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Two volumes down, the third doesn't stand a chance.
This thing is a tome 0_0
i'm ready to enter the theory trenches once more
Vol 3 feels a lot like Vol 1, at least in terms of Marx's writing style? Vol 2 felt like, I dunno? Anyways it's nice to go to like that Vol 1 feel. I thought Marx was gonna go back to the 20 yards of lenin example like he did in vol 1, but instead it's just yarn. Also it's interesting he bringing up dialectical stuff and relations again, like here and with Hegel. It felt like vol 2 didn't have much of this?
If, as Hegel would put it, the surplus therefore re-reflects itself in itself out of the rate of profit, or, put differently, the surplus is more closely characterized by the rate of profit, it appears as a surplus produced by capital above its own value over a year, or in a given period of circulation.
Although the rate of profit thus differs numerically from the rate of surplus-value, while surplus-value and profit are actually the same thing and numerically equal, profit is nevertheless a converted form of surplus-value, a form in which its origin and the secret of its existence are obscured and extinguished. In effect, profit is the form in which surplus-value presents itself to the view, and must initially be stripped by analysis to disclose the latter. In surplus-value, the relation between capital and labour is laid bare; in the relation of capital to profit, i.e., of capital to surplus-value that appears on the one hand as an excess over the cost-price of commodities realised in the process of circulation and, on the other, as a surplus more closely determined by its relation to the total capital, the capital appears as a relation to itself, a relation in which it, as the original sum of value, is distinguished from a new value which it generated. One is conscious that capital generates this new value by its movement in the processes of production and circulation. But the way in which this occurs is cloaked in mystery and appears to originate from hidden qualities inherent in capital itself.
Definitely feels more readable than Volume 2. Chapter 2 of Volume 3 seems like a good concise summary of the mathematical portions of Volume 1.
theory
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