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Public and Private School Grade Inflation Patterns in Secondary Education

  • Pedro Luís Silva ORCID logo EMAIL logo , Stephen L. DesJardins , Ricardo Biscaia ORCID logo , Carla Sá ORCID logo und Pedro N. Teixeira ORCID logo
Veröffentlicht/Copyright: 16. April 2025

Abstract

We examine the extent of grade inflation in courses taken during high school and how such differences vary across student and school characteristics. Using administrative data, we assess grade inflation in Portuguese high schools over a decade. We propose a relative measure of grade inflation, comparing students’ high school grades to their national exam ranks. Examining various school types, we find that private schools tend to inflate grades more than their public school peers, particularly at the top of the ability distribution. A regional disaggregation indicates that the northern districts exhibit higher probabilities of grade inflation.

JEL Classifications: I21; I23; I24

Corresponding author: Pedro Luís Silva, Centre for Research in Higher Education Policies (CIPES), Rua 1O Dezembro 399, 4450-227 Matosinhos, Portugal; Department of Applied Economics, Universitat Autònoma de Barcelona, Barcelona, Spain; and Institute of Labor Economics (IZA), Bonn, Germany, E-mail:

Award Identifier / Grant number: 10.54499/PTDC/CED-EDG/5530/2020

Award Identifier / Grant number: 10.54499/UIDB/03182/2020

Award Identifier / Grant number: 10.54499/UIDP/00757/2020

Award Identifier / Grant number: 10.54499/2023.08911.CEECIND/CP2880/CT0001

  1. Research funding: This work was supported by Fundação para a Ciência e a Tecnologia under the grant numbers 10.54499/PTDC/CED-EDG/5530/2020, 10.54499/UIDB/03182/2020, 10.54499/UIDP/00757/2020 and 10.54499/2023.08911.CEECIND/CP2880/CT0001.

  2. Disclosure statement: FCT – Foundation for Science and Technology (Portugal) provided funding for this research under the projects doi https://doi.org/10.54499/PTDC/CED-EDG/5530/2020, doi https://doi.org/10.54499/UIDP/00757/2020, doi https://doi.org/10.54499/UIDB/03182/2020 and doi https://doi.org/10.54499/2023.08911.CEECIND/CP2880/CT0001. Any errors or omissions are the authors’ responsibility. The views contained herein are not necessarily those of the funders.

Appendix:

see Tables A1A5 and Figure A1.

Table A1:

Number of exams per subject.

2010 2011 2012 2013 2014 2015 2016 2017 2018 2019 Total %
Portuguese 47,607 49,283 50,104 49,477 50,322 51,320 53,375 55,806 54,587 54,743 516,624 0.25
Mathematics A 27,298 27,888 31,127 31,395 31,793 33,190 32,466 34,406 32,202 33,013 314,778 0.15
Physics and Chemistry 26,752 27,990 29,697 30,416 29,675 27,921 28,142 27,587 26,848 26,296 281,324 0.14
Biology and Geology 28,235 28,074 28,870 29,502 29,686 28,132 27,989 26,949 25,726 25,732 278,895 0.13
Geography 14,265 13,758 14,354 15,021 15,796 17,045 18,182 17,955 18,589 19,132 164,097 0.08
History 10,556 10,488 10,492 11,468 11,653 12,430 14,241 15,397 15,318 16,028 128,071 0.06
Philosophy 0 0 3,960 5,490 7,918 10,273 11,285 11,109 11,435 12,485 73,955 0.04
Applied Mathematics 7,013 6,305 6,437 6,566 6,634 7,106 7,569 7,727 8,172 8,063 71,592 0.03
Economics 4,563 4,376 4,470 5,038 5,626 5,838 6,647 6,714 6,920 7,335 57,527 0.03
Geometry 6,017 5,630 5,847 5,608 5,106 5,283 5,378 5,381 5,529 6,058 55,837 0.03
Drawing 4,172 4,205 3,757 3,947 3,770 3,388 3,607 3,533 3,389 3,273 37,041 0.02
History of Culture and Arts 2,360 1822 2,244 2,325 2,196 2,604 2,573 2,606 2,798 2,666 24,194 0.01
Spanish (level 1) 1936 2038 2,286 2,163 1,468 1,646 1,678 1761 1873 2,101 18,950 0.01
Portuguese Literature 1749 1,595 1750 1,695 1,683 1779 1918 1967 1,684 1,488 17,308 0.01
Mathematics B 1723 1,698 1,677 1,656 1,209 978 866 759 477 540 11,583 0.01
French 1,412 1,170 1,047 996 878 1,020 980 997 1,014 904 10,418 0.01
German (level 1) 688 528 519 610 626 821 936 898 954 770 7,350 0.00
History B 700 580 682 712 630 641 706 796 717 686 6,850 0.00
Total 187,046 187,428 199,320 204,085 206,669 211,415 218,538 222,348 218,232 221,313 2,076,394 100
  1. For the rank within the subject to be meaningful, we only consider subjects with more than 130 exams per year.

