Chapter 10 Flashcards

1
Q

Conjunction

A

A compound claim made from two simpler claims, called conjuncts

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2
Q

A conjunction is true if and only if

A

both of the simpler claims that make it up (its conjuncts) are true

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3
Q

&

A

And, but, while

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4
Q

Disjunction

A

Another compound claim made up of tow simpler claims, called disjuncts

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5
Q

A disjunction is false if and only if

A

both of its disjuncts are false

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6
Q

V

A

symbolizes disjunction (either or)

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7
Q

conditional claim

A

stating conditions using “if…then….”

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8
Q

A conditional claim is false if and only if

A

its antecedent is true and its consequent false

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9
Q

–>

A

conditionals

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10
Q

negation

A

~ opposite

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11
Q

Negation Truth Table

A

P ~P
______
T F
F T

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12
Q

Conjucntion Truth Table

A
P     Q     (P&Q)
\_\_\_\_\_\_\_\_\_\_\_\_\_
T     T     T
T     F     F
F     T     F
F     F     F
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13
Q

Disjunction truth table

A
P     Q     (PvQ)
\_\_\_\_\_\_\_\_\_\_\_\_
T     T     T
T     F     T
F     T     T
F     F     F
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14
Q

Conditional Truth Table

A
P     Q     (P-->Q)
\_\_\_\_\_\_\_\_\_\_\_\_
T     T    T
T     F     F
F     T     T
F     F     T
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15
Q

When are two claims truth-functionally equivalent

A

if they have exactly the same truth table

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16
Q

If introduces

A

the antecedent of a conditional

17
Q

only if introduces

A

the consequent of a conditional

18
Q

necessary condition becomes

A

the consequent of a conditional

19
Q

sufficient conditions are expressed as

A

the antecedents of conditional claim

20
Q

Either comes before

A

the disjunction

21
Q

modus ponens

A

two-premise valid argument form. one premise is a conditional and the other is the antecedent of that conditional
If P then Q
P
Therefore Q

22
Q

Modus tollens

A

one premise a conditional and the other premise the negation of that conditional’s consequent
If P then Q
Not Q
Not P

23
Q

chain argument

A

comprises two conditionals for premises and another for the conclusion
If P then Q
If Q then R
If P then R

24
Q

Affirming the consequent

A

If P then Q
Q
Threfore, P

25
Q

Denying the Antecedent

A

If P then Q
Not P
THrefore, Not Q