Chapter 3 GMM Flashcards

1
Q

Prove that the empirical distribution is unbiased

A

suppose xi is iid and follows Fx.

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2
Q

What is the convergence of the empirical distributive function?

A

Conclusion, the empirical distributive function is a good estimator for the distributive function

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3
Q

What is a parameter estimator via bootstrap

A

where the estimator is unbiased and consistent and asymptotically normal for eta as B goes to infinity by LLCLT

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4
Q

What is the system we have to solve in GMM?

A
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5
Q

What happens if k=l

A

When n tends to infinity, the sample average converges to the expected values, so the sample averages will be our estimator (IV)

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6
Q

How do we derive non-lineear t-stat (w)

A
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7
Q

What happens witj the tests in chapter 2 if we have conditional homoskedasticity?

A

We have the same tests as in chapter 1 without having to assume normality

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8
Q
A
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