Chapter 7: Deductive Reasoning Flashcards

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1
Q

valid argument

A
  • one where the conclusion is the only possible conclusion given the premises
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2
Q

sound argument

A
  • valid & premise are known to be true
  • it is possible to have a valid argument that is not sound
  • if there is contrary evidence, the argument may still be valid but it is not a sound deduction
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3
Q

Mary Henle study

A
  • Ps were presented syllogisms that appeared in form of basic narrative & asked about conclusions
  • Ps had to verify is conclusion was valid & asked how they got to this answer
  • Ps failed to reason logically = failed to distinguish between conclusion that was logically valid & one that was factually correct
  • failed to accept logical task = place a heavy premium on the content of the anecdote & did not reason logically
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4
Q

mary Henle - failure to accept the logical task

A
  • failed to accept logical task = place a heavy premium on the content of the anecdote & did not reason logically
  • ppl pay attention to semantics & content but ignore underlying logical structure
  • ppl misunderstand what it means to be logical
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5
Q

deductive reasoning task

A
  • takes effort to make deductions
  • can form general premise to make precise conclusions
  • 2 statements of facts (premises), results from premises (conclusion)
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6
Q

classical syllogism (4) ** PRACTICE DRAWING

A
  1. universal affirmative
  2. particular affirmative
  3. universal negative
  4. particular negative
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7
Q

universal affirmative (classical syllogism)

A
  • relationship between 2 categories is universal for all members
  • 2 possible forms
    1. all members of category A are contained within larger category B
    2. All A are B
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8
Q

particular affirmative (classical syllogism)

A
  • suggests that some members of one category can also be members of another category
  • 4 drawing versions
    1. some B are A - members of category A are also members of B but there are many members in B which are NOT members of A
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9
Q

universal negative (classical syllogism)

A
  • expresses a relationship between 2 concepts for which there is absolutely NO overlap
  • does not give us much information about categories
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10
Q

particular negative

A
  • some members of one category are not members of another category
  • “Some A are NOT B”
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11
Q

modus ponens deduction

A
  • affirming the antecedent, 1st premise introduces an “if-then” statement & 2nd premise confirms the antecedent (if statement) allowing a valid decision to be made about the consequent (then statement)
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12
Q

modus ponens example

A

premise 1: if the cat is hungry then she eats her food
premise 2: the cat is hungry
conclusion: therefore, she eats her food

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13
Q

modus tollens deduction

A
  • form of conditional reasoning that denies the consequent
  • 1 premise introduces an “if-then” statement, the 2nd premise denies the consequent (then statement) allowing for a valid decision to be made about antecedent (if statement)
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14
Q

modus tollens example

A

premise 1: if the cat is hungry then she eats her food
premise 2: she does not eat her food
conclusion: therefore the cat is not hungry

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15
Q

Wason card selection task

A
  • Ps are showed 4 cards & are given a rule to evaluate & told to indicate minimum number of cards to turn over in order to verify if rule is true
  • ppl suggest turning card “4” & “A” but should do “A” & “7” b/c 7 looks to disconfirm the rule
    WHY
  • limitations in attention & working memory capacity
  • easier to pick 2 cards to confirm hypothesis
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16
Q

deontic selection task

A
  • permission schema is easier for ppl to understand b/c when thinking about categories it makes sense to think about something is but not what something is NOT
  • Ps are given rule & need to indicate minimum number of cards they need to turn over to evaluate rule
  • ppl typically check age of beer drinker & what 17 year old is drinking
    WHY
  • task appeals to permission schema which limits number of hypotheses that need to be considered