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Regression Discontinuity (Durham, 8 April 2013) Hans Luyten University of Twente, Faculty of Behavioural Sciences.

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Presentation on theme: "Regression Discontinuity (Durham, 8 April 2013) Hans Luyten University of Twente, Faculty of Behavioural Sciences."— Presentation transcript:

1 Regression Discontinuity (Durham, 8 April 2013) Hans Luyten (j.w.luyten@utwente.nl)j.w.luyten@utwente.nl University of Twente, Faculty of Behavioural Sciences

2 Outline of today’s session 1.RD, what is it? 2.Short history 3.Some applications 4.Sharp vs. fuzzy RD 5.RD and instrumental variables (IV)

3 RD, what is it? (I)  Research design/ technique of data analysis  Capitalizes on the existence of cut-off points

4 RD, what is it? (II)  Cut-off points mimic random assignment  Minimal differences between units (respondents) on either side of the cut-off

5 RD, what is it? An example (III)

6 RD, what is it? Another example (IV)

7 RD, what is it? (V)  Assignment of students to grades determined by date of birth (e.g. cut-off point = 1 Sept.)  Effect of one year schooling = difference in achievement between upper and lower grade minus effect of date of birth (age) Y = β 0 + β 1 AGE + β 2 GRADE

8 RD, what is it? (VI) STRENGTH  Alternative explanations largely ruled out Complications  What if the cut-off point changes?  How to deal with miss-assigned units?

9 RD, what is it? (VII) Extension with multiple cut-off points

10 RD, short history (I)  Invented/developed as a means to assess effects of scholarship programs (1960)  Cut-off criterion used for assessing the effect

11 RD, short history (II)  RD method remained obscure for decades  Rediscovered in the 1990s (by educational economists)

12 RD applications  Absolute effect of schooling  Intensive “support” of very weak schools by the school inspectorate  Extra funding for schools with disadvantaged student populations  Class size  Grade retention (fuzzy RD)

13 Sharp vs. fuzzy RD (I)  Assignment hardly 100% “correct”  Rule of thumb: 95% “correct” assignment suffices  Sharp RD special case of fuzzy RD

14 Sharp vs. fuzzy RD (II)

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16 RD and Instrumental Variables (I)  Instrumental Variable (IV) has no causal relation with the outcome variable but does affect the independent variable  As such: it mimics random assignment  Cut-off points are special cases of instrumental variables

17 RD and Instrumental Variables (II)  Instrumental variables are VERY popular among economists  Earliest example (1928): estimating the effect of wheat production on wheat prices  Rainfall as IV (related to production; unrelated to prices)

18 RD and Instrumental Variables (II)  In the case of fuzzy RD: estimate probability to treatment  Use the probability as an explanatory variable (instead of actual assignment)

19 Wrapping up  RD capitalizes on cut-off points  Cut-off points mimic random assignment  Sharp RD  Fuzzy RD  Instrumental variables

20 Thank you Greetings from Twente University


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