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 the proportion which the capital bears to the quantity of labour it employs is very small. A capital of a hundred pounds, which was returned every week, could employ as much labour annually as £2,600, the returns of which came in only at the end of the year; and if the capital were returned nearly every day, as it is practically in some few cases, the advance of little more than the wages of a man for a single day might pay above three hundred days' labour in the course of a year. Now it is quite evident, that out of the profits of these trifling capitals, it would not only be absolutely impossible to take a rise in the price of labour of 7 per cent., but it would be impossible to take a rise of ½ per cent. On the first supposition, a rise of only ½ per cent, would, if the price of the produce continued the same, absorb more than all the profits of the £100; and, in the other case, much more than all the capital advanced. If, therefore, the prices of commodities, where the proportion of labour is very great compared with the capital which employs it, do not rise upon an advance in the price of labour, the production of such commodities must at once be given up. But they certainly would not be given up. Consequently, upon a rise in the money price of labour and fall of profits, there will be a large class of commodities which will rise in price.

There will undoubtedly, however, be a class of commodities which, from the effects of these two opposite causes, will remain stationary in price; but, from the very nature of the case, this class must theoretically form little more than a line. Wherever this line may be placed, it can embrace but a small class of objects; and upon a rise in the price of labour and fall of profits, all the rest will either fall or rise in price, although exactly the same quantity of labour continues to be employed upon them.