14.11.2012 Views

2. Philosophy - Stefano Franchi

2. Philosophy - Stefano Franchi

2. Philosophy - Stefano Franchi

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

F ROM LANGUAGE TO MYTH<br />

sents itself. Lévi-Strauss’s irreverent example is the treatment of the Revolution in the dis-<br />

course of the contemporary French Politician: it is both “a sequence belonging to the past<br />

[...] and a timeless pattern which can be detected in contemporary French society and which<br />

provides a clue for its interpretation, a lead from which to infer future developments” (209).<br />

Myth’s strange temporality provides the ground for Lévi-Strauss’s basic hypothesis<br />

about the mythological structure: “The true constituent units of a myths are not the isolated<br />

relations, but bundles of such relations, and it is only as bundles that such relations can be<br />

put to use and combined so as to produce a meaning” (211). A first analogy is provided by<br />

an orchestra score, a piece of writing which can actually be read along two different axis:<br />

the score can be read and is actually executed diachronically from left to right in order to<br />

obtain the melody. But the score can also be “read” from top to bottom, synchronically, to<br />

get at the underlying harmony of the piece. In other words, “all the notes written vertically<br />

make up one gross constituent unit, that is one bundle of relations” (212). The musical no-<br />

tation facilitates immensely the double order of reading: part of what Lévi-Strauss wants to<br />

get at is a system of notation capable of rendering the “double” structure of a myth, e.g. a<br />

narration normally considered only temporal and unilinear. We have reached a crucial point<br />

in the illustration of the structural method:<br />

the myth will be treated as an orchestra score would if it were unwittingly<br />

considered as a unilinear series; our task is to reestablish the correct arrangement.<br />

Say, for instance, we are confronted with a sequence of the type:<br />

1,2,4,7,8,2,3,4,6,8,1,4,5,7,8,1,2, 5,7,3,4,5, 6,8. the assignment being to put<br />

all the 1’s together, all the 2’s, the 3’s, etc.; the result is a chart:<br />

1 2 4 7 8<br />

2 3 4 6 8<br />

1 4 5 7 8<br />

1 2 5 7<br />

3 4 5 6 8<br />

We shall attempt to perform the same kind of operation on the Oedipus<br />

myth. (213)<br />

We should not be misled by the trivial simplicity of the numerical example, which presents<br />

223

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

Saved successfully!

Ooh no, something went wrong!