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Universal 20 and Intralinguistic Variation

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Title: Universal 20 and Intralinguistic Variation


1
Universal 20 and Intra-linguistic Variation
  • Niina Zhang
  • National Chung Cheng University
  • 2007 International Conference on Linguistics in
    Korea
  • Seoul, Jan. 19-20, 2007

2
1. Introduction
  • Greenbergs (1963 87) Universal 20
  • In a nominal containing the three types of
    elements
  • Demonstratives, Numerals, Adjectives,
  • If any or all of them precedes the N,
  • they are always found in the order in (1a)
  • If they follow the N,
  • the order is either the same, as in (1b),
  • or its exact opposite, as in (1c).
  • (1)
  • a. Dem Num Adj N
  • b. N Dem Num Adj
  • c. N Adj Num Dem

3
(2)
4
Three Aspects of Universal 20
  • (4)
  • Every element of the set Adj, Num, Dem can
    occur either to the left or right of N
  • If any two elements of the set occur on the same
    side of N, they should be ordered according to
    the closeness relation to N illustrated in (2).
  • c. N may undergo a leftward movement, but not
    rightward movement.

5
The Issue
  • How are the constraints flexibilities of
    Universal 20 exhibited in one language?

6
Word orders of sign languages are flexible.
In verbal domains nominal domains

Bouchard (1997) and Bouchard Dubisson (1995)
sign languages do not have any hierarchical
structure.
  • The empirical issue of this talk
  • the word order of nominal domains of TSL.

vs.
Neidle et al. (2000 60-61)
7
  • Lai (2005) presents a comprehensive description
    of the possible and impossible nominal-internal
    word orders of TSL, i.e., the orders of
    demonstratives, adjectives, numerals, and head
    nouns.
  • --------------------------------------------------
    ---------------------------------------
  • The data in Lai (2005) are all from a corpus
    established in the project A Study of Taiwan
    Sign Language Phonology, Morphology, Syntax and
    Digital Graphic Dictionary (NSC
    90-2411-H-194-025 (I), NSC 91-2411-H-194-030
    (II), NSC 92-2411-H-194-007 (III), and NSC
    93-2411-H-194-001 (IV)), headed by James H-Y Tai,
    and sponsored by Taiwan National Science Council
    (Aug. 2001-July 2005).

8
  • But it remains a puzzle why certain orders are
    possible and others are not.
  • The goal of this talk is to show that TSL
    exhibits Universal 20.
  • This fact indicates that like any oral language,
    sign languages have hierarchical structures.

9
How is a hierarchical structure linearized?
  • If elements that are organized hierarchically can
    be linearized symmetrically, linear order is not
    part of syntax.
  • If the hierarchical structure correlates with any
    linear order, linear order is part of syntax.

10
  • Since Reinhart (1979), it has been considered
    that while a hierarchy is crucial to Narrow
    Syntax, linear ordering in language is not.
  • In this consideration, linear ordering
    sequentializes what is primarily only ordered
    hierarchically.
  • (Marantz 1984 7-8, Abels Neeleman 2006)
  • Linear ordering might be a PF phenomenon forced
    by the requirements of the articulators, or
    parsing.
  • (see Chomsky 1995, 2005 5, 2006 7)

11
  • However, works represented by
  • Kayne (1994, 2004),
  • Cinque (2005)
  • argue for the narrow syntax status of linear
    ordering.

12
  • Lillo-Martin (2001 304)
  • future researchers may ask whether SLs may
    offer any new insights into the recent idea that
    while hierarchical structure is part of Narrow
    Syntax, ordering is not.
  • SLs Sign Languages

13
Flexibility Rigidity
  • Left and Right Positions
  • Hierarchical Structures

14
  • I will account for the rigidity in the TSL
    nominal-internal word orders in terms of purely
    syntactic hierarchy,
  • and
  • the flexibility there in terms of the freedom
    of constituent ordering.

15
If hierarchy rather than word order is part of
narrow syntax, (3) can be true in some
language.(3)

a. Every element of the set Adj, Num, Dem can
occur either to the left or right of N
  • If any two elements of the set occur on the same

  • side of N, they should be ordered according
    to
  • the closeness relation to N.