Table A2:

Ordered logit regression results (average marginal effects).

Variables Model (1) Model (2) Model (3) Model (4) Model (5)
Relative Relative Relative Relative Relative Relative Relative Relative Relative Relative
Inflation Deflation Inflation Deflation Inflation Deflation Inflation Deflation Inflation Deflation
HS type
 Private 0.0857*** −0.0858*** 0.1558*** −0.1424*** 0.1472*** −0.1370*** 0.1160*** −0.1113*** 0.0978*** −0.0972***
(0.0012) (0.0012) (0.0014) (0.0010) (0.0014) (0.0010) (0.0014) (0.0011) (0.0016) (0.0013)
 Private with association −0.0273*** 0.0273*** −0.0014 −0.0050*** −0.0076*** 0.0007 −0.0307*** 0.0246*** −0.0088*** 0.0016
(0.0014) (0.0014) (0.0014) (0.0014) (0.0013) (0.0013) (0.0013) (0.0014) (0.0016) (0.0016)
 TEIP 0.0210*** −0.0211*** 0.0028** −0.0003 0.0034*** −0.0008 0.0061*** −0.0035*** −0.0021 0.0030*
(0.0013) (0.0013) (0.0012) (0.0013) (0.0012) (0.0013) (0.0012) (0.0013) (0.0015) (0.0016)
Female 0.0686*** −0.0688*** 0.0742*** −0.0744*** 0.0738*** −0.0742***
(0.0006) (0.0006) (0.0006) (0.0006) (0.0006) (0.0006)
Age −0.0843*** 0.0846*** −0.0781*** 0.0784*** −0.0755*** 0.0758***
(0.0005) (0.0005) (0.0005) (0.0005) (0.0005) (0.0005)
% Of science students 0.1864*** −0.1871*** 0.1173*** −0.1179***
(0.0025) (0.0025) (0.0031) (0.0031)
Observations 2,076,394 2,076,394 2,076,394 2,076,394 2,076,394
Pseudo R2 0.0014 0.050 0.0622 0.066 0.0751
Exam subject FE Yes Yes Yes Yes Yes
Year FE Yes Yes Yes Yes Yes
HS type * exam grade Yes Yes Yes Yes
HS course FE Yes Yes
Municipality FE Yes
  1. Source: Authors’ calculations. Note: Robust standard errors in parentheses ***p<0.01, **p<0.05, *p<0.1. Estimated marginal effects for the “No Grade Inflation” probability are not reported.

Table A3:

Number of exams per subject and high school type.

