ULTIMATE COMPUTING - Quantum Consciousness Studies
ULTIMATE COMPUTING - Quantum Consciousness Studies
ULTIMATE COMPUTING - Quantum Consciousness Studies
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146 Protein Conformational Dynamics<br />
blood cells tend to array themselves in stacks called “Rouleaux formation.”<br />
Rowlands (1983) has studied Rouleaux formation and found that attractive forces<br />
begin when the red cells are about four microns (4 thousand nanometers) apart, a<br />
distance several orders of magnitude greater than the range of attractive chemical<br />
forces. Rowlands views this behavior as consistent with Fröhlich’s coherent<br />
excitations and long range cooperativity. Rowlands also projects the significance<br />
of Fröhlich’s theory to communication in the nervous system.<br />
Rowlands (1983) notes that<br />
A communication band extending from 10 10 to 10 11 Hz ... could pack<br />
over a million FM radio stations ... or 150,000 television broadcasts<br />
... the action potential may be just a crude fast transmitter of urgent<br />
messages ... . Fröhlich vibrations might be transmitted along the<br />
membrane of the nerve fibers, but they would be interrupted by<br />
action potentials. It is more likely that microtubules in the axon are<br />
used.<br />
6.9 Massless Bosons, Cytoskeletal Self-Focusing<br />
The complexity of biological systems has attracted the interest of<br />
nonbiologists who possess mathematical tools useful for “many body problems.”<br />
In addition to Fröhlich, these include a group of scientists from the University of<br />
Milan (Del Giudice, Doglia, Milani and Vitiello, 1986). Viewing living matter as<br />
a sea of electric dipoles, they have taken advantage of mathematical and computer<br />
tools used to keep track of the countless particles involved in nuclear reactions.<br />
Using a mathematical approach called quantum field theory, the Milan group<br />
considers electret states and the consequent ordering of water around<br />
biomolecules as sets of dipoles whose states, order and symmetry have collective<br />
properties. In a typical nonbiological system, component dipoles are random and<br />
disordered, resulting in an overall symmetry.<br />
Such a system would look the same when viewed from any angle<br />
(“rotationally invariant”). In living systems, order is induced by reduction of<br />
tridimensional symmetry to a rotational alignment along filamentous electrets<br />
such as cytoskeletal structures. According to the Milan group quantum field<br />
theory and the “Goldstone theorem” require that the symmetry breaking (“Bose<br />
condensation”) results in long range interactions among system components<br />
(dipoles) conveyed by massless particle/waves (“Goldstone bosons”). The Milan<br />
group argues that the energy required to generate massless bosons is invested in<br />
the electret states of biomolecules and correlated fluctuations of their surrounding<br />
water and ions.<br />
Celaschi and Mascarenhas (1977) showed that electret activation energy of<br />
biomolecules (0.2–0.4 electron volts) is equivalent to the hydrolysis of one ATP<br />
or GTP molecule and what Davydov predicted for initiation of solitons.<br />
Consequently solitons, massless bosons, and Frolich’s coherent polarization<br />
waves may be synonymous.<br />
Pursuing their quantum field approach, Del Giudice and his colleagues came<br />
to an astounding concept of self-focusing of electromagnetic energy within<br />
cytoskeletal filaments. Electromagnetic energy exceeding a threshold and<br />
penetrating into cytoplasm would be confined inside filaments whose diameters<br />
depended on the original symmetry breaking (“Bose condensation”) of ordered<br />
dipoles. Any electric disturbance produced by thermally fluctuating dipoles or by<br />
any other source would be confined inside filamentous regions. Ordering is<br />
preserved outside the filaments and is disrupted only inside where energy<br />
becomes concentrated (the “Meissner effect”). The diameter of the self focusing