16
2. Identifying possible orders of nominals in TSL
  • This section demonstrates the flexibility in TSL.

  • This is the first aspect of Universal 20.

17
2.1 Two layers
  • (4) ?
  • N
  • ? A, Num, Dem

18
  • (5) a. CUTE CAT IXpro1s LIKE. A N
    (Lai 2005 15)
  • b.        CAT CUTE IXpro1s LIKE. N A
  • Both I like cute cats.
  • (6) a. IXdet AIRPLANE REACH AMERICA. (Lai
    2005 67) Det N
  • b.       AIRPLANE IXdet REACH
    AMERICA. N Dem Both This plane is flying
    to America.

19
(7) a. TEACHER TABLE THREE BOOK PUT. (La
i 2005 44) Num N b.   TEACHER TABLE BOOK THREE P
UT. N Num Both The teacher put thre
e books on the table.
20
The two possible orders in other SLsASL
  • Neidle et al. (2000 103) and Sandler
    Lillo-Martin (2006 308, 341) mention both A N
    and N A orders in ASL.
  • However, MacLaughlin (1997) claims that left APs
    and right APs are hierarchically different (see
    Sandler Lillo-Martins 2006 341 for a review).

21
The two possible orders in other SLsHKSL
  • Tang and Sze (2000) mention that both Num N and N
    Num orders are found in HKSL.

22
The two possible orders in other SLsASL
  • Bahan, Kegel, MacLaughin, Neidle (1995),
  • Neidle et al. (2000 89),
  • Sandler Lillo-Martin (2006 339)
  • They all claim that post-N determiner-like
    elements are not determiners in ASL.

23
2.2 Three layers
  • (9) ?
  • ?
  • N
  • ? A, Num
  • ? Num, Dem

24
  • 4 possible orders if ? A and ? Num (Lai
    200573)
  • (10) a. IXpro3s FIVE CUTE CATS HAVE. Num
    A N
  • She has five cute cats.
  • b.  IXpro3s TELL-ME HAVE ONE MAN GOOD
    INTRODUCE TO-ME. Num N A
  • She said shed like to introduce a
    good guy to me.
  • c. IXpro3s RAISE CUTE CATS FIVE.
    A N Num
  • She raises five cute cats.
  • d. IXpro3s HIGH-HEELS BLACK TWO HAVE.
    N A Num
  • I have two pairs of black high
    heels.

25
  • 4 possible orders if ? A and ? Dem (Lai 2005
    81)
  • (12)
  • a. IXdet CUTE CAT IXpro1s BELONG-TO.
    Det A N
  • b. IXdet CAT CUTE IXpro1s BELONG-TO. Det
    N A
  • c. CUTE CAT IXdet IXpro1s BELONG-TO. A
    N Dem
  • All That cute cat belongs to me.
  • d. CAT CUTE IXdet BELONG-TO. N A
    Dem
  • That cute cat belongs to me. (Hsin-Hsien Lee,
    p.c.)

26
  • 4 possible orders if ? Num and ? Dem (Lai
    2005 84)
  • (13)
  • a. IXdet FOUR CAR IXpro1s FRIEND
    BELONG-TO. Det Num N
  • b. IXdet CAR FOUR IXpro1s FRIEND
    BELONG-TO. Det N Num
  • c. FOUR CAR IXdet IXpro1s FRIEND BELONG-TO.
    Num N Dem
  • d. CAR FOUR IXdet IXpro1s FRIEND BELONG-TO.
    N Num Dem
  • All Those four cars belong to my friend.

27
2.3 Four layers
  • (14) Dem
  • Num
  • A

N
28
  • Mathematically, four elements in a shell
    structure allow 8 orders (23).
  • However, since Dem cannot occur at the right
    edge, we have found only four orders (23/222).
  • At this moment, I cant account for this
    constraint.
  • Note that the constraint is found in ASL on all
    nominals (see slide 22).

