertain to different referents (e.g., Sharpe, Côt, & Eakin, 1999); when presented with statements such as “My dinner was good and bad,” children have been shown to treat each predicate as referring to a separate part of the meal (e.g., “The fish was good but the potatoes were bad”), thus eliminating the inconsistency. This possibility was examined in Condition 3.…”
Section: Experiments 1/condition 3: Emphasizing the Temporal Dimensionmentioning
confidence: 99%