Dawkins, Richard;
The Blind Watchmaker
Norton, 1986, 332 pages
ISBN 0393022161, 9780393022162
topics: | biology | evolution | brain | neuro-science
One problem in biology is the depth of causal analysis. For example, a peacock puts up its feathers in a gorgeous fan by sending neural signals to move certain muscles in specific ways. This is the proximal cause. In another sense, it does so to impress a female. Another view may be that he does so becaue his gene "desires" to be propagated, and this behaviour is just a result of this genetic predilection. These are distal causes. The question is - how far can we go looking for an ultimate cause? In the notion of "hierarchical reductionism" (p. 13), Dawkins argues that the explanatory power of a reductionist effort is not useful if extended directly to the smallest possible parts. For example, if one throws Stephen Jay Gould out of a window, his fall can be explained by classical mechanics, but not from such principles as elementary particle physics or superstring theory. [This analogy appears in an older edit on wikipedia. What Dawkins actually says is that his computer can be explained in terms of hard drives and CPUs and not in terms of nand-gates or from quantum behaviour of silicon molecules. ] I am not sure I agree with this particular notion. The level of explanation that Dawkins is talking about may be fine for human discourse, where we can only hold a few things in working memory at a time. Even for machines, it may simplify computation if frequently used concepts, composed from deeper (or more distal) causes are lumped together as symbols. However, there is nothing that prevents me from explaining the workings of my computer based on quantum phenomena directly also, though that explanation would be incomprehensible to the human mind. Indeed, very novel theories are initially hard to grasp (e.g. Goedel's proof, Euclid's V=E+F-2; theory of relativity) because they lack these middle level of explanation, and they become much easier as time goes on and these symbols are expanded; but they are still capable of being proposed!