on what there is - w.v.quine

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    On What There Is by W.V. Quine

    Main Points

    Quine takes on the metaphysical question of what exists, in the spirit of

    Russell in that:

    (1 the question is metaphysical (this is why !lemke classifies Quine as a

    user of lo"ico#metaphysical analysis an$

    (% Quine takes the question on in the spirit of re$ucin" ontolo"ical

    commitments from the number of commitments our surface "rammar

    appears to commit us to a much smaller number, lea&in" out, for

    example, nonexistent entities such as 'e"asus an$ roun$ squares.

    'resents the problem of 'latos bear$ an$ "i&es )c*s an$ Wymans

    explanation of this problem.

    )c*s +r"ument for the xistence of -onbein"

    1. f 'e"asus were not, we shoul$ not be talkin" about anythin" when

    we use the wor$.

    %. /he $enial of 'e"asus cannot be maintaine$.

    0. /herefore, 'e"asus an$ non#existent entities must ha&e some form

    of existence. (01

    2. 'e"asus $oes not exist as flesh an$ bloo$.

    3. /herefore, 'e"asus exists in the min$ of humans.

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    +r"ues that 'e"asus is not an i$ea in the min$ of humans (no more than

    the 'arthenon is not an i$ea in the min$ of humans since this is not

    what people are $enyin" when they $eny existence to 'e"asus.

    'resents Wymans ar"ument in terms of nonexistent entities as

    unactuali4e$ possibles. +r"ues a"ainst the notion of unactuali4e$

    possibles, mostly usin" 5ccams ra4or an$ cases like 6the fat man in the

    $oo, an$ 6the fat man at the $oor.

    +r"ues that sentences with non#referrin" terms (such as 'e"asus an$

    the roun$ square $o not commit us to an ontolo"y inflate$ by non#

    bein". 7or one thin", Russell has shown that $escriptions $o not name

    entities in the worl$ an$ thus the phrase 6the roun$ square $oes not

    commit us to the existence of a roun$ square. nstea$, any sentence

    containin" that phrase is an existential statement. /hus the statement

    8/he roun$ square $oes not exist9 is meanin"ful an$ true an$ 8/he

    roun$ square exists9 is meanin"ful an$ false. -or $o statements with

    names commit us to the existence of what they name. 7or names can

    be shown to be $escriptions, an$ $escriptions $o not pick out thin"s in

    the worl$.

    Quine attempts to answer the question of how we know what ontolo"ical

    commitments any "i&en theory has, usin" the followin" formula:

    omethin" exists if an$ only it can be the &alue of a boun$ &ariable.

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    /hat is, the statements of our theory only commit us to the existence of

    entities o&er which our boun$ &ariables nee$ to ran"e in or$er to be

    true. +s Russell pointe$ out, the surface "rammar of our sentences

    often appears to commit us to the existence of thin"s that $o not

    appear to exist. ;owe&er, further examination of the implications of

    our utterances shows that we are not necessarily committe$ to the

    existence of such entities.

    'resents )c*s ar"ument for the existence of abstract entities

    (attributes.)c*s +r"ument for the xistence of +ttributes

    1. /here are re$ houses, re$ roses, an$ re$ sunsets.

    %. /here must be somethin" all these thin"s ha&e in common.

    0. What these thin"s ha&e in common is what we mean by the attribute

    of re$ness.

    2. /herefore, attributes an$ abstract entities exist. (0%0

    +r"ues that neither sentences with names nor sentences with "eneral

    terms (or pre$icates commit us to the existence of abstract entities.

    We may say, e."., that some $o"s are white an$ not thereby commit

    oursel&es to reco"ni4in" either $o"hoo$, or whiteness as entities.

    6ome $o"s are white says that some thin"s that are $o"s are whiteustification at all. (0%2

    +r"ues that more than one conceptual scheme is possible, with the

    result that there are $ifferent ontolo"ies. 7or example, there is )c*s

    conceptual scheme, accor$in" to which it is ob&ious that attributes such

    as re$ exist. /hen there is Quines conceptual scheme, accor$in" to

    which ob>ects an$ re$ ob>ects exist, but re$ness $oes not.

    Bescribes three approaches to the problem of uni&ersals bein" $ebate$

    by mo$ern mathematicians: lo"icism, intuitionism, an$ formalism.

    Claims that each of these approaches correspon$s to one of three

    me$ie&al approaches to the existence of uni&ersals, specifically: realism,

    conceptualism an$ nominalism. Do"icism an$ me$ie&al realism hol$ a

    'latonic &iew accor$in" to which uni&ersals are not create$ but

    $isco&ere$. +ccor$in" to intuitionism an$ conceptualism, uni&ersals

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    exist, but are create$ by humans. 7inally, both formalism an$

    nominalism $o$"e the existence of uni&ersals.

    Bistin"uishes between the question of the ontolo"ical commitments of a

    theory an$ the question of what there is.

    5ur acceptance of an ontolo"y is, think, similar in principle to our

    acceptance of a scientific theory, say a system of physics: we a$opt,

    at least insofar as we are reasonable, the simplest conceptual

    scheme into which the $isor$ere$ fra"ments of raw experience canbe fitte$ an$ arran"e$. 5ur ontolo"y is $etermine$ once we ha&e

    fixe$ upon the o&er#all conceptual scheme which is to accommo$ate

    science in the broa$est sense< an$ the consi$erations which

    $etermine a reasonable construction of any part of that conceptual

    scheme, e.". the biolo"ical or the physical part, are not $ifferent in

    kin$ from the consi$erations which $etermine a reasonable

    construction of the whole. /o whate&er extent the a$option of any

    system of scientific theory may be sai$ to be a matter of lan"ua"e,

    the sameEbut no more##may be sai$ of the a$option of an ontolo"y.

    (0%

    ;ol$s that there are three main conceptual schemes containin" three

    main ontolo"ies: phenomenalism, physicalism, an$, for those who

    belie&e in mathematics, the 'latonic.

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