Voting Procedures. Requires MORE than 50% of the votes in one category If no category has the required number of votes no winner
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1 Voting Procedures Majority Rule Requires MORE than 50% of the votes in one category If no category has the required number of votes no winner Students at HRHS voted on their favorite sports team. The following tables shows the results: Number of Votes Sports Team Hockey Volleyball Basketball Soccer Total number of votes = = % of votes = 0.5 x 432 = 216 No category has more than the required 216 therefore no winner is declared. One hundred people were polled about their favorite type of running shoes. The table below shows the results Number of Votes Shoe Brand Nike Asics Saucony Total number of votes = % of votes = 50 Asics has more than the required 50 therefore they are declared the winner.
2 Plurality Voting Winner is declared based on the most votes in a category. If a tie occurs no winner is declared Students at HRHS were asked to vote on a potential new mascot. The table below shows the results: Number of Votes Mascot Hawks Hogs Hippos Horses Keep Same Based on the MOST votes HRHS will be keeping the same mascot Students are HRHS were asked to vote on their favorite class. The following table shows the results from the poll: Number of Votes Class Math Science Phys Ed Art Ethics English Based on the MOST votes Science was voted the favorite class amongst students
3 Borda Count Winner is declared based on point system for ranking preferences Points allotted for preferences is determined by you Students at HRHS were polled to determine the newest sports team to be introduced in the fall. The table below shows the results: Number of Votes st Choice Bowling Handball Bowling Ping Pong 2 nd Choice Ping Pong Ping Pong Handball Bowling 3 rd Choice Handball Bowling Ping Pong Handball 3 points for 1 st place 2 points for 2 nd place 1 point for 3 rd place Bowling: 18(3) + 27(1) + 9(3) + 31(2) = 170 Ping Pong: 18(2) + 27(2) + 9(1) + 31(3) = 192 points Handball: 18(1) + 27(3) + 9(2) + 31(1) = 148 The winner would be ping pong based on the total number of points.
4 Students are HRHS were polled to determine their preference for the next school trip. The table below shows the results Number of Votes st Choice Australia Brazil Russia Scotland 2 nd Choice Scotland Australia Brazil Russia 3 rd Choice Russia Scotland Australia Brazil 4 th Choice Brazil Russia Scotland Australia 4 Points for 1 st place 3 Points for 2 nd Place 2 Points for 3 rd Place 1 Point for 4 th Place Australia: 54 (4) + 73(3) + 36(2) + 40(1) = 547 Scotland: 54 (3) + 73(2) + 36(1) + 40(4) = 504 Russia: 54 (2) + 73(1) + 36(4) + 40(3) = 445 Brazil: 54 (1) + 73(4) + 36(3) + 40(2) = 534 Australia would be declared the winner based on the most votes.
5 Condorcet Method Uses a preference system to rank categories One vs One Matchups used to declare winner All categories must be matched up against every other category Students at HRHS were polled about their favorite cologne. The table below shows the results: Number of Votes st Choice Polo Armani JP Gauthier Polo 2 nd Choice Armani Polo Armani JP Gauthier 3 rd Choice JP Gauthier JP Gauthier Polo Armani Determine who is ranked HIGHER and that category gets the votes. Polo vs Armani Polo vs JP Gauthier Armani vs JP Gauthier Polo = 1 Win Armani = 2 Wins JP Gauthier = 0 Wins Armani is the winner based on more 1 on 1 matchup wins.
6 Students were polled about their favorite fast food restaurants. The table below shows the results: Number of Votes st Choice Wendys Tim Hortons Subway Kojax 2 nd Choice Kojax Wendys Tim Hortons Subway 3 rd Choice Subway Kojax Wendys Tim Hortons 4 th Choice Tim Hortons Subway Kojax Wendys Determine who is ranked HIGHER and that category gets the votes. Wendys vs Kojax Wendys vs Subway Wendys vs Tim Hortons Kojax vs Subway Kojax vs Tim Hortons Wendy s = 2 Wins Kojax = 1 Wins Subway = 1 Win Tim Hortons = 2 wins Subway vs Tim Hortons
7 Elimination Method Preferences used to rank choice Only 1 st place votes counted Eliminate lowest number of 1 st place votes eliminated votes go to next candidate in that particular category Elimination process continues until 1 candidate remains Votes st Choice B C A A 2 nd Choice C B C B 3 rd Choice A A B C Round 1 A has = 51 1 st place votes B has 45 1 st place votes C has 32 first place votes C is eliminated and their votes go to the candidate under them in their column which is B Round 2 A has 51 1 st place votes B has = 77 1 st place votes A is eliminated B wins
8 Students were asked to rank their choices for the next Winter Carnival activities. The table below shows the results. Votes st Choice Laser Quest Rock Climbing Jail Break Go-Karting 2 nd Choice Jail Break Laser Quest Rock Climbing Jail Break 3 rd Choice Rock Climbing Jail Break Laser Quest Rock Climbing 4 th Choice Go-Karting Go-Karting Go-Karting Laser Quest Round 1 Laser Quest has 45 1 st Place Votes Rock Climbing has 32 1 st Place Votes Jail Break has 28 1 st Place Votes Go-Karting has 23 1 st Place Votes Go-Karting is eliminated & their votes go to the next in their column Jail Break Round 2 Laser Quest has 45 1 st Place Votes Rock Climbing has 32 1 st Place Votes Jail Break has = 51 1 st Place Votes Rock Climbing is eliminated & their votes go to the next in their column Laser Quest Round 3 Laser Quest has = 77 1 st Place Votes Jail Break has 51 1 st Place Votes Jail Break is eliminated & Laser Quest WINS
9 Approval Voting You can vote for as many choices as you wish Candidate with most votes, wins Number of Votes A B A A D C B D C A has = 96 votes B has = 60 votes C has = 60 votes D has = 77 votes A is the winner because it has the most votes. Number of Votes A B D C D C B D D C A has 14 votes B has = 19 votes C has = 24 votes D has = 38 votes D is the winner because it has the most votes
10 Proportional Representation Parties are given a # of seats depending on the % of votes # of votes total votes Example in a voting region, there are 8 seats to be filled Party A B C Total # of Votes Calculate the % of seats Party A: available seats Party B: Party C: = = 1.68 = = 4.24 = = 2.08 Party A is give 1 whole seat, Party B is given 4 whole seats and Party C is given 2 whole seats. There is still one more seat to be given, therefore you look at the highest decimal left which would be 0.68 from Party A who will be given the additional seat.
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