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Recognition in Hierarchical Models (1997)  (Make Corrections)  (8 citations)
Peter Dayan



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Abstract: . Various proposals have recently been made which cast cortical processing in terms of hierarchical statistical generative models (Mumford, 1994; Kawato, 1993; Hinton & Zemel, 1994; Zemel, 1994; Hinton et al , 1995; Dayan et al , 1995; Olshausen & Field, 1996; Rao & Ballard, 1995). In the case of vision, these claim that top-down connections in the cortical hierarchy capture essential aspects of how the activities of neurons in primary sensory areas are generated by the contents of... (Update)

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...results. 32 models it is impossible (even in theory) to know the precise values of s, so one must be content with a probability density p(s x) [29]. By Bayes rule, this is given as p(s x) p(x s)p(s) p(x) 6.2) To obtain a point estimate of the hidden variables, many models...

...solved analytically. In particular, such methods are one of the main options for performing approximate inference in Bayesian networks [11]. With that in mind, it is perhaps even a bit surprising that Monte Carlo sampling has not, to our knowledge, previously been suggested as...

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0.5:   A Hierarchical Model of Binocular Rivalry - Dayan (1997)   (Correct)

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6:   Sparse coding with an overcomplete basis set: A strategy employed by V - Olshausen, Field - 1997
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BibTeX entry:   (Update)

Dayan, P (1997). Recognition in hierarchical models. In F Cucker & M Shub, editors, Foundations of Computational Mathematics. Berlin, Germany: Springer. http://citeseer.ist.psu.edu/dayan97recognition.html   More

@misc{ dayan97recognition,
  author = "P. Dayan",
  title = "Recognition in hierarchical models",
  text = "Dayan, P (1997). Recognition in hierarchical models. In F Cucker & M Shub,
    editors, Foundations of Computational Mathematics. Berlin, Germany: Springer.",
  year = "1997",
  url = "citeseer.ist.psu.edu/dayan97recognition.html" }
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