semantics exam #2

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33 Terms

1
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antonymy

a relationship of incompatibility between 2 terms w/ respect to some given dimension of contrast

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gradable antonymy

has a midpoint

ex: hot → lukewarm → cold

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non-gradable antonymy

does not have a midpoint

ex: pass/fail, dead/alive

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meronymy

- the relation of part to whole

- 6 diff types

-one of the properties is that it is transitive

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6 types of meronymy

  1. component-integral object (ex: pedal/bike)

  2. member-collection (ex: ship/fleet)

  3. portion-mass (ex: slice/pie)

  4. stuff-object (ex: steel/car)

  5. feature-activity (ex: paying/shopping)

  6. place-area (ex: Everglades/Florida)

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transitivity

when the same type of meronymic relation is involved in all parts of the chain

ex:

A seed is part of a fruit.

A fruit is part of a plant.

A seed is part of a plant.

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hyponymy

- a hierarchy of elements

- associated with the phrases: kind/type/sort of

-Hyponym – a lower term in a hyponymic hierarchy

•ex:

A sports car is a hyponym of car

A car is a hyponym of vehicle

- Hyperonym – a higher term in a hyponymic hierarchy

• A vehicle is a hyperonym of car

• A car is a hyperonym of sports car

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synonymy

when two words have the same meaning in a given context

ex: smile/smirk

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monosemy

a word that has only one sense

ex: adverb, cassette

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polysemy

a word that has more than one distinct sense (usually semantically related)

ex:

date

  • day of the month specified by a number

  • social or romantic appointment

chair

  • furniture for an individual to sit in

  • head of a committee

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syllogism

an argument in which a conclusion is deduced from premises

ex:

1. All cats like reality television.

2. Ron is a cat.

therefore

3. Ron likes reality television

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premise

an argument’s starting-point; a proposition from which the conclusion follows

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conclusion

a proposition deduced from premises by an argument

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universal quantifier

all – ∀

a predicate is true of every entity in the domain under discussion

• all, every, each and every, everything

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existential quantifier

some – ∃

a predicate is true of at least one entity in the domain under discussion

• some, at least one, something

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entailment

the truth of the first proposition guarantees the truth of the second

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presupposition

A proposition p presupposes another proposition q if both p and the

negation of p entail q

is true even when its trigger is false

ex:

Bonnie recently stopped smoking

Bonnie was a smoker

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Contradictory

If one proposition is true, the other must be false; & vice versa

ex:

(1a) Titanic won Best Picture in 1998.

(1b) Titanic did not win Best Picture in 1998

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Contrary

Two propositions can both be false at the same time but they cannot be simultaneously true

ex:

(1a) Maria is happy.

(1b) Maria is sad.

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subcontrary

Two propositions can both be true at the same time but they cannot be simultaneously false

ex:

(1a) Some people are happy.

(1b) Some people are not happy

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square of opposition

knowt flashcard image
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valid & sound argument

the premises are true

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valid & unsound argument

at least one of the premises is false

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invalid argument

the conclusion of an argument cannot logically be derived from the premises

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negation operator

not - ¬

a sentence contains denial or negation

ex:

p Glinda is telling the truth.

¬p Glinda is not telling the truth

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conjunction operator

denotes the union, or conjunction of two propositions - &

and, but, although, in spite of

ex:

p Elphaba is the Wicked Witch.

q Glinda is the Good Witch.

p & q Elphaba is the Wicked Witch, [conj.] Glinda is the Good

Witch.

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exclusive disjunction operator

only one of the disjuncts applies, but not both

Symbol: X-OR

ex:

Jim loves Pam or Karen (but not both).

p Jim loves Pam

q Jim loves Karen

p X-OR q

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inclusive disjunction operator

both of the disjuncts applies - V

ex:

People were wearing hats, or they had put on sunscreen.

• There is the possibility that some people were wearing both hats and

sunscreen → inclusive

p People were wearing hats

q People had put on sunscreen

p q

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material conditional operator

corresponds roughly to if...then - ⊃

ex:

If there’s no one at the counter, then the museum is closed.

p There’s no one at the counter (antecedent)

q The museum is closed (consequent)

p q

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one-place predicate

predicates with one argument

can only be associated with one single variable at a time

ex:

Ron (r) is a cat (C)

Cr

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two-place predicate

predicates with two arguments

ex:

Ron fought Harry

• F – ‘to fight’

• Fr, h

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three-place predicate

predicates with 3 arguments

ex:

Tina (t) gave (G) the book (b) to Linda (l)

Gt, b, l

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individual constant

the individual entity which the constant picks out in the world

ex:

h, s, g, p

h = Henry

s = Shannon

g = Gabriela

p = Patrick