Exam 11: Regression Discontinuity: Looking for Jumps in Data

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Explain why we may choose to employ a varying slopes RD model instead of a linear RD model.

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When we suspect that the slope of the line could be different before and after the cutoff, meaning when we suspect that the relationship between the assignment variable and the dependent variable of interest is different before and after the treatment is applied

Show and explain why the correlation between the error term and T disappears when we control for the assignment variable.

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Yi=β0+β1Ti+β2X1i+ϵi=β0+β1Ti+β2X1i+ρX1i+νi\begin{aligned}Y _ { i } & = \beta _ { 0 } + \beta _ { 1 } T _ { i } + \beta _ { 2 } X _ { 1 i } + \epsilon _ { i } \\& = \beta _ { 0 } + \beta _ { 1 } T _ { i } + \beta _ { 2 } X _ { 1 i } + \rho X _ { 1 i } + \nu _ { i }\end{aligned}
We can ro-arrange and re-label β2+ρ\beta _ { 2 } + \rho as β^2\hat { \beta } _ { 2 } , producing
Yi=β0+β1Ti+(β2+ρ)X1i+νi=β0+β1Ti+β~2X1i+νi\begin{aligned}Y _ { i } & = \beta _ { 0 } + \beta _ { 1 } T _ { i } + \left( \beta _ { 2 } + \rho \right) X _ { 1 i } + \nu _ { i } \\& = \beta _ { 0 } + \beta _ { 1 } T _ { i } + \tilde { \beta } _ { 2 } X _ { 1 i } + \nu _ { i }\end{aligned}

We employ binned graphs in order to.

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What is one of the limitations of using RD models in order to help make/shape policy decisions?

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In order to diagnose if variables other than Y (dependent variable) jump at the cutoff, one must use which of the following equations:

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Which one of the following is a key assumption in regression discontinuity models?

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If the assignment variable is correlated with the error term, then a RD model will provide a biased estimate of the treatment effect.

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What is the consequence of having an error term that jumps at cutoff in a RD model?

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One of the drawbacks of narrowing the window/range of the assignment variable is:

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One of the main problems faced by RD is the fact that the error can be discontinuous at the treatment threshold.

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Consider a plot of a model of the form Yi = B0 +B1Ti + B2(X1i-C) + ei. Which of the following is true?

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Please explain how to asses if other variables act differently at the point of discontinuity, and explain the consequence of other variables jumping at the point of discontinuity.

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Describe the benefits and drawbacks of adjusting the window of an RD model.

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Which of the following is a diagnostic test to assess the appropriateness of using a RD model?

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A key assumption for RD is that the error term does not jump at the point of discontinuity.

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Using polynomial models in RD can produce bumps at the cutoff that are larger than they should be.

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Which of the following is the reason polynomial RD models can be dangerous to use?

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Provide the equation for a polynomial RD model and explain a potential drawback of using a polynomial model and how we can deal with such a drawback.

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Which of the following shows the varying slopes RD model?

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The smaller the window we use around the RD cutoff, the less we have to worry about the functional form of the model.

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