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fig8 de' Barbari's view transformed in a correct central projection. In the upper corner the superimposition of the scheme of the original
view and of the correct one to underline the deformations introduced by the author
What are the conclusions that can be obtained from this
first phase of geometric analysis?
The view is certainly not a correct perspective, but it does
present some quite clear deformations. Such
deformations can be blamed on accidental errors or
“desired” errors. In the first case, it involves errors in the
perspective construction or in the plan, in the second case
to a quite precise intention by the author.
The analysis done would lead to affirm that Jacopo
de’Barbari did not make mistakes in the geometric
construction of the perspective involuntarily (when the
map was published, the rules of perspective were by then
consolidated, and it is impossible to believe that de’
Barbari, considering the cultural circles in which he lived
and worked, had been incapable of applying them), but
indeed, he voluntarily introduced these deformations for
apparent political and symbolic reasons ( in fact, he
dilated the area of San Marco, the symbol of the
institutional power of the city, while the map contracts
those parts of the peripherical urban texture not yet well
defined). It involves, therefore, some “political” errors to
which however, the errors in the planimetry can be
summed: from the geometric analysis of the planimetry, it
would seem evident that he did not have a rigorous
planimetry of the city available for use.
New technologies for historic cartography
The transformations dealt with in the first part of this text,
allow for the deformation of a chart in such a way as to
make them assume the metric and geometric contents of
another reference chart. This leads to the manipulation of
the chart in question, which is subject to the deformation
which are at times, so great as to completely distort the
original aspect. The price to be paid for rendering a
historic chart metrical according to the current parameters
can be the loss of the semantic content of the map itself.
This situation, while acceptable for didactic reasons or for
research purposes, is not acceptable for those who wish
to read a map in its original state.
Is it therefore correct to distort the aspect of a map to the
point of rendering it unrecognisable in order to assign it a
new metric necessary? Can one avoid the geometric
transformation of a chart and find alternate ways to
facilitate its quantitative reading? How can we combine
the desire to extract geometric information from a historic
map while still maintaining the original aspect?
In order to positively answer these questions we must
introduce a radical change in the way to benefit from
cartography which must change from a paper chart to a
digital chart.
The techniques of warping can be utilised, not for
transforming the charts but in order to create
correspondences, realising specific software which
manage and visualise these correspondences between
the charts. The procedure of referencing-transformation
remains valid but is supported by and even replaced in
some cases with the procedure of referencing-
correspondence.
The analytic and algorithmic part of the two procedures is
the same:
global transformations + local transformations (warping)
These change the ways to apply the transformations and
change the support of the cartographic image which in the
correspondence becomes numeric and not graphic.
Computer and “info-graphics” come to be of use: the
solution is that of using software able to place in bi
univocal correspondence and visualise, interactively and
in real time, a current numeric reference chart and a
digital image of the historic chart. This is possible by
using the analytic part of the plane transformations, used
not for creating a new image, but rather, to calculate the
positions of the homologous points on the two charts.
The 2W software, designed and implemented for this •
research project, responds to these characteristics.
The software provides to windows, side by side, in which
the photoplane of Venice (1982) is visualised in one
window and the de’Barbari's one is visualised in the other.