1 / 37

Understanding Voting Methods - Reviewing Election Processes

Explore different voting methods and election processes, including Plurality, IRV, Borda, and more. Learn about preferences, winners, and flaws in the voting systems.

fraziera
Download Presentation

Understanding Voting Methods - Reviewing Election Processes

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Voting Review Material

  2. Walking

  3. 0 of 30 How many people voted in this election? • 13 • 35 • 45 • 55 • Can’t tell Voting - Review

  4. 0 of 30 How many different preference ballots are there for an election with 6 candidates? • 6 • 21 • 36 • 120 • 720 • None of the above Voting - Review

  5. 0 of 30 A preference schedule can have a row in which the same candidate appears twice • True • False • Can’t tell Voting - Review

  6. 0 of 30 What’s wrong with this preference schedule? • Column 1 • Column 2 • Column 3 • Nothing Voting - Review

  7. 0 of 30 “Plurality” means • Most number of votes • 50% of the votes • More than 50% of the votes • More votes than most of the candidates Voting - Review

  8. 0 of 30 Who wins using Plurality? • A • B • C • D Voting - Review

  9. 0 of 30 Who wins using IRV? • A • B • C • D Voting - Review

  10. 0 of 30 Who wins using Hare? • A • B • C • D Voting - Review

  11. 0 of 30 Who wins using Borda? • A • B • C • D Voting - Review

  12. 0 of 30 Who wins using Condorcet? • A • B • C • D Voting - Review

  13. 0 of 30 Who wins using Approval?(Voters approve of the candidates in RED) • A • B • C • D Voting - Review

  14. Jogging

  15. 0 of 30 An election involves three candidates. The preference schedule has two columns. So, there must be a majority winner. • True • False • Can’t tell Voting - Review

  16. 0 of 30 A Plurality winner • Must be a majority winner • Can be a majority winner • Cannot be a majority winner Voting - Review

  17. 0 of 30 The greatest flaw of Plurality voting is • Time consuming • A small plurality could win • Encourages voter apathy • Costly • Difficult to carry out Voting - Review

  18. 0 of 30 The greatest flaw of IRV is • A strong 3rd place finisher would be eliminated on 1st round • A small plurality could win • Time consuming • Costly • Difficult to explain Voting - Review

  19. 0 of 30 An IRV winner always winds up with • A plurality • A majority • Neither Voting - Review

  20. 0 of 30 If there are three candidates in an election IRV and Hare • Never choose the same candidate • Sometimes choose the same candidate • Always choose the same candidate Voting - Review

  21. 0 of 30 Suppose that A is favored by a majority of the voters. Then the IRV method • Must choose A • May not choose A • Cannot choose A Voting - Review

  22. 0 of 30 Suppose that A is favored by a majority of the voters. Then the Hare method • Must choose A • May not choose A • Cannot choose A Voting - Review

  23. 0 of 30 On each re-tally, the Hare method eliminates the candidate with • The least number of first place votes • The most number of last place votes • Neither Voting - Review

  24. 0 of 5 Suppose that A is favored by a majority of the voters. Then the Borda method • Must choose A • May not choose A • Cannot choose A Voting - Review

  25. 0 of 5 The Condorcet Method • Never produces a winner • Always produces a winner • May not produce a winner • Can produce two different winners Voting - Review

  26. 0 of 5 Using the Condorcet method, if A beats B, and B beats C, then • A must beat C • A can’t beat C • A may beat C Voting - Review

  27. 0 of 30 In the Approval method you • Can vote for any number of candidates • Cannot vote for all candidates • Must vote for at least 2 candidates Voting - Review

  28. 0 of 5 Some voters exhibited irrational behavior when voting using the Approval method. How many columns contain highly suspicious entries? • 1 column • 2 columns • 3 columns • 4 columns • None Voting - Review

  29. 0 of 5 Who wins? • A • B • C • D • Can’t tell Voting - Review

  30. Running

  31. 0 of 30 A student club has 10 members. They will use the Borda method (3 – 2 – 1 – 0) to elect A, B, C, or D president. A gets 19 points, B gets 20, and C gets 18. How many points does D get? • 3 • 6 • 9 • 15 • Can’t tell Voting - Review

  32. 0 of 30 The Borda method will pick the same winner regardless of how the points are assigned to each preference level • True • False Voting - Review

  33. 0 of 30 To show that Approval voting violates the Majority Criterion we must show • If a candidate wins using Approval, that candidate has a majority • If a candidate has a majority that candidate wins using Approval Voting - Review

  34. 0 of 30 To show that Hare voting violates the Condorcet criterion we must show • There is a Condorcet winner but Hare doesn’t pick that candidate • The Hare winner is not a Condorcet winner. Voting - Review

  35. 0 of 30 To show that Borda violates the Irrelevant Alternative criterion we must show that • C wins the 1st election but H wins the 2nd • C wins the 1st election but Me wins the 2nd • Me wins the 1st election but H wins the 2nd Voting - Review

  36. End

  37. 0 of 30 A candidate having a majority of the votes may not win using • Plurality and IRV • Plurality and Hare • Borda and Approval • Borda and Condorcet Voting - Review

More Related