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July 1, 2000Mathematical Thinking and Learning196 citations

Affective Pathways and Representation in Mathematical Problem Solving

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GGGerald A. Goldin

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Abstract

An affective system of representation is joined with several cognitive representational systems in endeavoring to construct a realistic model for problem-solving competence. The affective states described are not global attitudes or traits, but local changing states of feeling that the solver experiences and can utilize during problem solving-to store and provide useful information, facilitate monitoring, and evoke heuristic processes. Thus affect, like language, is seen as fundamentally representational as well as communicative. Two major affective pathways-one favorable and one unfavorable-are discussed, together with conjectured relationships between affective states and useful or counterproductive heuristic configurations. Implications of the model include local affective goals for mathematics teaching related to problem-solving heuristics.

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Gerald A. Goldin (2000) studied this question.

synapsesocial.com/papers/6a2245af53130ceb007fc3dfhttps://doi.org/10.1207/s15327833mtl0203_3
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Also Consider

Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context:

  1. 1Feeling and thinking: Preferences need no inferences.1980 · 628 citations
  2. 2Interactions between affect and cognition during mathematical problem solving : a two year case study of four elementary school children1996 · 19 citations
  3. 3Research on Affect and Mathematics Learning in the JRME: 1970 to the Present1994 · 167 citations
  4. 4Affective Issues in Mathematical Problem Solving: Some Theoretical Considerations1988 · 71 citations
  5. 5Emotion, Imagery, and Verbal Codes: A Closer Look at an Increasingly Complex Interaction2014 · 10 citations