Peter F. de Jong
University of Amsterdam
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Scientific Studies of Reading | 2002
Peter F. de Jong; Aryan van der Leij
Specific effects of phonological abilities and linguistic comprehension on the development of word-decoding ability and reading comprehension, respectively, were examined in a longitudinal study with 141 Dutch children from the end of first grade to the end of third grade. In first grade, measures were administered for phonological awareness and serial rapid naming and for vocabulary and listening comprehension. Word-decoding speed and reading comprehension were assessed at the end of Grades 1 and 3. Results indicate that phonological abilities were highly associated with word decoding but did not have an additional influence on the further development of word decoding after first grade. For reading comprehension, word decoding, vocabulary, and listening comprehension appeared to exert additional influences on its further development after first grade. The results indicate that partly different determinants underlie the development of word-decoding ability and reading comprehension.Specific effects of phonological abilities and linguistic comprehension on the development of word-decoding ability and reading comprehension, respectively, were examined in a longitudinal study with 141 Dutch children from the end of first grade to the end of third grade. In first grade, measures were administered for phonological awareness and serial rapid naming and for vocabulary and listening comprehension. Word-decoding speed and reading comprehension were assessed at the end of Grades 1 and 3. Results indicate that phonological abilities were highly associated with word decoding but did not have an additional influence on the further development of word decoding after first grade. For reading comprehension, word decoding, vocabulary, and listening comprehension appeared to exert additional influences on its further development after first grade. The results indicate that partly different determinants underlie the development of word-decoding ability and reading comprehension.
Probability Theory and Related Fields | 1987
Peter F. de Jong
SummaryRandom variables of the form
Journal of Educational Psychology | 2004
Tanya K. Patel; Margaret J. Snowling; Peter F. de Jong
Journal of Learning Disabilities | 2005
Sophie van der Sluis; Aryan van der Leij; Peter F. de Jong
W(n) = \mathop \sum \limits_{1 \leqq i \leqq n} \mathop \sum \limits_{{\text{ }}1 \leqq j \leqq n} w_{ijn} (X_i ,X_j )
Brain and Language | 2006
Vanessa E.G. Martens; Peter F. de Jong
Journal of Experimental Child Psychology | 2003
Vera C. S. Messbauer; Peter F. de Jong
are considered with Xiindependent (not necessarily identically distributed), and wijn(·, ·) Borel functions, such that wijn(Xi, Xj) is square integrable and has vanishing conditional expectations:
Scientific Studies of Reading | 2007
Peter F. de Jong; David L. Share
Journal of Child Psychology and Psychiatry | 2012
Elsje van Bergen; Peter F. de Jong; Anna Plakas; Ben Maassen; Aryan van der Leij
E(w_{ijn} (X_i ,X_j )|X_i = E(w_{ijn} (X_i ,X_j )|X_j ) = 0,{\text{ a}}{\text{.s}}{\text{.}}
Journal of Learning Disabilities | 2009
P. Snellings; Aryan van der Leij; Peter F. de Jong; Henk Blok
Dyslexia | 2013
Aryan van der Leij; Elsje van Bergen; Titia L. van Zuijen; Peter F. de Jong; Natasha Maurits; Ben Maassen
A central limit theorem is proved under the condition that the normed fourth moment tends to 3. Under some restrictions the condition is also necessary. Finally conditions on the individual tails of wijn(Xi, Xj) and an eigenvalue condition are given that ensure asymptotic normality of W(n).