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Date: | Sun, 23 Feb 2014 07:01:36 -0500 |
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Re: Knut Wicksell and his cumulative process analysis. It occurs to me
that what economists call the "Wicksellian cumulative process" is a
perfect example of the operation of Stigler's Law of Eponymy according
to which "No scientific discovery is named for its original discoverer."
For as James Ahiakpor and others have shown in these posts, 18th and
19th century classical economists including Hume, Smith, Thornton,
Ricardo, Joplin, and others had assembled and put together elements of
the cumulative process model long before Wicksell did so in his 1898
Interest and Prices. Those classicals were the original discoverers of
the cumulative process analysis. Yet today we refer to the model as
the Wicksellian cumulative process rather than as the Hume-Thornton-
Ricardo-Joplin cumulative process.
Why? Because it was Wicksell more than his classical predecessors who
made the model sing and who put it on the map. It was Wicksell's
formulation that was most instrumental in influencing economists to
accept the model as a valid depiction of the process of price-level
change. For that reason, Wicksell gets the honor of having the model
bear his name. Stigler's Law.
The same thing happened with the ordinary microeconomic demand-and-
supply curve diagram, which today bears the label "the Marshallian
Cross" after Alfred Marshall. But it wasn't Marshall who discovered
the diagram. Rather A. A. Cournot was its original discoverer in his
1838 Researches into the Mathematical Principles of the Theory of
Wealth. And after Cournot but before Marshall, at least four
economists including Karl Rau, Jules Dupuit, Hans von Mangoldt, and
Fleeming Jenkin presented the diagram, often in quite elaborate and
sophisticated forms. Yet today we honor Marshall, not his forerunners,
by naming the diagram after him.
Why? Because it was Marshall who in his 1890 Principles of Economics
made the diagram sing and who put it on the map. It was his version
that caught the attention of the entire economics profession.
Stigler's Law again.
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