SolutionsGroup5 - Revision history

Lara at 11:42, 9 April 2013

2013-04-09T11:42:37Z

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 On this page, you can find the solutions to the excercises on Quantifiers.
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Scopal_Ambiguity|Return to Excercise]]
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
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 [[NMTS-Group5#Scopal_Ambiguity|Return to Excercise]]
 == Placeholder ==

Lara at 11:40, 9 April 2013

2013-04-09T11:40:09Z

← Older revision		Revision as of 11:40, 9 April 2013
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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]]

Lara at 11:39, 9 April 2013

2013-04-09T11:39:34Z

← Older revision		Revision as of 11:39, 9 April 2013
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	[[NMTS-Group5#Restricted_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Restricted_Quantifiers\|Return to Excercise]]






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	[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]





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	[[NMTS-Group5#Scopal_Ambiguity\|Return to Excercise]]		[[NMTS-Group5#Scopal_Ambiguity\|Return to Excercise]]





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





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	[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]





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	[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]





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






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	[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]






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

Lara at 11:38, 9 April 2013

2013-04-09T11:38:12Z

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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
 == Types Quantifiers 2d ==
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
 == Scopal Ambiguity 3a ==
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 [[NMTS-Group5#Scopal_Ambiguity|Return to Excercise]]
 == Restricted Quantifiers 1c ==
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
 == Types Quantifiers 2a ==
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
 == Types Quantifiers 2b ==
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
 == Restricted Quantifiers 1b ==
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
 == Types Quantifiers 2c ==
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 [[NMTS-Group5#Different_types_of_Quantifiers|Return to Excercise]]
 == Restricted Quantifiers 1d ==
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 [[NMTS-Group5#Restricted_Quantifiers|Return to Excercise]]
 == Scopal Ambiguity 3b ==

Lara: /* Scopal Ambiguity 3a */

2013-04-03T14:56:46Z

Scopal Ambiguity 3a

← Older revision		Revision as of 14:56, 3 April 2013
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	== Scopal Ambiguity 3a ==		== Scopal Ambiguity 3a ==

	In this sentence, the scopal ambiguity is created by the two quantifiers "everyone" and "someone".		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:		When looking at the two pictures that try to help you, you can see two possible readings:

Lara: /* Types Quantifiers 2d */

2013-01-29T14:45:05Z

Types Quantifiers 2d

← Older revision		Revision as of 14:45, 29 January 2013
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	'''2b) Universal Quantifier'''		'''2b) Universal Quantifier'''

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

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

Lara: /* Scopal Ambiguity 3b */

2013-01-29T14:38:59Z

Scopal Ambiguity 3b

← Older revision		Revision as of 14:38, 29 January 2013
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	1. For every person there is at least one person who loves him / her:		1. For every person there is at least one person who loves him / her:

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


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

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

Lara: /* Types Quantifiers 2d */

2013-01-29T14:36:36Z

Types Quantifiers 2d

← Older revision		Revision as of 14:36, 29 January 2013
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	== Types Quantifiers 2d ==		== Types Quantifiers 2d ==

	[Every x: SCULPTURE(x) & MAKE (r, x)] SIGN (r, x)		'''''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 then x is made by Ramon (r) and 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''.		Here, the N' is "sculpture he makes" and therefore belongs in square brackets together with the Quantifier ''every''.

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

	[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]

Lara: /* Types Quantifiers 2d */

2013-01-29T14:19:56Z

Types Quantifiers 2d

← Older revision		Revision as of 14:19, 29 January 2013
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	Here, the N' is "sculpture he makes" and therefore belongs in square brackets together with the Quantifier ''every''.		Here, the N' is "sculpture he makes" and therefore belongs in square brackets together with the Quantifier ''every''.

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

Lara: /* Types Quantifiers 2d */

2013-01-29T14:19:37Z

Types Quantifiers 2d

← Older revision		Revision as of 14:19, 29 January 2013
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	[Every x: SCULPTURE(x) & MAKE (r, x)] SIGN (r, x)		[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''. Since Ramon ''makes'' and ''signs'' the sculptures, the corresponding variables are (r, x).		Here, the N' is "sculpture he makes" and therefore belongs in square brackets together with the Quantifier ''every''.
			Since Ramon ''makes'' and ''signs'' the sculptures, the corresponding variables are (r, x).

	[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]		[[NMTS-Group5#Different_types_of_Quantifiers\|Return to Excercise]]