29
(15) a. IXdet FIVE NAUGHTY BOY IXpro1s BELONG-TO
STUDENT. Det Num A N b. IXdet NAUGHTY BOY
FIVE IXpro1s BELONG-TO STUDENT.
Det A N Num c. IXdet FIVE BOY NAUGHTY IXpr
o1s BELONG-TO STUDENT. Det Num N A d. IXd
et BOY NAUGHTY FIVE IXpro1s BELONG-TO STUDENT.
Det N A Num All These five naughty boy
s are my students. (Lai 200586)
30
2.4 Section conclusion
  • All possible orders stated in Universal 20 are
    attested in TSL.
  • The first aspect of Universal 20
  • Every element of the set Adj, Num, Dem can
    occur either to the left or right of N
  • The significance of this conclusion will be
    discussed in section 5.

31
3. Accounting for the impossible orders by the
hierarchical structures
  • This section demonstrates the second aspect of
    Universal 20 in TSL
  • If any two elements of the set A, Num, Dem
    occur on the same side of N, they should be
    ordered according to the closeness relation to N.

32
(2)
33
3.1 Three Element Nominals
  • (9) ?
  • ?
  • N
  • ? A, Num
  • ? Num, Dem

34
The order of ??N is not allowed
  • If we consider the N-final orders

(17) ??N a. A Num N b. A
Dem N
c. Num Dem N
(16) ??N a. Num A N (10a) b. Dem
A N (12a)
c. Dem Num N (13a)
35
3.2 Four Element Nominals
  • (14) Dem
  • Num
  • A

N
We have seen four possible orders in (15), as
predicted by (14).
36
  • Mathematically, if four elements do not have a
    shell structure, they should have 24 orders
    (4x3x2x1).
  • However, according to Lai (2005), the orders in
    (15) are the only possible orders for four
    element nominals.
  • Orders like the following are not acceptable

37
  • (18) a. Det A Num N
  • b. Det N Num A
  • c. A Dem Num N
  • d. A Num Dem N
  • e. N Num A Dem
  • f. N Dem A Num
  • g. N A Dem Num
  • In all of these unacceptable orders, the
    hierarchy requirement is violated.

38
3.3 Section conclusion
  • If the order of nominal-internal elements in TSL
    is absolutely free, the restrictions are
    unexpected.
  • The second aspect of Universal 20 is attested in
    TSL
  • If any two elements of the set A, Num, Dem
    occur on the same side of N, they should be
    ordered according to the closeness relation to N

39
4. Accounting for other possible orders by
N-Raising
  • All N-initial orders are fine for three element
    nominals.
  • This is the third aspect of Universal 20.

N may undergo a leftward movement, but not
rightward movement.
40
Both N?? and N?? are possible
  • N??
  • a. N Num A
  • b. N Dem A
  • c. N Num Dem
  • N??
  • a. N A Num (10d)
  • N A Dem (12d)
  • c. N Num Dem (13d)

41
  • (20)
  • IXpro1s CAT FIVE FAT. N Num A
  • I have five fat cats. (Hsin-Hsien Lee p.c.)
  • b. IXpro3s ASK TEACHER QUESTION SOME DIFFICULT.
    N Quan A
  • He asked the teacher some difficult
    questions.
  • (Lai 200575 (24e))
  • c. CAT IXdet CUTE IXpro1s BELONG-TO. N
    Dem A
  • That cute cat belongs to me. (Lai 2005 80
    (34c))
  • d. CAR IXdet FOUR IXpro1s FRIEND BELONG-TO.
    N Dem Num
  • Those four cars belong to my friend. (Lai
    2005 84 (37e),(38b))

42
N-Raising in the Left-Merger Constructions
  • (21) N ? ?
  • ? A, Num ? Num, Dem

43
Rightward N-Raising is impossible
  • (21) ? ? N
  • X
  • ? A, Num ? Num, Dem
  • See the restrictions in 3.1.

44
5. Discussion
  • Universal 20 and hierarchical structures of sign
    languages
  • Representing the flexibility of Universal 20
  • Intra-linguistic variation

45
5.1 Universal 20 and hierarchical structures of
sign languages
  • TSL strictly follows the restrictions expressed
    by Universal 20.
  • The restrictions are formalized in Cinque (2005)
    and Abels Neeleman (2006).
  • Bouchard Doubissons (1995) theory that sign
    languages do not have any hierarchical structure
    cannot be maintained.

