Constantinople, painted by Warwick Goble, described by Alexander Van MillingenVan Millingen, Alexander
Philosophy
Constantinople, painted by Warwick Goble, described by Alexander Van Millingen
Van Millingen, Alexander
Istanbul (Turkey) -- Description and travel; Istanbul (Turkey) -- History
Such a union is conceivable, only if, by some device, the different
figures can, at least at some point, be cut to the same shape. The
problem to be solved may therefore be stated as the question, whether
the summit of a square structure can be converted into a circle
corresponding to the rim of the dome it is to support. In SS. Sergius
and Bacchus we have the type of a building in which a step was taken in
that direction. There, as we have seen, the base upon which the dome
rests is formed by a substructure consisting of eight arches arranged in
the figure of an octagon; the gaps at the angles, where arch bends away
from arch, being filled with masonry to the level of the heads of the
arches. Such a base, it is true, does not match the dome as accurately
as a round substructure like the Pantheon. Still, an octagon
approximates to a circle more closely than a square does. Its contour
offers more points of contact to the orbed canopy set upon it, and the
gaps at its angles, being comparatively small, can readily be filled up
to afford the dome a continuous support. If the fit is not perfect, it
is sufficient to secure a decided advance beyond the simpler art, which
knew only how to put one round thing upon another round thing. And what
beautiful results could be gained by this advance, SS. Sergius and
Bacchus in Constantinople and San Vitale at Ravenna are there to prove.
But the end was not thus reached. Circular buildings and octagonal
buildings are exceedingly beautiful; they should always stay with us.
But they are not the most convenient, and cannot become the buildings in
general use. For the practical purposes of life, square or oblong halls
are in greater demand; such as the basilica, which could serve as a
court of justice, a church, a school, a market, or a throne-room. Hence
the question still remained, Can the summit of a square structure be
turned into a circular base for a dome?
Public-domain text, read in full here on John Shaqi.
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