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Why the Boys are Missing: Using Social Capital to Explain Gender Differences in College Enrollment for Public High School Students

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An Erratum to this article was published on 12 November 2015

Abstract

In 1960, over 60 % of bachelor degrees were awarded to men. However, the rate of women’s college completion has steadily risen and, by 2004, women received nearly 60 % of bachelor degrees. Drawing on the theoretical contributions of James Coleman, this paper examines the ability of social capital to explain observed differences in college enrollment. We use data from the 2002 Educational Longitudinal Study to examine social capital and quantify the strength of its relationship to college enrollment. We establish that men are currently disadvantaged with respect to key social capital variables, consistent with other published studies. We use logistic regression modeling to show that, after controlling for relevant variables, social capital is indeed related to college enrollment, and we provide an estimate of the degree to which the gender difference in enrollment can be explained by differences in social capital. In particular, we show that social capital reduces the odds ratio of women enrolling in college compared to men from 1.63 to 1.41. We show also that when grade point average is added to social capital, the odds ratio reduces from 1.41 to 1.23, showing that a substantial amount, but not all, of the gender disparity in college enrollment can be explained by these factors. In our final model, we test whether gender significantly interacts with social capital on college enrollment, a finding that would be consistent with women receiving differential returns to social capital. We find that women do not receive differential returns to social capital in comparison with men.

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Notes

  1. Steelman et al. (2002) have argued that more recent studies of the relationship between sibship size and educational outcomes that have utilized improved methodology suggest that it may be time to revise the widely accepted findings about this relationship. These studies, which utilize longitudinal change models, find that an increase of sibship size has negligible effects on academic tests of verbal ability and possibly a positive effect on math test performance. At the same time, Steelman et al. (2002) noted that these newer studies have their own methodological shortcomings and that their outcomes have yet to be corroborated by a critical mass of scholarship (Steelman et al. 2002).

  2. We have conceptualized parent involvement broadly to include involvement that is not necessarily academic in nature (i.e. involvement in structured activities, likely to benefit boys over girls due to their greater involvement in team sports).

  3. Of the 17.8 million undergraduate students who were enrolled in postsecondary education in the fall 2012, 40 % were enrolled in 2-year community colleges.

  4. At the scale level, there were still individuals, who by virtue of not having responded to a majority of items on a scale, had a missing value for that scale. According to Gottschall et al. (2012), given incomplete questionnaire data, a researcher “can either impute the incomplete items prior to computing scale scores or impute the scale scores directly from other scale scores” (pp. 22–23). Like Gershoff et al. (2007), we used a combination of the two approaches in this paper. In addition to the person mean imputation at the item-level, we used multiple imputation at the scale level as described in greater detail later in the paper.

  5. Given that individuals are often known to seek out friends who share their college aspirations, the variable, Perceived Importance of Friends to Achieve, may be endogenous. Because current research suggests that the norms and values of a particular peer group significantly impact the benefits that may be accrued from increased levels of social capital, we include these items in our analysis, limiting our conclusions regarding descriptive claims about their contribution to explaining college enrollment variance.

  6. The principle of imputation is that the increased uncertainty due to imputation is more than offset by the increased sample available for inclusion in the multivariate analysis (i.e., a logistic regression in this case).

  7. None of the inter-correlations between scales exceeded 0.51, indicating that multicollinearity would not be an issue for our regression analyses.

  8. Please see footnote 2.

  9. We consider the model controlling for demographic variables to be a baseline model because demographics should be independent of gender since parents of all backgrounds have essentially the same chance of having a boy or girl. Therefore, demographic controls should simply improve the precision of the estimates without modifying them.

  10. According to Breen et al. (2013), in linear models, the total relationship of a predictor on an outcome variable may be decomposed into a direct and mediated (indirect) effect. In logit models, however, total effects cannot be decomposed in a similar way. In particular, “[g]iven a dichotomous outcome variable, y, the logit coefficient for x omitting the control variable, z, will not equal the sum of the direct and indirect (via z) effects of x on y” (p. 165).

  11. By focusing on the females, conceptually our analysis is analogous to estimating an average treatment effect on the treated (ATT). Were we to conduct the analysis on all individuals in the sample, our analysis conceptually would be analogous to estimating a sample average treatment effect (SATE) for all individuals. Likewise, conducting the analysis among males would be analogous to estimating an average treatment on the controls (ATC). We say it is conceptually analogous, because our focus in this study is on making descriptive rather than causal claims.

  12. Again, we use the plug-in estimator to circumvent problems with the interpretation of coefficients from nested logistic regression models (cf. Breen, et al. 2013; Freedman 2008), but we use the standard F-tests for nested models as these are valid for hypothesis testing.

