Distributed Multi-Voting: Difference between revisions

Content added Content deleted
(Created page with "Distributed Multi-Voting (DMV) is a Single-Winner and Multi-Winner voting system. This voting method consists of evaluating all possible elections (subset of candidates) to f...")
 
(Add DMV procedure (criteria are missing))
Line 1: Line 1:
Distributed Multi-Voting (DMV) is a Single-Winner and Multi-Winner voting system.
Distributed Multi-Voting (DMV) is a [[Single Member system|Single-Winner]] and [[Multi-Member System|Multi-Winner]] voting system.


This voting method consists of evaluating all possible elections (subset of candidates) to find out which candidate loses the most and then eliminate him, and repeat the process.
This voting method consists of evaluating all possible elections (subset of candidates) to find out which candidate loses the most and then eliminate him; by repeating the procedure several times, 1 or more winners (candidates left) are obtained.


==Procedure==
==Procedure==
Line 12: Line 12:


===Normalization===
===Normalization===
Given a vote like this: A[60], B[30], C[10], D[0] to normalize it to the subset of candidates A,B,C you have to:
Given a vote like this: A[60],B[30],C[10],D[0] to normalize it to the subset of candidates A,B,C you have to:
* set the candidate (s) with the lowest score between A,B,C to 0.
* set the candidate (s) with the lowest score between A,B,C to 0.
* apply the following formula on the other candidates:
* apply the following formula on the other candidates:
Line 18: Line 18:
v0 = value of candidate X, before normalization
v0 = value of candidate X, before normalization
v1 = value of candidate X, after normalization.
v1 = value of candidate X, after normalization.
<math>\begin{equation}
v1 = (v0/S)*100
v1=\frac{v0}{S} \cdot 100
\end{equation}</math>


In normalization for the % of victory, use the same formula without setting the candidate with the lowest score to 0.
In normalization for the % of victory, use the same formula without setting the candidate with the lowest score to 0.