Hume’s Solution of the Goodman Paradox and the Reliability Riddle (Mill’s problem)

Many solutions of the Goodman paradox have been proposed but so far no agreement has been reached about which is the correct solution. However, I will not contribute here to the discussion with a new solution. Rather, I will argue that a solution has been in front of us for more than two hundred years because a careful reading of Hume’s account of inductive inferences shows that, contrary to Goodman’s opinion, it embodies a correct solution of the paradox. Moreover, the account even includes a correct answer to Mill’s question of why in some cases a single instance is sufficient for a complete induction, since Hume gives a well-supported explanation of this reliability phenomenon. The discussion also suggests that Bayesian theory by itself cannot explain this phenomenon. Finally, we will see that Hume’s explanation of the reliability phenomenon is surprisingly similar to the explanation given lately by a number of naturalistic philosophers in their discussion of the Goodman paradox.     

Ostrich Nominalism and Peacock Realism: A Hegelian Critique of Quine

Abstract

My aim in this paper is to offer a Hegelian critique of Quine’s predicate nominalism. I argue that at the core of Hegel’s idealism is not a supernaturalist spirit monism, but a realism about universals, and that while this may contrast to the nominalist naturalism of Quine, Hegel’s position can still be defended over that nominalism in naturalistic terms. I focus on the contrast between Hegel’s and Quine’s respective views on universals, which Quine takes to be definitive of philosophical naturalism. I argue that there is no good reason to think Quine is right to make this nominalism definitive of naturalism in this way – where in fact Hegel (along with Peirce) offers a reasonably compelling case that science itself requires some commitment to realism about universals, kinds, etc. Furthermore, even if Hegel is wrong about that, at least his case for realism is still a naturalistic one, as it is based on his views on concrete universality, which is an innovative form of in rebus realism about universals.     

On Two Versions of ‘the Surprise Examination Paradox’

In this paper, I consider a popular version of the clever student’s reasoning in the surprise examination case, and demonstrate that a valid argument can be constructed. The valid argument is a reductio ad absurdum with the proposition that the student knows on the morning of the first day that the teacher’s announcement is fulfilled as its reductio. But it would not give rise to any paradox. In the process, I criticize Saul Kripke’s solution and Timothy Williamson’s attack on a key step of the student’s reasoning. I then consider the condemned prisoner case in W. V. Quine’s paper ‘On a So-Called Paradox’. I argue that the prisoner’s reasoning as conceived by Quine is more relevant and reasonable than the student’s argument in the popular version of the surprise examination case. I also argue that Quine’s criticism of the prisoner’s reasoning is correct, and therefore that the condemned prisoner case, and the surprise examination case as well, would not generate any paradox.     

Beyond Rigidity: The Unfinished Semantic Agenda of Naming and Necessity

To articulate their understanding of Hume’s discussion of ‘distinctions of reason’, commentators have often taken what I refer to as a ‘respect-first view’ on resemblance, in which they categorize resemblance as based on resembling respects. Holding this view, Donald Baxter argues that Hume’s view on the distinctions of reason leads to a contradiction. As an alternative, I offer ‘the resemblance-first view’, which is not dependent on resembling respects. I argue that this view is textually supported, and that it rescues Hume from the proposed contradiction.     

Ontology: minimalism and truth-conditions

In this paper, I develop a criticism to a method for metaontology, namely, the idea that a discourse’s or theory’s ontological commitments can be read off its sentences’ truth-conditions. Firstly, I will put forward this idea’s basis and, secondly, I will present the way Quine subscribed to it (not actually for hermeneutical or historic interest, but as a way of exposing the idea). However, I distinguish between two readings of Quine’s famous ontological criterion, and I center the focus on (assuming without further discussion the other one to be mistaken) the one currently dubbed “ontological minimalism”, a kind of modern Ockhamism applied to the mentioned metaontological view. I show that this view has a certain application via Quinean thesis of reference inscrutability but that it is not possible to press that application any further and, in particular, not for the ambitious metaontological task some authors try to employ. The conclusion may sound promising: having shown the impossibility of a semantic ontological criterion, intentionalist or subjectivist ones should be explored.     