46
5.2 Representing the flexibility of Universal 20
  • We have seen that TSL also exhibits the word
    order flexibility expressed by Universal 20
  • Every element of the set Adj, Num, Dem can
    occur either to the left or right of N.
  • This flexibility can be achieved by either of the
    freedom of merger directions (allowing
    right-merger), or movement.

47
Deriving the order of Dem N Adj Num (15d)
48
  • One way to reduce descriptive complexity of the
    derivations of nominal internal orders is to
    assume that the elements can be merged at either
    right or left positions.
  • This freedom suggests that syntax does not
    dictate the linear order of constituents.
  • Actually, right remerger of wh-elements in ASL
    has been argued for in Neidle (2002), where
    SpecCP is claimed to be projected rightward in
    the language.
  • The assumed freedom in merger direction in all
    levels of a nominal have the following two
    significances ?

49
A. Merger direction is not configuration-specific
  • We have seen that Dem, Num, and Adj all can occur
    either to the left or right of N.
  • Takano (2003 524)
  • adjuncts vs. non-adjuncts
  • ?
  • subject to antisymmetry and thus
  • their positions are fixed to the relevant
    selecting element (left specifiers and right
    complements).
  • Since it is generally recognized that Dem and Num
    are not adjuncts whereas Adjectives are, the free
    order of both types is not compatible with
    Takanos claim.

50
B. Merger direction is not category-specific
  • Based on a study of word order of clauses in ASL,
    Romano (1991)
  • lexical categories head-initial
  • functional categories head-final
  • Since the scope of our study includes both
    lexical and functional cats, our conclusion of
    the TSL nominals is not compatible with Romanos
    claim on ASL clauses.
  • Syntactic variation is not restricted to
    functional items (contra Chomsky 1995, Kayne
    2005).

51
5.3 Intra-linguistic variation
for all nominal-internal categories
in the same language
Both head-initial and head-final orders
  • The co-existence of two settings of a parameter
    has been found in other cases.

52
Case A Null argument licensing
  • agreement discourse reference
  • Romance lgs -
  • East Asian lgs -
  • English - -
  • Parameter setting
  • However,
  • Warlpiri (Legate 2003) (either)
  • ASL (either)
  • (see Sandler Lillo-Martin 2006 16)

53
Case B Moved WH-phrases and WH-in-situ
  • In languages like English, wh-movement is
    obligatory.
  • In Chinese, wh phrases remain in situ.
  • Parameter setting
  •  
  • ASL has moved WH-phrases as well as WH-in-situ
    (Lillo-Martin 1990, Sandler Lillo-Martin 2006
    16, ch. 23)

54
Case C Two Types of Noun Incorporation
  • In compounding NI, the valence of the clause is
    decreased
  • In classifying NI, the valence of the clause is
    not decreased
  • Many languages with NI consistently use only one
    type Parameter setting
  • However, some languages have both types (Hopkins
    1988, Mithun 1984).

55
  • As stated by Sandler Lillo-Martin 200616),
  • An explanation for this tendency to have it
    both ways is still to be determined.

56
Kayne (2005 3)
  • The parametric variation that occurs within
    languages is of exactly the same sort as the
    parametric variation that occurs across
    languages.
  • The elements subject to it are the same in both
    kinds of cases, and the features/properties in
    question are, too.

57
Parameters or Feature Values?
  • The intra-linguistic variation studied here
    casts doubts on the assumption that languages
    themselves are the immediate locus of parametric
    variation (see also Newmeyer 2004, Kayne 2005
    1).
  • What the parameter approach tries to explain can
    be simply covered by values of features.
  • Different values of any feature can be attested
    either cross-linguistically or intra-linguisticall
    y.

58
6. Summary
  • I have shown that both the flexibility and the
    restrictions generalized in Greenbergs (1963
    87) Universal 20 are basically attested in Taiwan
    Sign Language.
  • Theoretically, this study concludes that like
    oral languages, sign languages have hierarchical
    structures.
  • Moreover, if elements that are organized
    hierarchically can be linearized symmetrically,
    to reduce descriptive complexity, Kayne-Cinques
    correlation between syntactic hierarchical
    structures and linear ordering might need
    reconsideration.
  • Furthermore, the intra-linguistic variation of
    the universal calls for reconsideration of our
    current theory of parameter setting.

59
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