Condorcet Vote allows users to create online elections that use various Condorcet voting systems to rank candidates. These systems, developed by the Marquis de Condorcet, aim to produce a democratic ranking rather than just a majority winner. Some advanced methods that extend Condorcet's original approach include Schulze, Ranked Pairs, and Kemeny-Young, which can overcome issues like the Condorcet paradox. Users can create both private tests or public votes on the site.

1. Condorcet Vote : Starting
Condorcet Vote is a simple solution, allowing you to create online
unlimited elections whose results are calculated according to
various Condorcet voting system like Schulze or Copeland. You
can also use primitive method of the Marquis de Condorcet
himself.
These mathematical methods of election for a single turn, allows
obtaining a ranking orderly and democratic than majority vote.
Create a new Vote now!
What is Condorcet Method ?
Marie Jean Antoine Nicolas de Caritat, Marquis de Condorcet, who died March 29, 1794. Was a
philosopher, mathematician, and French politician, representative of the Enlightenment.
From 1785 onwards, and in several publications, he developed a political, judicial and mathematics
for the design of electoral system fairer and consensual. Now called "Condorcet method".
To start a vote of Condorcet, each voter must ranks the candidates in order of preference, admit
cases of equalities. A candidate win the election when voters prefer it to each other candidate,
when compared to them one at a time. We can found this winner by conducting a series of pairwise
comparisons.
His method allows to find a winner and a loser among all candidates involved.
Learn more on Wikipedia → (http://en.wikipedia.org/wiki/Condorcet_method)

2. What are the advanced methods of Condorcet
?
They are modern mathematical algorithms, sometimes heavy, to extend and complement the
original methods of the Marquis de Condorcet, without ever results do contradict.
Specifically, these methods can overcome shortages such as the Condorcet paradox
(https://en.wikipedia.org/wiki/Voting_paradox). A special case where no winner or loser can not
normally be determined. These methods are also used to represent a complete ranking of the
election.
Each has its biases, its advantages and disadvantages, and may require more computing power or
less. Meet certain anti-manipulation advanced criteria like "independence of clone", "Smith criterion"
or "local independence".
The most advanced and experienced of them are Schulze, Ranking-Pair or Kemeny-Young
methods.
Complete list of supported method by Condorcet-Vote.org :
Schulze method also know as: Schwartz Sequential Dropping (SSD), Cloneproof Schwartz
Sequential Dropping (CSSD), the Beatpath Method...
Ranked Pairs (exprimental implementation at this date)
Kemeny-Young method also know as: Kemeny rule, VoteFair popularity ranking, maximum
likelihood method and the median relation.
(Cause of performance consideration, works only for election with less than 7 candidates)
Copeland method
MiniMax Family methods also know as: Simpson-Kramer method, Successive reversal
method
◦ MiniMax Winning
◦ MiniMax Margin
◦ MiniMax Opposition This is not a Condorcet method, because it fails occasionally its
criteria!
And of course, naturals winner & loser from original Marquis de Condorcet method if there s
not paradox of Condorcet (https://en.wikipedia.org/wiki/Voting_paradox)
Learn more about methods →
(https://www.condorcet.vote/Condorcet_Methods)

3. 
How to create and administer a vote ?
Introduction
Condorcet-Vote is a simple and powerful tools allowing you to either create tests results quite
private and unlimited. But also open to the public consultation results, allow the person to vote
identified itself or the full public opening. The voting list is editable from the creation or after
creation, in addition and deletion. It is also possible to choose the results of advanced display
methods, and associate each vote one or more tags (useful for associating a vote and a person).
Go to manual →
(https://www.condorcet.vote/Manual)
© Condorcet-Vote About (https://www.condorcet.vote/About)