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((Short description|Electoral system property))
((More citations needed|date=November 2014))
The term '''resolvability criterion''' can refer to any [[voting system criterion]] that ensures a low probability of tied votes. A voting system that is both resolvable and [[Deterministic algorithm|deterministic]] (with the exception of ties) is called '''reasonably deterministic''' or '''resolute'''.'''<ref name=":0">((Cite web |title=Proof MAM is resolvable and reasonably deterministic |url=http://alumnus.caltech.edu/~seppley/Proof%20MAM%20is%20resolvable%20and%20reasonably%20deterministic.htm |access-date=2018-07-21 |website=alumnus.caltech.edu))</ref>'''

* In [[Nicolaus Tideman]]'s version of the criterion, for every (possibly tied) winner in a result, there must exist a way for one added vote to make that winner unique.((cn|date=February 2024))
* [[Douglas R. Woodall]]'s version requires that the proportion of profiles giving a tie approaches zero as the number of voters increases toward infinity.((cn|date=February 2024))

Essentially every voting method satisfies resolvability.((cn|date=February 2024)) However, non-resolute methods can be used as a first stage to eliminate candidates before ties are broken with some other method. Methods that have been used this way include the [[Copeland's method|Copeland set]], the [[Smith set]], and the [[Landau set]].

==References==
<references/>

((voting systems))
[[Category:Electoral system criteria]]

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