Inductive knowledge under dominance.

Inductive reasoning aims at constructing rules and models of general applicability from a restricted set of observations. Induction is a keystone in natural sciences, and it influences diverse application fields such as engineering, medicine and economics. More generally, induction plays a major rol...

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Publicado en:Synthese Vol. 201; no. 6; pp. 1 - 30
Autor principal: Campi, Marco C.
Formato: Artículo
Publicado: Springer Nature Jun2023
Materias:
Acceso en línea:Ver este registro en EBSCOhost
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        10.1007/s11229-023-04172-9
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        atl: Inductive knowledge under dominance.
      aug:
        au: Campi, Marco C.
        affil: Center for the Study of Inductive Methods c/o Department of Information Engineering, University of Brescia, via Branze 38, 25123, Brescia, Italy
      su:
        Social dominance
        Learning
        Everyday life
      sug:
        subj:
          Social dominance
          Learning
          Everyday life
      keyword:
        Dominance
        Generalization
        Inductive methods
        Quantitative reliability
      ab: Inductive reasoning aims at constructing rules and models of general applicability from a restricted set of observations. Induction is a keystone in natural sciences, and it influences diverse application fields such as engineering, medicine and economics. More generally, induction plays a major role in the way humans learn and operate in their everyday life. The level of reliability that a model achieves depends on how informative the observations are relative to the flexibility of the process by which the model is constructed. When the process is articulated so that the model can incorporate descriptive details and subtleties, a large set of informative observations are required to reliably tune the model, whereas models obtained from simple procedures can be tuned with fewer observations. This article introduces the concept of "dominance", which refers to the situation in which a reduced subset of observations suffices to reconstruct the model. A mathematical framework is presented to quantify the reliability of learning procedures as a function of the size of the subset of dominant observations. Although limited in scope, we believe that our study can contribute to the understanding of some fundamental mechanisms by which knowledge is generated from observations in inductive reasoning.
      pubtype: Academic Journal
      doctype: Article
      src: R
    language: English
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