Golden Dysprosium
Quote:
Dermezel
Golden Dysprosium
One more time:
Marxist values use this equation rlA(QBAB + QDaD) = σ(lAaB + lB)(QBlB + QDlD) to "solve" the transformation problem, while the
correct formula for that sort of thing is PD=ID+(1+r)IAaD=ID+(AD(1-IB))/AB.
Mathematically (since it's basic algebra), how is this wrong?
neutral
Explain what you mean without the math formula.
No. You should've actually read the article, which says it best:
Well is your summary of the problem correct, that you can charge more then the cost of production?
You do realize that Marx did not write Capital Volume 3, that he was dead at the time, and that Engel's wrote the entire volume based on Marx's notes?
In any case so long as your summary remains the one used (that the price of an object may, at times, be more or less then the cost of production), it is, as I said earlier, a straw man argument that was refuted by David Ricardo decades before Marx.
In fact this entire problem sounded made up from the start, and very much like the pseudoscience of marginal utility both in style of presentation (largely made up mathematics with little correlation to anything real) and a lack of testability.
Sure enough when considering your wiki article, and the pro-capitalist/anti-marginalist article I stumbled upon a common name: Böhm-Bawerk, an founder of the Austrian Economics School (a libertarian think tank that, among other things, developed the admittedly untestable theory of marginal utility) and also, coincidentally, a main proponent of the transformation problem.
Quote:
Many mathematical economists assert that a similar set of functions does not generally exist, so that Chapter 9's transformation problem has formally no solution, outside two classes of very special cases. This was first pointed out long ago by, among others,
Böhm-Bawerk (1896) and Bortkiewicz (1906).
http://en.wikipedia.org/wiki/Transformation_problem
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This is also a shortcoming of the Austrian utility theory, as it was developed by Böhm-Bawerk and his Austrian followers, up to the present. Not only did the later Austrians inadequately treat the time dimension, but they were forced to a position of radical skepticism regarding the notions of "equilibrium price," in order to avoid a Marshallian understanding of the dynamic effect of production cost on price, through the effect of market price on supply.
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Böhm-Bawerk was at his best in systematically analyzing the exceptions to the labor-theory and the cost-principle. In so doing, however, he was forced to admit a rough statistical correlation between cost and price in cases of reproducible goods; and in so admitting, he was forced to reduce his argument to quibbling over the required level of generality of a theory of value. So, Böhm-Bawerk having set the terms of discussion, let us proceed to examine his list of exceptions to Ricardo's cost-theory of price.
http://www.mutualist.org/id50.html
In other words the source of your argument from marginal utility, and the transformation problem, is the Austrian school of economics in both cases (Bortkiewicz is also associated with the Austrian School) . This school has admitted from the onset that its theories are untestable even in principle and based on philosophy more then actual science. During this debate you have also quoted an Ayn Rand front site, capitalism.org, which is likewise a site arguing from philosophy as opposed to science.
In any case, Bohm's argument against the labor theory of value is simply to assume there are no
general prices, i.e. to point out the fact that there are exceptions. His argument is widely regarded as a straw man argument due to the fact that the labor theory of value is meant to explain general prices not all prices under any conceivable situation without exception.
I'm starting to suspect at this point that the Austrian School of Economics is sort of the equivalent of Institute of Creation Research or Discovery Institute for economics.