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Impact of Directors’ Network on Corporate Social Responsibility Disclosure: Evidence from China

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Abstract

Using listed firms in China over the period 2010–2018, we investigate the association between directors’ network and quality of corporate social responsibility (CSR) disclosure from the lens of resource-based view. We find a significantly positive effect of directors’ network centrality on the CSR disclosure quality, and the effect is more pronounced when the firm (1) invests less in advertising; (2) is followed by less analysts; (3) is less financially constrained; and (4) has no assurance of sustainability report. Furthermore, we document that independent directors’ network centrality is positively associated with CSR disclosure quality. Our findings have important implication for practitioners, policy makers, and regulators.

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Notes

  1. The concept that a director possesses relatively many channels of communication or resource exchange is measured by degree centrality; The concept that a director lies on relatively more paths between pairs of other directors is measured by betweenness centrality; The concept that a director possesses relatively closer ties to other directors is measured by closeness centrality. The computation of degree, betweenness, and closeness centrality is explained in “Sample and Research Design” section.

  2. In November 2021, China Mainland launched its third stock exchange in Beijing.

  3. Please refer to http://www.csrc.gov.cn for detailed information on the Code of Corporate Governance for Listed Companies and the Standards for the Content and Form of Information Disclosure by Companies Publicly Offering Securities No. 2 Content and Form of Annual Reports (in Chinese).

  4. Companies that are key pollutant discharge units announced by the environmental protection department shall disclose environmental information such as the discharge of major pollutants and the construction and operation of pollution prevention facilities. Voluntarily disclosure information on protecting the ecology, and preventing pollution is encouraged.

  5. The need for social recognition is defined as an individual’s desire to be recognized in a social group or organization by his or her engagement in social activities (Lin et al., 2008).

  6. Due to the lag of one year in the release of corporate social responsibility report, we made an adjustment of CSR data. The year in this paper means the year CSR report belongs to, rather than the year CSR report is published. For example, the CSR report in 2010 was published in 2011.

  7. That means for a given quantile limit (such as 1%), the part that exceeds the upper and lower bounds is replaced by a quantile.

  8. The 14 level-2 indicators of RKS’ CSR reports ranking system are grouped as follows: Macrocosm includes strategy and governance. Content includes economic performance, labor and human rights, environment, fair operation, consumers, and community engagement and development. Technical includes content of the balance, information comparability, report on innovation, credibility and transparency, normative and availability, and effectiveness of information delivery. Please refer to http://www.rksratings.cn/list-704-1.html for detailed information (in Chinese).

  9. To address the endogeneity issue, this baseline model is estamted using two-stage least squares. Details of two-stage least squares are presented in the section of “Endogeneity of Directors’ Network and CSR Disclosure Quality” combined with other regression models.

  10. Kaplan and Zingales’s (1997) index measured at the end of fiscal year t, calculated as minus 1.002 × cash flow plus 0.283 × Tobin’s Q plus 3.139 × leverage minus 39.36 × dividends minus 1.315 × cash holdings.

  11. In Norway and Spain, 40% of gender quota was allocated for female. In France, there was a rule that the proportion of female directors should not be lower than 40% by the year 2017 (Katmon et al., 2017). The Australian Institute of Company Directors once targeted 30% female board representations by the end of 2018, and the Japan Prime Minister once set a goal of increasing the percentage of female in executive positions in the country’s companies to more than 30% by year 2020 (Katmon et al., 2017).

  12. Please refer to http://www.csrc.gov.cn.html for detailed information (in Chinese).

  13. In the following 2SLS tests in our research, the F-statistics of the first-stage regressions are all higher than the cutoff point of 10 suggested by prior research (Staiger and Stock 1997). The t-statistics for the instrumental variables in the first-stage regressions are all higher than the cutoff point of 3 suggested by prior research (Adkins and Hill 2008). Thus, we conclude that instrumental variables are valid. We only present the results of the second-stage regressions. The results of the first-stage regressions are not presented for brevity, but are available upon request.

