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Irreligion: a Mathematician Explains Why the Greater Than It Would Have Been If We Only Un- Arguments for God Just Don’T Add up Derstood the Notion of It

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Irreligion: a Mathematician Explains Why the Greater Than It Would Have Been If We Only Un- Arguments for God Just Don’T Add up Derstood the Notion of It Book Review Irreligion Reviewed by Olle Häggström Irreligion: A Mathematician Explains Why the greater than it would have been if we only un- Arguments for God Just Don’t Add Up derstood the notion of it. John Allen Paulos 5. From these assumptions, we conclude that if Hill and Wang, 2007 God did not exist, we could conceive of a being US$20.00, 176 pages greater than God (a being just like God, but re- ISBN-13 978-0809059195 ally existing). This is a contradiction since God is a being than which nothing greater can be John Allen Paulos’ latest book Irreligion: A conceived. Mathematician Explains Why the Arguments for 6. Thus Assumption 3 is refuted and God exists. God Just Don’t Add Up [11], contains rather little mathematics. Yet the title is not terribly mislead- This argument is of considerable historical interest ing: the book’s style would, in case we didn’t know and therefore deserves analysis. It seems unlikely, that the author is a mathematician, hint strongly however, that many people today attach great in that direction. Paulos’ basic strategy for analysis significance to it in their choice to believe or not of arguments bears clear signs of a mathematical to believe in God. Sampling a believer at random, mindset: he strips the arguments to their bare we are presumably much more likely to find the bones and divides them into small steps, so that following “argument from emptiness”, as Paulos the strength and weakness of each of the steps can calls it, to be influential (page 76): be readily evaluated. The application of this strat- egy to a wide variety of arguments for God’s exis- 1. People wonder if this is all there is and ask, tence constitutes the main content of his book. “What will any of my concerns matter in one Here is Paulos’ bare-bones recounting of the thousand years?” ontological argument of Anselm, the well-known 2. They find this prospect so depressing that they eleventh century Archbishop of Canterbury (pages 38–39): decide there must be something more. 3. This something more they call God. 1. God is a being than which nothing greater can 4. Therefore God exists. even be conceived. 2. We understand the notion of God as well as the (Note how these examples illustrate a recurrent notion of God’s really existing. theme in the book—and in much of theological 3. Let’s also tentatively assume God doesn’t discussion more generally—namely, the potential exist. for confusion arising from flexibility and vague- 4. If we understand the notion of a positive being ness in how to define “God”.) Typically, once the and that being really exists, then this being is argument is spelled out in this manner, finding one or more fatal flaws is a relatively simple matter, Olle Häggström is professor of mathematical statistics at which the author executes with clarity and wit; I Chalmers University of Technology in Gothenburg, Swe- leave the cases of the two arguments above as an den. His email address is [email protected]. exercise for the reader. AUGUST 2008 NOTICES OF THE AMS 789 I like Paulos’ the tone becomes patronizing. Paulos manages method, which in this balance very well in Innumeracy, but not quite most cases makes as well in Irreligion. Among readers of Irreligion it evident not only there will presumably not be many who consider that the stripped- themselves believers, but those who do may well down versions of be offended by some rather unnecessary choices the arguments fail, of examples, such as when the difficulty of proving but also that no re- that God does not exist is compared to the hopeless finement or elabora- task of conclusively ruling out that, somewhere tion will save them in the universe, there exists “a dog who speaks from their central perfect English out of its rear end”. shortcomings. Not The main reason, however, that Irreligion is a everyone agrees, less fully satisfying book than Innumeracy is the however. In a nega- following. The debunking in Innumeracy of poor tive review of Irreli- quantitative thinking and faulty mathematics is gion in the New York followed by inspiring discussions about how to Times, Jim Holt [7] dismisses Paulos as attacking straw men and fail- think correctly about numbers, probabilities, and ing to consider the much more sophisticated argu- quantitative estimates. Irreligion contains very ments embraced by contemporary theologians and little in terms of such positive counterparts. Once philosophers of religion. H. Allen Orr, in the New the arguments for God’s existence are demolished, York Review of Books [9], files the same