'Borda count method' presentation slideshows

Excursions in Modern Mathematics Sixth Edition

Excursions in Modern Mathematics Sixth Edition. Peter Tannenbaum. Chapter 1 The Mathematics of Voting. The Paradoxes of Democracy. The Mathematics of Voting Outline/learning Objectives. Construct and interpret a preference schedule for an election involving preference ballots.

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Excursions in Modern Mathematics Sixth Edition

Excursions in Modern Mathematics Sixth Edition. Peter Tannenbaum. Chapter 1 The Mathematics of Voting. The Paradoxes of Democracy. The Mathematics of Voting Outline/learning Objectives. Construct and interpret a preference schedule for an election involving preference ballots.

449 views • 44 slides

12.5 Homework Solutions

12.5 Homework Solutions. 27. (a) 28. (b) 29. (d) 30. (e) 53. Positive Correlation, Weak 54. Negative Correlation, Moderate 55. No Correlation 56. Negative Correlation, Weak

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1.16k views • 23 slides

1 The Mathematics of Voting

1 The Mathematics of Voting. 1.1 Preference Ballots and Preference Schedules 1.2 The Plurality Method 1.3 The Borda Count Method 1.4 The Plurality-with-Elimination Method (Instant Runoff Voting) 1.5 The Method of Pairwise Comparisons 1.6 Rankings. Extended Rankings Method.

407 views • 21 slides

Voting Methods

Voting Methods. Introduction. What we will learn. T. Serino. The Mathematics of Voting Preference Ballots and Preference Schedules The Plurality Method The Borda Count Method The Plurality with Elimination Method The Method of Pairwise Comparisons. The Candidates. T. Serino.

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Plurality-with-Elimination Method (Instant Runoff Voting)

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1.3 The Borda Count Method

1.3 The Borda Count Method. The Borda Count Method. In an election of N candidates, give 1 point for the last place, 2 points for the second from last place, and so on to the top of the ballot. A first-place vote is worth N points. Example: Borda Count. Number of voters. 14. 10. 8. 4. 1.

353 views • 5 slides