High school type (%) Total
Public Private Private w/Association TEIP
Portuguese 0.82 0.07 0.05 0.06 516,624
Mathematics A 0.79 0.10 0.06 0.05 314,778
Physics and Chemistry 0.80 0.08 0.06 0.06 281,324
Biology and Geology 0.81 0.08 0.06 0.06 278,895
Geography 0.85 0.05 0.04 0.07 164,097
History 0.85 0.03 0.04 0.08 128,071
Philosophy 0.82 0.06 0.04 0.07 73,955
Applied Mathematics 0.86 0.03 0.04 0.07 71,592
Economics 0.80 0.12 0.04 0.05 57,527
Geometry 0.83 0.09 0.04 0.05 55,837
Drawing 0.87 0.04 0.04 0.05 37,041
History of Culture and Arts 0.88 0.03 0.03 0.05 24,194
Spanish (level 1) 0.88 0.02 0.02 0.08 18,950
Portuguese Literature 0.83 0.02 0.04 0.11 17,308
Mathematics B 0.87 0.05 0.05 0.03 11,583
French 0.88 0.03 0.04 0.05 10,418
German (level 1) 0.87 0.02 0.03 0.08 7,350
History B 0.69 0.20 0.07 0.03 6,850
Total 0.82 0.07 0.05 0.06 2,076,394
Table A4:

2018 higher education undergraduate programmes, that have the same exam(s) in all combinations of exams allowed to access their programme.

Mandatory exams in all No. HE No
combinations allowed programmes programme-
0 1 2 3 combinations
Selective 0 578 278 169 0 1,025 616
Programmes 1 7 9 14 9 39 61
Total 585 287 183 9 1,064
  1. Source: Application data for public higher education (Silva 2024). Notes: This analysis includes all 1,064 undergraduate programs (degree-institution pairs) in public higher education in 2018. A program is considered selective if the minimum application score (the score of the last student admitted in the first round) is 170 out of 200. Of the 1,064 programs, 39 were classified as selective. Among these, 7 programs had no mandatory exams in the allowed exam combinations for admission. In 9 of the 39 selective programs, one exam was mandatory across all allowed combinations; in 14 programs, two exams were mandatory in all combinations; and in 9 programs, three exams were mandatory in all combinations. This includes the 9 medical degree programs that required Mathematics A, Physics and Chemistry, and Biology and Geology as mandatory exams for admission.

Table A5:

Distribution of mandatory exams to access higher education programmes in 2018.

No. Programme-Combinations for
which the exam is mandatory
Exam subject Selective (%) Non-selective (%) N
Biology and Geology 0.19 0.20 138
Drawing 0.02 0.01 5
Physics and Chemistry 0.36 0.25 178
History 0.00 0.01 6
History of Cultures and Arts 0.00 0.00 2
English 0.00 0.00 2
N 64 616 680
  1. Source: Application data for public higher education (Silva 2024). Notes: Other subjects were also used for admission to higher education programs, but they were not mandatory. For example, in Program A (Economics at Institution A), students could apply with either the Mathematics A exam or a combination of Mathematics A and the Portuguese exam. In this case, Mathematics A is a mandatory exam. In contrast, Program B (Economics at Institution B) allows students to apply with either Mathematics A or a combination of the Economics and Portuguese exams, with no mandatory exam requirement, giving students the flexibility to choose from the available options. In this table, we rank the number of programs and the corresponding distribution where mandatory exams are required.

Figure A1: 
Internal score distribution by school type. Source: Authors’ calculations.
Figure A1:

Internal score distribution by school type. Source: Authors’ calculations.

References

ACT. (2005). Are High School Grades Inflated? Issues in College Readiness. https://files.eric.ed.gov/fulltext/ED510537.pdf on (accessed November 03, 2021).Suche in Google Scholar

Arrafii, M. A. 2020. “Grades and Grade Inflation: Exploring Teachers’ Grading Practices in Indonesian EFL Secondary School Classrooms.” Pedagogy, Culture and Society 28 (3): 477–99. https://doi.org/10.1080/14681366.2019.1663246.Suche in Google Scholar

Azmat, G., C. Calsamiglia, and N. Iriberri. 2016. “Gender Differences in Response to Big Stakes.” Journal of the European Economic Association 14 (6): 1372–400. https://doi.org/10.1111/jeea.12180.Suche in Google Scholar

Bachan, R. 2017. “Grade Inflation in UK Higher Education.” Studies in Higher Education 42 (8): 1580–600. https://doi.org/10.1080/03075079.2015.1019450.Suche in Google Scholar

