[The following is the first of a two-part reply to a reader’s question. Since the reply had to be broken into two parts due to its length, part 2 will be posted two weeks after this part appears. My plan is to return to a monthly schedule after that.]
A while back a reader asked what I thought about the work of Andrew Kliman. Kliman is the author of a book entitled “Reclaiming Marx’s ‘Capital,’” published in 2007. In this book, Kliman, a professor of economics at Pace University, attempts to answer the claims by the so-called “neo-Ricardian” economists that Marx’s “Capital” is internally inconsistent. According to the “neo-Ricardians,” Marx was not successful in his attempts to solve the internal contradictions of Ricardo’s law of labor value.
The modern “neo-Ricardian” school is largely inspired by the work of the Italian-British economist and Ricardo scholar Piero Saffra (1898-1983). But elements of the “neo-Ricardian” critique can be traced back to early 20th-century Russian economist V. K. Dmitriev. Other prominent economists and writers often associated with this school include the German Ladislaus von Bortkiewicz (1868-1931) and the British Ian Steedman.
The Japanese economist Nobuo Okishio (1927-2003), best known for the “Okishio theorem”—much more on this in the second part of this reply—evolved from marginalism to a form of “critical Marxism” that was strongly influenced by the “neo-Ricardian” school.
In the late 20th century, the most prominent “neo-Ricardian” was perhaps Britain’s Ian Steedman. While Sraffa centered his fire on neoclassical marginalism, Steedman has aimed his at Marx. His best-known work is “Marx after Sraffa.” The “neo-Ricardian” attack on Marx centers on the so-called transformation problem and the Okishio theorem.
The Okishio theorem allegedly disproves mathematically Marx’s law of the tendency of the rate of profit to fall. The transformation problem is more fundamental than the Okishio theorem, since it involves the truth or fallacy of the law of labor value itself. I will therefore deal with the transformation problem in the first part of this reply and the Okishio theorem in the second part. However, Andrew Kliman seems to be more interested in the Okishio theorem for reasons that will soon become clear.
I have already dealt with the transformation problem in an earlier reply. But here I will take another look at it in the light of Kliman’s work.