One of the propositions which Sir Henry Maine is most anxious to bring home to his readers is that Democracy, in the extreme form to which it tends, is of all kinds of government by far the most difficult. He even goes so far as to say (p. 87) that, while not denying to Democracies some portion of the advantage which Bentham claimed for them, and “putting this advantage at the highest, it is more than compensated by one great disadvantage,” namely, its difficulty. This generalisation is repeated with an emphasis that surprises us, for two reasons. In the first place, if the proposition could be proved to be true, we fail to see that it would be particularly effective in its practical bearings. Everybody whose opinions are worth consideration, and everybody who has ever come near the machinery of democratic government, is only too well aware that whether it be far the most difficult form of government or not, it is certainly difficult enough to tax the powers of statesmanship to the very uttermost. Is not that enough? Is anything gained by pressing us further than that? “Better be a poor fisherman,” said Danton as he walked in the last hours of his life on the banks of the Aube, “better be a poor fisherman, than meddle with the governing of men.” We wonder whether there has been a single democratic leader either in France or England who has not incessantly felt the full force of Danton’s ejaculation. There may, indeed, be simpletons in the political world who dream that if only the system of government were made still more popular, all would be plain sailing. But then Sir Henry Maine is not the man to write for simpletons.
The first reason, then, for surprise at the immense stress laid by the author on the proposition about the difficulty of popular government is that it would not be of the first order of importance if it were true. Our second reason is that it cannot be shown to be true. You cannot measure the relative difficulty of diverse systems of government. Governments are things of far too great complexity for precise quantification of this sort. Will anybody, for