complaint Paulos finds nothing in the ruins worth building a against Richard Dawkins’ best-selling The God De- better paradigm on. lusion [2]. Neither Holt nor Orr provide any specific One final comment on Irreligion: Paulos’ mis- references, however, so readers are left to search sion is not primarily directed against the idea the theological literature on their own. But are the that there might exist a God, but rather against alleged so-much-better arguments anywhere to be sloppy reasoning. It might therefore have been found? Frankly, I suspect that Holt and Orr simply a good idea to dissect, among all the failed argu- mistake verbosity for profundity. ments for God’s existence, also one or two such In current public debate, the loudest case for arguments for God’s non-existence. Paulos offers God’s existence is made by the intelligent design nothing of this kind beyond paying lip service to lobby, claiming that Darwinian evolution cannot the impossibility of proving God’s non-existence.1 account for advanced life forms such as ourselves, A good choice would have been the widely quoted which must therefore be the work of an intelligent non-existence argument that Dawkins puts forth designer. Leading intelligent design proponent in his aforementioned book. I will end this review William Dembski (who actually has a Ph.D. in by briefly making up for this omission. mathematics) specializes, in books like The Design In the fourth chapter of The God Delusion, Inference [3] and No Free Lunch [4], in dressing up with the title “Why there almost certainly is no such arguments in fancy-looking mathematics. The God”, Dawkins defends an argument for God’s mathematics makes it difficult for the general pub- non-existence that is hardly any better than the lic, and even for most biologists, to see through his existence arguments that he rightly dismisses in arguments. There is therefore a useful role to be an earlier chapter. His starting point is a favorite played by mathematicians in clearing up Dembski’s principle among intelligent design proponents smokescreens; see [6] and [8] for a couple of recent such as Dembski: A blacksmith can manufacture contributions. Paulos, however, refrains from tak- ing up this task and from discussing evolutionary a horseshoe but not vice versa, and more generally biology in any detail whatsoever. Instead, he settles complex objects cannot be the product of simpler for the following ironic observation. Christian ones but only of more complex ones; hence we right-wing commentators, who claim that complex must be designed by some being more complex well-functioning biological structures cannot come than ourselves, whom we might as well call God. about without the aid of an intelligent designer, 1This is done in connection with the flatulent dog ex- rarely express doubt over whether a complex and ​ ample quoted above, but the argument is not particularly well-functioning economy can come about without convincing. While dogs tend to be located in physical the aid of a central planning bureau. space-time, God doesn’t (according to many defenders Irreligion clearly alludes to the title of the book of the God idea). The usual asymmetry between proving that twenty years ago made Paulos’ breakthrough -statements and proving -statements applies mainly to ∃ ∀ as a public intellectual: Innumeracy [10]. The two objects with a location in space-time, while for other kinds books have a lot in common, for instance in the of objects, such as integer quadruples (x, y , z , n ) with n ≥ 3 and xn + y n = z n , -statements are not always beyond generally debunking character, which makes for ∀ good entertainment but also carries a risk that provability. Why should God be more like dogs than like integer quadruples in this respect? 790 NOTICES OF THE AMS VOLUME 55, NUMBER 7 A standard objection to this argument is that it changes (miracles) to it. And if we accept that he doesn’t explain much, because this God must then came about via evolution by natural selection, then be the product of an even greater God, and so on he falls squarely in the category of Gods about ad infinitum. Dawkins combines this objection whom Dawkins’ argument has nothing to offer. with another favorite argument among intelligent Bostrom’s argument rests on several unproven design proponents, namely the shaky2 claim that hypotheses, including the so-called computational greater complexity implies smaller probability. theory of mind (see, e.g., [5]), so we are in no way Together, these arguments imply that we are the forced to accept it. But I must admit to finding it product of a God who is less probable than we more interesting than most of the more conven- are, and who is the work of an even less probable tional arguments for God’s existence treated by God, and so on. Taking limits in this hierarchy of Paulos. Gods, Dawkins concludes that the God hypothesis has probability 0.
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