  14. Two-step GMM has been found to be more efficient than one-step GMM estimators (Windmeijer 2005). One-step GMM estimators use weight matrices that are independent of estimated parameters, whereas the efficient two-step GMM estimator weighs the moment conditions by a consistent estimate of their covariance matrix (Windmeijer 2005). This weight matrix is constructed using an initial consistent estimate of the parameters in the model (Windmeijer 2005). The extra variation due to the presence of these estimated parameters, in the efficient weight matrix, accounts for much of the difference between the finite sample and the estimated asymptotic variance for two-step GMM estimators based on moment conditions that are linear in the parameters (Windmeijer 2005). This difference can be estimated, resulting in finite sample corrected estimates of the variance. The proposed feasible correction to the estimate of the asymptotic variance is very simple to implement and is shown to approximate the finite sample variance of the two-step GMM estimator well in a Monte Carlo study of a panel data model, leading to more accurate inference (Windmeijer 2005).

  15. We use the xtabond2 command with the option of noleveleq in Stata software to perform Difference GMM regressions. We use the laglimits option in Stata to restrict the lag ranges used in generating the instrument sets (Roodman 2009).

  16. We check the reliability of the GMM estimates with the Hansen test of overidentification and Arellano and Bond (1991) test for serially uncorrelated error terms (Eugster 2020; Wintoki et al., 2012). The Hansen statistic of overidentification tests the null hypothesis of a correct model specification and valid overidentifying restrictions. A p-value of 10 percent or higher indicates that the lagged firm values are exogenous to the current values. The Arellano and Bond (1991) test for autocorrelation has the null hypothesis of no autocorrelation and is applied to the differenced residuals (Eugster 2020). Due to the construction of the dynamic GMM panel, the AR(1) test will be usually rejected. Nevertheless, the AR(2) test remains important to detect a serial correlation (Eugster 2020). A second-order serial correlation in the dynamic panel GMM indicates a specification error and a potential omitted variable bias (Arellano and Bond 1991; Eugster 2020).

  17. We use the xtabond2 command in Stata software and perform two-step System GMM regressions. We use the laglimits option in Stata to restrict the lag ranges used in generating the instrument sets (Roodman 2009).

  18. We use the lag option in the xtabond2 Stata command, which only uses instruments with the exact specified lag as instrumental variables. Omitting this option would lead to using the firm’s entire history as an instrumental variable for the current values (Eugster 2020).

  19. When multiple lags are used as instruments, the Diff-in-Hansen tests of exogeneity verifies the assumption that any correlation between the endogenous variables and the unobserved effect is constant over time. Therefore, these tests verify whether the lagged differences are exogenous for the level equation (Eugster 2020). Furthermore, the additional lag specification test should help us in understanding the underlying model and should be more robust in terms of the exogeneity concerns of the instruments (Eugster 2020).

  20. For simplicity, we did not report the results in the section “Other Robustness Tests.”

  21. Please refer to http://tv.cctv.com/2013/10/30/VIDE1383132369055628.shtml for detailed information on Document No. 18 (in Chinese).

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Acknowledgements

This paper is supported by the National Natural Science Foundation of China under Grant Number 71472088.

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Appendices

Appendix A

See Table

Table 16 Variable Definitions

16

Appendix B Details of Centrality Measures and Process of Generating Networking Data

Details of Centrality Measures

Following literature (Freeman, 1978; Larcker et al., 2013; Wasserman & Faust, 1994), we focus on the three commonly used measures of centrality: degree, betweenness, and closeness centrality. We describe each dimension conceptually and how they are measured as follows (Freeman, 1978; Larcker et al., 2013; Wasserman & Faust, 1994):

  1. (1)

    Degree Centrality

    If a director possesses relatively many channels of communication or resource exchange, this director is well-connected. This concept is measured by degree centrality, which assumes that directors know each other if they sit on the same board of a firm (Freeman, 1978; Larcker et al., 2013; Wasserman & Faust, 1994). Degree centrality is computed as follows:

    $$Degree_{i} = \frac{{\Sigma _{j} X_{{ij}} }}{{g - 1}},$$
    (1)

    where \(g\) is the total number of directors of all the listed firms in the same year, i is a director, j is a director other than i. If directors i and j both serve on the same board, \({X}_{ij}\) is 1, and otherwise 0.

