Atheism and Agnosticism 2
An Argument for Global Atheism?
Almost all well-known arguments for atheism are arguments for a particular version of local atheism. One possible exception to this rule is an argument recently made popular by some New Atheists, although it was not invented by them. Gary Gutting (2013) calls this argument the “no arguments argument” for atheism:
(1) The absence of good reasons to believe that God exists is itself a good reason to believe that God does not exist.
(2) There is no good reason to believe that God exists.
It follows from (1) and (2) that
(3) There is good reason to believe that God does not exist.
Notice the obvious relevance of this argument to agnosticism. According to one prominent member of the agnosticism family, we have no good reason to believe that God exists and no good reason to believe that God does not exist. Clearly, if the first premise of this argument is true, then this version of agnosticism must be false.
Can the no arguments argument be construed as an argument for global atheism? One might object that it is not, strictly speaking, an argument for any sort of atheism since its conclusion is not that atheism is true but instead that there is good reason to believe that atheism is true. But that is just a quibble. Ultimately, whether this argument can be used to defend global atheism depends on how its first premise is defended.
The usual way of defending it is to derive it from some general principle according to which lacking grounds for claims of a certain sort is good reason to reject those claims. The restriction of this principle to claims “of a certain sort” is crucial, since the principle that the absence of grounds for a claim is in all cases a good reason to believe that the claim is false is rather obviously false. One might, for example, lack grounds for believing that the next time one flips a coin it will come up heads, but that is not a good reason to believe that it won’t come up heads.
A more promising approach restricts the principle to existence claims, thereby turning it into a version of Ockham’s razor. According to this version of the principle, the absence of grounds supporting a positive existential statement (like “God exists”—however “God” is understood) is a good reason to believe that the statement is false (McLaughlin 1984). One objection to this principle is that not every sort of thing is such that, if it existed, then we would likely have good reason to believe that it exists. Consider, for example, intelligent life in distant galaxies (cf. Morris 1985).
Perhaps, however, an even more narrowly restricted principle would do the trick: whenever the assumption that a positive existential claim is true would lead one to expect to have grounds for its truth, the absence of such grounds is a good reason to believe that the claim is false. It might then be argued that (i) a God would be likely to provide us with convincing evidence of Her existence and so (ii) the absence of such evidence is a good reason to believe that God does not exist. This transforms the no arguments argument into an argument from divine hiddenness. It also transforms it into at best an argument for local atheism, since even if the God of, say, classical theism would not hide, not all legitimate God-concepts are such that a being instantiating that concept would be likely to provide us with convincing evidence of its existence.
6. Two Arguments for Local Atheism
6.1 How to Argue for Local Atheism
The sort of God in whose non-existence philosophers seem most interested is the eternal, non-physical, omnipotent, omniscient, and omnibenevolent (i.e., morally perfect) creator-God worshipped by many theologically orthodox Muslims, Jews, and Christians. Let’s call the proposition that a God of this sort exists “omni-theism”. One interesting question, then, is how best to argue for atheism understood locally as the proposition that omni-theism is false.
It is often claimed that a good argument for atheism is impossible because, while it is at least possible to prove that something of a certain sort exists, it is impossible to prove that nothing of that sort exists. One reason to reject this claim is that the descriptions of some kinds of objects are self-contradictory. For example, we can prove that no circular square exists because such an object would have to be both circular and non-circular, which is impossible. Thus, one way to argue for the nonexistence of the God of omni-theism (or “omni-God” for short) is to argue that such a God is an impossible object like a circular square.
Many attempts have been made to construct such arguments. For example, it has been claimed that an omnibenevolent being would be impeccable and so incapable of wrongdoing, while an omnipotent being would be quite capable of doing things that would be wrong to do. There are, however, sophisticated and plausible replies to arguments like these. More importantly, even if such an argument succeeded, omni-theists could plausibly claim that, by “omnipotent”, they mean, not maximally powerful, but optimally powerful, where the optimal degree of power may not be maximal if maximal power rules out possessing the optimal degree of some other perfection like moral goodness.
Similar problems face attempts to show that omni-theism must be false because it is incompatible with certain known facts about the world. Such arguments typically depend on detailed and contested interpretations of divine attributes like omnibenevolence.
