07.01.2013 Views

Conceptual Art: A Critical Anthology - uncopy

Conceptual Art: A Critical Anthology - uncopy

Conceptual Art: A Critical Anthology - uncopy

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

26<br />

observations have been made about uninterpreted systems which are directly applicable to the<br />

investigation of any array of elements obeying fixed rules of combination. Studies of isomorphic<br />

(correspondence) relationships are especially interesting.<br />

Practically all systems can be rendered isomorphic with a system containing only one<br />

serial relation. For instance, elements can be reordered into a single line, i. e., single serial<br />

relation by arranging them according to their coordinates. In the following two-dimensional<br />

array, the coordinates of C are (1, 3), of T (3, 2):<br />

R P D<br />

L B T<br />

C U O<br />

Isomorphs could be written as: R, L, C, P, B, U, D, T, O or R, P, D, L, B, T, C, U, O.<br />

An example of this in language is the ordering in time of speech to correspond to the ordering<br />

of direction in writing. All the forms of cryptography from crossword puzzles to highly sophisticated<br />

codes depend on systematic relationships of this kind.<br />

The limits of my language are the limits of my world.<br />

—Ludwig Wittgenstein<br />

(...)<br />

The structure of an artificial optic array may, but need not, specify a source. A wholly<br />

invented structure need not specify anything. This would be a case of structure as such.<br />

It contains information, but not information about, and it affords perception but not<br />

perception of.<br />

—James J. Gibson, The Senses Considered as Perceptual Systems<br />

Perspective, almost universally dismissed as a concern in recent art, is a fascinating example<br />

of the application of prefabricated systems. In the work of artists like Ucello, Dürer,<br />

Piero, Saendredam, Eakins (especially their drawings), it can be seen to exist entirely as methodology.<br />

It demonstrates not how things appear but rather the workings of its own strict postulates.<br />

As it is, these postulates are serial.<br />

Perspective has had an oddly circular history. Girard Desargues (1593–1662) based his<br />

non-Euclidean geometry on an intuition derived directly from perspective. Instead of beginning<br />

with the unverifiable Euclidean axiom that parallel lines never meet, he accepted instead

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!