  2. (2)

    Betweenness Centrality

    If a director lies on relatively more paths between pairs of other directors, which is vital in connecting directors to each other and a key broker of information or resource exchange, this director is well-connected. This concept is measured by betweenness centrality, which represents how important a director is in connecting other directors to each other. Betweenness centrality is defined to be the average proportion of paths between two directors on which a director lies (Freeman, 1978; Larcker et al., 2013; Wasserman & Faust, 1994). Betweenness centrality is computed as follows:

    $$Betweenness_{i} = \frac{{\Sigma _{{j < k}}\,g_{{jk(n_{i} )}}/g_{{jk}} }}{{(g - 1)(g - 2)/2}},$$
    (2)

    where i, j, and k represent different directors. \({g}_{jk}\) is the total number of shortest paths between director k and director j. \({g}_{jk({n}_{i})}\) denotes the total number of paths that point i falls on the shortest distance line connecting j and k.

  3. (3)

    Closeness Centrality

    If a director possesses relatively closer ties to other directors, making information or resource exchange quicker, this director is well-connected. This concept of connectedness is measured by closeness centrality, which represents how easily or quickly a director can reach other directors. It is defined as the inverse of the average distance between a director and any other director (Freeman, 1978; Larcker et al., 2013; Wasserman & Faust, 1994). Closeness centrality is computed as follows:

    $$Closeness_{i} = \left[ {\frac{{\sum\nolimits_{{k = 1}}^{g} {d(i,k)} }}{{g - 1}}} \right]^{{ - 1}},$$
    (3)

    where i refers to a given director and k is all the directors other than i in the same year. d(i, k) is the number of steps in the shortest path between director i and director k.

Process of Generating Networking Data through Software

To map the directors’ network, for each annual volume of the data during the year 2010–2018, we construct the entire boardroom network and compute each of the three centrality measures (degree, betweenness, and closeness centrality) for every firm. We obtain information on board of directors from CSMAR and generate data through network analysis software Pajeck. The sample contains 93,008 directors and 432,786 director-year observations. Each director is assigned a unique identifier that was used in the measurement of centrality.

Following prior literature (Freeman, 1978; Goergen et al., 2019; Homroy & Slechten, 2017; Larcker et al., 2013; Omer et al., 2019; Wasserman & Faust, 1994), we construct our annual networks based on the individual director’s board memberships. For each year, two directors are connected if they sit on at least one board (Omer et al., 2019). We use Stata’s “Stata2Pajek” command to transfer the data into a network of “company–director” that Pajek can identify. We use Pajek to transfer the network of “company–director” into a network of “director–director,” and then generate the value of three centrality measures.

Larger firms tend to have better-networked boards, giving rise to a mechanical positive relationship between firm size and board connectedness (Larcker et al., 2013). To separate the effects of size and board connectedness on CSR disclosure quality, we take ranked versions of the centrality measures that attempt to purge the “size” effect (Larcker et al., 2013). Specifically, in each year, all firms are ranked into tenths based on firm size. Within each size tenths, firms are sorted into tenths based on the maximum (Score_max), mean (Score_mean), median (Score_med), and minimum (Score_min) values of the three centrality measures of each firm, where highest (lowest) values of centrality assume a value of ten (one). The centrality measures are calculated at the director level.

To obtain centrality measures at the board-level, we calculated the sum of the maximum (Score_max), mean (Score_mean), median (Score_med), and minimum (Score_min) values of the three centrality measures of each firm as independent variables.

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Li, W., Zhang, J.Z. & Ding, R. Impact of Directors’ Network on Corporate Social Responsibility Disclosure: Evidence from China. J Bus Ethics 183, 551–583 (2023). https://doi.org/10.1007/s10551-022-05092-3

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