Budescu, D. V. 1987. “Selecting an Equating Method: Linear or Equipercentile?” Journal of Educational Statistics 12 (1): 33–43. https://doi.org/10.2307/1164626.Suche in Google Scholar

Bamat, J. 2014. “Are French High School Students Getting Smarter?” France 24 July 11.Suche in Google Scholar

Becker, G. S. 1960. “Underinvestment in College Education?” The American Economic Review 50 (2): 346–54.Suche in Google Scholar

Becker, G. S. 1994. Human Capital: A Theoretical and Empirical Analysis with Special Reference to Education. Chicago, IL: The University of Chicago Press.10.7208/chicago/9780226041223.001.0001Suche in Google Scholar

Bikhchandani, S., D. Hirshleifer, and I. Welch. 1992. “A Theory of Fads, Fashion, Custom, and Cultural Change as Informational Cascades.” Journal of Political Economy 100 (5): 992–1026. https://doi.org/10.1086/261849.Suche in Google Scholar

Bleemer, Z. 2020. Grade Inflation at More-and Less-Affluent High Schools. UC-CHP Policy Brief. Washington, DC, USA: Washington Post.Suche in Google Scholar

Bleemer, Z. (2021). Grade Inflation Is Just Plain Bad. Right? Maybe not. https://www.washingtonpost.com/education/2021/09/21/why-grade-inflation-is-useful/on (accessed September 23, 2021).Suche in Google Scholar

Boleslavsky, R., and C. Cotton. 2015. “Grading Standards and Education Quality.” American Economic Journal: Microeconomics 7 (2): 248–79. https://doi.org/10.1257/mic.20130080.Suche in Google Scholar

Braun, H. E., and P. W. Holland. 1982. “Observed-score Test Equating: A Mathematical Analysis of Some ETS Equating Procedures.” In Test Equating, edited by P. W. Holland, and D. B. Rubin, 5–50. New York: Academic Press.Suche in Google Scholar

Butcher, K. F., P. J. McEwan, and A. Weerapana. 2014. “The Effects of an Anti-grade Inflation Policy at Wellesley College.” Journal of Economic Perspectives 28 (3): 189–204. https://doi.org/10.1257/jep.28.3.189.Suche in Google Scholar

Burgess, S., and E. Greaves. 2013. “Test Scores, Subjective Assessment, and Stereotyping of Ethnic Minorities.” Journal of Labor Economics 31 (3): 535–76. https://doi.org/10.1086/669340.Suche in Google Scholar

Camara, W., E. Kimmel, J. Scheuneman, and E. A. Sawtell. 2003. Whose Grades Are Inflated? (Research Report No. 2003-4). New York, NY: College Board.Suche in Google Scholar

Chan, W., L. Hao, and W. Suen. 2007. “A Signaling Theory of Grade Inflation.” International Economic Review 48 (3): 1065–90. https://doi.org/10.1111/j.1468-2354.2007.00454.x.Suche in Google Scholar

Chowdhury, F. 2018. “Grade Inflation: Causes, Consequences and Cure.” Journal of Education and Learning 7 (6): 86–92. https://doi.org/10.5539/jel.v7n6p86.Suche in Google Scholar

Correa, H. 2001. “A Game Theoretic Analysis of Faculty Competition and Academic Standards.” Higher Education Policy 14 (2): 175–82. https://doi.org/10.1016/S0952-8733(01)00008-3.Suche in Google Scholar

DesJardins, S. L., D. A. Ahlburg, and B. P. McCall. 2006. “An Integrated Model of Application, Admission, Enrollment, and Financial Aid.” The Journal of Higher Education 77 (3): 381–429. https://doi.org/10.1080/00221546.2006.11778932.Suche in Google Scholar

DesJardins, S. L., and R. K. Toutkoushian. 2005. “Are Students Really Rational? the Development of Rational Thought and its Application to Student Choice.” In Higher Education: Handbook of Theory and Research, edited by J. C. Smart, 191–240. Dordrecht: Springer.10.1007/1-4020-3279-X_4Suche in Google Scholar

