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ULTIMATE COMPUTING - Quantum Consciousness Studies

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Models of Cytoskeletal Computing 167<br />

Rotatory oscillations in the range of 10 7 per second would be consistent with the<br />

findings of several researchers (Chapter 9) who found collective energy<br />

absorption in the range of 10 7 per second by protein assemblies such as virus<br />

coats.<br />

Bornens views centrioles as the center of a dynamic cytoskeleton which<br />

communicates and integrates cellular information. In Bornens’ view of<br />

cytoskeletal organization, microtubules are conductors of spatial centrifugal<br />

information, rigid organizers of cell space in which physical or electrical signals<br />

propagate as conformational modifications of MT subunits. Intermediate<br />

filaments and the microtrabecular lattice also participate in Bornens’ vision of a<br />

dynamic network of pulsating polymers. He also suggests that ATP generated<br />

centriolar rotation triggers propagating impulses along microtubules by transitory<br />

contact/stimulus of the nine rotating MT doublet/triplets in the centriole wall with<br />

their surrounding satellite bodies. This would lead to rhythmic signals through the<br />

cytoskeleton with a frequency nine times greater than that of the centriole’s<br />

rotation. Rhythmic, propagating signals are compatible with coherency, solitons,<br />

and other models. Their occurrence throughout the cytoskeleton would be<br />

mechanisms close to the nature of life itself.<br />

8.2.8 Centriole-MT Signaling/Albrecht-Buehler<br />

Northwestern University biologist Guenter Albrecht-Buehler has considered<br />

the general question of intelligence in cytoplasm (Chapter 5) as well as two<br />

specific models of cytoskeletal information processing: centriole signal detection,<br />

and propagation of MT impulses. The walls of centrioles are composed of nine<br />

MT doublets or triplets arrayed in a cylinder. Each MT triplet can consist of two<br />

incomplete C-shaped MT and a complete O-shaped one fused longitudinally. The<br />

triplets are arranged at an angle of 30–45 degrees from the main cylinder, pitched<br />

to form a blade which advances to a final increment of one ninth of the perimeter<br />

just below the position of the next blade. A line drawn through any blade connects<br />

with the inner edge of the preceding blade (Figure 8.4).<br />

Collective behavior of cytoplasm would seem to require some communicative<br />

format, and Albrecht-Buehler suggests that centrioles are perfectly designed to<br />

detect both intensity and direction of linear signals. One possible example of a<br />

highly specific, yet ubiquitous signal propagated in a straight line in the cellular<br />

environment is infrared radiation of the molecules inside and around cells<br />

(Albrecht-Buehler, 1981). As discussed in Chapter 6, transmission of<br />

biomolecular infrared energy would require shielding from bulk water, and<br />

perhaps nonlinear coupling to structural conformational states. Both of these<br />

requirements may be met by the ordered water and ions surrounding the<br />

cytoskeleton and the electron-dense pericentriolar material.<br />

Cellular navigators, centrioles are involved in directional orientation of<br />

moving cells, establishment of cell architecture in cell growth and differentation,<br />

and all dynamic rearrangements of cytoplasm. In an attempt to understand how<br />

centrioles could navigate and orient, Albrecht-Buehler asks how an optimally<br />

designed, technological spatial signal detector would appear. Instruments such as<br />

radar scanners can determine direction of signals by scanning different directions<br />

sequentially. However, such scanners miss signals which arrive from one<br />

direction while another is being scanned. A properly designed nonscanning<br />

instrument can listen simultaneously to all directions with no moving parts.<br />

Albrecht-Buehler points out some geometric features of an optimally designed,<br />

nonscanning “angular” detector. With signals arriving from arbitrary directions, a<br />

detector designed as a circle with a number of regularly spaced marks around its<br />

circumference would be accessible and capable of identifying direction. Nine fold

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