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  • 8/19/2019 Review Paul Ziff

    1/3

    Semantic Analysis by Paul ZiffReview by: Paul BenacerrafThe Journal of Symbolic Logic, Vol. 29, No. 4 (Dec., 1964), pp. 193-194Published by: Association for Symbolic LogicStable URL: http://www.jstor.org/stable/2270374 .

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  • 8/19/2019 Review Paul Ziff

    2/3

    THE JOURNAL OF SYMBOLIC

    LOGIC

    Volume 29, Number 4, Dec.

    1964

    REVIEWS

    Numerical

    cross

    references

    are to

    previous

    reviews

    in

    this

    JOURNAL

    or

    to

    A

    bibli-

    ography f symbolic

    ogic (this JOURNAL,

    vol.

    1, pp.

    121-218),

    or to

    Additions

    and

    corrections

    to

    the latter

    (this

    JOURNAL,

    vol.

    3, pp. 178-212).

    References

    beginning

    with a Roman numeral are

    by

    volume

    and

    page

    to

    the place

    at which a

    publication

    has

    previously

    been reviewed

    or

    listed.

    When

    necessary

    in

    con-

    nection with such

    references,

    a third

    number

    will be added in

    parentheses, to indicate

    position on the page.

    Such

    a

    reference

    is

    ordinarily

    to the

    publication itself,

    but

    when

    so indicated

    the reference

    may

    be

    to

    the review or to both

    the

    publication

    and

    its

    review. Thus

    XXII

    309

    will

    refer

    to

    the

    review

    beginning

    on

    page 309

    of

    volume 22

    of this

    JOURNAL,

    or to the

    publication

    which s there

    reviewed;

    XXII

    307 will

    refer

    to one of the reviews or one of the publications reviewed or listed on page 307 of

    volume 22,

    with

    reliance

    on the context to show which one

    is

    meant;

    and

    XXIII

    23(1)

    will

    refer to the

    first item listed on

    page

    23

    of

    volume

    23, i.e.,

    to

    Boehner's

    article, History of

    scholastic

    logic.

    References such as

    7145, 1253

    are the

    entries so

    numbered

    in

    the Bibliography.

    Similar

    references preceded

    by

    the latter

    A

    or

    containing

    the fraction

    i

    or a

    decimal

    point (as A15524, 186j1, 2882.1)

    are

    to

    the Additions and corrections.

    A

    reference

    followed by

    the letter

    A is

    a double reference to an

    entry

    of

    the same number in

    the

    Bibliography and

    in

    the

    Additions and

    corrections.

    PAUL ZIFF.

    Semantic analysis. Cornell University Press, Ithaca 1960, xi +

    255

    pp.

    The author's

    principal purpose

    is to

    present

    a metatheoretical

    account of

    the

    semantics

    of a natural

    language.

    He wishes

    to show how

    one

    might

    arrive

    at

    dictionary

    entries

    for the

    morphemic

    elements

    of a natural

    language

    and

    examines

    what sorts

    of

    methodological problems might

    be

    encountered

    along

    the

    way.

    Although

    he

    does not

    attempt

    to

    provide

    a

    discovery procedure

    for

    dictionary

    entries,

    he does

    outline

    in

    some

    detail

    what

    he

    expects

    would be the

    major steps

    in such

    an

    investigation.

    We

    shall

    try

    to

    reproduce

    this outline

    here, greatly

    oversimplifying

    as we

    go.

    It

    is

    assumed

    at

    the

    outset that the

    linguist

    has a

    grammar

    of the

    language,

    in

    the

    sense of Chomsky (cf. Noam Chomsky, Syntactic structures, The Hague 1957),

    i.e., one

    which

    generates

    all and

    only

    the

    grammatical

    utterances

    of

    the

    language

    and

    assigns

    a

    structural

    description

    to each.

    The

    procedure

    is

    then to

    pair

    utterance

    types

    with

    sets

    of conditions

    such that the

    pairing

    [uid,

    wj] expresses

    a

    regularity

    to

    be

    found in

    connection

    with

    the utterance

    ua.

    These

    pairings

    are obtained

    in

    two

    different

    ways: (a) by

    observations

    carried

    out

    in

    the context of

    utterance

    -

    in which

    case

    the

    regularity

    takes

    the form

    Generally,

    when

    ui

    is

    uttered,

    then

    conditions wj

    are

    satisfied ;

    and

    (b)

    by projection (to

    be discussed

    below)

    -

    in

    which

    case the

    regularity

    takes the

    form

    If

    ui

    is

    uttered, then,

    in

    a standard

    case,

    conditions wj

    are satisfied. Since

    many regularities

    of the

    first

    sort

    will

    obtain

    which

    will not

    be

    relevant to an analysis of the meaning ofmorphological elements of ui (let ui be I have

    a

    toothache

    .

    and

    the condition

    wt

    be

    that

    the

    Sun is

    ninety-three

    million

    miles

    from

    the

    Earth, a

    condition

    which will

    presumably

    be associated with

    every utterance),

    proposed pairings

    are

    judged

    for

    possible

    relevance

    according

    to certain

    principles,

    and those

    judged

    irrelevant are excluded

    (cf. Chapter II).

    Accordingly,

    let

    0

    be the set

    of

    utterances

    for which

    relevant

    observational

    pairings

    have been obtained.

