Exam 2 Flashcards

1
Q

Arguments

A

A set of statements where some of the statements are intended to support another

(shows THAT some statement is true)

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2
Q

Unsupported Assertions

A

A statement that is presented as a truth but without any evidence or support for it

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3
Q

Report

A

A set of statements intended to provide information about a situation, topic, or event

(provides information)

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4
Q

Illustration

A

A statement together with an explanatory or clarifying example

(shows WHAT a statement means)

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5
Q

Explanation

A

Provides a reason for the occurrence of some phenomenon

(shows WHY a statement is true)

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6
Q

Conditional Statement

A

An if, then statement

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7
Q

Well-Crafted Argument

A

An argument that is stated in such a way that its important logical features are explicit

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8
Q

Excess Verbiage

A

A word or statement that adds nothing to the argument

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9
Q

Discount

A

An acknowledgement of a fact or possibility that might be thought to render the argument invalid, weak, unsound or uncogent

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10
Q

Repetition

A

A restatement of a premise or conclusion, perhaps with slightly altering wording

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11
Q

Assurance

A

A statement, word, or phrase that indicates that the author is confident of a premise or inference

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12
Q

Hedge

A

A statement, word, or phrase that indicates that the author is uncertain about a premise or inference

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13
Q

Sub-Conclusion

A

A claim that looks like a conclusion because it is supported by one or more statements but isn’t the main conclusion

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14
Q

Implicit Premise

A

A premise that is not mentioned, but is assumed or implied by the context of the argument

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15
Q

Constructing a Well-Crafted Argument

A
  1. Identify the premises and the conclusion
  2. Eliminate excess verbiage
  3. Employ uniform language
  4. Be fair and charitable in interpreting an argument
  5. Do not confuse sub conclusions with (final) conclusions
  6. Make explicit obliviously implicit premises in a charitable way
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16
Q

What does it mean for premises to provide independent support for a conclusion (or sub-conclusion)?

A

Each premise provides independent support, so if one premise is removed, the support provided by the other premises do not decrease

17
Q

What does it mean for premises to provide interdependent support for a conclusion (or subconclusion)?

A

The premises work together as a logical unit, so if one is removed, the support of the others is decreased

18
Q

Categorical Statement

A

A statement that related two classes or categories

19
Q

Four Standard Forms (categorical statements)

A

A: All S are P
E: No S are P
I: Some S are P
O: Some S are not P

20
Q

A form

A

All S are P
universal affirmative

21
Q

E form

A

No S are P
universal negative

22
Q

I form

A

Some S are P
particular affirmative

23
Q

O form

A

Some S are not P
particular negative

24
Q

Subject Term

A

The first noun or noun phrase that appears in a categorical statement when it is put into standard form

25
Q

Predicate Term

A

The second noun or noun phrase that appears in a categorical statement when it is put into standard form

26
Q

Stylistic Variants (A: All S are P)

A

-Every S is a P
-Each S is a P
-Any S is a P
-If anything is an S, then it is a P
-Things are S only if they are P
-Only P are S

27
Q

Stylistic Variants (E: No S are P)

A

-Nothing that is an S is a P
-A thing is an S only if it is not a P
-If anything is an S, then it is not a P
-Nothing is an S unless it is not a P

28
Q

Stylistic Variants (I: Some S are P)

A

-There are S that are P
-At least one S is a P
-There exists an S that is a P
-Something is both an S and a P

29
Q

Stylistic Variants (O: Some S are not P)

A

-At least one S is not a P
-Not all S are P
-Not every S is a P
-Something is an S but not a P
-There is an S that is not a P

30
Q

Immediate Inference

A

When a conclusion is drawn from only one premise

31
Q

Corresponding Statements

A

Categorical statements that share the same subject and predicate terms

(ex: All dogs are collies, Some dogs are collies)

32
Q

Contradictories

A

Two statements that cannot both be true and cannot both be false (A and O, E and I)

33
Q

Contraries

A

Two statements that cannot both be true but can both be false (A and E)

34
Q

Subcontraries

A

Two statements that cannot both be false but can both be true (I and O)

35
Q

Subalternation

A

The logical relationship between a universal statement and its corresponding particular statement (A to I, E to O)

36
Q

Superaltern vs. Subaltern

A

Super – universal statement
Sub – particular statement

37
Q

Necessary Truth

A

A statement that cannot be false under any possible circumstances

38
Q

Necessary Falsehood

A

A statement that cannot be true under any circumstances

39
Q

Traditional Square of Opposition

A

A–Contraries–E
A–Subalternation–I
A–Contradictories–O

E–Contraries–A
E–Subalternation–O
E–Contradictories–I

I–Subcontraries–O
I–Contradictories–E

O–Subcontraries–I
O–Contradictories–A