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The Importance of Voter Preference Structure
A common model of voting predicts that in a two-candidate election under majority rule, both candidates will adopt very similar, moderate platforms to appeal to the voter in the middle of the political spectrum. Explain why the assumption that voters have 'single-peaked preferences' is essential for this predicted outcome to hold true.
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Introduction to Microeconomics Course
The Economy 2.0 Microeconomics @ CORE Econ
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Analysis in Bloom's Taxonomy
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A small community of seven voters is deciding on the level of funding for a local library. Each voter has a single, most-preferred funding level. The preferred levels are: $15,000, $20,000, $20,000, $45,000, $50,000, $90,000, and $100,000. If two candidates propose different funding levels and every citizen votes for the candidate whose proposal is closest to their own preferred level, which of the following proposed funding levels is most likely to win a majority vote against any other single proposal?
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The Importance of Voter Preference Structure
In any majority-rule election where voters choose between two candidates based on a single issue, the candidate who adopts the position favored by the median voter is guaranteed to win.
Match each concept related to voting models with its correct description.
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A model of voting under majority rule predicts that political candidates will gravitate towards the political center to capture the vote of the pivotal individual, known as the ____.
A town is deciding on the annual budget for its public library. Voters have differing, single-peaked preferences for the budget amount. Two candidates are competing for office based on this single issue. Arrange the following events in the logical sequence predicted by the model where the final policy outcome is determined by the pivotal voter in the center of the preference distribution.
A town is deciding on the scale of a public arts festival, with three options: a 'Small' event, a 'Medium' event, and a 'Large' event. The town's voters are divided into three groups with distinct preferences:
- Group 1 (30% of voters): Prefers Small > Medium > Large
- Group 2 (40% of voters): Prefers Medium > Large > Small
- Group 3 (30% of voters): Prefers Large > Small > Medium
If the town uses a series of pairwise majority votes to decide (e.g., pitting two options against each other, with the winner facing the third option), what will be the likely result?