Nested incremental modeling in the development of computational theories: The CDP+ model of reading aloud.
Abstract
At least 3 different types of computational model have been shown to account for various facets of both normal and impaired single word reading: (a) the connectionist triangle model, (b) the dual-route cascaded model, and (c) the connectionist dual process model. Major strengths and weaknesses of these models are identified. In the spirit of nested incremental modeling, a new connectionist dual process model (the CDP+ model) is presented. This model builds on the strengths of 2 of the previous models while eliminating their weaknesses. Contrary to the dual-route cascaded model, CDP+ is able to learn and produce graded consistency effects. Contrary to the triangle and the connectionist dual process models, CDP+ accounts for serial effects and has more accurate nonword reading performance. CDP+ also beats all previous models by an order of magnitude when predicting individual item-level variance on large databases. Thus, the authors show that building on existing theories by combining the best features of previous models--a nested modeling strategy that is commonly used in other areas of science but often neglected in psychology--results in better and more powerful computational models.
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Graphemes activate corresponding phonemes, which then activate the appropriate whole-word phonological representation and semantic representations.
“These graphemes then activate the corresponding phonemes, which in turn lead to activation of the appropriate whole-word phonological representation and the corresponding semantic representations”
From A Dual-Route Approach to Orthographic Processing (2011) · cites this paper as Perry et al., 2007
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- Authors
- Perry, C., Ziegler, J. C., & Zorzi, M.
- ORCID
- Zorzi, Marco
- Venue
- Psychological Review
- Published
- 2007
- Volume
- 114
- Issue
- 2
- Pages
- 273-315
- ISSN
- 1939-1471
- 0033-295X
- Cited by
- 547
- References
- 12
- Language
- en
- Funders
- University of Hong Kong
- University of Padova (28/03T; 07806VE)
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