Suppose that residents of a town are asked to vote on the best way to improve the safety of an intersection. The three choices are: a stoplight, a 4-way stop, and a 2-way stop. When the mayor asks the residents to choose between a stoplight and a 4-way stop, the residents choose a 4-way stop. Then, when the mayor asks them to choose between a 4-way stop and a 2-way stop, they choose a 2-way stop. However, if the mayor firsts asks the residents to choose between a 4-way stop and a 2-way stop, they choose a 2-way stop. Then, when the mayor asks the residents to choose between a 2-way stop and a stoplight, they choose a stoplight. What does this example illustrate?
A) Arrow's impossibility theorem
B) the Condorcet paradox
C) a Borda count
D) the median voter theorem
Correct Answer:
Verified
Q144: Table 22-2
Three longtime friends-Allen, Brian, and Cody-are
Q145: Table 22-2
Three longtime friends-Allen, Brian, and Cody-are
Q146: Table 22-2
Three longtime friends-Allen, Brian, and Cody-are
Q147: Table 22-2
Three longtime friends-Allen, Brian, and Cody-are
Q148: Table 22-1
Three friends -- Linda, Stephanie, and
Q150: As an alternative to pairwise majority voting,
Q151: Table 22-1
Three friends -- Linda, Stephanie, and
Q152: Table 22-2
Three longtime friends-Allen, Brian, and Cody-are
Q153: Table 22-4
The fortunate residents of Anytown have
Q154: Table 22-4
The fortunate residents of Anytown have
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