DeFraja, G., and P. Landeras. 2006. “Could Do Better: The Effectiveness of Incentives and Competition in Schools.” Journal of Public Economics 90 (1–2): 189–213. https://doi.org/10.1016/j.jpubeco.2004.11.009.Suche in Google Scholar

De Witte, K., B. Geys, and C. Solondz. 2014. “Public Expenditures, Educational Outcomes and Grade Inflation: Theory and Evidence from a Policy Intervention in the Netherlands.” Economics of Education Review 40: 152–66. https://doi.org/10.1016/j.econedurev.2014.02.003.Suche in Google Scholar

Dias, M. 2014. “Priority Educational Territories in Portugal: New Patterns of Educational Governance?” Procedia-Social and Behavioral Sciences 116: 4998–5002. https://doi.org/10.1016/j.sbspro.2014.01.1062.Suche in Google Scholar

Duckworth, A. L., and M. E. Seligman. 2006. “Self-discipline Gives Girls the Edge: Gender in Self-Discipline, Grades, and Achievement Test Scores.” Journal of Educational Psychology 98 (1): 198. https://doi.org/10.1037/0022-0663.98.1.198.Suche in Google Scholar

Fernandes, F., C. Sá, J. Mourato, M. C. Bento, and R. Biscaia. 2022. Relatório Do Grupo de Trabalho sobre o Acesso ao Ensino Superior. Available at: https://wwwcdn.dges.gov.pt/sites/default/files/relat_acesso_ensino_superior_28_jul_0.pdf.Suche in Google Scholar

Finefter-Rosenbluh, I., and M. Levinson. 2015. “What Is Wrong with Grade Inflation (If Anything)?” Philosophical Inquiry in Education 23 (1): 3–21. https://doi.org/10.7202/1070362ar.Suche in Google Scholar

Freeman, D. G. 1999. “Grade Divergence as a Market Outcome.” Journal of Economic Education 30 (4): 344–51, https://doi.org/10.1080/00220489909596091.Suche in Google Scholar

Fuller, W. C., C. F. Manski, and D. A. Wise. 1982. “New Evidence on the Economic Determinants of Postsecondary Schooling Choices.” Journal of Human Resources 17 (4): 477–98, https://doi.org/10.2307/145612.Suche in Google Scholar

Gale, D., and L. S. Shapley. 1962. “College Admissions and the Stability of Marriage.” The American Mathematical Monthly 69 (1): 9–15.10.1080/00029890.1962.11989827Suche in Google Scholar

Gershenson, S. 2018. Grade Inflation in High Schools (2005-2016). Washington, DC, USA: Thomas B. Fordham Institute.Suche in Google Scholar

Godfrey, K. 2011. Investigating Grade Inflation and Non-equivalence (Research Report 2011-2). New York, NY: College Board.Suche in Google Scholar

Harford, T. 2009. Outside Edge: An Easy Answer to Grade Inflation. Financial Times (March 20, 2009).Suche in Google Scholar

Hurwitz, M., and J. Lee. 2018. “Grade Inflation and the Role of Standardized Testing.” In Measuring Success: Testing, Grades, and the Future of College Admissions, edited by J. Buckley, L. Letukas, and Wildwavsky, 64–93. Baltimore: Johns Hopkins University Press.Suche in Google Scholar

Iriberri, N., and P. Rey-Biel. 2019. “Competitive Pressure Widens the Gender Gap in Performance: Evidence from a Two-Stage Competition in Mathematics.” The Economic Journal 129 (620): 1863–93. https://doi.org/10.1111/ecoj.12617.Suche in Google Scholar

Johnes, G. 2004. “Standards and Grade Inflation.” In International Handbook on the Economics of Education, edited by G. Johnes, and J. Johnes. London: Edward Elgar Publishing.10.4337/9781845421694.00017Suche in Google Scholar

Johnson, V. E. 2003. Grade Inflation: A Crisis in College Education. New York, NY: Springer.Suche in Google Scholar

