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ULTIMATE COMPUTING - Quantum Consciousness Studies

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174 Models of Cytoskeletal Computing<br />

8.2.12 Cytoskeletal Self-Focusing/Del Giudice<br />

As described in Chapter 6, a group of scientists from the University of Milan<br />

have applied the mathematical tools of “many body problems” to the activities of<br />

biomolecular dipoles. Del Giudice, Doglia, Milani and Vitiello (1985, 1982) have<br />

used quantum field theory to describe the electret state of biological systems<br />

(ordered water surrounding linear biomolecules) and determined that there exists<br />

a strong likelihood for the propagation of particle-like waves in biomolecules.<br />

Further, the ordering of water should lead to self-focusing of electromagnetic<br />

energy into filamentous beams excluded by the ordered symmetry. For ordered<br />

cytoplasm, they calculate the diameter for the confinement and propagation of<br />

particle-like waves (massless bosons, or solitons) in biomolecules to be about 15<br />

nanometers, exactly the inner diameter of microtubules.<br />

The proposal by the Milan group has a number of implications. Confinement<br />

within filamentous regions excluded from water would favor the propagation of<br />

electromagnetic energy in biological systems, and provide a mechanism for<br />

alignment and communication (the “Indian rope trick”). Further, cytoskeletal<br />

polymers may be capable of capturing and utilizing ambient or biologically<br />

generated electromagnetic energy. One possible example is infrared energy which<br />

is routinely generated by dipoles in biological molecules. This energy is generally<br />

believed to be dissipated into heat within the aqueous cytoplasm, however “selffocusing”<br />

could utilize this energy productively in a communicative medium. The<br />

Milan model also includes lateral force generation by focused energy within<br />

cytoskeletal filaments which would be useful in biomolecular maneuvering and<br />

communication.<br />

8.2.13 MT Automata, Holography/Hameroff, Watt,<br />

Smith<br />

The self-focusing of electromagnetic energy described by the Milan group is<br />

thought to occur by an electret induced increase in the refractive index of<br />

cytoplasm. A similar concept was proposed (Hameroff, 1974) in which<br />

microtubules were thought to act like “dielectric waveguides” for electromagnetic<br />

photons. Living tissue does transmit light more readily than nonliving material.<br />

Van Brunt, Shepherd, Wall, Ganong and Clegg (1964) measured penetration of<br />

sunlight into mammalian brain by routes other than the visual system.<br />

Stereotactically placed photoreceptors recorded intensities of 10 -3 lumens in sheep<br />

hypothalamus when surface intensity was 0.4 lumens, with a logarithmic<br />

diminution. The most light permeable areas were in the temporal regions of the<br />

skull, lateral to the orbits; the brain’s temporal poles and hippocampus received<br />

maximum light intensity. When the animals were sacrificed, light penetration to<br />

the hypothalamus remained constant for about 30 minutes following which the<br />

brain opacity rose sharply. This suggests that some property of living brain tissue<br />

is relatively translucent to optical photons; polymerized MT acting as waveguides<br />

may be such a property.<br />

Hameroff (1974) also proposed that the periodic array of MT subunits<br />

“leaked,” or diffracted energy with 8 nanometer periodicity, resulting in a source<br />

of “coherent” energy (or calcium ions) from each MT. Cytoplasmic interference<br />

of the coherent sources from among multiple MT would lead to holographic<br />

imaging in cytoplasm. Coupling of calcium concentrations to cytoplasmic sol-gel<br />

states could “hardwire” holographic patterns into the microtrabecular lattice. In<br />

parallel arrays of MT within nerve fibers, graded potentials or traveling action<br />

potentials were thought to collectively activate “planes” of cytoplasm<br />

perpendicular to the long axis of the MT and nerve fibers. These traveling planes

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