was done; but when the game was finished, and they came to adjust the winnings, it was found that the thousand francs under the candlestick had not been miraculously multiplied, according to the general expectation. They had to be divided accordingly, and the only result obtained (chimerical enough) was this;—every one had, it is true, his double number of counters, but every counter, instead of corresponding to ten francs, only represented five. Thus it was clearly shown, that what is true of each, is not always true of all.
B. I see; you are supposing a general increase of counters, without a corresponding increase of the sum placed under the candlestick.
F. And you are supposing a general increase of crowns, without a corresponding increase of things, the exchange of which is facilitated by these crowns.
B. Do you compare the crowns to counters?
F. In any other point of view, certainly not; but in the case you place before me, and which I have to argue against, I do. Remark one thing. In order that there be a general increase of crowns in a country, this country must have mines, or its commerce must be such as to give useful things in exchange for cash. Apart from these two circumstances, a universal increase is impossible, the crowns only changing hands; and in this case, although it may be very true that each one, taken individually, is richer in proportion to the number of crowns that he has, we cannot draw the inference which