King, S. P. 1995. “Search with Free-Riders.” Journal of Economic Behavior and Organization 26 (2): 253–71, https://doi.org/10.1016/0167-2681(94)00021-6.Suche in Google Scholar

Koretz, D., and M. Berends. 2001. Changes in High School Grading Standards in Mathematics, 1982-1992. Santa Monica, CA: Rand Corporation.Suche in Google Scholar

Lackey, L. W., and W. J. Lackey. 2006. “Grade Inflation: Potential Causes and Solutions.” International Journal of Engineering Education 22 (1): 130.10.1093/acprof:oso/9780199276011.003.0001Suche in Google Scholar

Laurie, R. 2009. “Raising the Bar: A Data-Driven Discussion on Grade Inflation.” Education Canada 49 (4): 32.Suche in Google Scholar

Maagan, D., and L. Shapira. 2013. Reconsidering Grade Inflation in Israel. Jerusalem: Israeli Central Bureau of Statistics.Suche in Google Scholar

Manski, C. F. 1977. “The Structure of Random Utility Models.” Theory and Decision 8 (3): 229. https://doi.org/10.1007/bf00133443.Suche in Google Scholar

McDonald, P., B. Pini, and R. Mayes. 2012. “Organizational Rhetoric in the Prospectuses of Elite Private Schools: Unpacking Strategies of Persuasion.” British Journal of Sociology of Education 33 (1): 1–20. https://doi.org/10.1080/01425692.2012.632864.Suche in Google Scholar

Morin, L. P. 2015. “Do Men and Women Respond Differently to Competition? Evidence from a Major Education Reform.” Journal of Labor Economics 33 (2): 443–91. https://doi.org/10.1086/678519.Suche in Google Scholar

Nata, G., M. J. Pereira, and T. Neves. 2014. “Unfairness in Access to Higher Education: A 11 Year Comparison of Grade Inflation by Private and Public Secondary Schools in Portugal.” Higher Education 68 (6): 851–74. https://doi.org/10.1007/s10734-014-9748-7.Suche in Google Scholar

Neves, T., H. Ferraz, and G. Nata. 2017. “Social Inequality in Access to Higher Education: Grade Inflation in Private Schools and the Ineffectiveness of Compensatory Education.” International Studies in Sociology of Education 26 (2): 190–210. https://doi.org/10.1080/09620214.2016.1191966.Suche in Google Scholar

Nunes, L. C., A. B. Reis, P. Freitas, M. Nunes, and J. M. Gabriel. 2021. Estudo de diagnóstico de necessidades docentes de 2021 a 2030. Lisboa: NOVA-SBE.Suche in Google Scholar

OECD. (2020). Education at a Glance: OECD Indicators (2019). Country Report: Portugal. https://www.oecd.org/education/education-at-a-glance/EAG2019_CN_PRT.pdf on (accessed November 6, 2021).Suche in Google Scholar

Pattison, E., E. Grodsky, and C. Muller. 2013. “Is the Sky Falling? Grade Inflation and the Signaling Power of Grades.” Educational Researcher 42 (5): 259–65. https://doi.org/10.3102/0013189X13481382.Suche in Google Scholar

Portela, M. C. A. S., and A. S. Camanho. 2010. “Analysis of Complementary Methodologies for the Estimation of School Value Added.” Journal of the Operational Research Society 61 (7): 1122–32. https://doi.org/10.1057/jors.2009.85.Suche in Google Scholar

Portuguese Confederation of Environmental Defense Associations. 2019. Inequalities and Development in Portugal: Portugal’s Contribution to Implementing SDG 10. https://gcap.global/wp-content/uploads/2019/06/12.3.a-report-PT.pdf (accessed November 6, 2021).Suche in Google Scholar

Pressman, S. 2007. “The Economics of Grade Inflation.” Challenge 50 (5): 93–102. https://doi.org/10.2753/0577-5132500506.Suche in Google Scholar

