The D'Hondt method (mathematically but not operationally equivalent to Jefferson's method, and Bader–Ofer method) is a highest averages method for allocating seats in party-list proportional representation. The method described is named after Belgian mathematician Victor D'Hondt, who described it in 1878. In comparison with the Sainte-Laguë method, D'Hondt slightly favours large parties and coalitions over scattered small parties. There are two forms, closed list and open list, which differ in whether each party selects the order of election of the party's candidates, or if the voter's choice can affect the order.
Legislatures using this system include those of Albania, Argentina, Austria, Belgium, Brazil, Bulgaria, Cambodia, Cape Verde, Chile, Colombia, Croatia, Czech Republic, Denmark, East Timor, Ecuador, Estonia, Finland, Guatemala, Hungary, Iceland, Israel, Japan, Luxembourg, Republic of Macedonia, Republic of Moldova, Montenegro, the Netherlands, Northern Ireland, Paraguay, Poland, Portugal, Romania, Scotland, Serbia, Slovenia, Spain, Turkey, Uruguay and Wales.
The system has also been used for the 'top-up' seats in the London Assembly; in some countries during elections to the European Parliament; and during the 1997 Constitution-era for allocating party-list parliamentary seats in Thailand. A modified form was used for elections in the Australian Capital Territory Legislative Assembly but abandoned in favour of the Hare-Clark system. The system is also used in practice for the allocation between political groups of a large number of posts (Vice Presidents, committee chairmen and vice-chairmen, delegation chairmen and vice-chairmen) in the European Parliament.
Read more about D'Hondt Method: Allocation, D'Hondt and Jefferson, Variations
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“Government by average opinion is merely a circuitous method of going to the devil; those who profess to lead but in fact slavishly follow this average opinion are simply the fastest runners and the loudest squeakers of the herd which is rushing blindly down to its destruction.”
—Thomas Henry Huxley (182595)