Hamilton Method
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Hamilton Method
The largest remainder method (also known as Thomas Hare (political scientist), Hare–Niemeyer method, Alexander Hamilton, Hamilton method or as Samuel Finley Vinton, Vinton's method) is one way of Apportionment (politics), allocating seats proportionally for representative assemblies with Party-list proportional representation, party list voting systems. It contrasts with various highest averages methods (also known as divisor methods). Method The ''largest remainder method'' requires the numbers of votes for each party to be divided by a quota representing the number of votes ''required'' for a seat (i.e. usually the total number of votes cast divided by the number of seats, or some similar formula). The result for each party will usually consist of an integer part plus a fraction (mathematics), fractional remainder. Each party is first allocated a number of seats equal to their integer. This will generally leave some remainder seats unallocated: the parties are then ranked on ...
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Thomas Hare (political Scientist)
Sir Thomas Hare (28 March 1806 in England – 6 May 1891) was a British lawyer, MP and proponent of electoral reform. In particular he was the inventor of the Single Transferable Voting system, now used in many places in the world. Life He was born on 28 March 1806, was the only son of A Hare of Leigh, Dorset. On 14 November 1828 he was admitted a student of the Inner Temple, and was called to the bar on 22 November 1833. He practised in the chancery courts and from 1841 reported in Vice-chancellor Wigram's court. He studied law, and was called to the Bar in November 1833 and published several works on judges' decisions. In 1853 he became Inspector of Charities and was later Assistant Commissioner on the Royal City Charities Commission, about which he published several books. Elected a Conservative Party Member of Parliament, he resigned from political office in 1846. He became a Peelite, and broke with the Conservatives, but did not wish to join the Liberal Party, preferring ...
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