Willard Van Orman Quine (June 25, 1908 – December 25, 2000), usually cited as W.V. Quine or W.V.O. Quine but known to his friends as Van, was one of the most influential American philosophers and logicians of the 20th century.
Quine grew up in Akron, Ohio. His father was a manufacturing entrepreneur, his mother a schoolteacher. He received his B.A. in mathematics and philosophy from Oberlin College in 1930, and his Ph.D. in philosophy from Harvard University in 1932. His notional thesis supervisor was Alfred North Whitehead. For the next four years, his appointment as a Harvard Junior Fellow excused him from having to teach. A traveling fellowship enabled him to spend 1932-33 in Europe, where he met the young Alfred Tarski and other Polish logicians, and members of the Vienna Circle, most notably Rudolf Carnap.
It was through Quine's good offices that Alfred Tarski was invited to attend the September 1939 Unity of Science congress in Cambridge. To attend that congress, Tarski sailed for the USA on the last ship to leave Gdańsk before the Third Reich invaded Poland. Thus we owe to Quine Tarski's having lived and worked another 44 years in the USA.
During WWII, Quine lectured on logic in Brazil, in Portuguese, and served in the United States Navy in a military intelligence role, reaching the rank of Lieutenant Commander.
He helped supervise the Harvard theses of, among others, Donald Davidson, David Lewis, Daniel Dennett, Gilbert Harman, Dagfinn Føllesdal, Hao Wang, Hugues LeBlanc, and Henry Hiz.
Quine often wrote superbly crafted and witty English prose. He had a gift for languages and could lecture in French, Spanish, Portuguese, and German. But like the logical positivists, he evinced little interest in the philosophical canon: he only taught a course in the history of philosophy once, on Hume.
Like other analytic philosophers before him, Quine accepted the definition of "analytic" as "true in virtue of meaning alone". Unlike them, however, he did not find the definition to be coherent. In colloquial terms, Quine accepted that analytic statements are those that are true by definition, but went on to claim that the notion of truth by definition was incoherent.
Quine is often misrepresented as believing that all statements are contingent. For instance, it is claimed that Quine held the truth of "All unmarried men are bachelors" to depend on a contingent fact, whereas Quine was in fact as skeptical of the necessary/contingent distinction as of the analytic-synthetic distinction (and, for that matter, of reified facts). Hence to claim that Quine thought all statements were contingent is a mistake, albeit a common one.
Quine's chief objection to analyticity is of a piece with his criticism of the notion of synonymy (sameness of meaning), a sentence being analytic just in case it is synonymous with "All black things are black" (or any other logical truth). The objection to synonymy hinges upon the problem of collateral information. We intuitively feel that there is a distinction between "All unmarried men are bachelors" and "There have been black dogs" but a competent English speaker will assent to both sentences under all conditions (excepting extraneous factors such as bribery or threats), since competent English speakers also have access to the collateral information of the past existence of black dogs. Quine maintains that there is no distinction to be drawn between universally known collateral information and conceptual or analytic truths; a defect of Quine's philosophy, however, is that it provides no other plausible explanation of why the intuition of "analyticity" is excited by some sentences and not others.
Another approach to Quine's objection to analyticity and synonymy comes through the notion of possibility. A traditional Wittgensteinian view of meaning held that each meaningful sentence was associated with a region in the space of possible worlds. Quine finds the notion of such a space problematic, arguing that there is no distinction between those truths which are universally and confidently believed, and those which are necessarily true.
Quine concluded his "Two Dogmas of Empiricism" as follows:
"As an empiricist I continue to think of the conceptual scheme of science as a tool, ultimately, for predicting future experience in the light of past experience. Physical objects are conceptually imported into the situation as convenient intermediaries not by definition in terms of experience, but simply as irreducible posits comparable, epistemologically, to the gods of Homer . . . For my part I do, qua lay physicist, believe in physical objects and not in Homer's gods; and I consider it a scientific error to believe otherwise. But in point of epistemological footing, the physical objects and the gods differ only in degree and not in kind. Both sorts of entities enter our conceptions only as cultural posits."
Quine's ontological relativism (evident in the passage above) led him to agree with Pierre Duhem that for any collection of empirical evidence, there would always be many theories able to account for it. However, Duhem's holism is much more restricted and limited than Quine's. For Duhem, underdetermination applies only to physics or possibly to natural science, while for Quine it applies to human knowledge as a whole. Thus, while it is possible to verify or falsify whole theories, it is not possible to verify or falsify individual statements. Nearly any particular statement can be saved if one is prepared to make serious enough modifications elsewhere in the containing theory. For Quine, scientific thought formed a coherent web in which any part could be altered in the light of empirical evidence and in which no empirical evidence could force the revision of a particular part.
A reaction to Quine's writings, although not necessarily one of which he would approve, has been the wide acceptance of instrumentalism in the philosophy of science.
While his contributions to logic include elegant expositions and a number of technical results, it is in set theory that Quine was most innovative. His set theory (New Foundations) (NF) and that of Set Theory and Its Logic admit a global universal class, but since they are free of any hierarchy of types, they have no need for a distinct universal class at each level. Without going into technical detail, these theories are driven by a desire to minimize posits; each innovation is pushed as far as it can be pushed before further innovations are introduced. Quine always maintained that mathematics required set theory, and set theory was quite distinct from logic. He flirted with Nelson Goodman's nominalism for a while, but backed away when he failed to find an alternative way to ground mathematics.
New Foundations features a simple and economical criterion for set admissibility, which allows many "large" sets not allowed in the standard ZFC set theory. The (relative) consistency of New Foundations is an open question. A modification of NF, NFU, due to R. B. Jensen and admitting urelements (entities that can be members of sets but that lack elements), turns out to be consistent relative to Peano arithmetic, thus vindicating Quine's intuition.
Quine also wrote two advanced texts on logic, set theory, and the foundations of mathematics:
All five texts remain in print. Curiously, advocates of Quinian set theory are not warm to the axiomatic set theory Quine advocated in the latter two texts, and invariably confine their enthusiasm to NF and its offshoots by others.
1908 births | 2000 deaths | Philosophers | 20th century philosophers | American philosophers | American World War II veterans | Analytic philosophers | Empiricists | Logicians | Philosophers of language | Pragmatists | Akronites | Oberlin College alumni
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