Human Cognitive Processing Exam 4

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Last updated 3:31 PM on 4/24/26
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22 Terms

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Deductive Reasoning

Reasoning in situations where the conclusions can be

determined to follow with certainty from the premises

-Valid/invalid syllogisms

 Deterministic

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Inductive Reasoning

Reasoning in situations in which the conclusions

follow only probabilistically from the premises

Is it going to rain today?

 Probabilistic

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logical syllogisms

Consist of two premises and a conclusion – valid/invalid

A logical syllogism is a deductive argument with two premises that necessarily lead to a conclusion if the structure is valid. It’s one of the oldest and most fundamental forms of reasoning in logic.

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conditional

An assertion that, if an antecedent is true, then a

consequent must be true.

 If A, then B

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what are the two parts to a logical conditonal

antecent (condition, “if”, A) and consequent (result, “then”, B)

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how is deductive reasoning usually tested

by asking people to state whether conditional

statements (if-then) are valid/invalid

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where is activation when there is meaningful content during reasoing

Activation in left ventral prefrontal and left parietal-temporal areas

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where is activation during content free reasoning

Activation in posterior parietal reasoning

-Similar activation when solving algebra problems

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Content-free syllogisms

abstract, meaningless terms (like A, B, C) so that people must rely purely on logic

  • All Bargs are Lorpans.

  • Some Lorpans are Tervs.

  • Therefore, some Bargs are Tervs.

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Meaningful syllogisms

real‑world content (like “dogs,” “students,” “flowers”), which can trigger belief‑bias and make people rely on plausibility instead of logic

Example:

  • All dogs are mammals.

  • All mammals are animals.

  • Therefore, all dogs are animals.

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Modus ponens

method of deductive reasoning to affirm the antecedent

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Modus Tollens

method of deductive reasoning to denying or abolishing the antecedent

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which one is valid: modus tollens or modus ponens

both

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affirmation of the consequent

If Joan understood the textbook, then she

would get a good grade.

 Joan got a good grade.

 Therefore, Joan understood the textbook

Joan could have gotten a good grade even

though she did not understand the textbook

 Luck, information from class etc.

 Even though textbook  good grade

 There may be other routes to a good grade

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Denial of the antecedent

 If Joan understood the textbook, then she

would get a good grade.

 Joan did not understand the textbook.

 Therefore, Joan did not get a good grade.

Similar to affirmation of the consequent, this

conditional statement is invalid because it

does not exhaust other possibilities

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which one is valid Affirmation of the Consequent or Denial of the Antecedent

neither

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logical conditional

simply evaluating whether the conclusions follow from the premises

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Wason selection task

A subject is given a conditional statement of the form

If A, then B and must choose which situations among

A, B, Not A, and Not B need to be checked to test the

truth of the conditional statement.

for ex:

you are given four cards and the rule is “if you have a card with B on it the other side must be red”

card 1: B

card 2: red

Card 3: green

Card 4: A

most people would flip B and red but the reasnoning behind that is incorrect

-you should flip B and green since there was no rule that the red card couldnt have whatever color it wants, just the B cards (the consequent had no rules)

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what was the outcome of thw wason selection task

Platt (1964) – says the strongest inference in science

comes from denying invalid causes or hypotheses

-people had a lot of trouble using modus tollens

-people have particular difficulty in

recognizing the importance of exploring whether the

consequent is false

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what ways can if be interpreted

 Logical interpretation

 Causal interpretation

 Probabilistic interpretation

 Permission interpretation

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what is reasoning with logical quantifiers

 Elements like all or some

 Expressed in much of human knowledge

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Permission Schema

Interpretation of a conditional statement in which the

antecedent specifies the situations in which the

consequent is permitted