Chapter 1 Flashcards

1
Q

Argument:

A

A group of statements of which one is claimed to follow from the others.

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2
Q

Statement:

A

A sentence that is either true or false.

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3
Q

Premise:

A

the information intended to provide support for a conclusion.

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4
Q

Logic:

A

Logic is the systematic use of methods and principles to analyze, evaluate, and construct arguments.

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5
Q

Truth-values:

A

the values of ‘true’ and ‘false’ that applies to a statement.

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6
Q

Proposition:

A

the information content imparted by a statement or, simply put, its meaning.

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7
Q

Inference:

A

the term used by logicians to refer to the reasoning process that is expressed by an argument.

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8
Q

Logic

A

the systematic use of methods and principles to analyze, evaluate, and construct argument

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9
Q

Argument

A
  • A group of statements in which the conclusion is claimed to follow from the premise(s)
  • Arguments can have more than one premise but only one conclusion
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10
Q

Statement

A

A sentence that is either true or false

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11
Q

Truth value

A

Every statement has a truth value (either true or false)

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12
Q

Proposition

A

The information content or meaning of a statement.

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13
Q

Conclusion indicators:

A

words and phrases that indicate the statement is a conclusion.

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14
Q

Premise indicators:

A

words and phrases that indicate the statement is a premise.

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15
Q

Inferential claim:

A

a passage that expresses a reasoning process (from premises to a conclusion).

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16
Q

Conclusion Indicators

A

Therefore
Consequently
It proves that
Thus
In conclusion
Suggests that
So
It follows that
Implies that
Hence
We can infer that
We can conclude that

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17
Q

Premise Indicators

A

Because
Assuming that
As indicated by
Since
As shown by
The fact that
Given that
For the reason(s) that
It follows from

18
Q

Explanation:

A

Provides reasons for why or how an event occurred. By themselves, explanations are not arguments; however, they can form part of an argument.

19
Q

Truth value analysis:

A

A truth value analysis determines if the information in the premises is accurate, correct, or true.

20
Q

Logical analysis:

A

a logical analysis determines the strength with which the premises support the conclusion.

21
Q

Deductive argument:

A

An argument in which the inferential claim is that the conclusion follows necessarily from the premises.
-In other words, under the assumption that the premises are true it is impossible for the conclusion to be false.

22
Q

Inductive argument:

A

An argument in which the inferential claim is that the conclusion is probably true if the premises are true.
- In other words, under the assumption that the premises are true it is improbably for the conclusion to be false.
- In other words, the probable truth of the conclusion follows from the premises

23
Q

Inferential claim in a deductive argument

A
  • Conclusion follows necessarily from premises
  • It is impossible for conclusion to be false assuming premises are true
24
Q

Inferential claim in an inductive argument

A
  • Conclusion probably true if premises are true
  • It is improbable that conclusion is false assuming premises are true
25
Q

Identifying Deductive and Inductive Arguments: Key words/phrases

A
  • Deductive: necessarily, certainty, definitely
  • Inductive: probably, likely, unlikely, plausible
26
Q

Strength of argument

A
  • Deductive: conclusion necessarily true
  • Inductive: conclusion probably true
27
Q

Types of arguments

A
  • Deductive: mathematics, geometry, definitions
  • Inductive: analogical, legal, moral, statistical, scientific (see Part IV)
28
Q

Valid deductive argument:

A

An argument in which, assuming the premises are true, it is impossible for the conclusion to be false.

29
Q

Invalid deductive argument:

A

an argument in which, assuming the premises are true, it is possible for the conclusion to be false.

30
Q

Sound deductive argument:

A

a deductive argument that is valid and its premises are true.

31
Q

Unsound deductive argument:

A

an invalid deductive argument or a valid deductive argument with a false premise.

32
Q

Counterexample:

A

-a counterexample to a statement is evidence that shows the statement is false.
- a counterexample to an argument shows the possibility that premises assumed to be true do not make the conclusion necessarily true.

33
Q

Truth analysis

A

Concerns statements
A statement is either true or false
Is required for soundness and strength.

34
Q

Logical analysis

A

Concerns arguments
The relationship between premise(s) and conclusion provides the inferential strength of an argument
- Is required for soundness and validity as well as strength and cogency

35
Q

Counterexample to a statement

A

Provides evidence that a statement is false

36
Q

Counterexample to an argument

A

Shows that true premises do not make the conclusion necessarily true (argument is invalid)

37
Q

Strong Inductive Argument:

A

An argument such that if the premises are assumed to be true, then the conclusion is probably true.

38
Q

Weak inductive argument:

A

An argument such that either
(a) if the premises are assumed to be true, then the conclusion is probably not true, or
(b) a probably true conclusion does not follow from the premises.

39
Q

Cogent Inductive Argument:

A

An argument that is strong and the premises are true.

40
Q

Uncogent Inductive Argument:

A

An argument that is either weak or one if its premises is false.