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Beauty and the Labor Market

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... Men, coefficient on below average looks is statistically significant: t ... Coefficients on above average looks are not statistically significant for this data. ... – PowerPoint PPT presentation

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Title: Beauty and the Labor Market


1
Beauty and the Labor Market
  • Daniel S. Hamermesh and Jeff E. Biddle, American
    Economic Review, Vol. 84, December 1994,
    pp.1174-1194.

2
Do Attractive People Earn More Than Less
Attractive People?
3
The Model
  • Dependent Variable
  • Log(Hourly Earnings)
  • Explanatory Variables
  • Experience
  • Marital Status (1 if Married, 0 if Not)
  • Education (vector of dummy variables)
  • Industry
  • Self Reported Health Status
  • Race
  • Region
  • Union Membership

4
Dummy Variables
  • Intercept Dummy
  • YabXcD where D 0 or 1
  • Slope Dummy
  • YabXcDdDX where D0 or 1

5
The Impact of Looks on Employees Earnings QES,
1977
6
Does Beauty Matter?
  • For Men, coefficient on below average looks is
    statistically significant t3.57.
  • For Women, coefficient on below average looks is
    not statistically significant at 5 t1.89.
  • Coefficients on above average looks are not
    statistically significant for this data.

7
Joint Tests on Several Regression Coefficients
  • Set Up the Null and Alternative Hypotheses
  • Choose level of significance and critical F value
  • Run two regressions and obtain estimated F-value
  • Restricted model assumes bs0
  • Unrestricted model assumes bs ? 0
  • Apply the decision rule

8
F Statistic
9
Null Hypothesis Looks Do Not Matter
10
Do Attractive People Earn More Because They Are
More Productive?
11
Three Reasons Why Looks Will Affect Pay
  • Consumer Discrimination/Productivity
  • Employer Discrimination
  • Occupational Crowding

12
Sorting, Looks and the Determination of Earnings
QES, 1977
13
Important to Remember
  • Use of slope dummy variables
  • Use of economic analysis to develop testable
    hypotheses that allow one to distinguish among
    competing explanations for the empirical
    observation
  • Use of F-test to test joint hypotheses involving
    regression coefficients
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