  13. To clarify our procedure, we use the usual hypothesis test associated with the logistic model and use the differential log-odds estimator to obtain a point estimate that gets around the problem of interpreting nested logistic regression coefficients (as pointed out by Breen et al. 2013; Freedman 2008). This point estimator allows us to estimate the magnitude of the relation of our social capital and demographic variables with the female advantage in college enrollment in terms of log odds.

  14. Because of the nature of the ELS data set, in which individual survey respondents are sampled from within schools, contextual school level factors may be important for predicting college enrollment, in addition to individual level characteristics. To test this out, a multilevel analysis (HLM) was run that takes into account the nature of the school level data nested within schools. We did not expect to observe a substantive difference resulting from this new analysis given that in our original analysis the intraclass correlation coefficient (ICC), a measure of the between school variance of college enrollment relative to the total college enrollment variance, was small. Not only does a small ICC suggest a small design effect due to nesting, but our use of STATA’s mi svy command in our logistic regression analyses, allowed our standard errors to be cluster robust. As expected, therefore, our substantive findings from the HLM analyses were identical with those from the logistic regression analyses.

    Although focused on gender and the extent to which social capital as a main effect or as a two-way interaction with gender reduces the likelihood of girls’ college enrollment relative to boys’, in acknowledgement of a literature that suggests an interaction between social capital and other aspects of cultural capital (specifically, ses and race/ethnicity) on college enrollment, we carried out additional analyses to test whether these two-way interactions are statistically significant based on our data. The results of these additional analyses, given in the Appendix, suggest that neither set of two-way interactions with social capital is statistically significant. For the two-way interaction between race/ethnicity and social capital on college enrollment we obtain F(60, 248.1) = 1.14, p = 0.251; and for the two-way interaction between ses and social capital on college enrollment, we obtain F(15, 205.4) = 1.51, p = 0.103.

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Appendix

Appendix

 

Model with set of two-way interactions of social capital with race/ethnicity

Model with set of two-way interactions of social capital with SES

b coeff

SE

t

p

b coeff

SE

t

p

F2EVRATT

        

