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27 Cards in this Set

  • Front
  • Back
Semantics
the literal meaning of words
Pragmatics
the assumed meaning of words. How we understand sentences
Prototype theory
The theory that you can put things into categories. A prototype is the "most typical" representation of the category.
Predicate
The argument of the sentence. Modifies/Tells you about the subject of the sentence.
Vague predicate
E.g. "short" because it is not a binary
Polysemy
A word that has two distinct but related meanings, e.g. bank or wood
Denotation/reference
Something you can point to. An actual physical thing.
Sense
The way that the term refers to the object. E.g. sense of "the prime minister of Canada" is "the head of Canada's government". More abstract meaning, can't point to a physical thing.
Gottlob Frege
19th century mathematician and philosopher. Invented some phrases and stuff.
Truth value
(Reference). The truth of a sentence in the actual world. What actually happened in the real world.
Truth condition
(Sense) All possible options of what could be true in every possible world.
Bare noun
a noun used without any quantifier or determiner to modify it. e.g. "camels" is a bare noun but "the camel" is not
Extension
Denotation/reference
Intension
Sense
Extension of a predicate is...
a set of individuals. E.g. "is blonde" can refer to one person or several individuals
The input to a function is...
the intension
Infinity of semantics
let's us understand an infinite number of sentences. We don't know every single sentence just basic rules to forming sentences.
Syntactic rules
How we combine linguistic expressions into more complex expressions. Compositionality. Syntax constrains semantics
The principle of compositionality
The meaning of a complex expression is completely determined by ("is a function of") the meaning of its parts and the way in which they are syntactically combined
Displacement
The ability to talk about things removed from us in space and time. Also imaginary things.
Inconsistent
There is no possible world in which both p and q are true
Contradictory
In every possible world p and q are of different truth values --> if p is true, then q is false; if q is true, then p is false
Consistent
If there is one possible world where both p and q are true
Tautology
Is true in all possible worlds
Contradiction
Is false in all possible worlds
Contingency
True in some possible worlds, false in others. It is neither a tautology or a contradiction
Valid
If conclusion follows premises