L3 Flashcards

1
Q

Abnormal Return =

A

Realized Return - Expected Return

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2
Q

3 ways of calculating expected returns

A

1 - Mean adjusted returns
2 - Market adjusted returns
3 - Expected returns according to market models

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3
Q

Good practice in event studies windows

A

Leave space to avoid contamination between estimation window and event window

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4
Q

Longer estimation windows lead to

A

higher precision
but also
higher risk of structural break

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5
Q

To build event studies we need:

A
  • unexpected shocks
  • sudden release of information
  • high frequency data
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6
Q

To understand stat significance of CAR we need:

A

Avg CAR(t1,t2) and Var ( Avg CAR(t1,t2) )

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7
Q

Estimate Var ( Avg CAR(t1,t2) )

A

1 - Sample variance for each stock in estimation window

2 - Take the average

3 - Compute the CAR variance = (t2 - t1+ 1) * Step 2

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8
Q

CAR follows a normal distribution when

A

Large samples

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9
Q

t-stat for H0: Avg CAR(t1, t2) = 0

A

Avg CAR (t1, t2) / SQRT ( Var (avg CAR (t1,t2)))

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10
Q

What do Shapiro-Wilk and Breusch-Pagan have in common

A

We are looking for large p-values

We want to not reject the H0

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11
Q

To trust t-tests and f-tests we need

A

MLR 1-6

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12
Q

In large sample, OLS estimators are

A

asymptotically normal

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13
Q

Even if OLS estimators are asymptotically normal, we still need:

A

erros to be iid(0, sigma-square), independent and identically distributed

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14
Q

in iid, what is i

A

independent, means that values are uncorrelated

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15
Q

in iid what is id

A

identically distributed -> values have same variance

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16
Q

Problems with u independence in iid dist

A

time series data -> serial correlation
cross-sectional data -> group structures

17
Q

Heteroskedacity in large samples

A

Does not disappear

18
Q

Solution to heteroskedacity

A

RSE

19
Q

RSE are

A

usually > se(^B), so t-stats are usually lower than in reality (estimate that we are closer to the true parameter value than we actually are)

20
Q

Problem with RSE

A

Not very accurate for small samples

21
Q

What is panel data

A

datasets with time series and cross-sectional data

22
Q

panel data standard model

A

yit = B0 + B1 xit + u it

23
Q

Panel data and estimation with fixed effects allows to:

A

control for time invariant unnobserved heterogeneity

24
Q

What does demeaning do?
Consider FE model:
yit = B0 + B1 xit + ai + eit

A

removes fixed effect ai

25
Q

yit = B0 + B1 xit + ai + eit

what is ai?

A

variables constant over time that affect y but are different accross i’s

26
Q

yit = B0 + B1 xit + ai + eit

what is eit?

A

unnobserved factors that vary accross i and t

27
Q

Upside and downside of fixed effects estimator

A

Upside -> controls for all time invariant differences within each i

Downside -> cant be used to investigate time-invariant causes of y

28
Q

Dummy variable regression in FE model

A

yit = B0 + B1 xit + Sum ( ai fi ) + eit

Intuitive interpretation allowing for unit specific intercepts

29
Q

We can also include time fixed effect in FE model

A

yit = B0 + B1 xit + ht + eit

ht absorbs all shock in valuation common to all i’s at a given time

30
Q

DiD assumption

A

Parallel trends

31
Q

t-stat > 3.2 corresponds to:

A

F-stat > 10