Clive W. J. Granger, Awarded Nobel Prize in 2003,

Lecture presented February 16, 2005.                                                                                               Selected Links to Clive Granger’s Research below

 

Clive Granger is Distinguished Research Professor and Professor Emeritus at the University of California at San Diego.

 

The Royal Swedish Academy of Sciences awarded the 2003 Nobel Prize in Economic Sciences to Robert Engle and Clive Granger. Granger was cited “for methods of analyzing economic time series with common trends (cointegration).” Such methods enable researchers to better understand time-series economic data and to distinguish between long-run trends or relationships and short-run movements or shocks.

 

Quotes from Clive Granger’s February 2005 lecture at Trinity University:

 

I am not sure that I ever did become an economist. I started as a statistician and have ended as a time series econometrician. I have picked up some economics on the way and the field of econometrics has itself evolved to be closer to my interests as I have moved closer to the core of econometrics. Thus there are two components to my intellectual journey, from being a statistician to being something of an economist, and within econometrics, from being purely a time series econometrician to having greater appreciation for other components of the field of econometrics.

 

It soon became clear to me that economists think differently than mathematicians. Rather than dealing with carefully defined objects obeying precise rules, economists considered large numbers of independent decision makers who based their decisions on changing experiences including learning, information, and institutions. These decision makers were assumed to be rational, and sometimes super-rational to an impossible extent. When put into a microeconomic framework their behavior could be satisfactorily described to a mathematician, but I did not recognize my own economic behavior. In aggregate these decision makers formed markets and became captured by mysterious forces such as supply and demand, arbitration, and the invisible hand, which produced charmingly simple rules but of dubious reality.

 

One area where we have clearly improved is in knowing how to evaluate our forecasts, how to decide if one method of forecasting is better than another, or whether some combination of the two may be better than both, as is usually the case. Many of these developments are possible because of the enormous increase in computing power, both in speed and memory size, which has occurred during my career….We can also attempt to forecast more things, very high frequency data, such as each trade on the stock market, or over longer horizons, perhaps up to a quarter century ahead and breaks, or sudden changes in the economy, such as a financial crisis. These are all very difficult and we do not forecast them very well, but are improving and by trying we are learning something about how we can approach such problems.

 

I have also been involved in a long term program which attempts to develop parts of time series analysis and econometrics. In my early years as a researcher I observed that econometrics did not emphasize the temporal aspects of economics, possibly because the time series data available were rather short and thus difficult to analyze. Slowly it was realized that time series methods were important, particularly in macroeconomics and finance and coverage of them started to appear in the major textbooks. From data analysis it also became clear that economic time series did not obey the standard assumption that they were stationary. Many series needed to be differenced to make them stationary. This made them “unit root processes.” This observation implied that many standard statistical procedures, such as regressions, could not be used without interpretational problems. New procedures and models had to be devised, and widely applied, and economic interpretations had to be found.

 

Throughout my career I have been involved with the important concept of causality in economics, although to varying degrees at different times. I entered the arena naively needing a definition in connection with an interpretation of a technical concept know as the cross-spectrum. I was directed to a paper written by a very eminent mathematician, Norbert Weiner. There I found the definition that I later expanded….Initially the definition was slow to be accepted, but later the application by Sims (1972) produced a great deal of discussion. Soon many alternative tests became available and applications appeared, although most writers did not quite accept the definition of causality, saying that the definition used was not “real causality but only Granger causality,” although no one would define “real causality” for me.…I have since become involved in fairly heated debates about what is causality and there are now various alternative definitions available to applied economists. But I let demand for the product determine its current worth and continue to maintain a belief that whatever the final definition that we all agree on might be, it will contain my own as a component.

 

Selected links to Clive Granger’s research:

Clive W.J. Granger, “Time Series Analysis, Cointegration, and Applications,” Nobel Lecture, December 8, 2003 (pdf).

Nobel Committee, “Information for the Public: Overview of Statistical Methods for Economic Time Series and the Contributions of Granger and Engle,” 2003.

Nobel Committee, “Advanced Information: Time Series Econometrics: Cointegration and Autoregressive Conditional Heteroskedasticity,” 2003.

Clive W.J. Granger, “Modeling, Evaluation and Methodology in the New Century,” Economic Inquiry,  January 2005 (pdf).

Additional resources on Clive Granger are available at the Nobel web site.

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