Lessons 11-18 Flashcards

1
Q

3 steps to change ordinary statements into standard argument form

A
  1. Identify and write down the entire subject on the board
  2. choose the proper “to be” verb
  3. rewrite the entire predicate as a predicate nominative

This helps us analyze statements in arguments

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2
Q

categorical statement

A

statements that either affirm or deny something about their subjects

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3
Q

four types of standard categorical statements

A
  1. universal affirmative
  2. universal negative
  3. particular affirmative
  4. particular negative
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4
Q

subject of the statement

A

the term being described, or about which something is asserted

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5
Q

predicate of the statement

A

the term that describes or asserts something about the subject

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6
Q

quantity

A

identifies whether the statement is universal (all and no) or particular (some and some not)

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7
Q

every categorical statement can be translated in one of four forms

A
  1. All S are P
  2. No S are P
  3. Some S are P
  4. Some S are not P
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8
Q

quality

A

identifies whether the statement is affirmative(all and some) or negative (no and some not)

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9
Q

Rules for translating categorical statements into standard categorical form

A
  1. The statements must begin with the words all, no or some
  2. The verb must be the verb of being: is, are, was, were, will be, etc.
  3. Both the subject and the predicate must be noun or a noun phrase
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10
Q

A statements

A

all universal affirmative statements

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11
Q

E statements

A

all universal negative statements

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12
Q

I statements

A

particular affirmative statements (some P are D)

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13
Q

O statements

A

particular negative statements (some P are not D)

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14
Q

contradiction

A

two statements are in contradiction if and only if they always have opposite truth values.
A statements contradict O statements and E statements contradict I statements
the relationship between A and O statements and the relationship between E and I statements

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15
Q

square of opposition

A

a simple way to diagram the various relationships…shows how A,E,I and O are related

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16
Q

contrary statements

A

two statements are contrary if and only if they can both be false but cannot both be true.
relationship between A and E statements

17
Q

contradictory truth values are always opposite

A

contraries can both be false

18
Q

subcontrary statements

A

both statements can be true but they cannot both be false

relationship between I and O

19
Q

subimplication

A

relationship between universal and particular statement of the same quality, in which the truth of the universal necessitates the truth of the particular
relationship from A to I statements and E to O statements

20
Q

superimplication

A

the relationship between a universal and particular statement of the same quality, in which the falsity of the particular necessitates the falsity of the particular