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Empty category phenomena in LFG Nigel Vincent University of Manchester
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Empty category phenomena in LFG Nigel Vincent University of Manchester.

Dec 16, 2015

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Page 1: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Empty category phenomena in LFG

Nigel Vincent

University of Manchester

Page 2: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Caveat

This presentation was prepared for use at the LFG Winter School held at the University of Canterbury, 4-8 July 2004. It was designed to follow on from the foregoing presentation by Kersti Börjars. Feel free to make use of it but please acknowledge the source.

Page 3: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Properties of LFG

• Non-derivational

• Parallel correspondence

• Monotonic

Page 4: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Therefore LFG eschews:

• movement• the (consequent) use of empty categories• the (consequent) use of uninterpretable features

(in particular Case and EPP)

Instead, new analytical tools consistent with LFG premisses need to be found

Page 5: Empty category phenomena in LFG Nigel Vincent University of Manchester.

A typology of empty categories

Construction Empty category Overt category

Finite clause arguments

pro pronouns

Non-finite clause, ‘equi’ subjects

PRO –

Raising/passive NP/DP trace anaphors (herself)

Unbounded dependencies

wh-trace R expressions

Page 6: Empty category phenomena in LFG Nigel Vincent University of Manchester.

The treatment of ‘pro-drop’

Italian: (Memo) canta

↑PRED = 'sing  <↑SUBJ >'

↑ SUBJ NUM = sg

↑ SUBJ PERS = 3

↑TENSE = present

↑ SUBJ PRED = 'pro'( )

canta

Page 7: Empty category phenomena in LFG Nigel Vincent University of Manchester.

f-structure for canta ‘(s)he sings’

PRED 'sing <(SUBJ) >

SUBJ

PRED 'pro'

NUM sg

PERS 3

⎢ ⎢ ⎢

⎥ ⎥ ⎥

TENSE pres

⎢ ⎢ ⎢ ⎢ ⎢ ⎢

⎥ ⎥ ⎥ ⎥ ⎥ ⎥

Page 8: Empty category phenomena in LFG Nigel Vincent University of Manchester.

English non-pro-drop

English: Bill sings vs *sings

↑PRED = 'sing ↑SUBJ '

↑ SUBJ NUM = sg

↑ SUBJ PERS = 3

↑TENSE = present

sings

Page 9: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Control and raising

• ‘Missing’ subject relatable to matrix verb• ‘Missing’ subject is a semantic argument of

both verbs = control (aka equi)e.g. Bill tried to dance

• ‘missing’ subject only a semantic argument of the infinitival verb = raisinge.g. Bill seemed to dance

Page 10: Empty category phenomena in LFG Nigel Vincent University of Manchester.

equi vs raising

• Equi traditionally handled via a construction specific empty category with no overt analogue, viz PRO

Bill tried [PRO to dance]

• Raising handled via movement[[e] seemed [Bill to dance]

Page 11: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Obligatory (OC) vs non-obligatory (NOC) control

OC antecedents NOC antecedents

obligatory optional

local non-local

c-commanding not c-commanding

unique split

Page 12: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Bill tried to dance

• to dance requires a verb to introduce it

• introducing verb is in the next clause up

• therefore introducing verb c-commands inf.

• no split antecedence, so:

*Bill tried (*for him and Sally) to dance

Page 13: Empty category phenomena in LFG Nigel Vincent University of Manchester.

f-control = OC

‘Let us first observe that Williams’ “obligatory control” corresponds to our functional control. That is, the central properties that Williams takes to be characteristic of obligatory control follow from our theory of functional control.’

(Bresnan 1982: 350)

Page 14: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Functional control

• Involves ‘structure sharing between SUBJ of matrix verb and SUBJ of embedded verb

• Structure sharing achieved by means of a new type of function, namely the ‘open function’ XCOMP

Page 15: Empty category phenomena in LFG Nigel Vincent University of Manchester.

