Could Splitting Votes Lead to a More Accurate Election Outcome?

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SUMMARY

The proposed voting system allows individuals to split their single vote among multiple candidates, enabling a more nuanced expression of voter preferences. For instance, a voter could allocate 1/2 of their vote to candidate A, 1/4 to candidate B, and 1/4 to candidate C, with the system normalizing these fractions. This method aims to prevent scenarios where similar candidates split the vote, leading to an undesired outcome, such as a less favored candidate winning. The discussion highlights the potential for this system to better reflect public opinion and mitigate the impact of vote-splitting among similar candidates.

PREREQUISITES
  • Understanding of voting systems and electoral processes
  • Familiarity with concepts of vote-splitting and candidate preference
  • Knowledge of normalization techniques in data processing
  • Awareness of current voting systems, such as first-past-the-post and ranked-choice voting
NEXT STEPS
  • Research the mechanics of ranked-choice voting systems
  • Explore the implications of vote-splitting in electoral outcomes
  • Study normalization techniques in data analysis
  • Investigate alternative voting systems and their effectiveness in various electoral contexts
USEFUL FOR

Political scientists, electoral reform advocates, and anyone interested in enhancing the accuracy and fairness of electoral outcomes through innovative voting systems.

  • #31
The statement of Arrow's theorem is: if blah blah blah about voting systems, then there is a dictator. People gasp. Oh my god, a dictator! They scream. But the system I described has a dictator, and nobody thinks that's a terrible thing.
 
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  • #32
Office_Shredder said:
The statement of Arrow's theorem is: if blah blah blah about voting systems, then there is a dictator. People gasp. Oh my god, a dictator! They scream. But the system I described has a dictator, and nobody thinks that's a terrible thing.
I think the terrible thing about this is your understanding of Arrow's theorem!
 

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