Pages that link to "Item:Q2567908"

The following pages link to On the likelihood of Condorcet's profiles (Q2567908):

Displaying 24 items.

• Generalized Condorcet winners (Q483530) (← links)
• Positional rules and \(q\)-Condorcet consistency (Q497946) (← links)
• Condorcet vs. Borda in light of a dual majoritarian approach (Q719049) (← links)
• Probability calculations for transitivity of the simple majority rule (Q900158) (← links)
• On the stability of a triplet of scoring rules (Q993505) (← links)
• Condorcet's paradox under the maximal culture condition (Q1389748) (← links)
• The probability that all weighted scoring rules elect the same winner (Q1606439) (← links)
• The impact of indifferent voters on the likelihood of some voting paradoxes (Q1763193) (← links)
• Condorcet's paradox and the likelihood of its occurrence: Different perspectives on balanced preferences (Q1863926) (← links)
• How many voters are needed for paradoxes? (Q1865216) (← links)
• On the model dependence of majority preference relations reconstructed from ballot or survey data (Q1867823) (← links)
• On the probability that all decision rules select the same winner (Q1972344) (← links)
• An analysis of random elections with large numbers of voters (Q2127897) (← links)
• How frequently do different voting rules encounter voting paradoxes in three-candidate elections? (Q2247941) (← links)
• The probability of ties with scoring methods: some results (Q2388824) (← links)
• Complexity and the geometry of voting (Q2389766) (← links)
• Likelihood of voting outcomes with generalized IAC probabilities (Q2406928) (← links)
• The impartial culture maximizes the probability of majority cycles (Q2568842) (← links)
• Connecting pairwise and positional election outcomes (Q2637847) (← links)
• (Q2948739) (← links)
• Condorcet meets Ellsberg (Q4586056) (← links)
• On the Probability of the Ostrogorski Paradox (Q5053689) (← links)
• IAC Probability Calculations in Voting Theory: Progress Report (Q5053701) (← links)
• Counting condorcet (Q6098023) (← links)