Following up on the last post, here are my comments in the IPS Serres thread:
I've
made reference to how prepositions have a symbiotic link to image
schemas, and therefore might be more of a meta-paradigm than one of
several paradigms focused on parts of speech. I.e., that prepositions,
being linguistic developments from pre-linguistic image schemata, are
what ties or integrates not only the other parts of speech but the other
paradigms that grow from them. Hence their meta-paradigmatic function.
I'm
fascinated with how Serres does not see strict divisions between
domains. Or a metalanguage that contextualizes them all within a
critique or model. Not only different domains but what one who uses
metalanguages might interpret as past and lower levels that must be
supplanted. It seems more like how Luhmann sees the various mutations of
a human or society, as that of structural couplings. Or how Gebser does
as well, how they all continue to exist simultaneously via such
couplings. And yet there is not overarching 'integral' metalanguage
(model, method) etc. As in Morton or Zizek, there is no Nature. I like
this quote:
"'Critique' philosophers firmly install
their metalanguage and in the center and slowly substitute their
arguments to every single object of the periphery; organizing the
critique is a tantamount to a careful, obstinate and deliberate
empire-building" (90).
Serres emphasis on the infra-language of a given text reminds me of descriptions of deconstruction:
"Deconstruction
is not a method and this means that it is not a neat set of rules that
can be applied to any text in the same way. Deconstruction is therefore
not neatly transcendental because it cannot be considered separate from
the contingent empirical facticity of the particular texts that any
deconstruction must carefully negotiate."
I like this from the review, points I've made in various places throughout the forum:
"The terminology used in this excerpt–folds, knots, paths—display
Serres’ long term interest in developments in modern mathematics, and in
particular topology. Since his earliest work (see Serres, 1982), Serres
routinely opposes the logic of geometry and topology. Whilst the former
rests upon clear notions of identity and distinction, topology, and the
mathematics which underpins it, is concerned with transformation and
connection. Geometric reason seeks the truth of things through
specifying their relationship to ideal, abstract propositions which
define a space of clear measurement. […] The problem is not inherent to
mathematical reason itself, but rather with the metaphysical assumptions
of a particular kind of scientific modernity–one which may be drawing
to a close."
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