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Departures from stationarity: a. occur often in cross-sectional data. b. jeopardize forecasts and inference based on time series regression. c. cannot be fixed. d. can be made to have less severe consequences by using log-log specifications.

Question

Departures from stationarity:

a. occur often in cross-sectional data.

b. jeopardize forecasts and inference based on time series regression.

c. cannot be fixed.

d. can be made to have less severe consequences by using log-log specifications.

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Solution

The statement "Departures from stationarity" refers to situations where a time series data set does not meet the criteria of stationarity, which means its properties do not depend on the time at which the series is observed.

a. This statement is not necessarily true. Departures from stationarity can occur in any type of data, not just cross-sectional data. It depends on the nature of the data and how it was collected.

b. This statement is true. When data is not stationary, it can lead to unreliable and misleading statistics, forecasts, and inferences. This is because most time series models assume stationarity.

c. This statement is false. There are several methods to transform non-stationary data into stationary data. These methods include differencing, transformations like logarithms, and detrending.

d. This statement is partially true. Log-log specifications can help to stabilize the variance of a series and are often used in econometric models. However, they may not always be sufficient to deal with non-stationarity. Other methods may also be needed.

This problem has been solved

Similar Questions

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