Christian antiquities -- Great Britain; Folklore -- Great Britain; Great Britain -- Antiquities
Now, with respect to Whitby, we seem to have obtained a clue to the
dedication difficulty, at least. The Rev. Canon G. Austen, Rector of
Whitby, informs me that the Saxon Abbey was dedicated to St Peter alone.
Though somewhat contrary to popular belief, it must be accepted as a
proof that the ascription to St Hilda was a later addition. Let us
suppose that St Hilda’s name was introduced at one or other of the
rebuildings of the Abbey; and let us assume that there was a second
formal dedication. This admission does not, perforce, imply our
acceptance of the Saint’s Day theory as explaining the discordant
alinements. Else we should expect to find many more cases of deflection
among the churches with double dedications. Nor, again, does the fact of
re-dedication necessarily support the notion that the builder was
incapable of setting out a straight line. In short, the solution
tendered enforces the very difficulties which it professes to dispel. If
it can be clearly shown beyond dispute how the Mediaevalists obtained
their axial line, then the theory that the misalinement is the result of
re-dedication will have to be faced seriously. Until that time comes,
the theory is little more than a fair surmise. As a slight contribution
to the inquiry, and as a possible instance of the architect’s
incapacity, the case of Leatherhead parish church may be cited. Here the
tower is deflected about 3´·6´´ from the axis of the nave, while the
nave diverges from the chancel. The church is dedicated to St Mary and
St Nicholas, but whether there is further connection between the two
facts is uncertain. It was a visit to this church which led Dr J. C. Cox
to refer to “symbolic absurdity,” and the “leaning-head” theory as being
propounded by “ill-instructed persons.” His own explanation of the
divergences is twofold: the “endeavours to obtain the true East at
differing periods of the year,” and “the well-known carelessness of
Mediaeval builders in following out a true square[581].”
Public-domain text, read in full here on John Shaqi.
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