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Sevim Nuraydin; Johannes Stricker; Michael Schneider – Child Development, 2024
The number line estimation task is frequently used to measure children's numerical magnitude understanding. It is unclear whether the resulting straight, horizontal, left-to-right-oriented estimate patterns indicate task constraints or children's intuitive number--space mapping. Three- to six-year-old children (N = 72, M[subscript age] = 4.89, 56%…
Descriptors: Preschool Children, Numbers, Mathematics Skills, Numeracy
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Muradoglu, Melis; Cimpian, Andrei – Child Development, 2020
How do children reason about academic performance across development? A classic view suggests children's intuitive theories in this domain undergo qualitative changes. According to this view, older children and adults consider both effort and skill as sources of performance (i.e., a "performance = effort + skill" theory), but younger…
Descriptors: Children, Childrens Attitudes, Intuition, Beliefs
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Brandone, Amanda C. – Child Development, 2017
Effective category-based induction requires understanding that categories include both fundamental similarities between members and important variation. This article explores 4- to 11-year-olds' (n = 207) and adults' (n = 49) intuitions about this balance between within-category homogeneity and variability using a novel induction task in which…
Descriptors: Beliefs, Change, Classification, Logical Thinking
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Newman, George E.; Keil, Frank C. – Child Development, 2008
The present studies investigated children's and adults' intuitive beliefs about the physical nature of essences. Adults and children (ranging in age from 6 to 10 years old) were asked to reason about 2 different ways of determining an unknown object's category: taking a tiny internal sample from any part of the object (distributed view of essence)…
Descriptors: Beliefs, Child Development, Intuition, Adults
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Moore, Colleen F.; And Others – Child Development, 1991
Examined the development of proportional reasoning by means of a temperature mixture task. Results show the importance of distinguishing between intuitive knowledge and formal computational knowledge of proportional concepts. Provides a new perspective on the relation of intuitive and computational knowledge during development. (GLR)
Descriptors: Age Differences, Cognitive Development, College Students, Computation