COMP vs XCOMP

• COMP

Bill said that Sally appointed Sue

COMP

• XCOMP

Bill persuaded Sally to appoint Sue

OBJ XCOMP

Page 16: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Lex entries: say, try, persuade

say ‘say <(SUBJ) (COMP)>’

try ‘try <(SUBJ) (XCOMP)>’

persuade

‘persuade <(SUBJ) (OBJ) (XCOMP)’

Page 17: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Lexical Rule of f-control

For any lexical form:

a) XCOMP SUBJ = OBJ if present

otherwise

b) XCOMP SUBJ = SUBJ

Page 18: Empty category phenomena in LFG Nigel Vincent University of Manchester.

F-structure for try

PRED 'try < (SUBJ) (XCOMP) >'

TENSE PRES

SUBJ 'Bill'

XCOMP

PRED 'like < (SUBJ) (OBJ) >'

SUBJ −−−

OBJ 'strawberries'

⎢ ⎢ ⎢

⎥ ⎥ ⎥

⎢ ⎢ ⎢ ⎢ ⎢ ⎢ ⎢

⎥ ⎥ ⎥ ⎥ ⎥ ⎥ ⎥

Page 19: Empty category phenomena in LFG Nigel Vincent University of Manchester.

try ‘try <(SUBJ), (XCOMP)>’(XCOMP SUBJ) = (SUBJ)

• ‘exhaustive’: same info referred to in two places in f-structure, so split antecedence impossible

• ‘local’: verb can only subcategorise for a clause contained in its own immediate constituent

• ‘obligatory’: control pattern can only be introduced via lexical entry of controlling verb

• ‘c-command’ (or f-command): controlling verb one clause up and thus subject/object/indirect object necessarily c-commands controllee

Page 20: Empty category phenomena in LFG Nigel Vincent University of Manchester.

persuade vs promise

‘persuade <(SUBJ), (OBJ), (XCOMP)>’

(XCOMP SUBJ) = (OBJ)

‘promise <(SUBJ), (OBJ), (XCOMP)>’

(XCOMP SUBJ) = (SUBJ)

Page 21: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Lexical form for seem

seem ‘seem < (XCOMP) > (SUBJ)(XCOMP SUBJ) =

(SUBJ)

NB: (SUBJ) outside the angle brackets shows it is syntactically but not semantically selected

Page 22: Empty category phenomena in LFG Nigel Vincent University of Manchester.

F-structure for seem

PRED 'seem < (XCOMP) > (SUBJ)'

TENSE PRES

SUBJ 'Bill'

XCOMP

PRED 'like < (SUBJ) (OBJ) >'

SUBJ −−−

OBJ 'strawberries'

⎢ ⎢ ⎢

⎥ ⎥ ⎥

⎢ ⎢ ⎢ ⎢ ⎢ ⎢ ⎢

⎥ ⎥ ⎥ ⎥ ⎥ ⎥ ⎥

Page 23: Empty category phenomena in LFG Nigel Vincent University of Manchester.

believe

‘believe <(SUBJ), (XCOMP)> (OBJ)’

XCOMP SUBJ = OBJ

Page 24: Empty category phenomena in LFG Nigel Vincent University of Manchester.

a-control vs f-control

Functional control(models oblig control)

Anaphoric control(models non-oblig control)

Structure sharing Co-reference

Open functions Closed functions

Corresponds to PRO Corresponds to pro

Page 25: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Keep + –ing

i) Susan discussed visiting Fred (anaphoric)

ii) Susan kept visiting Fred (functional)

Page 26: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Passive:

• Visiting Fred was discussed/*kept by Susan

Cleft:

• It was visiting Fred that Susan discussed/*kept

Page 27: Empty category phenomena in LFG Nigel Vincent University of Manchester.

‘Tough’:

• Visiting Fred is unpleasant for Susan to discuss/*keep

Gen subj:

• Susan discussed/*kept our visiting Fred

Page 28: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Mechanism of a-control

Add the optional equation

( GF PRED) = ‘pro’

to the lexical entry of a non-finite verb

Page 29: Empty category phenomena in LFG Nigel Vincent University of Manchester.

