Distributed Multi-Voting: Difference between revisions
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Aldo Tragni (talk | contribs) (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...") |
Aldo Tragni (talk | contribs) (Add DMV procedure (criteria are missing)) |
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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. |
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This voting method consists of evaluating all possible elections (subset of candidates) to find out which candidate loses the most and then eliminate him |
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. |
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==Procedure== |
==Procedure== |
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===Normalization=== |
===Normalization=== |
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Given a vote like this: A[60], |
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: |
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* 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. |
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* apply the following formula on the other candidates: |
* apply the following formula on the other candidates: |
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v0 = value of candidate X, before normalization |
v0 = value of candidate X, before normalization |
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v1 = value of candidate X, after normalization. |
v1 = value of candidate X, after normalization. |
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<math>\begin{equation} |
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v1 = (v0/S)*100 |
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v1=\frac{v0}{S} \cdot 100 |
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\end{equation}</math> |
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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. |