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WP_107/ 2006 (RORSCHACH SERIES)
(  Satoshi Kinoshita )
| Series: | Works on paper: Paintings 2 | | Medium: | acrylic on canvas board (two panels) | | Size (inches): | 29.6 x 17.9 (overall) | | Size (mm): | 760 x 460 (overall) | | Catalog #: | WP_0107 | | Description: | Signed, date and copyright in pencil on the reverse.
Normally this painting is shown rectangularly - the left hand side of this website image goes to the top side of the painting - RORSCHACH SERIES.
Picture yourself in boat on a river,
With tangerine trees and marmalde skies.
Somebody calls you, you answer quite slowly,
A girl with kaleidoscope eyes.
Cellophane flowers of yellow and green,
Towering over your head.
Look for the girl with the sun in her eyes,
And she’s gone.
-From "Lucy in the Sky With Diamonds" by John and Paul, 1967.
Kaleidoscope:
The kaleidoscope is a tube of mirrors containing loose coloured beads or pebbles, or other small coloured objects. The viewer looks in one end and light enters the other end, reflecting off the mirrors. Typically there are two rectangular lengthways mirrors. Setting of the mirrors at 45° creates eight duplicate images of the objects, six at 60°, and four at 90°. As the tube is rotated, the tumbling of the coloured objects presents the viewer with varying colours and patterns. Any arbitrary pattern of objects shows up as a beautiful symmetric pattern because of the reflections in the mirrors. A two-mirror model yields a pattern or patterns isolated against a solid black background, while a three-mirror (closed triangle) model yields a pattern that fills the entire field.
For a 2D symmetry group a kaleidoscopic point is a point of intersection of two or more lines of reflection symmetry. In the case of a discrete group the angle between consecutive lines is 180°/? for an integer ?>=2. At this point there are ? lines of reflection symmetry, and the point is a center of ?-fold rotational symmetry. See also symmetry combinations.
History:
Invented by the Scot Sir David Brewster in 1816 while conducting experiments on light polarization, it was patented in 1817. The initial design was made from a tube in which Brewster placed pairs of mirrors at one end, and pairs of translucent disks at the other end. Between the two, he placed the beads. Initially intended as a science tool, it was quickly copied as a toy.
-en.wikipedia.org/wiki/Kaleidoscope
Related Philosophical Remarks - Clifford Geertz on Levi-Strauss, from The Cerebral Savage:
"Savage logic works like a kaleidoscope whose chips can fall into a variety of patterns.... The patterns consist in the disposition of the chips vis-a-vis one another (that is, they are a function of the relationships among the chips rather than their individual properties considered separately). And their range of possible transformations is strictly determined by the construction of the kaleidoscope, the inner law which governs its operation....
... Levi-Strauss generalizes this permutational view of thinking to savage thought in general. It is all a matter of shuffling discrete (and concrete) images...
... And the point is general. The relationship between a symbolic structure and its referent, the basis of its meaning, is fundamentally 'logical,' a coincidence of form-- not affective, not historical, not functional. Savage thought is frozen reason and anthropology is, like music and mathematics, 'one of the few true vocations.'
Or like linguistics."
Edward Sapir on Linguistics, Mathematics, and Music:
"... linguistics has also that profoundly serene and satisfying quality which inheres in mathematics and in music and which may be described as the creation out of simple elements of a self-contained universe of forms. Linguistics has neither the sweep nor the instrumental power of mathematics, nor has it the universal aesthetic appeal of music. But under its crabbed, technical, appearance there lies hidden the same classical spirit, the same freedom in restraint, which animates mathematics and music at their purest."
-Edward Sapir, "The Grammarian and his Language,"
American Mercury 1:149-155,1924
Robert de Marrais on Levi-Strauss and Derrida, from "Catastrophes, Kaleidoscopes, String Quartets: Deploying the Glass Bead Game," Part II:
"...underwriting the form languages of ever more domains of mathematics is a set of deep patterns which not only offer access to a kind of ideality that Plato claimed to see the universe as created with in the Timaeus; more than this, the realm of Platonic forms is itself subsumed in this new set of design elements-- and their most general instances are not the regular solids, but crystallographic reflection groups. You know, those things the non-professionals call . . . kaleidoscopes! * (In the next exciting episode, we'll see how Derrida claims mathematics is the key to freeing us from 'logocentrism'-- then ask him why, then, he jettisoned the deepest structures of mathematical patterning just to make his name...)
* H. S. M. Coxeter, Regular Polytopes (New York: Dover, 1973) is the great classic text by a great creative force in this beautiful area of geometry (A polytope is an n-dimensional analog of a polygon or polyhedron. Chapter V of this book is entitled 'The Kaleidoscope'....)"
De Marrais attacks Derrida for ignoring the "kaleidoscope" metaphor of Levi-Strauss. Here is a quotation from Derrida himself:
"The time for reflection is also the chance for turning back on the very conditions of reflection, in all the senses of that word, as if with the help of an optical device one could finally see sight, could not only view the natural landscape, the city, the bridge and the abyss, but could view viewing. (1983:19)
-- Derrida, J. (1983) 'The Principle of Reason: The University in the Eyes of its Pupils,' Diacritics 13.3: 3-20."
The above quotation comes from Simon Wortham, who thinks the "optical device" of Derrida is a mirror. The same quotation appears in Desiring Dualisms at thispublicaddress.com, where the "optical device" is interpreted as a kaleidoscope.
Derrida's "optical device" may be compared with Joyce's "collideorscape." For a different connection with Derrida, see The 'Collideorscape' as Differance.
From Noel Gray, The Kaleidoscope: Shake, Rattle, and Roll:
"... what we will be considering is how the ongoing production of meaning can generate a tremor in the stability of the initial theoretical frame of this instrument; a frame informed by geometry's long tradition of privileging the conceptual ground over and above its visual manifestation. And to consider also how the possibility of a seemingly unproblematic correspondence between the ground and its extrapolation, between geometric theory and its applied images, is intimately dependent upon the control of the truth status ascribed to the image by the generative theory. This status in traditional geometry has been consistently understood as that of the graphic ancilla-- a maieutic force, in the Socratic sense of that term-- an ancilla to lawful principles; principles that have, traditionally speaking, their primary expression in the purity of geometric idealities.* It follows that the possibility of installing a tremor in this tradition by understanding the kaleidoscope's images as announcing more than the mere subordination to geometry's theory-- yet an announcement that is still in a sense able to leave in place this self-same tradition-- such a possibility must duly excite our attention and interest.
* I refer here to Plato's utilisation in the Meno of graphic austerity as the tool to bring to the surface, literally and figuratively, the inherent presence of geometry in the mind of the slave."
See also Noel Gray, Ph.D. thesis, U. of Sydney, Dept. of Art History and Theory, 1994: "The Image of Geometry: Persistence qua Austerity-- Cacography and The Truth to Space."
-log24.com/theory/kal/
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