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By Root 15746 0

in various syllables; but for the purposes of verse we suppose a long syllable equal to two short ones, and the natural deviation from this relativeness we correct in perusal. The more closely our long syllables approach this relation with our short ones, the better, ceteris paribus, will be our verse: but if the relation does not exist of itself we force it by emphasis, which can, of course, make any syllable as long as desired;- or, by an effort we can pronounce with unnatural brevity a syllable that is naturally too long. Accented syllables are, of course, always long, but where unencumbered with consonants, must be classed among the unnaturally long. Mere custom has declared that we shall accent them- that is to say, dwell upon them; but no inevitable lingual difficulty forces us to do so. In fine, every long syllable must of its own accord occupy in its utterance, or must be made to occupy, precisely the time demanded for two short ones. The only exception to this rule is found in the caesura- of which more anon.

The success of the experiment with the trochees or iambuses (the one would have suggested the other) must have led to a trial of dactyls or anapaests- natural dactyls or anapaests- dactylic or anapaestic words. And now some degree of complexity has been attained. There is an appreciation, first, of the equality between the several dactyls or anapaests, and secondly, of that between the long syllable and the two short conjointly. But here it may be said, that step after step would have been taken, in continuation of this routine, until all the feet of the Greek Prosodies became exhausted. Not so; these remaining feet have no existence except in the brains of the scholiasts. It is needless to imagine men inventing these things, and folly to explain how and why they invented them, until it shall be first shown that they are actually invented. All other "feet" than those which I have specified are, if not impossible at first view, merely combinations of the specified; and, although this assertion is rigidly true, I will, to avoid misunderstanding, put it in a somewhat different shape. I will say, then, that at present I am aware of no rhythm- nor do I believe that any one can be constructed- which, in its last analysis, will not be found to consist altogether of the feet I have mentioned, either existing in their individual and obvious condition, or interwoven with each other in accordance with simple natural laws which I will endeavour to point out hereafter.

We have now gone so far as to suppose men constructing indefinite sequences of spondaic, iambic, trochaic, dactylic, or anapaestic words. In extending these sequences, they would be again arrested by the sense of monotone. A succession of spondees would immediately have displeased; one of iambuses or of trochees, on account of the variety included within the foot itself, would have taken longer to displease, one of dactyls or anapaests, still longer; but even the last, if extended very far, must have become wearisome. The idea first of curtailing, and secondly of defining, the length of a sequence would thus at once have arisen. Here then is the line of verse proper. (Verse, from the Latin vertere, to turn, is so called on account of the turning or re-commencement of the series of feet. Thus a verse strictly speaking is a line. In this sense, however, I have preferred using the latter word alone; employing the former in the general acceptation given it in the heading of this paper.) The principle of equality being constantly at the bottom of the whole process, lines would naturally be made, in the first instance, equal in the number of their feet; in the second instance, there would be variation in the mere number; one line would be twice as long as another, then one would be some less obvious multiple of another; then still less obvious proportions would be adopted- nevertheless there would be proportion, that is to say, a phase of equality, still.

Lines being once introduced, the necessity of distinctly defining these lines to the ear (as yet written