As to the term _urdy_, which is given in Woodward and Burnett and also in Berry, I can only say I personally have never come across an instance of its use as a partition line. A cross or a billet urdy one knows, but urdy as a partition line I have yet to find. It is significant that it is omitted in Parker except as a term applicable to a cross, and the instances and variations given by Berry, "urdy in point paleways" and "contrary urdy," I should be much more inclined to consider as variations of vair; and, though it is always well to settle points which can be settled, I think urdy and its use as a partition line may be well left for further consideration when examples of it come to hand. There is one term, however, which is to be met with at the present time, but which I have never seen quoted in any text-book under the heading of a partition line; that is, "flory counter-flory," which is of course formed by a succession of fleurs-de-lis alternately reversed and counterchanged. They might of course be blazoned after the quotation of the field as "per bend" or "per chevron" as the case might be, simply as so many fleurs-de-lis counterchanged, and alternately reversed in a specified position; but this never appears to be the case, and consequently the fleurs-de-lis would appear to be essentially parts of the field and not charges. I have sometimes thought whether it would not be more correct to depict "per something" flory and counter-flory without completing the fleurs-de-lis, simply leaving the alternate tops of the fleurs-de-lis to show. In the cases of the illustrations which have come under my notice, however, the whole fleur-de-lis is depicted, and as an instance of the use of the term may be mentioned the arms of {96} Dumas, which are: "Per chevron flory and counter-flory or and azure, in chief two lions' gambs erased, and in base a garb counterchanged." But when the term flory and counter-flory is used in conjunction with an ordinary, _e.g._ a fess flory and counter-flory, the _half_ fleurs-de-lis, only alternately reversed, are represented on the _outer_ edges of the ordinary.