    These pairings are then used

    to

    associate

    with

    each

    morphological

    element

    mi

    of

    0

    that has

    meaning

    in

    the

    language

    conditions which

    might plausibly

    193

  • 8/19/2019 Review Paul Ziff

    3/3

    194

    REVIEWS

    represent the contribution

    made by mt to the utterances in which it appears. Taking

    meaning to

    be

    primarily

    a matter of

    non-syntactic semantic regularities

    and of contrast,

    Ziff

    forms

    the

    conditions to be associated

    with

    mi

    by taking

    into consideration both

    those

    conditions associated

    with each element of 0 that contains

    mt,

    and

    each

    element

    of 0 that contains a morphological element that contrasts with

    mi.

    Letting

    dj(mt)

    be

    the

    j-th element

    of 0

    (under

    some

    enumeration) which contains

    mi,

    then

    dj(mt)lmk

    is that element of

    0 which

    results by replacing

    mi

    with

    mk

    in

    dj(mt).

    We call the first

    set the

    distributive

    set for

    mi

    in

    0, and, relative to any given

    element

    dj(mi)

    of the

    distributive set,

    dj(mt)lmk

    is

    an element of

    the contrastive

    set for

    mi

    in

    0. Keeping

    i,

    j,

    and k

    fixed,

    and

    ignoring

    many complications

    which Ziff points out, then the

    peculiar

    contribution

    made

    by

    mi

    to

    dj(mi)

    will

    be those conditions associated with

    dj(mt)

    minus

    those associated

    with

    dj(mt)lmk.

    Letting

    A

    vary you obtain a set

    of

    sets

    of

    conditions

    for

    the j-th element

    of

    the

    distributive

    set for

    mi.

    Letting

    j

    vary

    as

    well, you

    associate with

    mi

    a

    set

    of sets

    of

    setsof conditions. Eliminating irrelevant ones

    according

    to

    further

    principles

    (cf. pp. 160-6)

    Ziff

    finally obtains a set (of sets

    of

    sets

    ofconditions)

    on the

    basis of

    which the

    dictionary entry

    is

    to

    be devised. The dictionary

    entry

    for

    mi

    is conceived of as a

    theory

    to

    explain

    the

    regularities

    thus obtained.

    Given these

    dictionary definitions

    it

    will

    then be

    possible

    to project conditions

    (i.e.,

    derived

    pairings)

    onto utterances not

    in

    0-

    utterances not yet uttered, or infre-

    quently uttered,

    or

    with

    respect

    to

    which no

    relevant

    regularities

    have been

    found

    on

    the

    first level.

    Also,

    since

    the

    language

    under

    study

    will probably contain meta-

    linguistic statements,

    further

    projections

    can

    be made

    on

    the

    basis of the knowledge

    at hand:

    A

    bachelor

    is an

    unmarried man.

    can

    be used

    to

    obtain conditions pertaining

    to bachelor even if that word does not occur in 0, although the others do. So,

    pairings

    obtained

    by projection

    serve as

    correctives to the

    original assignment,

    if

    they

    are

    disconfirmed,

    and as a means to

    extending

    the

    analysis

    to

    utterances

    not

    in 0.

    The final chapter

    is

    devoted

    to an application of these techniques to an analysis

    of the

    English

    word

    good.

    Unquestionably,

    a

    theory

    of this sort

    raises

    many

    more

    problems

    and

    questions

    than it

    can

    settle.

    That is one of its virtues.

    Many

    of

    these have been discussed

    by

    other

    reviewers

    (cf.

    XXIX 2

    16(12)

    and

    XXIX

    2

    16(13)

    for

    more comprehensive

    and

    searching reviews). Nevertheless,

    this

    reviewer

    found

    the

    book an

    extremely

    stimu-

    lating

    and

    original

    one. It

    is,

    to this reviewer's

    knowledge,

    the first ystematic attempt

    to write on these questions. Whether or not a completed semantic theory of a natural

    language

    will have

    the

    form

    outlined

    in

    this

    book,

    it will

    certainly have to deal

    decisively

    with the

    problems

    raised

    by

    Ziff. Of

    interest to

    philosophers

    will be

    the

    question

    whether

    the notion

    of

    meaning

    as

    explicated by

    Ziff

    can

    serve

    as

    the basis

    for the traditional

    philosophical notion(s)

    of

    analytic.

    It

    seems clear

    to this reviewer

    that

    it

    cannot.

    A finished

    semantic

    analysis

    a

    la

    Ziff

    will

    be

    an

    empirical theory

    containing hypotheses

    concerning

    the

    meaning

    of

    morphological

    elements

    of

    the

    language.

    As

    such,

    it

    will

    provide

    no

    sharp way

    of

    distinguishing

    between

    regularities

    associated with

    mi

    because

    certain

    (non-linguistic) regularities

    obtain in the

    world

    (e.g.

    cows

    are

    not

    blue)

    and those associated with

    mi

    for

    linguistic

    reasons

    (e.g.

    cows are animals). Borderline cases (e.g. a cow is a quadruped) will remain thus.

    Also of

    interest to

    philosophers,

    particularly

    those

    interested

    in

    linguistic analysis,

    will

    be

    the

    methodological points

    that

    are to be

    drawn

    concerning

    the

    confirmability

    of

    metalinguistic

    statements

    about

    a

    natural

    language

    if

    Ziff's

    account

    is

    even

    roughly

    correct.

    Space

    does not

    permit

    discussion of these

    issues

    here.

    PAUL

    BENACERRAF

    HAROLD JEFFREYS.

    Scientific inference. Second edition

    of VII 175(9).

    Cambridge University Press,

    Cambridge 1957,

    viii

    + 236 pp.

    Harold Jeffreys s the author

    of several classics

    in

    applied and applicable mathe-

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