Dear tipsters


I need help with the confirmation bias and how the responses of the
majority of students faced with the original Wason Card Selection Task
illustrate that bias.



The example in the book is:

Suppose that each of the cards below has a number on one side and a letter
on the other, and someone tells you: “If a card has a vowel on one side,
then it has an even number on the other side.” Which one(s) of the cards
would you need to turn over to decide whether the person is lying? E  K  4
7

To be clear, I totally understand what the confirmation bias is [tendency
to search for and interpret information in ways that supports one’s
existing beliefs or expectations] and what the correct answer to the Wason
Card Task is, and why [E and 7—modus ponens and modus tollens,
respectively].

According to secondary sources [a gen psych and a social psych text], Wason
and Johnson-Laird (1972) found the two most comment responses to be turning
over both cards E and 4, and turning over just card E. These secondary
sources say that these responses [E and 4, and just E] illustrate the
confirmation bias without explaining how these responses illustrate the
bias.  Turning over the card E could result in finding a 4 –an outcome that
would confirm the rule, but it could result in finding a 7 if the rule is
false.  Because this option could potentially confirm or disconfirm the
rule I don’t see this choice as a definite confirmation strategy.  I can
see how choosing 4 would potentially confirm the rule, even though
affirming the consequent is not a valid argument.  Turning over the 4 and
finding an E would confirm the hypothesis. Am I missing something obvious
regarding as two how both the E only and E and 4 combination are a clear
example of the confirmation bias?  Please help.




-- 
Dr. Julie A. Osland, M.A., Ph.D.
Assistant Professor of Psychology
Wheeling Jesuit University
316 Washington Avenue
Wheeling, WV 26003

Office: (304) 243-2329
e-mail: [email protected]

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