A very different approach is based on the idea that disproof need not be demonstrative. The goal of this approach is to show that the existence of an omni-God is so improbable that confident belief in the non-existence of such a God is justified. Two such arguments are discussed in detail below: the “low priors argument” and the “decisive evidence argument”. Each of these arguments employs the same specific strategy, which is to argue that some alternative hypothesis to omni-theism is many times more probable than omni-theism. This doesn’t imply that the alternative hypothesis is probably true, but it does imply that omni-theism is very probably false. In the case of the second argument, the alternative hypothesis (aesthetic deism) is arguably a form of theism, and even in the case of the first argument it is arguable that the alternative hypothesis (source physicalism) is compatible with some forms of theism (in particular ones in which God is an emergent entity). This is not a problem for either argument, however, precisely because both are arguments for local atheism instead of global atheism.
6.2 The Low Priors Argument
The basic idea behind the low priors argument is that, even if the agnostic is right that, when it comes to God’s existence, the evidence is ambiguous or absent altogether, what follows is not that theism has a middling probability all things considered, but instead that theism is very probably false. This is said to follow because theism starts out with a very low probability before taking into account any evidence. (“Evidence” in this context refers to factors extrinsic to a hypothesis that raise or lower its probability.) Since ambiguous or absent evidence has no effect on that prior or intrinsic probability, the posterior or all-things-considered probability of theism is also very low. If, however, theism is very probably false, then atheism must be very probably true and this implies (according to the defender of the argument) that atheistic belief is justified. (This last alleged implication is examined in section 7.)
This sort of argument is very relevant to the issue of which of atheism and theism is the appropriate “default” position. If theism has a sufficiently low intrinsic probability, then atheism is arguably the correct default position in the sense that ambiguous or absent evidence will justify, not suspending judgment on the issue of God’s existence, but instead believing that God does not exist. This is why Le Poidevin’s argument for agnosticism includes, not just a premise asserting that the relevant evidence is ambiguous, but also one asserting that, at least in the case of versatile theism, we are in the dark when it comes to the issue of which of theism and atheism has a higher intrinsic probability. Unfortunately, much discussion of the issue of which position is the correct “default position” or of who has the “burden of proof” gets sidetracked by bad analogies to Santa Claus, flying spaghetti monsters, and Bertrand Russell’s ([1952] 1997) famous china teapot in elliptical orbit around the sun (see Garvey 2010 and van Inwagen 2012 for criticism of some of these analogies). The low priors argument implicitly addresses this important issue in a much more sophisticated and promising way.
In the version of the low priors argument formulated below, the basic approach described above is improved by comparing omni-theism, not simply to its denial, but instead to a more specific atheistic hypothesis called “source physicalism”. Unlike ontological physicalism, source physicalism is a claim about the source of mental entities, not about their nature. Source physicalists, whether they are ontological physicalists or ontological dualists, believe that the physical world existed before the mental world and caused the mental world to come into existence, which implies that all mental entities are causally dependent on physical entities. Further, even if they are ontological dualists, source physicalists need not claim that mental entities never cause physical entities or other mental entities, but they must claim that there would be no mental entities were it not for the prior existence (and causal powers) of one or more physical entities. The argument proceeds as follows:
(1) The total evidence does not favor omni-theism over source physicalism.
(2) Source physicalism is many times more probable intrinsically than omni-theism.
It follows from (1) and (2) that
(3) Source physicalism is many times more probable than omni-theism.
It follows from (3) that
(4) Omni-theism is very probably false.
It follows from (4) that
(5) Atheism (understood here as the denial of omni-theism) is very probably true.
Only the argument’s two premises—steps (1) and (2)—are controversial. The other steps in the argument all clearly follow from previous steps.
A thorough examination of the arguments for and against premise (1) is obviously impossible here, but it is worth mentioning that a defense of this premise need not claim that the known facts typically thought by natural theologians to favor omni-theism over competing hypotheses like source physicalism have no force. Instead, it could be claimed that whatever force they have is offset at least to some significant degree by more specific facts favoring source physicalism over omni-theism. Natural theologians routinely ignore these more specific facts and thus appear to commit what might be called “the fallacy of understated evidence”. More precisely, the point is this. Even when natural theologians successfully identify some general fact about a topic that is more probable given omni-theism than given source physicalism, they ignore other more specific facts about that same topic, facts that, given the general fact, appear to be significantly more probable given source physicalism than given omni-theism.