To visit Fred will annoy Susan

PRED 'annoy <(SUBJ) (OBJ) >

SUBJ

PRED 'visit <(SUBJ) (OBJ) >'

SUBJ 'pro'

OBJ 'Fred'

⎢ ⎢ ⎢

⎥ ⎥ ⎥

OBJ 'Sally'

TENSE future

⎢ ⎢ ⎢ ⎢ ⎢ ⎢ ⎢

⎥ ⎥ ⎥ ⎥ ⎥ ⎥ ⎥

Page 30: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Obviation:English want vs Italian volere

• Bill wanted to visit Fred• Bill wanted Susan to visit Fred• Memovoleva visitare Federico

Bill wanted visit.INF Fred• Memo voleva [che Susanna visitasse

Federico]

Bill wanted [that Susan visited Fred]

Page 31: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Wh-movement

• Involves link between a ‘filler’ and a ‘gap’

• What did Bill put [e] in the box?

filler gap

Page 32: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Unboundedness vs islands

• Potentially infinite distance between filler and gap

Who did Bill want Sally to try to invite [e]?

• Yet certain close dependencies are not OK

*What did Bill believe the report Sally said?

(Complex NP Constraint)

Page 33: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Wh-constructions:the challenge for LFG

• Can we avoid recourse to empty categories?

• The construction seems to refer to categories/positions not functions:

a) all categories except VP front

b) categories move to a specific c-structure position

Page 34: Empty category phenomena in LFG Nigel Vincent University of Manchester.

DFs vs GFs

A functional account needs to identify a function for the wh-element:

TOPIC: old information; relatives; topics

FOCUS: new information; questions

SUBJ: grammaticalized DF; default topic

Page 35: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Functional dependencies:outside-in

Who did Bill visit? (FOCUS) = (OBJ)

Who did Bill try to visit? (FOCUS) =

( XCOMP OBJ)

Who did Bill say that Susan visited?

(FOCUS) =

( COMP OBJ)

Who did Bill say that Susan tried to visit?

(FOCUS) =

( COMP XCOMP OBJ)

etc etc

Page 36: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Functional dependencies:inside-out

Who did Bill visit? (OBJ) = (FOCUS)

Who did Bill try to visit? (OBJ) =

((XCOMP FOCUS)

Who did Bill say that Susan visited?

(OBJ) =

((COMP FOCUS)

Who did Bill say that Susan tried to visit?

(OBJ) =

((COMP XCOMP FOCUS)

etc etc

Page 37: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Functional uncertainty

• The infinite set of possible dependencies requires a means of selecting the right one for the sentence in question

• (DF) = ( GF* GF) (Outside-in)

• (GF) = ((GF* DF) (Inside-out)

Page 38: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Outside-in functional uncertainty

• filler-gap relation expressed solely at f-structure with no empty c-structure

• Island constraints statable as conditions on the path from filler function to gap function

• ( DF) = ({COMP, XCOMP}* (GF–COMP))

Page 39: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Off-path constraints

( DF) = ({COMP, XCOMP}* (GF))

• Only COMP and XCOMP can intervene between filler and gap

• So Complex NP Constraint follows since NPs cannot be COMPs or XCOMPs

Page 40: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Inside out functional uncertainty(IOFU)

• there is an empty node in c-structure• the empty node is annotated with the equation:

(GF) = ((GF* DF)• provided there is a legitimate path from the gap to

the required focus or topic function the equations can be solved and the structure is allowed

Page 41: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Why IOFU?

• f- /c-structure correspondences• weak crossover effects• wh- in situ and scope

Page 42: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Canonical structural realization

• SUBJ and OBJ must be realized as nominals (NP or DP) (Bresnan 2001)

a) That he would be late, I never would have believed. (That he would be late = COMP)

b) That he would be late was widely predicted.(That he would be late = ?)

c) Under the bed, we said they would find him.(Under the bed = ADJ)

d) Under the bed is where they found him.(Under the bed = ?)

Page 43: Empty category phenomena in LFG Nigel Vincent University of Manchester.

CSR (cont.)

If that he would be late in (b) is COMP,

and if under the bed in (d) is PP, then CSR is violated.

So, assume a null expletive subject [e]

Page 44: Empty category phenomena in LFG Nigel Vincent University of Manchester.

Weak Crossover

Who does his mother like [e]? (who ≠ his)

• f-precedence: a piece of f-structure f f-precedes a piece of f-structure g if the rightmost node associated with f precedes the rightmost node associated with g.

• A pronominal P cannot f-precede a constituent on which P is referentially dependent.