Siedem method: Difference between revisions
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*{{math|x}} is the number of assigned seats to the district | |||
*{{math|P<sub>C</sub>}} is the population of the district in question | * {{math|x}} is the number of assigned seats to the district | ||
*{{math|S<sub>0</sub>}} is the number of total seats available (in [[Sekidean Assembly|ISUA]] currently set to 500) | * {{math|P<sub>C</sub>}} is the population of the district in question | ||
*{{math|S<sub>D</sub>}} is the number of [[#Assigned section|reserved seats]] (in [[Sekidean Assembly|ISUA]] currently set to 15) | * {{math|S<sub>0</sub>}} is the number of total seats available (in [[Sekidean Assembly|ISUA]] currently set to 500) | ||
*{{math|M}} is the number of districts (in [[Sekidean Assembly|ISUA]] currently 9) and {{math|P<sub>0</sub>}} is the total voter pool of the parliament. | * {{math|S<sub>D</sub>}} is the number of [[#Assigned section|reserved seats]] (in [[Sekidean Assembly|ISUA]] currently set to 15) | ||
* {{math|M}} is the number of districts (in [[Sekidean Assembly|ISUA]] currently 9) and {{math|P<sub>0</sub>}} is the total voter pool of the parliament. | |||
====Proprotional section==== | ====Proprotional section==== |
Revision as of 10:30, 4 August 2022
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The Siedem Method is a method for allocating seats in parliaments among member states, or in party-list proportional representation systems. Devised by a Zhoushi mathematician Чaraƌa Siedem, it is currently used to allocate seats in the Assembly of the Sekidean Parliament.
Motives
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Usage of the method
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District allocation
Seats are assigned based on the formula:
x = ⌊PC × (S0 - SD × M) ÷ P0⌋
where:
x is the number of assigned seats to the district
PC is the population of the district in question
S0 is the number of total seats available (in ISUA currently set to 500)
SD is the number of reserved seats (in ISUA currently set to 15)
M is the number of districts (in ISUA currently 9) and P0 is the total voter pool of the parliament.
Proprotional section
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Assigned section
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Underhang allocation
Due to the implementation of the floor function, some seats remain unclaimed out of the total of S0, if you add up all the claimed seats. Those underhang seats are distributed using special ranking procedure. Districts are given ranks from 1 to n, based on the coefficient, Q for which it is set, that Q = x ÷ PC, with the highest Q being ranked as "1", second highest as "2" etc.
After all the districts have been ranked, the seats are assigned by adding one seat to each district, starting at the district ranked as "1" and going down, until the overhang seats run out.
This method ensures, that those seats are assigned to underrepresented districts, at least partially levelling the artificially created disproportionality created by the section of reserved seats.
Seat allocation
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First scrutinia
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Second scrutinia
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