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ULTIMATE COMPUTING - Quantum Consciousness Studies

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176 Models of Cytoskeletal Computing<br />

Figure 8.9: Boolean switching matrix in microtubule lattice from Hameroff and<br />

Watt (1982). Alpha and beta tubulin subunits in the MT lattice wall were<br />

considered to be transiently occupied by quanta of charge/energy/conformation.<br />

MAPs behaved as “left switches” or “sink” or “source” proteins. Sequences and<br />

patterns of conformational states traveled through the MT lattice and via “sink”<br />

and “source” inter-MT bridges throughout the cytoskeleton somewhat like a<br />

pinball machine. The model demonstrated a capability for tubulin-MAP<br />

“programming” of dynamic activities related to biological intelligence.<br />

In subsequent papers, Hameroff, Smith and Watt (1984, 1986) utilized<br />

principles of cellular automata to explain information processing in MT. As<br />

described in Chapter 1, cellular automata are dynamical systems which can<br />

generate and process patterns and information, and are capable of computing.<br />

Cellular automata require a lattice structure of “like” neighbors with discrete<br />

states and neighbor rules, and a universal “clock” to which all neighbors are<br />

timed. Adopting Fröhlich’s model of coherent nanosecond dipole oscillations<br />

coupled to conformational states as a clocking mechanism, the authors calculated<br />

MT lattice neighbor Van der Waals dipole interactions as rules for an MTautomaton<br />

computer simulation. Each tubulin dimer was considered to be in one<br />

of two possible states at each nanosecond “generation.” The two states were<br />

related to Fröhlich’s concept of dipole oscillation so that the dipole can be<br />

oriented either toward the alpha tubulin end (“a,” Figure 8.2.13) or toward the

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