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On academic reading: citation patterns and beyond

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Abstract

The article discusses the process of textually mediated communication in science and proposes an approach that complements citation analysis. Namely, it addresses the question of how the author’s text is read by the reader and whether the reader interprets the text in the same manner as the author. Fifty-seven scholarly contributions (articles, book chapters and book reviews), written by three social scientists, were content analyzed with the help of the QDA Miner and WordStat computer programs. The outcomes of the qualitative coding were compared with the outcomes of the analysis of word co-occurrences and the outcomes of the analysis on the basis of a dictionary based on substitution. Our findings suggest that texts have plural interpretations. Depending on the reading context, either the author’s or the reader’s perspective prevails. Also, both the author and the reader may read the text in a either deep or perfunctory manner. Deep reading necessitates spending significant time and cognitive resources.

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Notes

  1. The search was conducted on April 25, 2017 using the search terms TOPIC: (“adult reading”), TOPIC: (“school reading”) etc.

  2. Table 2 contains the squared distances between the Reader’s individual codebook and the common codebook. The method of least squares (the linear least squares fitting technique) is a standard approach to the approximate solution of over-determined systems, i.e., sets of equations in which there are more equations than unknowns. “Least squares” means that the overall solution minimizes the sum of the squares of the errors made in the results of every single equation (the OLS—Ordinary Least Squares criterion; Warner 2008, p. 52). In this particular case the common codebook was represented in the form of a 15 × 15 matrix for A’s texts (because it contained 15 codes for content analyzing them), a 9 × 9 matrix for B.’s texts and a 13 × 13 matrix for analyzing C’s texts. These “ideal” matrixes were compared with the matrixes obtained as a result of transforming the participants’ individual codebooks. For instance, A’s matrix referring to A’s texts had 9 rows, which corresponds to the number of codes in A’s individual codebook, and 15 columns, which corresponds to the number of codes in the common codebook. B’s matrix referring to C’s texts had 55 rows and 13 columns and so forth. Each cell contained either 1 (if a code from the Reader’s codebook matches that from the common codebook) or 0. In the case of two perfectly identical matrixes, the sum of squared distances is equal to 0. In all other cases (there is a mismatch between the number rows or there is more than one code corresponding to a code in the common codebook), it exceeds 0. The formula for calculating the sum of squared distances contains the following components: \(\sum {(M - \overline{M} )^{2} } = \sum\nolimits_{i = 1}^{n} {(x_{i} - \overline{x}_{i} )^{2} + \sum\nolimits_{j = 1}^{m} {(x_{j} - \overline{x}_{j} )^{2} } }\), where \(M\) refers to a particular Reader’s matrix, \(\overline{M}\)—to the common matrix (with the common codebook at its origin), \(x_{i}\)—to the column i mean in \(M\), \(\overline{x}_{i}\)—to the column i mean in an “ideal” matrix perfectly matching \(\overline{M}\), \(x_{j}\)—to the row j mean in \(M\), \(\overline{x}_{j}\)—to the row j mean in \(\overline{M}\), n—to the number of columns in \(M\), m—to the number of rows in \(M\). \(\overline{x}_{i}\) and \(\overline{x}_{j}\) depends on the number of codes in the common codebook. For instance, if the common codebook contains 5 codes, an “ideal” matrix perfectly matching it has 5 columns and 5 rows: \(\overline{x}_{i} = \overline{x}_{j} = \frac{1}{5} = 0.2\) (because each column and row contains one non-empty cell).

  3. The same arguably applies to the Reader, but the present research design does not allow capturing changes in the Reader’s take on a text over time.

  4. When assessing these values of Krippendorff’s α, one has to bear in mind that the suggested cut-off points, .667 and .800 (Krippendorff 2004, p. 241), do not take into account, on one hand, an inverse relationship between the values of α and the number of coding categories, 37 in the present case (Muñoz-Leiva et al. 2006; Oleinik et al. 2014) and, on the other hand, the fact that coded units are not given or natural here. The Readers applied codes to particular segments of the text, as opposed to the text as a whole (values of Krippendorff’s α are higher in the latter case). No known computer program allows calculating the coefficients of agreement separately for coding and for unitizing where unitizing refers to partitioning of a given continuum into sections (Krippendorff 2004, pp. 251–256; see also Oleinik 2010, p. 872).

  5. This means that C’s texts tend to be relatively more readable and A’s texts relatively less readable. The use of the formula for calculating the Flesch score that was not specifically adapted to Russian language does not prevent one from assessing the relative readability of texts. For instance, the mean readability score for a non-random sample of articles in Russian available at three major news websites was −32.03; the mean readability of Leo Tolstoy’s tales for children was +23.51.

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Acknowledgements

The authors are grateful for the Scientometrics anonymous reviewers’ deep and constructive reading of the text. An earlier, Russian, version of the text appeared in SOCIS (Sotsiologicheskie Issledovaniia). The remaining errors and inaccuracies are their own.

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Oleinik, A., Kirdina-Chandler, S., Popova, I. et al. On academic reading: citation patterns and beyond. Scientometrics 113, 417–435 (2017). https://doi.org/10.1007/s11192-017-2466-z

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