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Semantics 1

June 14, 2012

Gerhard J¨ager

(2)

Relative clauses

Syntax: (simplified) category: S adjoined toN daughters of S are

a relative pronoun (category NP), indexed with some indexi an S which contains an NP trace also indexed withi

N

N S

NPi who/whom/which/that

S

NPi

(3)

Relative clauses

Semantics:

lexicon: kthatk=λP λQλxλs.Q(s, x)∧P(s, x)(and likewise for the other relative pronouns)

trace:

IfN Pi is awh-trace:

kN Pik=xi

rule:

In a configuration[SN Pi S]:

kSk=kN Pik(λxi.kSk)

(4)

Relative clauses

(1) John is a man who is famous.

S-Structure: S

NP John

VP

V is

NP

D a

N

N man

S

NP1 who

S

NP1 VP

V is

AP famous

(5)

Relative clauses

LF: S

λs.∃x(man’(s, x)∧famous’(s, x)∧j’=x)

NP2

λQλs.∃x(man’(s, x)∧famous’(s, x)Q(s, x))

S λs.j’=x2

D λP λQλs.∃x(P(s, x)∧Q(s, x))

a

N λxλx.man’(s, x)famous’(s, x)

NP j’

John

VP λxλs.x=x2

N λxλx.man’(s, x)

man

S λQλxλs.Q(s, x)famous’(s, x)

V λyλxλs.x=y

is

NP2 x2

NP1 λP λQλxλs.Q(s, x)∧P(s, x)

who

S λs.famous’(s, x1)

NP1 x1

VP λxλs.famous’(s, x)

V λP λxλs.P(s, x)

is

AP λxλs.famous’(s, x)

famous

This is equivalent to

λs.man’(s,j’)∧famous’(s,j’) which is the interpretation of

(2) John is a man and John is famous.

(6)

Relative clauses and quantification

(3) Semantics is no subject which a student likes.

object NP is a quantifier that contains a relative clause that

containts a quantifier

(7)

Relative clauses and quantification

(3) Semantics is no subject which a student likes.

S

NP semantics

VP

V is

NP

S

NP1

which

S

NP

(8)

Relative clauses and quantification

(3) Semantics is no subject which a student likes.

long QR: corresponds to specificreading:

There is a particular student who doesn’t like semantics.

short QR:

No student likes semantics

(9)

Relative clauses and quantification

S

λs.¬∃y(subject’(s, y)∧ ∃x(student’(s, x)like’(s, x, y))sem’=y)

NP3

λQs.¬∃y(subject’(s, y)∧ ∃x(student’(s, x)∧like’(s, x, y))∧Q(s, y))

S λs.sem’=x3

D no λP Qs.¬∃x(P(s, x)∧Q(s, x))

N

λys.subject’(s, y)∧ ∃x(student’(s, x)like’(s, x, y) NP sem’

semantics

VP λzs.z=x3

N λxs.subject’(s, x)

subject

S

λQys.Q(s, y)∧ ∃x(student’(s, x)like’(s, x, y)) V λyxs.x=y

is

NP3 x3

NP1 λP Qxs.Q(s, x)∧P(s, x)

which

S

λs.∃x(student’(s, x)like’(s, x, x1))

NP2

λQs.∃x(student’(s, x)∧Q(s, x))

S λs.like’(s, x2, x1)

D a λP Qs.∃x(P(s, x)∧Q(s, x))

N λxs.student’(s, x)

student

NP2 x2

VP λxs.like’(s, x, x1)

V λyxs.like’(s, x, y)

likes

NP1 x1

(10)

Syntactic constraints on quantifier scope

Quantifiers that are embedded inside a subordinate clause often cannot take scope at the level of the matrix clause.

In derivational terms: QR across anS-node is restricted.

However, appropriate choice of context and lexical material frequently renders QR acrossS possible.

(1) Some men from every city showed up.

a. λs.∃x(man’(s, x)∧∀y(city’(s, y)from’(s, x, y))∧show up’(s, x) b. λs.∀y(city’(s, y)

∃x(man’(s, x)from’(s, x, y)show up’(s, x))) (2) Some men [S who lives in every city ] showed up.

a. λs.∃x(man’(s, x)∧ ∀y(city’(s, y) live in’(s, x, y))show up’(s, x) b. *λs.∀y(city’(s, y)

∃x(man’(s, x)live in’(s, x, y)show up’(s, x)))

(3) But: The man [S who builds every television set ] also repairs it.

(11)

Syntactic constraints on quantifier scope

(1) You will inherit a fortune [S if every man dies ].

a. if>every: okay b. every>if: not possible

(2) John hissed1 [S that Smith liked every painting] . a. hiss>every: okay

b. every>hiss: not possible

(3) But: John said [S that Smith liked every painting]

a. say>every: okay

b. every>hiss: for many speakers also okay

1zischeln

(12)

Syntactic constraints on quantifier scope

Indefinites (such as a man, some woman) and cardinal quantifiers (such as three clouds) can take arbitrarily wide scope.

Wide scope readings of these NPs are calledspecific readings.

Specific readings can be facilitated by modifiers such as certain, particular, or specific

(1) Most men [S who read a particular book ] showed up.

a. >most: okay

b. most>∃: also possible in appropriate contexts (e.g. if you continue namely their dissertation.)

(2) You will inherit a fortune if three of your relatives die.

a. a fortune>three of your relatives: okay (pragmatically odd in this context though)

b. three of your relatives>a fortune: okay (3) John hissed that Smith abused a friend of mine.

a. hiss a friend of mine: okay

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