Monroe's method: Difference between revisions

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(→‎Concept: academics seem to like to throw citations at each other rather than actually communicating. electowiki is a doomed waste of time if that's the only type of person we can attract here. wtf do I bother.)
(Clarifying cerdinal version)
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[[Warren D. Smith]] later defined a cardinal method based on Monroe's concept.<ref name="RangeVoting.org">{{cite web | title=Multiwinner election method based on optimum constrained-degree-subgraph problem | website=RangeVoting.org | url=https://rangevoting.org/MonroeMW.html | access-date=2020-02-09 |date=February 2010 |last=Smith |first=Warren D.}}</ref>
[[Warren D. Smith]] later defined a cardinal method based on Monroe's concept.<ref name="RangeVoting.org">{{cite web | title=Multiwinner election method based on optimum constrained-degree-subgraph problem | website=RangeVoting.org | url=https://rangevoting.org/MonroeMW.html | access-date=2020-02-09 |date=February 2010 |last=Smith |first=Warren D.}}</ref>


This method maximizes total representation instead of minimizing misrepresentation, and the degree to which a voter is represented by a candidate is simply that voter's rating of the candidate. In the single-winner case, this Monroe method reduces to either [[Range voting]] or [[Approval voting]] depending on the ballot format.
This method maximizes total representation instead of minimizing misrepresentation, with each elected candidate the representative of an equal number of voters, and the degree to which a voter is represented by their candidate is simply that voter's rating of the candidate. In the single-winner case, this Monroe method reduces to either [[Range voting]] or [[Approval voting]] depending on the ballot format.


Following this work a sequential Cardinal method, [[Sequential Monroe voting]], was later invented to simplify this methodology but keep the key requirements.
Following this work a sequential Cardinal method, [[Sequential Monroe voting]], was later invented to simplify this methodology but keep the key requirements.