ENCYCLOPEDIA 4U .com



Encyclopedia Home Page

Google
  Web Encyclopedia4u.com

 

D'Hondt method

The d'Hondt method is a method for allocating seats in party-list proportional representation. Israel, Austria and Spain are among the places that use this allocation system. This system favors large parties slightly more than the other popular divisor method, Sainte-Laguë, does. The method is named after Belgian mathematician Victor d'Hondt.

Allocation

After all the votes have been tallied, successive quotients are calculated for each list. The formula for the quotient is V/(s+1), where V is the total number of votes that list received, and s is the number of seats that party has been allocated so far (initially 0 for all parties). Whichever list has the highest quotient gets the next seat allocated, and their quotient is recalculated given their new seat total. The process is repeated until all seats have been allocated.

The order in which seats allocated to a list are then allocated to individuals on the list is irrelevant to the allocation procedure. It may be internal to the party (a closed list system) or the voters may have influence over it through various methods (an open list system).

The rationale behind this procedure (and the Sainte-Laguë procedure) is to allocate seats in proportion to the number of votes a list received, by maintaining the ratio of votes received to seats allocated as close as possible.

Variations

In some cases, a threshold or barrage is set, and any list which does not receive that threshold will not have any seats allocated to it, even if it received enough votes to otherwise have been rewarded with a seat.

Some systems allow parties to associate their lists together into a single cartel in order to overcome the threshold, while some systems set a separate threshold for cartels.





Content on this web site is provided for informational purposes only. We accept no responsibility for any loss, injury or inconvenience sustained by any person resulting from information published on this site. We encourage you to verify any critical information with the relevant authorities.



Copyright © 2005 Par Web Solutions All Rights reserved.
| Privacy

This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "D'Hondt method".