For example, even if omni-theism is supported by the general fact that the universe is complex, one should not ignore the more specific fact, discovered by scientists, that underlying this complexity at the level at which we experience the universe, is a much simpler early universe from which this complexity arose, and also a much simpler contemporary universe at the micro-level, one consisting of a relatively small number of different kinds of particles all of which exist in one of a relatively small number of different states. In short, it is important to take into account, not just the general fact that the universe that we directly experience with our senses is extremely complex, but also the more specific fact that two sorts of hidden simplicity within the universe can explain that complexity. Given that a complex universe exists, this more specific fact is exactly what one would expect on source physicalism, because, as the best natural theologians (e.g., Swinburne 2004) say, the complexity of the universe cries out for explanation in terms of something simpler. There is, however, no reason at all to expect this more specific fact on omni-theism since, if those same natural theologians are correct, then a simple God provides a simple explanation for the observed complexity of the universe whether or not that complexity is also explained by any simpler mediate physical causes.
Premise (1) was defended in section 6, premise (4) is true by the definition of “strong agnosticism”, and steps (3) and (5) follow from earlier steps by modus ponens and modus tollens, respectively. This leaves premise (2), the premise that, if atheism is very probably true, then atheistic belief is rationally permissible.
One might attempt to defend this premise by claiming that the probabilities in premise (2) are rational credences and hence the truth of the so-called Lockean thesis (Foley 1992) justifies (2):
It is rational for a person S to believe a proposition P if and only if it is rational for S’s credence in P to be sufficiently high to make S’s attitude towards P one of belief.
The Lockean thesis, however, is itself in need of justification. Fortunately, though, nothing so strong as the Lockean thesis is needed to defend premise (2). For one thing, all the defender of (2) needs is an “if”, not an “if and only if”. Also, the defender of (2) need not equate, as the Lockean thesis does, the attitude of belief with having a high credence. Thus, all that is required is the following more modest thesis (call it “T”):
(T) If it is rationally permissible for S’s credence in a proposition P to be (very) high, then it is rationally permissible for S to believe P.
Even this more modest thesis, however, is controversial, because adopting it commits one to the position that rational (i.e., rationally permissible) belief is not closed under conjunction. In other words, it commits one to the position that it is possible for each of a number of beliefs to be rational even though the additional belief that those beliefs are all true is not rational.
To see why this is so, imagine that a million lottery tickets have been sold. Each player purchased only a single ticket, and exactly one of the players is certain to win. Now imagine further that an informed observer has a distinct belief about each of the million individual players that that particular player will lose. According to thesis T, each of those million beliefs is rational. For example, if Sue is one of the players, then according to T the observer’s belief that Sue will lose is rational because it is rational for the observer to have a (very) high credence in the proposition that Sue will lose. Since, however, it is certain that someone will win, it is also rational for the observer to believe that some player will win. It is not rational, however, to have contradictory beliefs, so it is not rational for the observer to believe that no player will win. This implies, however, that rational belief is not closed under conjunction, for the proposition that no player will win just is the conjunction of all of the propositions that say of some individual player that they will lose.
Defenders of premise (2) will claim, very plausibly, that the implication of T that rational belief is not closed under conjunction is completely innocuous. Isn’t it obvious, for example, that it would not be rational for a fallible human being to believe that all of their many beliefs are true, even if each of those beliefs were rational? Others (e.g., Oppy 1994: 151), however, regard the conclusion that rational belief is not closed under conjunction as unacceptable and will for that reason reject premise (2). So even if it can be shown that omni-theism is very probably false, it still won’t be obvious to everyone that it is rationally permissible to be a local atheist about omni-theism and thus it still won’t be obvious to everyone that strong agnosticism about omni-theism is false.
to be sufficiently high to make S’s attitude towards P one of belief.
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The Lockean thesis, however, is itself in need of justification. Fortunately, though, nothing so strong as the Lockean thesis is needed to defend premise (2). For one thing, all the defender of (2) needs is an “if”, not an “if and only if”. Also, the defender of (2) need not equate, as the Lockean thesis does, the attitude of belief with having a high credence. Thus, all that is required is the following more modest thesis (call it “T”):
(T) If it is rationally permissible for S’s credence in a proposition P to be (very) high, then it is rationally permissible for S to believe P.
