Terms - Exam #2 Flashcards

1
Q

What are the three acts of the mind? (review)

A

1) Simple Apprehension
2) Judgement
3) Reasoning

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2
Q

Syllogism

A

the fundamental building block of categorical logic

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3
Q

Enthymeme

A

A syllogism with an omitted premise or conclusion

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4
Q

Validity

A

A valid argument is such that a true conclusion NECESSARILY follows from true premises.

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5
Q

Law of Non-Contradiction

A

A proposition and its negation cannot both be true. (Ex. “All cats are dogs” and “no cats are dogs”)

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6
Q

The Law of Identity

A

Everything in the universe is the same thing as itself. (Ex. x=x).

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7
Q

Law of Excluded Middle

A

There is no middle ground between truth and falsity; something is either true or false.

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8
Q

Consistency

A

If propositions are consistent, they can both be true at the same time.

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9
Q

Implication

A

When one statement implies another. If A is true, then B must be true.

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10
Q

Mood

A

The the arrangement of the claims in a standard form of syllogism (Ex. AAA, EAE, AII, EIO)

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11
Q

Major term

A

The predicate of the conclusion

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12
Q

Minor term

A

Subject of the conclusion

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13
Q

Middle term

A

The term that only appears in the premises

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14
Q

Major premise

A

Whichever premise the major term is in (the first premise in standard form).

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15
Q

Minor premise

A

Whichever premise the minor term is in (the second premise in standard form).

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16
Q

Figure 1 Syllogism

A

MP
SM
∴ SP

17
Q

Figure 2 Syllogism

A

PM
SM
∴ SP

18
Q

Figure 3 Syllogism

A

MP
MS
∴SP

19
Q

Figure 4 Syllogism

A

MP
SM
∴SP

20
Q

Figure of a Syllogism

A

Categorization of a syllogism based on the arrangement of the middle terms. Has impact on validity.

21
Q

Distribution

A

Whether the term includes all which may be categorized under that term. (For example, “All [cats] are [mammals}” does not mean “All [mammals] are [cats]” because the term [mammals] is undistributed. It does not include all mammals.

22
Q

Distribution of an A Claim

A

Subject distributed, predicate undistributed

23
Q

Distribution of an E Claim

A

Subject distributed, predicate distributed

24
Q

Distribution of an I Claim

A

Subject undistributed, predicate undistributed

25
Q

Distribution of an O Claim

A

Subject undistriubted , predicate distributed

26
Q

Rules of the Syllogism per Aristotle (assuming a standard form categorical syllogism)

A

1) Only three terms (Fallacy of Four Terms)
2) Only three propositions
3) Middle term must be distributed at least once (Fallacy of Undistributed Middle)
4) Any claim distributed in the premises must be distributed in the conclusion (Fallacy of Illicit Major/Minor)
5) No syllogism may have two negative premises (Fallacy of Two Negative Terms)
6) If one premise is negative, the conclusion must be negative; if the conclusion is negative, one premise must be negative (the number of negative conclusions must equal the number of negative premises).

27
Q

Particular Corollaries to the Rules of Syllogisms

A

1) No syllogism may have two particular premises

2) If a syllogism has a particular premise, it must have a particular conclusion

28
Q

EIO (Old Macdonald) Syllogism

A

Valid in all four figures.

29
Q

Demonstrative Syllogism

A

A syllogism that proves the essence of something

30
Q

How to construct a demonstrative syllogism

A

1) Work in reverse, starting with the conclusion
2) Seek the minor premise first - discover what the best possible middle term could be as relating to the minor term.
3) Always use a AAA Fig. 1 (Barbara) syllogism if possible.

31
Q

Sorites

A

A chain of syllogisms stacked on top of each other

32
Q

Epichirema

A

A sorites made up of enthymemes