Meinong's jungle

Meinong's jungle is the name given to the repository of non-existent entities in the ontology of Alexius Meinong.[1]

Meinong, an Austrian philosopher active at the turn of the 20th century, believed that since non-existent things could apparently be referred to, they must have some sort of being, which he termed sosein ("being so"). A unicorn and a pegasus are both non-being; yet it's true that unicorns have horns and pegasi have wings. Thus non-existent things like unicorns, square circles, and golden mountains can have different properties, and must have a 'being such-and-such' even though they lack 'being' proper.[1] The strangeness of such entities led to this ontological realm being referred to as "Meinong's jungle". The jungle is described in Meinong's work Über Annahmen (1902).[2] The name is credited to William C. Kneale, whose Probability and Induction (1949) includes the passage "after wandering in Meinong's jungle of subsistence … philosophers are now agreed that propositions cannot be regarded as ultimate entities".[2]

The Meinongian theory of objects (Gegenstandstheorie) was influential in the debate over sense and reference between Gottlob Frege and Bertrand Russell which led to the establishment of analytic philosophy and contemporary philosophy of language. Russell's theory of descriptions, in the words of P.M.S. Hacker, enables him to "thin out the luxuriant Meinongian jungle of entities (such as the round square), which, it had appeared, must in some sense subsist in order to be talked about".[3] According to the theory of descriptions, speakers are not committed to asserting the existence of referents for the names they use.

Meinong's jungle is cited as an objection to Meinong's semantics, as the latter commits one to ontically undesirable objects;[1] it is desirable to be able to speak meaningfully about unicorns, the objection goes, but not to have to believe in them. Nominalists (who believe that general or abstract terms and predicates exist but that either universals or abstract objects do not) find Meinong's jungle particularly unpalatable.[4] As Colin McGinn puts it, "[g]oing naively by the linguistic appearances leads not only to logical impasse but also to metaphysical extravagance - as with Meinong's jungle, infested with shadowy Being."[5] An uneasiness with the ontological commitments of Meinong's theory is commonly expressed in the bon mot "we should cut back Meinong's jungle with Occam's razor".[6]

Meinong's jungle was defended by modal realists, whose possible world semantics offered a more palatable variation of Meinong's Gegenstandstheorie, as Jaakko Hintikka explains:

If you ask "Where are the non-existent objects?" the answer is, "Each in its own possible world." The only trouble with that notorious thicket, Meinong's jungle, is that it has not been zoned, plotted and divided into manageable lots, better known as possible worlds.

— Hintikka, Jaakko, The Logic of Epistemology and the Epistemology of Logic, p. 40[7]

However, modal realists retain the problem of explaining reference to impossible objects such as square circles. For Meinong, such objects simply have a 'being so' that precludes their having ordinary 'being.' But this entails that 'being so' in Meinong's sense is not equivalent to existing in a possible world.

See also

References

  1. 1 2 3 Jacquette, Dale (1996). "On Defoliating Meinong's Jungle". Axiomathes (1–2): 17–42.
  2. 1 2 Kneale, William C. (1949). Probability and Induction. Oxford: Clarendon Press. p. 12. OCLC 907671.
  3. ↑ Hacker, P. M. S. (1986). Insight and Illusion. Oxford: Clarendon Press. p. 8. ISBN 0-19-824783-4.
  4. ↑ Klima, Gyula (2001). "Existence and Reference in Medieval Logic". In Karel Lambert. New Essays in Free Logic. Boston: Kluwer Academic Publishers. p. 211. ISBN 1-4020-0216-5.
  5. ↑ McGinn, Colin (1993). The Problem of Consciousness. Oxford: Blackwell. p. 105. ISBN 0-631-18803-7.
  6. ↑ Smith, A. D. (2002). The Problem of Perception. Cambridge: Harvard University Press. p. 240. ISBN 0-674-00841-3.
  7. ↑ Hintikka, Jaakko (1989). The Logic of Epistemology and the Epistemology of Logic. Kluwer Academic. p. 40. ISBN 0-7923-0040-8.

Further reading

External links

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