Dares to challenge conventional logicocentric theories of reason. There is good information to be gathered here. Very useful information. The author takes aim at the entrenched conventional wisdom which comforts many philosophically-inclined individuals that there is such a thing as a universal logic. That logic somehow gets impressed on physical and biological processes from the outside. This presupposition can be traced back to Plato and Pythagoras. Cooper likens the presupposition that logic comes first to the Ptolemaic view that the Earth comes first. I have seen no egotistical comparison between the author and Copernicus. The basis of this work is that biological processes occur prior to the invention of formal logical systems. THAT doesn't strike me as outrageous. In fact, I don't see any other way for events to have been sequenced. There are other authors whose work supports this presupposition. They can be found amongst the books I have previously reviewed. [description from the original pdf: more informative than many 'professional' ones]
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Cooper defends a “reducibility thesis”: logic is reducible to evolutionary theory. That is, logical rules are directly derivable from evolutionary principles. As Cooper states, “according to the reductionist claim, logic is so biological that if the classical laws of logic had not already been worked out independently, an evolutionist innocent of any prior knowledge of formal logic could in principle have stumbled upon them simply by drawing out the consequences of standard evolutionary models and processes” (p. 12). Cooper supports the reducibility thesis by ascending a “ladder of reducibility”: he devotes a chapter each to showing how evolutionary theory implies life-history strategy theory; life-history strategy theory then implies decision theory; decision theory implies inductive logic; inductive logic implies deductive logic; and this in turn implies mathematics. Each of these things (descending the ladder now…) reduces back to the next (math to deductive logic a la the logicist paradigm, and so on) until you are back to life-history theory. This is a lot to do in 226 pages, so Cooper’s arguments and examples are sometimes impressionistic, as he freely admits.
In order to accomplish the derivation of decision theory from life-history strategy theory, Cooper identifies subjective expected utility (SEU) with subjective fitness. This is problematic, he notes, as the founders of utility theory usually identify utility with pleasure (although contemporary decision theorists often proffer some version of desire satisfaction instead). Cooper argues that the structural fit between SEU and fitness is too good to pass up the identification of the two. Whether or not one finds Cooper’s argument persuasive will affect what one makes of the overall project…so it goes for basically every step up (or down) the ladder. The journey is an exhilarating one; Cooper’s book is filled with provocative suggestions, interesting asides, and creative identifications of functions and entities that are more familiar to logicians with purely biological processes and objects. A skeptic could put her foot on the brake at any of these junctures, but the ride is far too much fun to allow squeamishness to keep Cooper’s foot off the accelerator. [from review by William D. Casebeer, Human Nature Review 2003 Volume 3: 303-305, http://human-nature.com/nibbs/03/cooper.html]
Author(s): William S. Cooper
Series: Cambridge studies in philosophy and biology
Publisher: Cambridge University Press
Year: 2001, 2003
Language: English
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Pages: x+226
City: Cambridge, UK; New York
Foreword ix
1 The Biology of Logic 1
2 The Evolutionary Derivation of Life-History Strategy Theory 19
3 The Evolutionary Derivation of Decision Logic 43
4 The Evolutionary Derivation of Inductive Logic (Part I) 69
5 The Evolutionary Derivation of Deductive Logic 90
6 The Evolutionary Derivation of Inductive Logic (Part II) 109
7 The Evolutionary Derivation of Mathematics 125
8 Broadening the Evolutionary Foundation of Classical Logic 136
9 The Evolutionary Derivation of Nonclassical Logics 146
10 Radical Reductionism in Logic 173
11 Toward a Unified Science of Reason 191
Appendix: Formal Theory 203
References 217
Index 223