BYFEMALE

0.295

0.068

4.314

0.000

0.281

0.07

4.019

0.000

BLACK

−0.037

0.994

−0.037

0.971

0.652

0.105

6.189

0.000

ASIAN

2.657

1.231

2.159

0.033

0.848

0.183

4.644

0.000

HISPANIC

−0.155

0.936

−0.166

0.869

0.412

0.121

3.399

0.001

OTHER

−2.857

1.648

−1.733

0.085

−0.031

0.145

−0.216

0.829

BYMOTHED

0.06

0.028

2.131

0.036

0.057

0.028

2.030

0.046

BYFATHED

0.043

0.024

1.829

0.072

0.046

0.023

1.962

0.054

BYSTLNG2NEW

−0.171

0.082

−2.100

0.047

−0.172

0.09

−1.911

0.076

BYMANDF

0.288

0.074

3.877

0.000

0.278

0.07

3.969

0.000

BYSES2

0.373

0.098

3.807

0.000

−0.026

0.581

−0.045

0.964

MIDWEST

−0.189

0.113

−1.672

0.100

−0.183

0.114

−1.609

0.113

SOUTH

−0.471

0.100

−4.716

0.000

−0.462

0.099

−4.654

0.000

WEST

−0.415

0.128

−3.234

0.001

−0.39

0.124

−3.135

0.002

BYSIBHOM

−0.128

0.037

−3.480

0.007

−0.124

0.036

−3.416

0.008

URBAN

0.159

0.079

2.002

0.048

0.156

0.078

1.982

0.05

RURAL

−0.029

0.083

−0.349

0.728

−0.035

0.087

−0.403

0.689

Standardized test score

0.040

0.005

8.951

0.000

0.04

0.004

9.287

0.000

Student to parent: engages in academic discussions

0.493

0.107

4.616

0.000

0.413

0.084

4.907

0.000

Student to parent: engages in structured activities

0.345

0.109

3.171

0.005

0.252

0.100

2.519

0.030

Student to parent: engages in unstructured activities

−0.122

0.104

−1.169

0.244

0.029

0.084

0.348

0.728

Student to parent: provides advice

0.194

0.133

1.454

0.165

0.106

0.088

1.206

0.233

Student to parent: engages in school-related monitoring

−0.341

0.133

−2.565

0.011

−0.153

0.127

−1.207

0.248

Parent to parent: benefits

0.094

0.084

1.114

0.28

0.132

0.064

2.051

0.053

Parent to parent: knows student’s 1st friend’s parents

0.155

0.151

1.024

0.311

0.019

0.102

0.185

0.853

Parent to parent: knows student’s 3rd friend’s parents

−0.031

0.101

−0.308

0.758

−0.051

0.088

−0.583

0.561

Parent to parent: knows student’s 2nd friend’s parents

0.178

0.113

1.58

0.116

0.144

0.097

1.474

0.147

Student to teacher: relations

−0.069

0.049

−1.396

0.166

−0.042

0.037

−1.135

0.260

Student to teacher: ratio

0.048

0.045

1.075

0.287

0.006

0.041

0.138

0.890

Student to student: perceived importance of friends to achieve

−0.085

0.120

−0.707

0.484

−0.052

0.086

−0.603

0.548

Student to student: no. friends who dropped out of high school

−0.192

0.068

−2.827

0.013

−0.153

0.051

−3.005

0.009

Student to student: no. friends who plan on 2-year college

−0.052

0.048

−1.084

0.281

−0.038

0.036

−1.072

0.286

Student to student: no. friends who plan on 4-year college

0.347

0.052

6.617

0.000

0.286

0.044

6.498

0.000

GPA

0.571

0.031

18.281

0.000

0.576

0.03

19.415

0.000

Student to parent: engages in academic discussions_Black

0.045

0.242

0.187

0.855

    

Student to parent: engages in academic discussions_Asian

−0.344

0.332

−1.036

0.313

    

Student to parent: engages in academic discussions_Hispanic

−0.300

0.212

−1.411

0.166

    

Student to parent: engages in academic discussions_other

−0.156

0.322

−0.486

0.631

    

Student to parent: engages in structured activities_Black

−0.165

0.197

−0.839

0.414

    

Student to parent: engages in structured activities_Asian

0.192

0.283

0.678

0.502

    

Student to parent: engages in structured activities_Hispanic

−0.233

0.176

−1.323

0.196

    

Student to parent: engages in structured activities_other

−0.110

0.267

−0.41

0.682

    

Student to parent: engages in unstructured activities_Black

0.209

0.223

0.934

0.359

    

Student to parent: engages in unstructured activities_Asian

−0.207

0.339

−0.611

0.552

    

Student to parent: engages in unstructured activities_hispanic

0.302

0.193

1.567

0.119

    

Student to parent: engages in unstructured activities_other

0.347

0.335

1.034

0.304

    

Student to parent: provides advice_Black

−0.197

0.237

−0.834

0.416

    

Student to parent: provides advice_Asian

−0.448

0.342

−1.309

0.202

    

Student to parent: provides advice_Hispanic

−0.143

0.201

−0.709

0.482

    

Student to parent: provides advice_other

−0.464

0.345

−1.343

0.18

    

Student to parent: engages in school-related monitoring_Black

0.385

0.291

1.322

0.206

    

Student to parent: engages in school-related monitoring_Asian

0.074

0.395

0.187

0.855

    

Student to parent: engages in school-related monitoring_Hispanic

0.442

0.211

2.098

0.037

    

Student to parent: engages in school-related monitoring_other

0.625

0.446

1.401

0.172

    

Parent to parent: benefits_Black

−0.045

0.198

−0.225

0.829

    

Parent to parent: benefits_Asian

0.109

0.258

0.422

0.677

    

Parent to parent: benefits_Hispanic

0.067

0.137

0.491

0.626

    

Parent to parent: benefits_other

−0.013

0.224

−0.058

0.954

    

Parent to parent: knows student’s 1st friend’s parents_Black

−0.277

0.32

−0.867

0.404

    

Parent to parent: knows student’s 1st friend’s parents_Asian

0.302

0.377

0.801

0.429

    

Parent to parent: knows student’s 1st friend’s parents_Hispanic

0.000

0.298

0.000

1.000

    

Parent to parent: knows student’s 1st friend’s parents_Other

−0.263

0.39

−0.674

0.501

    

Parent to parent: knows student’s 3rd friend’s parents_Black

0.014

0.218

0.066

0.947

    

Parent to parent: knows student’s 3rd friend’s parent_Asian

−0.966

0.446

−2.166

0.047

    

Parent to parent: knows student’s 3rd friend’s parents_Hispanic

0.084

0.225

0.376

0.711

    

Parent to parent: knows student’s 3rd friend’s parents_other

−0.098

0.345

−0.285

0.778

    

Parent to parent: knows student’s 2nd friend’s parents_Black

−0.048

0.216

−0.223

0.824

    

Parent to parent: knows student’s 2nd friend’s parents_Asian

−0.133

0.412

−0.323

0.747

    

