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In restricted quantifier notation, the "complete" semantic representation of the noun phrase (NP) appears in the restrictor (-> square brackets).
In restricted quantifier notation, the "complete" semantic representation of the noun phrase (NP) appears in the restrictor (-> square brackets).


[[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
[[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
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2. There is one person that is loved by everyone else.
2. There is one person that is loved by everyone else.


[[NMTS-Group5#Scopal_Ambiguity|Return to Excercise]]
[[NMTS-Group5#Scopal_Ambiguity|Return to Excercise]]
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Maybe you want to check the possible answers once more.
Maybe you want to check the possible answers once more.


[[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
[[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
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Check if there is another correct answer!
Check if there is another correct answer!


[[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
[[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
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Yes, this is correct.
Yes, this is correct.


[[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
[[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
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In restricted quantifier notation, the semantic representation of the noun phrase (NP) appears in the restrictor.
In restricted quantifier notation, the semantic representation of the noun phrase (NP) appears in the restrictor.


[[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
[[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]

Revision as of 11:40, 9 April 2013

On this page, you can find the solutions to the excercises on Quantifiers.


Restricted Quantifiers 1a

Sorry, this is not correct.

In restricted quantifier notation, the "complete" semantic representation of the noun phrase (NP) appears in the restrictor (-> square brackets).


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Types Quantifiers 2d

Ramon signs every sculpture he makes.


2b) Universal Quantifier

∀x (SCULPTURE (x) & MAKE (r, x) → SIGN (r, x))

"For every thing x, if x is a sculpture and x is made by Ramon (r) then x is signed by Ramon (r)."


Since Ramon makes and signs the sculptures, the corresponding variables are (r, x).


2c) Restricted Quantifier

[Every x: SCULPTURE (x) & MAKE (r, x)] SIGN (r, x)

Here, the N' is "sculpture he makes" and therefore belongs in square brackets together with the Quantifier every.


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Scopal Ambiguity 3a

In this sentence, the scopal ambiguity is created by the two quantifiers everyone and someone.

When looking at the two pictures that try to help you, you can see two possible readings:

1. For every person there is, there is at least one other person who loves him / her.

2. There is one person that is loved by everyone else.


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Restricted Quantifiers 1c

Sorry, this is not correct.

In restricted quantifier notation, the semantic representation of the noun phrase (NP) appears in the restrictor.


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Types Quantifiers 2a

Sorry, this is not correct.

Existential quantifiers are used for sentences that represent something that exists.

Of course, you could argue that there is a Person x such that x is called Ramon and x makes (and then signs) sculptures - but this is not what we were going for.

Maybe you want to check the possible answers once more.


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Types Quantifiers 2b

Yes, this is correct.

Check if there is another correct answer!


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Restricted Quantifiers 1b

Yes, this is correct.


Return to Excercise








Types Quantifiers 2c

Yes, this is correct.

Check if there is another correct answer!


Return to Excercise








Restricted Quantifiers 1d

Sorry, this is not correct.

In restricted quantifier notation, the semantic representation of the noun phrase (NP) appears in the restrictor.


Return to Excercise








Scopal Ambiguity 3b

1. For every person there is at least one person who loves him / her:

∀x (PERSON (x) → ∃y (PERSON (y) & LOVE (x, y))


2. There is one person that is loved by everyone:

∃x (PERSON (x) → ∀y (PERSON (y) & LOVE (y, x))


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