Research map / Multi-agent systems and games / Games and equilibria
Iterative Calculus of Voting under Plurality
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use iterative expected-utility updates with plurality pivotal probabilities | ICV · Non-atomic plurality elections | convergence | Helped |
| Use ICV in large electorates | ICV · Electorates as N → ∞ | convergence probability | Helped |
| Use ICV in large electorates | ICV · Electorates as N → ∞ | Strong Duvergerian Equilibrium probability | Helped |
| Use Skellam pivotal probabilities instead of exact alternatives | ICV · ICV simulations | convergence: 63 of 10, 000 runs | Hurt |
| Increase electorate size | ICV · ICV simulations | Strong Duvergerian Equilibrium rate: more than 30 agents | Helped |
| Use Poisson or Skellam pivotal probabilities instead of Multinomial probabilities | ICV · ICV simulations with N > 25 | election-winner agreement: N > 25 | No clear effect |
| Approximate Poisson pivotal probabilities with Skellam pivotal probabilities | ICV · ICV simulations | runtime | No clear effect |
| Use Multinomial pivotal probabilities instead of Poisson or Skellam probabilities | ICV · ICV simulations | runtime | Hurt |
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