Parent to parent: knows student’s 2nd friend’s parents_Hispanic

−0.304

0.206

−1.474

0.142

    

Parent to parent: knows student’s 2nd friend’s parents_Other

−0.002

0.435

−0.004

0.997

    

Student to teacher: relations_Black

0.130

0.088

1.473

0.145

    

Student to teacher: relations_Asian

0.063

0.148

0.424

0.672

    

Student to teacher: relations_Hispanic

0.095

0.088

1.085

0.28

    

Student to teacher: relations_other

−0.117

0.153

−0.761

0.448

    

Student to teacher: ratio_Black

−0.055

0.089

−0.626

0.532

    

Student to teacher: ratio_Asian

0.178

0.156

1.145

0.27

    

Student to teacher: ratio_Hispanic

0.037

0.117

0.316

0.755

    

Student to teacher: ratio_other

0.137

0.192

0.716

0.476

    

Student to student: perceived importance of friends to achieve_Black

0.013

0.192

0.07

0.944

    

Student to student: perceived importance of friends to achieve_Asian

0.026

0.340

0.078

0.939

    

Student to student: perceived importance of friends to achieve_Hispanic

0.006

0.205

0.027

0.979

    

Student to student: perceived importance of friends to achieve_other

0.455

0.321

1.418

0.16

    

Student to student: no. friends who dropped out of high school_Black

0.135

0.115

1.174

0.247

    

Student to student: no. friends who dropped out of high school_Asian

−0.194

0.204

−0.949

0.353

    

student to student: no. friends who dropped out of high school_Hispanic

0.168

0.093

1.815

0.074

    

Student to student: no. friends who dropped out of high school_other

0.004

0.175

0.021

0.983

    

Student to student: no. friends who plan on 2-year college_Black

−0.027

0.08

−0.337

0.737

    

Student to student: no. friends who plan on 2-year college_Asian

0.082

0.126

0.654

0.515

    

Student to student: no. friends who plan on 2-year college_Hispanic

0.027

0.096

0.284

0.778

    

Student to student: no. friends who plan on 2-year college_other

0.132

0.170

0.778

0.445

    

Student to student: no. friends who plan on 4-year college_Black

−0.14

0.081

−1.719

0.088

    

Student to student: no. friends who plan on 4-year College_Asian

−0.021

0.147

−0.144

0.886

    

Student to student: no. friends who plan on 4-year college_Hispanic

−0.272

0.081

−3.369

0.001

    

Student to student: no. friends who plan on 4-year college_other

−0.014

0.150

−0.095

0.925

    

Student to parent: engages in academic discussions_ses

    

−0.014

0.109

−0.132

0.895

Student to parent: engages in structured activities_ses

    

−0.034

0.103

−0.327

0.744

Student to parent: engages in unstructured activities_ses

    

0.119

0.123

0.972

0.334

Student to parent: provides advice_ses

    

0.063

0.120

0.526

0.602

Student to parent: engages in school-related monitoring_ses

    

−0.089

0.129

−0.694

0.489

Parent to parent: benefits_ses

    

0.113

0.096

1.177

0.256

Parent to parent: knows student’s 1st friend’s parents_ses

    

−0.21

0.166

−1.266

0.208

Parent to parent: knows student’s 3rd friend’s parents_ses

    

−0.057

0.137

−0.418

0.677

Parent to parent: knows student’s 2nd friend’s parents_ses

    

0.117

0.146

0.804

0.430

Student to teacher: relations_ses

    

−0.065

0.050

−1.293

0.198

Student to teacher: ratio_ses

    

−0.178

0.052

−3.446

0.001

Student to student: perceived importance of friends to achieve_ses

    

0.018

0.119

0.152

0.879

Student to student: no. friends who dropped out of high school_ses

    

−0.073

0.066

−1.11

0.279

Student to student: no. friends who plan on 2-year college_ses

    

0.029

0.059

0.482

0.633

Student to student: no. friends who plan on 4-year college_ses

    

0.074

0.049

1.506

0.134

_cons

−4.468

0.691

−6.469

0.000

−4.949

0.620

−7.981

0.000

Significance test for set of two-way interactions

F(60,248.1) = 1.14, p = 0.251

F(15,205.4) = 1.51, p = 0.103

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Klevan, S., Weinberg, S.L. & Middleton, J.A. Why the Boys are Missing: Using Social Capital to Explain Gender Differences in College Enrollment for Public High School Students. Res High Educ 57, 223–257 (2016). https://doi.org/10.1007/s11162-015-9384-9

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  • DOI: https://doi.org/10.1007/s11162-015-9384-9

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