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n. The awkward stretching of the brickwork, to do what the capital ought to have done, is very remarkable. There is here no second superimposed abacus. Sec. XXXII. The figure on the right hand, at the top, shows the simple but perfect fulfilment of all the requirements in which the first example fails. The mass of brickwork to be carried is exactly the same in size and shape; but instead of being trusted to a single shaft, it has two of smaller area (compare Chap. VIII., Sec. XIII.), and all the expansion necessary is now gracefully attained by their united capitals, hewn out of one stone. Take the section of these capitals through their angle, and nothing can be simpler or purer; it is composed of 2, in Plate XV., used for the capital itself, with _c_ of Fig. LXIII. used for the abacus; the reader could hardly have a neater little bit of syntax for a first lesson. If the section be taken through the side of the bell, the capital profile is the root of cornices, _a_ of Fig. V., with the added roll. This capital is somewhat remarkable in having its sides perfectly straight, some slight curvature being usual on so bold a scale; but it is all the better as a first example, the method of reduction being of order _d_, in Fig. XXII., p. 110, and with a concave cut, as in Fig. XXI., p. 109. These two capitals are from the cloister of the duomo of Verona. [Illustration: Plate XVII. CAPITALS CONCAVE GROUP.] [Illustration: Fig. LXV.] Sec. XXXIII. The lowermost figure in Plate XVII. represents an exquisitely finished example of the same type, from St. Zeno of Verona. Above, at 2, in Plate II., the plan of the shafts was given, but I inadvertently reversed their position: in comparing that plan with Plate XVII., Plate II. must be held upside down. The capitals, with the band connecting them, are all cut out of one block; their profile is an adaptation of 4 of Plate XV., with a plain headstone superimposed. This method of reduction is that of order _d_ in Fig. XXII., but the peculiarity of treatment of their truncation is highly interesting. Fig. LXV. represents the plans of the capitals at the base, the shaded parts being the bells: the open line, the roll with its connecting band. The bell of the one, it will be seen, is the exact reverse of that of the other: the angle truncations are, in both, curved horizontally as well as uprightly; but their curve is convex in the one, and in the other concave. Plate X
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