Literature DB >> 737206

A model for non-resolvable ambiguities.

G Caglioti, E R Caianiello.   

Abstract

The dynamical behavior of the perception of ambiguous figures arising from the essentially nonresolvable ambiguity built in the figures themselves is analysed. Two main features of it are explored, the initial transient and the rhythmic alternation of inversions of perspective following it. The initial transient is envisaged in terms of a symmetry breaking disorder-order transformation induced by the "attention" of the observer. The rhythmic inversions of the ordered structures are classified by a model based on an ideally non linear decision equation for binary systems originally proposed to schematize the observed behavior of neurons. Finally it is suggested that the phenomena relative to the perception of ambiguous figures could represent the simplest ones among more complex situations arising in perception, in concept formation, in the sensing of emotion and in communication in general.

Mesh:

Year:  1978        PMID: 737206     DOI: 10.1007/bf00337091

Source DB:  PubMed          Journal:  Biol Cybern        ISSN: 0340-1200            Impact factor:   2.086


  4 in total

1.  Methods of analysis of neural nets.

Authors:  E R Caianiello; W E Grimson
Journal:  Biol Cybern       Date:  1976-02-27       Impact factor: 2.086

2.  Reversal time distribution in the perception of visual ambiguous stimuli.

Authors:  A Borsellino; A De Marco; A Allazetta; S Rinesi; B Bartolini
Journal:  Kybernetik       Date:  1972-03

3.  Stochastic models and fluctuations in reversal time of ambiguous figures.

Authors:  A De Marco; P Penengo; A Trabucco
Journal:  Perception       Date:  1977       Impact factor: 1.490

4.  Decision equation for binary systems. Application to neuronal behavior.

Authors:  E R Caianiello; A De Luca
Journal:  Kybernetik       Date:  1966-01
  4 in total
  1 in total

1.  A description of discrete internal representation schemes for visual pattern discrimination.

Authors:  D H Foster
Journal:  Biol Cybern       Date:  1980       Impact factor: 2.086

  1 in total

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