Parallel Interactive Processing as a Way to Understand Complex Information Processing: The Conjunction Fallacy and Other Examples.

Parallel interactive processing (PIP) represents an approach in which specific context generates interactive relationships between general attributes. This article summarizes previous research that demonstrates how such relationships influence inference making in categorization. This is followed by...

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Publicado en:American Journal of Psychology Vol. 130; no. 2; pp. 201 - 223
Autor principal: NAHINSKY, IRWIN D.
Formato: Artículo
Publicado: University of Illinois Press Summer2017
Materias:
Acceso en línea:Ver este registro en EBSCOhost
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        atl: Parallel Interactive Processing as a Way to Understand Complex Information Processing: The Conjunction Fallacy and Other Examples.
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        au: NAHINSKY, IRWIN D.
        affil: University of Louisville
      su:
        Information processing
        Cognition
        Cognitive analysis
        Naturalistic fallacy
        Probability theory
      sug:
        subj:
          Information processing
          Cognition
          Cognitive analysis
          Naturalistic fallacy
          Probability theory
      keyword:
        abstract information processing
        conjunction fallacy
        probability judgment
        abstract information processing
        conjunction fallacy
        probability judgment
      ab: Parallel interactive processing (PIP) represents an approach in which specific context generates interactive relationships between general attributes. This article summarizes previous research that demonstrates how such relationships influence inference making in categorization. This is followed by evidence that the approach can be extended to other areas of cognition, including probability judgments. PIP was successful in fitting data that revealed the prevalence of the conjunction fallacy as well as other probability estimation data. PIP provided better fits overall than the signed summation model and the configural weighted average model. The quantum probability model provided good fits for the conjunction fallacy data but not for other probability judgments.
      pubtype: Academic Journal
      doctype: Article
      src: R
    language: English
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