Husserl on Hume

ABSTRACT

This article offers an account of the development of Husserl’s assessment of Hume’s position in the history of philosophy. In Husserl’s early treatment of Hume, Husserl’s interpretation was shaped by the anti-Kantian views of his teacher Franz Brentano. Later, however, Husserl concentrated on those themes in Hume’s philosophy that were of relevance for the development of his own conception of phenomenology. His analysis into the a priori structures of intentionality led the Husserl of Logical Investigations (1900–1901) to reject Hume’s nominalism and sensualism, and to criticize Hume’s naturalistic psychologism and fictionalism. Already at this point, however, Husserl appreciated Hume’s metaphysical neutrality as well as his radical starting point in the immediate givenness of consciousness. In the period following Husserl’s transcendental turn in Ideas I (1913), Hume is gradually re-assessed in the context of Husserl’s engagement with Kant as a philosopher who offers important insights concerning concrete problems of transcendental philosophy. For Husserl, Hume ultimately offers the first outline of a pure phenomenology and, indeed, becomes one of the most important forerunners of transcendental philosophy as such.     

Revisiting Quine on Truth by Convention

In “Truth by Convention” W.V. Quine gave an influential argument against logical conventionalism. Even today his argument is often taken to decisively refute logical conventionalism. Here I break Quine’s arguments into two—(i) the super-task argument and (ii) the regress argument—and argue that while these arguments together refute implausible explicit versions of conventionalism, they cannot be successfully mounted against a more plausible implicit version of conventionalism. Unlike some of his modern followers, Quine himself recognized this, but argued that implicit conventionalism was explanatorily idle. Against this I show that pace Quine’s claim that implicit conventionalism has no content beyond the claim that logic is firmly accepted, implicit rules of inference can be used to distinguish the firmly accepted from the conventional. As part of my case, I argue that positing syntactic rules of inference as part of our linguistic competence follows from the same methodology that leads contemporary linguists and cognitive scientists to posit rules of phonology, morphology, and grammar. The upshot of my discussion is a diagnosis of the fallacy in Quine’s master critique of logical conventionalism and a re-opening of possibilities for an attractive conventionalist theory of logic.     

Against the Politics of Postmodern Philosophy of Science

This paper discusses the tenets of the politics of postmodern philosophy of science. At issue are Rouse’s version of naturalism and his reading of Quine’s distinction between the indeterminacy of translation and the underdetermination of theories by empirical evidence. I argue that the postmodern approach to science’s research practices as patterns of interaction within the world is not in line with the naturalistic account Rouse aims at. I focus also on Rouse’s readings of Heidegger’s existential conception of science and Kuhn’s concept of normal science. Finally, a strategy of defending science’s cognitive distinctiveness in terms of hermeneutic philosophy is suggested as an alternative to the postmodern philosophy of science.     

Sellars and Quine on empiricism and conceptual truth1

I compare Sellars’s criticism of the ‘myth of the given’ with Quine’s criticism of the ‘two dogmas’ of empiricism, that is, the analytic–synthetic distinction and reductionism. In Sections I to III, I present Quine’s and Sellars’s views. In IV to X, I discuss similarities and differences in their views. In XI to XII, I show that Sellars’s arguments against the ‘myth of the given’ are incompatible with Quine’s rejection of the analytic–synthetic distinction.     

Hume,Goodman and radical inductive skepticism

Goodman concurs in Hume’s contention that no theory has any probability relative to any set of data, and offers two accounts, compatible with that contention, of how some inductive inferences are nevertheless justified. The first, framed in terms of rules of inductive inference, is well known, significantly flawed, and enmeshed in Goodman’s unfortunate entrenchment theory and view of the mind as hypothesizing at random. The second, framed in terms of characteristics of inferred theories rather than rules of inference, is less well known, but provides a compelling view of inductive justification. Once the two accounts are clearly delineated, one can see that both are driven by a single deep conviction: that inductive justification can only be understood in terms of our actual inductive practice.     

Reclaiming Quine’s epistemology

Central elements of W. V. Quine’s epistemology are widely and deeply misunderstood, including the following. He held from first to last that our evidence consists of the stimulations of our sense organs, and of our observations, and of our sensory experiences; meeting the interpretive challenge this poses is a sine qua non of understanding his epistemology. He counted both “This is blue” and “This looks blue” as observation sentences. He took introspective reports to have a high degree of certainty. He endorsed outright Hume’s “skeptical” argument concerning induction. His naturalized epistemology is simply naturalistic, or scientific, epistemology stripped of the project of rational reconstruction, and is thoroughly normative. Quine was unconditionally a scientific philosopher who took our theories to be answerable ultimately to our perceptual experiences (sensations)—and conditionally an empiricist, empiricism being a scientific theory that has no competitors worthy of the name. I attempt to make all of this clear, and conclude by offering a concise formulation of his epistemology.     

