Information icon.svg Nominations and campaigning for the RationalWiki 2019 Moderator Election is underway and will end on November 16.

RationalWiki:Moderator elections/Results/Archive1

From RationalWiki
Jump to: navigation, search

This is an archive page, last updated 19 July 2012. Please do not make edits to this page.
Archives for this talk page: <2>, <3>, <4>, <5>, <7>, <6>, <8>, <9>, <10>, <11>, (new)(back)

Ballot file contains 20 candidates and 86 ballots.

No candidates have withdrawn.

Ballot file contains 86 non-empty ballots.

Counting votes for June 2011 Moderator Election using Scottish STV.

20 candidates running for 7 seats.

The 7 elected moderators are:

  • Ace McWicked
  • AD
  • Genghis Khant
  • Nutty Roux
  • Pi
  • P-Foster
  • Weaseloid.

Congratulations to our winners.

The fine print[edit]

As per the talk page here are requested details.

Order of the candidates:

  1. Ace McWicked
  2. Aboriginal Noise
  3. AD
  4. Bryant
  5. DickTurpis
  6. Eira
  7. Genghis Khant
  8. Human
  9. Javascap
  10. Lily
  11. ListenerX
  12. Lumenos
  13. MordantMaenad
  14. Nutty Roux
  15. Pi
  16. P-Foster
  17. Psygremlin
  18. RobSmith
  19. Ty
  20. Weaseloid

Votes:

  • 5 16 13 19 3 11 20 1 9 15 10
  • 17 7 3 10 13 15 20 2 5 16 19 9 18 4 11 12 6 1 14 8
  • 16 3 1 8 2 11 10
  • 15 7 14 8 20
  • 19 11 16 13 17 10 15 3 5 7 6
  • 5 20 15 16 14 3 11
  • 10 6 17 5
  • 11 20 17 2 15 16 7 13 3 19 5
  • 1 14 3 10 8 15 16 20 7 5
  • 14 16 5 10 7 1 11 3 6 13 9 17 8 2
  • 5 8 1 14
  • 11 13 15 16 2 9 7 6 3 19 5
  • 2 15 11 3 19 1 16
  • 7 10 16 17 20 15 2 1
  • 16 8 3 1 2 14 17 9 11 15 5 7 13 12 19 10 4 6 20 18
  • 13 11 15 4 5 14 16 7 18 9 19 2 3 12 10 6 20 1 17 8
  • 3 6 13 11 20 7 2 19 17 9 4 1 16 15 12 14 8 5
  • 15 7 16 11 17 3 5 10 13 9 2 14 8 1 19 20 6 18 12 4
  • 2 7 5 15 20 10 3 9 11 1 19 16 14 13 12 17 8 18 6 4
  • 14 1 16 15 8 7 20 9 5 4 2 10 6 11
  • 17 7 5 10 3 15 14 13 2 16 20 9 11 12 1 4 18 19 6 8
  • 3 15 1 7 6 9 14 17 11
  • 5 14 7 8 1 16 20
  • 14 1 20 10 5 7 11 17 15
  • 20 3 14 5 10 7 2 13 16 15 19 9 17 1
  • 8 12 14 18 20 6 7 1 16 4 3 2 10 5 9
  • 3 15 9
  • 16 3 14 20 11 2 5
  • 11 3 8 16 20 7 15
  • 13 5 11 3 9 20 15 16 14 2 7 10 1 17 19 6 8 12 4 18
  • 5 16 19 3 11 13 17 20 15 12 18 1 4 2 7 9 10 8 14 6
  • 1 17 3 15 2 7 4 9 5 14
  • 16 10 6
  • 14 1 8 9
  • 14 1 6 15 10 17 2 5 20 19 3
  • 20 3 5 7 2 9 10 13 15 16 19
  • 7 6 16 11 1 15
  • 20 15 3 2
  • 1 7 15 13 11 17 3 2 20 19 10 9
  • 2 11 5 15 14 16 1 9 3 13 10 7
  • 3 6 11 13 19
  • 17 5 14 15 6
  • 13 19 17 5 2 9 10 1
  • 9 1 2 7 14 15 20 3 19
  • 15
  • 20 15 1 2 3 5 17 13 7
  • 15 1 8 17 20 14 10
  • 6 19 13 16 11 8 15 20
  • 14 6
  • 14 15
  • 6 14 8 1 15 16 20
  • 20 11 16 17 14 1
  • 7 10 17 15 11 5 14 3 16 2 13
  • 16 15 14 11 10 7 6 3 1 2 13 4 5 9 17 18 19 20 8 12
  • 15 11 16 5 2 7 10 13
  • 18 1 8 11 15 4 6 10 9 2 19 3 7 13 12 14 5 16 20
  • 2 17 1 7 5 8 16 15 9 20 4 14 6 10 13 12 19 18 3 11
  • 3 11 15 10 5 16 13
  • 18 19 3 9 13 7 5 11 15 20 4 12 2 14 8 6 10
  • 7 13 4 6
  • 14 1 5 19 17 16 8
  • 15 11 19
  • 20 3 15 8 5 7 16 9 10 14
  • 16 14 5 7 3 2 8 15
  • 13
  • 18
  • 14 15 5 20 7 16 10 13 9
  • 8 20 1
  • 15 19 13 10 11 16 3
  • 7 10 14 5 17 3 11 15
  • 19 13 15 3 12 10 5 11 18 7 17 16 14 8
  • 13 11 16 2 5 12 9 3 15 19 20 7 6 10 4 18 17 14 1 8
  • 7 5 14 3 15 16 11 17 13 2
  • 3 7 20 17 15 10 6 11 5 16 19 2 9 13 4 12 18 14 1 8
  • 16 19 3 18 14 13 1 4
  • 19 16 13 5 9 2 3 6 10 7 15 20
  • 17 1 15
  • 16 14 3 2 1
  • 1 7 6 9 8 20
  • 1 17 5
  • 1 8 14 16 7 5 20 2 3 9 10 11 15 17 18 13 6 12 19 4
  • 20 17 15 13 11 7 3
  • 10 11 12 15 16 17 1 3 6 5
  • 8 7 1 15 5 14 9 17 18
  • 15 5 16 1 8
  • 17 8 16 10