Key terms Flashcards

1
Q

What is a proposition?

A

A declarative, ‘truth-apt’ statement, they are what we use to make claims about a state of affairs. The sentence could be said in a different language but would still be the same proposition

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2
Q

What is a concept?

A

An abstract idea in the mind, can be coherent or incoherent

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3
Q

What does coherent mean?

A

Make sense

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4
Q

What does incoherent mean?

A

Doesn’t make sense

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5
Q

What is an argument?

A

When one or more propositions (premises) are used to justify another proposition (the conclusion)
An example would be
P1: Socrates is a man
P2: All men are mortal
C: Therefore socrates is mortal

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6
Q

What is a premise (P)?

A

A proposition with an argument that supports another proposition (a conclusion)

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7
Q

What is a conclusion (C)?

A

A proposition with an argument that is supported by one or more other propositions

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8
Q

What 2 conditions must an argument meet in order for it to be good?

A
  • the premises must be true (truth condition)
  • the premises must together support the conclusion (logic condition)
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9
Q

What 2 ways can an argument meet the logic condition?

A
  • the truth of the premises can guarantee the truth of the conclusion (deductive argument)
  • the truth of the premises can suggest that the truth of the conclusion id probable (non-deductive argument)
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10
Q

What different terms are used to state whether a deductive argument meets the logical and truth conditions?

A
  • If a deductive argument (truth guaranteed) meets the logic condition (the premises together support the conclusion) it is valid; if it doesn’t it is invalid
  • If a deductive argument meets both the logic and truth conditions it is sound; if it doesn’t it is unsound
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11
Q

What terms are used to state if a non-deductive argument meets the logic and truth conditions?

A
  • If a non-deductive argument (truth of the premises can suggest that the truth of the conclusion is probable) meets the logic condition (the premises together support the conclusion) it is strong; if it doesn’t it is weak
  • If it meets both the logic and truth conditions it is cogent; if it doesn’t it is uncogent
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