Even this more modest thesis, however, is controversial, because adopting it commits one to the position that rational (i.e., rationally permissible) belief is not closed under conjunction. In other words, it commits one to the position that it is possible for each of a number of beliefs to be rational even though the additional belief that those beliefs are all true is not rational.
To see why this is so, imagine that a million lottery tickets have been sold. Each player purchased only a single ticket, and exactly one of the players is certain to win. Now imagine further that an informed observer has a distinct belief about each of the million individual players that that particular player will lose. According to thesis T, each of those million beliefs is rational. For example, if Sue is one of the players, then according to T the observer’s belief that Sue will lose is rational because it is rational for the observer to have a (very) high credence in the proposition that Sue will lose. Since, however, it is certain that someone will win, it is also rational for the observer to believe that some player will win. It is not rational, however, to have contradictory beliefs, so it is not rational for the observer to believe that no player will win. This implies, however, that rational belief is not closed under conjunction, for the proposition that no player will win just is the conjunction of all of the propositions that say of some individual player that they will lose.
Defenders of premise (2) will claim, very plausibly, that the implication of T that rational belief is not closed under conjunction is completely innocuous. Isn’t it obvious, for example, that it would not be rational for a fallible human being to believe that all of their many beliefs are true, even if each of those beliefs were rational? Others (e.g., Oppy 1994: 151), however, regard the conclusion that rational belief is not closed under conjunction as unacceptable and will for that reason reject premise (2). So even if it can be shown that omni-theism is very probably false, it still won’t be obvious to everyone that it is rationally permissible to be a local atheist about omni-theism and thus it still won’t be obvious to everyone that strong agnosticism about omni-theism is false.
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6 个月Defenders of premise (2) will claim, very plausibly, that the implication of T that rational belief is not closed under conjunction is completely innocuous. Isn’t it obvious, for example, that it would not be rational for a fallible human being to believe that all of their many beliefs are true, even if each of those beliefs were rational? Others (e.g., Oppy 1994: 151), however, regard the conclusion that rational belief is not closed under conjunction as unacceptable and will for that reason reject premise (2). So even if it can be shown that omni-theism is very probably false, it still won’t be obvious to everyone that it is rationally permissible to be a local atheist about omni-theism and thus it still won’t be obvious to everyone that strong agnosticism about omni-theism is false.
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6 个月To see why this is so, imagine that a million lottery tickets have been sold. Each player purchased only a single ticket, and exactly one of the players is certain to win. Now imagine further that an informed observer has a distinct belief about each of the million individual players that that particular player will lose. According to thesis T, each of those million beliefs is rational. For example, if Sue is one of the players, then according to T the observer’s belief that Sue will lose is rational because it is rational for the observer to have a (very) high credence in the proposition that Sue will lose. Since, however, it is certain that someone will win, it is also rational for the observer to believe that some player will win. It is not rational, however, to have contradictory beliefs, so it is not rational for the observer to believe that no player will win. This implies, however, that rational belief is not closed under conjunction, for the proposition that no player will win just is the conjunction of all of the propositions that say of some individual player that they will lose.
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6 个月(T) If it is rationally permissible for S’s credence in a proposition P to be (very) high, then it is rationally permissible for S to believe P. Even this more modest thesis, however, is controversial, because adopting it commits one to the position that rational (i.e., rationally permissible) belief is not closed under conjunction. In other words, it commits one to the position that it is possible for each of a number of beliefs to be rational even though the additional belief that those beliefs are all true is not rational.
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6 个月Premise (1) was defended in section 6, premise (4) is true by the definition of “strong agnosticism”, and steps (3) and (5) follow from earlier steps by modus ponens and modus tollens, respectively. This leaves premise (2), the premise that, if atheism is very probably true, then atheistic belief is rationally permissible. One might attempt to defend this premise by claiming that the probabilities in premise (2) are rational credences and hence the truth of the so-called Lockean thesis (Foley 1992) justifies (2): It is rational for a person S to believe a proposition P if and only if it is rational for S’s credence in P to be sufficiently high to make S’s attitude towards P one of belief. The Lockean thesis, however, is itself in need of justification. Fortunately, though, nothing so strong as the Lockean thesis is needed to defend premise (2). For one thing, all the defender of (2) needs is an “if”, not an “if and only if”. Also, the defender of (2) need not equate, as the Lockean thesis does, the attitude of belief with having a high credence. Thus, all that is required is the following more modest thesis (call it “T”):