A neglected response to the paradoxes of confirmation

Hempel's paradox of the ravens, and his take on it, are meant to be understood as being restricted to situations where we have no additional background information. According to him, in the absence of any such information, observations of FGs confirm the hypothesis that all Fs are G. In this paper I argue against this principle by way of considering two other paradoxes of confirmation, Goodman’s “grue” paradox and the “tacking” (or “irrelevant conjunct”) paradox. What these paradoxes reveal, I argue, is that a presumption of causal realism is required to ground any confirmation; but once we grant causal realism, we have no reason to accept the central principles giving rise to the paradoxes.     

Hume’s practically epistemic conclusions?

The inoffensive title of Section 1.4.7 of Hume’s Treatise of Human Nature, ‘Conclusion of this Book’, belies the convoluted treatment of scepticism contained within. It is notoriously difficult to decipher Hume’s considered response to scepticism in this section, or whether he even has one. In recent years, however, one line of interpretation has gained popularity in the literature. The ‘usefulness and agreeableness reading’ (henceforth U&A) interprets Hume as arguing in THN 1.4.7 that our beliefs and/or epistemic policies are justified via their usefulness and agreeableness to the self and others; proponents include Ardal (in Livingston & King (eds.) Hume: a re-evaluation, 1976), Kail (in: Frasca-Spada & Kail (eds.) Impressions of Hume, 2005), McCormick (Hume Stud 31:1, 2005), Owen (Hume’s reason, 1999), and Ridge (Hume Stud 29:2, 2003), while Schafer (Philosophers, forthcoming) also defends an interpretation along these lines. In this paper, I will argue that although U&A has textual merit, it struggles to maintain a substantive distinction between epistemic and moral justification—a distinction that Hume insists on. I then attempt to carve out the logical space for there being a distinctly epistemic notion of justification founded on usefulness and agreeableness. However, I find that such an account is problematic for two reasons: first, it cannot take advantage of the textual support for U&A; secondly, it is incompatible with other features of the text.     

Ontological realism and sentential form

The standard argument for the existence of distinctively mathematical objects like numbers has two main premises: (i) some mathematical claims are true, and (ii) the truth of those claims requires the existence of distinctively mathematical objects. Most nominalists deny (i). Those who deny (ii) typically reject Quine’s criterion of ontological commitment. I target a different assumption in a standard type of semantic argument for (ii). Benacerraf’s semantic argument, for example, relies on the claim that two sentences, one about numbers and the other about cities, have the same grammatical form. He makes this claim on the grounds that the two sentences are superficially similar. I argue that these grounds are not sufficient. Other sentences with the same superficial form appear to have different grammatical forms. I offer two plausible interpretations of Benacerraf’s number sentence that make use of plural quantification. These interpretations appear not to incur ontological commitments to distinctively mathematical objects, even assuming Quine’s criterion. Such interpretations open a new, plural strategy for the mathematical nominalist.     

A Kuhnian critique of Hume on miracles

In Part I of “Of Miracles,” Hume argues that belief in miracle-testimony is never justified. While Hume’s argument has been widely criticized and defended along a number of different veins, including its import on scientific inquiry, this paper takes a novel approach by comparing Hume’s argument with Thomas Kuhn’s account of scientific anomalies. This paper makes two arguments: first that certain types of scientific anomalies—those that conflict with the corresponding paradigm theory—are analogous to miracles in the relevant ways. Note, importantly, that the argument applies only to the first definition of ‘miracle’ that Hume offers (i.e. ‘miracle’ as a “violation of the laws of nature.”) Second, it argues that we are sometimes rationally justified in believing testimony for scientific anomalies (that conflict with the corresponding paradigm theory), because there have been several cases of scientists accepting such anomalies and—assuming certain criteria are met—we are rationally justified in believing these scientists. If both arguments are successful, then it is possible to be rationally justified in believing miracle-testimony, though the extent of justification depends on various criteria and comes in degrees. After examining a few objections, the paper concludes by contextualizing this argument in relation to Part II of Hume’s essay and in relation to broader apologetic concerns. In short, it is vital to recognize that this paper’s focus is Hume’s first account of ‘miracle,’ rather than his argument against miracle-testimony more broadly, but the argument could be coupled with other arguments against Hume’s broader attack on miracle-testimony.