Robinson-Cimpian, J. P., S. T. Lubienski, C. M. Ganley, and Y. Copur-Gencturk. 2014. “Teachers’ Perceptions of Students’ Mathematics Proficiency May Exacerbate Early Gender Gaps in Achievement.” Developmental Psychology 50 (4): 1262. https://doi.org/10.1037/a0035073.Suche in Google Scholar

Rouse, C. E., J. Hannaway, D. Goldhaber, and D. Figlio. 2013. “Feeling the Florida Heat? How Low-Performing Schools Respond to Voucher and Accountability Pressure.” American Economic Journal: Economic Policy 5 (2): 251–81. https://doi.org/10.1257/pol.5.2.251.Suche in Google Scholar

Santos, J. P., J. Tavares, and J. Mesquita. 2021. “Leave them Kids Alone! National Exams as a Political Tool.” Public Choice 189: 405–26. https://doi.org/10.1007/s11127-021-00893-y.Suche in Google Scholar

Schultz, T. 1961. “Investment in Human Capital.” American Economic Review 51 (1): 1–17.Suche in Google Scholar

Silva, M. C., A. S. Camanho, and F. Barbosa. 2020. “Benchmarking of Secondary Schools Based on Students’ Results in Higher Education.” Omega 95: 102–19. https://doi.org/10.1016/j.omega.2019.102119.Suche in Google Scholar

Silva, P. L. 2024. “Specialists or All-Rounders: How Best to Select University Students?” Journal of Human Capital 18 (2): 227–71. https://doi.org/10.1086/728086.Suche in Google Scholar

Smith, J., and R. Naylor. 2005. “Schooling Effects on Subsequent University Performance: Evidence for the UK University Population.” Economics of Education Review 24 (5): 549–62. https://doi.org/10.1016/j.econedurev.2004.07.016.Suche in Google Scholar

Spence, M. 1973. “Job Market Signaling.” Quarterly Journal of Economics 87 (3): 355–74. https://doi.org/10.2307/1882010.Suche in Google Scholar

Survey on Living Conditions and Income (SLCI). (2018). https://www.cso.ie/en/releasesandpublications/ep/p-silc/surveyonincomeandlivingconditionssilc2018/on (accessed November 6, 2021).Suche in Google Scholar

Terrier, C. 2020. “Boys Lag behind: How Teachers’ Gender Biases Affect Student Achievement.” Economics of Education Review 77: 101981. https://doi.org/10.1016/j.econedurev.2020.101981.Suche in Google Scholar

Tyner, A., and S. Gershenson. 2020. “Conceptualizing Grade Inflation.” Economics of Education Review 78: 102037. https://doi.org/10.1016/j.econedurev.2020.102037.Suche in Google Scholar

Walsh, P. 2010. “Does Competition Among Schools Encourage Grade Inflation?” Journal of School Choice 4 (2): 149–73. https://doi.org/10.1080/15582159.2010.483918.Suche in Google Scholar

Wikström, C., and M. Wikström. 2005. “Grade Inflation and School Competition: An Empirical Analysis Based on the Swedish Upper Secondary Schools.” Economics of Education Review 24 (3): 309–22. https://doi.org/10.1016/j.econedurev.2004.04.010.Suche in Google Scholar

Winston, G. C. 1982. The Timing of Economic Activities: Firms, Households, and Markets in Time-specific Analysis. Cambridge: Cambridge University Press.Suche in Google Scholar

Woodruff, D. J., and D. L. Ziomek. 2004. Differential Grading Standards Among High Schools (ACT Research Report Series 2004-2). Iowa City, IA: ACT.10.1037/e421132008-001Suche in Google Scholar

Yang, H., and C. S. Yip. 2003. An Economic Theory of Grade Inflation. Philadelphia, PA, USA: University of Pennsylvania.Suche in Google Scholar

Ziomek, R. L., and J. C. Svec. 1997. “High School Grades and Achievement: Evidence of Grade Inflation.” NASSP Bulletin 81 (587): 105–13. https://doi.org/10.1177/01926365970815.Suche in Google Scholar

Received: 2024-04-15
Accepted: 2025-03-11
Published Online: 2025-04-16

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