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Mason, John – 2002
This paper discusses ways to use worked examples in teaching mathematics. It is argued that neither investigative teaching such as discovery learning nor lecturing and starting from the abstract are helpful as they are based on emotive associations with general labels rather than precise details of pedagogic strategies. (KHR)
Descriptors: Abstract Reasoning, Cognitive Development, Elementary Secondary Education, Formal Operations
DeVries, Rheta – Prospects: Quarterly Review of Comparative Education, 2004
This paper has two purposes: (1) to explain briefly in terms of Piaget's theory why relationships are fundamental for constructivist teachers; and (2) to show how constructivist teachers can think about relationships in classroom activities. In a nutshell, the message is that the process by which children are constructing their intelligence,…
Descriptors: Learning Activities, Class Activities, Piagetian Theory, Formal Operations

Shamai, Ruth; Stavy, Ruth – Journal of Chemical Education, 1986
Describes a study which was designed to determine the effect of a 25-hour introductory qualitative analysis course on high school students' understanding of formal concepts related to electrolytes. Suggests that introductory concrete experiences better prepare students to deal with more formal abstract concepts. (TW)
Descriptors: Abstract Reasoning, Chemistry, Cognitive Development, Cognitive Measurement

Fleener, M. Jayne; And Others – 1993
Higher order cognitive development and success in the study of high school mathematics and science require an understanding of rational number concepts and facility with proportional reasoning and computation. Proportional reasoning is an essential schema for developing formal operational thought. This study involving 16 ninth-grade students was…
Descriptors: Abstract Reasoning, Algorithms, Cognitive Development, Formal Operations