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QUANTUM METAPHYSICS - E-thesis

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specific program, but the human mind is able, when necessary, to move outside all closed<br />

algorithms and invent new creative solutions to problems. These non-mechanistic operations are<br />

simply not describable within a closed mathematical form. 850<br />

Even though physical description has managed until now by employing algorithmic and<br />

computational models, this does not of itself prove that non-computational description could also<br />

be required. Penrose has presented plenty of examples of non-computable physical processes and<br />

also commented on the non-algorithmic nature of mathematical insight. 851 It is not necessarily so<br />

that understanding can be reduced to computational rules, and thus counter to the ideas of<br />

Reductionist materialism, the workings of the human mind or the operation of consciousness<br />

cannot be considered as being analogous to the operation of a computer. They cannot be<br />

comprehensively understood within a mechanistic-deterministic frame of reference, since the<br />

modelling of which they are capable can actually demand the existence of properties that today’s<br />

computers do not in fact possess. In particular, simulations of conscious thinking that employ<br />

nothing but computation have not succeeded in any believable manner. 852<br />

Hodgson highlighted the reaching of conclusions based on probabilities, informal plausible<br />

reasoning, such as those based on induction or the use of analogy. Such rational thinking which<br />

is dependent on consciousness cannot be completely reduced to mechanistic steps, it must be a<br />

flexible process able to draw on innumerable sources. For example, the shaping of scientific<br />

theories, philosophy, and legal processes all require this type of structured and rational thinking,<br />

of which logical conclusions represent only a small part. Rather than the reaching of formal<br />

conclusions which can only produce mechanical explanations based on and contained within the<br />

initial conditions, this shaping is a flexible process of arriving at conclusions which produces<br />

new knowledge. Reaching conclusions on the basis of probabilities is a process which is<br />

difficult, if not impossible, to formalise. Attempts have been made to formalise the process of<br />

induction, but both Putnam and Newton-Smith, for example, take the view that this basic<br />

850 All computers function in a computational manner according to certain algorithms. In some easily-definable topdown<br />

functions such as numeric calculation, the machine exceeds the abilities of an average human but in ”learning”<br />

bottom-up processes such as articifial neural nets, computers are only able to reach the levels achieved by humans in<br />

some restricted problems, and have difficulty in doing so. Penrose 1994, 19.<br />

851 Penrose 1990, 538-541. Penrose 1994. The views of Roger Penrose have aroused great interest but have also<br />

been criticised. When interviewed by Horgan, David Bohm also expressed the hope that future scientists would be<br />

less dependent on mathematics for the modelling of reality and would draw on new sources of metaphor and<br />

analogy."We have a strong assumption that mathematics is the only way to deal with reality. Because it worked so<br />

well for a while, we have assumed that it has to be that way.” Horgan 1998, 88.<br />

333

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