     

Naturalism,Experience, and Hume’s ‘Science of Human Nature’

Abstract

A standard interpretation of Hume’s naturalism is that it paved the way for a scientistic and ‘disenchanted’ conception of the world. My aim in this paper is to show that this is a restrictive reading of Hume, and it obscures a different and profitable interpretation of what Humean naturalism amounts to. The standard interpretation implies that Hume’s ‘science of human nature’ was a reductive investigation into our psychology. But, as Hume explains, the subject matter of this science is not restricted to introspectively accessible mental content and incorporates our social nature and interpersonal experience. Illuminating the science of human nature has implications for how we understand what Hume means by ‘experience’ and thus how we understand the context of his epistemological investigations. I examine these in turn and argue overall that Hume’s naturalism and his science of man do not simply anticipate a disenchanted conception of the world.     

Language,Behaviour, and Empathy. G.H. Mead’s and W.V.O. Quine’s Naturalized Theories of Meaning

ABSTRACT

The paper compares Mead’s and Quine’s behaviouristic theories of meaning and language, focusing in particular on Mead’s notion of sympathy and Quine’s notion of empathy. On the one hand, Quine seems to resort to an explanation similar to Mead’s notion of sympathy, referring to ‘empathy’ in order to justify the human ability to project ourselves into the witness’s position; on the other hand, Quine’s reference to the notion of empathy paves the way to a more insightful comparison between Mead’s behaviourism and an explanation of the emergence of the linguistic from pre-linguistic communication based on empathic identification processes. However, Mead is less ambiguous than Quine in his use of the notion of sympathy finds a fecund parallel in the current neuroscientific and neuro-phenomenological hypothesis on ‘empathy’. The article contends that the ambiguity in Quine’s account of empathy is due to the exigency of trying to elucidate the link between the rules of language in a cultural context and the natural, that is ‘instinctive’, basis of the process of learning a language. This is the reason why his epistemological behaviourism is particularly close to the non-reductionist naturalism of Mead. The working hypothesis proposed in the conclusion deals with the core notions of ‘gesture’ and ‘behaviour’.     

Hume on space, geometry, and diagrammatic reasoning

Hume??s discussion of space, time, and mathematics at T 1.2 appeared to many earlier commentators as one of the weakest parts of his philosophy. From the point of view of pure mathematics, for example, Hume??s assumptions about the infinite may appear as crude misunderstandings of the continuum and infinite divisibility. I shall argue, on the contrary, that Hume??s views on this topic are deeply connected with his radically empiricist reliance on phenomenologically given sensory images. He insightfully shows that, working within this epistemological model, we cannot attain complete certainty about the continuum but only at most about discrete quantity. Geometry, in contrast to arithmetic, cannot be a fully exact science. A number of more recent commentators have offered sympathetic interpretations of Hume??s discussion aiming to correct the older tendency to dismiss this part of the Treatise as weak and confused. Most of these commentators interpret Hume as anticipating the contemporary idea of a finite or discrete geometry. They view Hume??s conception that space is composed of simple indivisible minima as a forerunner of the conception that space is a discretely (rather than continuously) ordered set. This approach, in my view, is helpful as far as it goes, but there are several important features of Hume??s discussion that are not sufficiently appreciated. I go beyond these recent commentators by emphasizing three of Hume??s most original contributions. First, Hume??s epistemological model invokes the ??confounding?? of indivisible minima to explain the appearance of spatial continuity. Second, Hume??s sharp contrast between the perfect exactitude of arithmetic and the irremediable inexactitude of geometry reverses the more familiar conception of the early modern tradition in pure mathematics, according to which geometry (the science of continuous quantity) has its own standard of equality that is independent from and more exact than any corresponding standard supplied by algebra and arithmetic (the sciences of discrete quantity). Third, Hume has a developed explanation of how geometry (traditional Euclidean geometry) is nonetheless possible as an axiomatic demonstrative science possessing considerably more exactitude and certainty that the ??loose judgements?? of the vulgar.     

Hume on the Distinction of Reason

This paper concerns Hume’s treatment of the distinction of reason in the Treatise, I.i.7. Many scholars have claimed that there is a tension between his account of the distinction of reason and his commitment to his so-called separability principle. I explain why Hume’s account of the distinction of reason is fully consistent with the principle, and show how other discussions, both critical of and sympathetic to Hume, fail to appreciate the radicalness of his position. I evaluate Hume’s bold position and compare it to earlier positions (Aquinas) and current positions (Donald Davidson).