It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a minimally rich domain of single-peaked preferences is a probability mixture of strategy-proof, peaks-only or unanimous, deterministic rules over the same domain. The proof employs Farkas' Lemma and the max-flow min-cut theorem for capacitated networks
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
It is proved that every strategy-proof, peaks-only or unanimous, probabilistic rule defined over a m...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
Finitely many agents have preferences on a finite set of alternatives, single-peaked with respect to...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...
We show that every strategy-proof and unanimous probabilistic rule on a binary restricted domain has...