From: "John R. Ernst" <ernst-AT-pipeline.com> Date: Sun, 26 Nov 1995 16:19:10 -0500 Subject: Value: Organic deteminations, etc. Dear Juan, As I stated before, I think the whole business about comparing the growth of material inputs with that of outputs has taken us no where. I'll take full responsibility for leading our discussion into that dead end. To be sure, all I had in mind, was something like index numbers but let's put that to rest for now. Again, it seems to me that the question before us is why readers of Marx have difficulty accepting the notion of the falling rate of profit. I think both of us would agree that, in the final analysis, the problem can be traced to the misunderstanding of the concepts of value, exchange-value, abstract labor, etc. -- Marx's starting point. Key to THEIR understanding is the idea that the value of any commodity whether it is used as an input to or produced as an output of the process of production is to be determined at a given point in time. Let's take a look at Marx's idea of productivity change within the period of large scale industry. "While the circulating part of constant capital, such as raw materials, etc. continually increases its mass in proportion to the productivity of labour, this is not the case with fixed capital, such as buildings, machinery, and lighting and heating facilities, etc. Although in absolute terms a machine becomes dearer with the growth of its bodily mass, it becomes relatively cheaper. If five labourers produce ten times as much of a commodity as before, this does not increase the outlay for fixed capital ten-fold; although the value of this part of constant capital increases with the development of productiveness, it does not by any means increase in the same proportion." (CAPITAL, BK III, pp. 260, Int.ED) What does this say? If a capitalist is currently investing 100 in fixed capital, 90 in raw materials, and 100 in variable capital and the fixed capital is to be depreciated over 10 periods, then with a depreciation charge of 10 and an assumed rate of surplus value of 100%, we have c(1)+c(2)+ v + s = w 10 + 90 + 100+ 100 = 300 [Here c(1) is the depreciation allowance, c(2) the value of the raw materials,v the variable capital, s the surplus value, and w the total value.] Now, let's assume a new technique becomes available with assumptions that correspond to the description of technical change that Marx states above. The productivity of the given work force is to increase by a factor of 10, the outlay in raw materials will increase by that same factor, but the investment in fixed capital will not increase by that factor but something less, let's say 8. We could then write 80 + 900 + 100 + x = 3000 (assuming constant prices) or since x=1920 c(1)+c(2)+ v + s = w 80 + 900 + 100 + 1920 = 3000 At this point, my temptation is to simply say, "Show me how the rate of profit falls." No doubt, you might begin by pointing out that the capitalist would sell the produced commodities for something less than 3000. Let me see if I have it. We'll assume that the total output is, initially, priced at 2000. and then we can write c(1)+c(2)+ v + s = w 80 + 900 + 100 + 920 = 2000 But, eventually, the social value falls to the individual value and we have c(1)+c(2)+ v + s = w 80 + 900 + 100 + 100 = 1180 which would indicate a FRP with a constant rate of surplus value. Now, you and I both know this is not the end of the matter. As those who follow Marx, we still face a difficulty. In the above model, the constant capital inputs grew at a rate slower than that of the quantity of output. I, still, think there is a falling rate of profit here; but I will admit that showing how the fall takes place is no simple matter. Where we differ in taking on this task is that you argue the price decreases or, if you will, the decreases in social value occur prior to the FRP. The approach I follow is more closely related to that of Grossmann and Mattick in which capital accumulation is shown as a process in real time. For me, the crisis itself brings about the decreases in social value such that the rate of profit has a tendency to fall. As I deal with FRP itself, I find myself more and more sympathetic to the approach of Rosdolsky. Regards, John Nota Bene: I thought I'd take advantage of your accounting skills and allow you to compute the rate of profit in the above example according to what you know as generally accepted practices. --- from list marxism-AT-lists.village.virginia.edu --- ------------------
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