Palgrave Handbook of Econometrics: Applied Econometrics

(Grace) #1

18 Methodology of Empirical Econometric Modeling


17001750180018501900 1950 2000

2,500

5,000

7,500

10,000

12,500
Numbers of bankruptcies

17001750180018501900 1950 2000

10,000

20,000

30,000

40,000 Numbers of patents

17001750180018501900 1950 2000

10

20

30

40

50 Industrial output per capita

17001750180018501900 1950 2000

5

10

15

20

25 Real equity prices

Figure 1.1 Historical time series for the UK


1.4.1.2 Long-run change


“I see you’re admiring my little box,” the Knight said in a friendly tone.
“It’s my own invention – to keep clothes and sandwiches in. You see I
carry it upside-down, so that the rain can’t get in.”
“But the things can get out,” Alice gently remarked. “Do you know the
lid’s open?” (Lewis Carroll, 1899)

Figure 1.1 records some historical time series for the UK over the period from about
1700 to 1991 (the dates differ for the various variables). Many other variables man-
ifesting dramatic non-stationarities are shown in Hendry (2001a, 2001b, 2005) and
Clements and Hendry (2001), where the first and last examine UK industrial output
in more detail. Here we focus on numbers of bankruptcies and patents, industrial
output per capita, and real equity prices (deflated by a cost of living price index)
(see Feinstein, 1972; Mitchell, 1988; Crafts and Mills, 1994,inter alia).
These four variables were selected from a range of alternatives as being related
to advances in technology and medicine, their implementation, incentives for
progress through intellectual property, and one source of financing (see Siegel and
Wright, 2007, for a recent review and bibliographic perspective). Technological
change is sometimes modeled as an “exogenous” random walk. While that is an
improvement over a deterministic trend, it is hardly a convincing representation
of a process which requires substantial inputs of human and physical capital, as
highlighted by endogenous growth models (see, e.g., Crafts, 1997). At the very

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