Question
QUESTION 1 Autocorrelation function is invariant in time, i.e. correlation between error e(t) and e(t-k) only depends on k not t. Yes No 1 points
QUESTION 1
Autocorrelation function is invariant in time, i.e. correlation between error e(t) and e(t-k) only depends on k not t.
Yes
No
1 points
QUESTION 2
Autocorrelation always decays exponentially with k between errors e(t) and e(t-k)
Yes
No
1 points
QUESTION 3
In a linear model y=x*beta+e, with T observation, k bona fide exogenous variables, and n lagged dependent variables, the covariance matrix of errors has dimensions
A.Tx(k+n+1)
B.Txk
C.TxT
D.(k+1)x(k+1)
3 points
QUESTION 4
Autocorrelation function r(k) always depends only on the distance between errors e(t) and e(t-k), not the time t.
Yes
No
1 points
QUESTION 5
Durbin Watson test statistic is from chi-square distribution
Yes
No
1 points
QUESTION 6
Weakly stationary condition is impossible to prove or test, it's a pure theoretical concept
Yes
No
1 points
QUESTION 7
Unless both y and x are stationary, OLS cannot be applied to a linear model y=x*beta+e
Yes
No
2 points
QUESTION 8
ARIMAX and regARIMA are synonyms
Yes
No
1 points
QUESTION 9
Apply backshift operator (1-2B+4B^2) to x(t-2)
A.x(t)-2 x(t-1)+4 x(t-2)
B.x(t-2)-2 x(t-2)+4 x(t-2)
C.x(t-2)-2 x(t-2)+4 [x(t-2)]^2
D.x(t-2)-2 x(t-3)+4 x(t-4)
2 points
QUESTION 10
Regression with ARIMA errors is an inferior model to ARIMAX
Yes
No
1 points
QUESTION 11
GARCH is a stochastic volatility model because it has a stochastic term r(t-1)^2, a square of return
Yes
No
1 points
QUESTION 12
Seasonality is a strictly annual pattern, i.e. the time series vary with season of the year
Yes
No
1 points
QUESTION 13
In trend and seasonality decomposition, the trend and seasonality are added to recover the original time series
Yes
No
2 points
QUESTION 14
low pass filter Removes low frequency components from the signal, and passes only high frequency components
Yes
No
1 points
QUESTION 15
Simple moving average is an example of low pass filter
Yes
No
1 points
QUESTION 16
Seasonality should never be removed from y or x variables, and instead SARIMA model should be applied to handle it in your model
Yes
No
1 points
QUESTION 17
Update parameter lambda in EWMA volatility metric cannot be estimated, it's arbitrarily chosen by an expert based on experience or industry practice
Yes
No
1 points
QUESTION 18
Pick the components of GARCH estimate of volatility v(t)
There are more than one answer to a question
A.previous estimate of volatility v(t-1)
B.Long run variance
C.square return r(t-1)
D.squared return r(t)
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