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Some of the next articles are maybe not open access.

Single-Peaked Preferences and Median Voter Theorems

2008
Many important choices are made by majority rule. However, as is widely known, Condorcet (1785) discovered an important problem with majority rule: For a given set of alternatives, it may be the case that, for each alternative, there is some other alternative which is preferred by a majority of the eligible voters.
openaire   +1 more source

Platform divergence, political efficiency and the median voter theorem

2002
info:eu-repo/semantics ...
Carrillo, Juan   +1 more
openaire   +2 more sources

Condorcet's Paradox and the Median Voter Theorem for Randomized Social Choice [PDF]

open access: possibleEconomics Bulletin, 2015
Condorcet's paradox is one of the most prominent results in social choice theory. It says that there may not exist any alternative that a net majority prefers over every other alternative. When outcomes need not be deterministic alternatives, we show that a similar paradox still exists even if preferences are dichotomous.
openaire  

Network geometry and the scope of the median voter theorem [PDF]

open access: possible, 2015
It is shown that the median voter theorem for committee-decisions holds over a full unimodal preference domain whenever (i) the underlying median interval space satisfi?es interval antiexchange and (ii) unimodality is defi?ned with respect to the incidence-geometry of the relevant outcome space or network.
openaire  

The Median Voter Theorem:

The Best Writing on Mathematics 2020, 2020
Jørgen Veisdal
semanticscholar   +1 more source

An Analysis of Public Expenditures Using the Median Voter Theorem for Turkey

2014
In this paper, throughout a standard Public Choice model for the demand of public goods, we intend to analyze the public expenditures in Turkey. In doing so, we employ a panel approach to test the median voter theorem at provincial level, over the period 1995-2001.
openaire   +1 more source

Inflation - Unemployment Choices in New Zealand and the Median Voter Theorem

1990
Smyth, David J.   +3 more
openaire   +1 more source

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