| |
VoteFair Ranking Results calculated at
www.VoteFair.org 2006-June-23 0:17
|
Poll
title:
VoteFair poll for So You Think You Can Dance, Top 18
Question (number
1) title:
How well can these female dancers dance? |
|
VoteFair
representation
Ranking |
| |
|
First-most representative choice is: |
Donyelle |
At this level the following choices are tied (as most-popular among the voters who did not rank the previous-most representative choice at the first preference level ): Allison
Natalie
Additional representation rankings cannot be identified until this tie has been resolved, such as by introducing a tie-breaking vote.
|
|
|
VoteFair
representation
ranking results should be used when more than one choice is to be selected.
Why? When there are 100 voters, 51 of them can choose the first winner,
so the other 49 voters deserve extra influence in choosing the second winner
(instead of letting the 51 voters also choose the second winner).
When should representation results be used?
When a second candidate is elected to a second equivalent seat in a state legislature,
or when an organization pursues a simultaneous second activity in addition to the most popular activity. |
|
|
Data and Calculation Summary |
|
Number of votes:
17 |
|
The following tally table summarizes all the preferences of all the voters.
The bold underlined numbers are the ones that apply to the winning sequence. |
| |
|
All possible pairs of choice names |
Number of votes with indicated preference |
|
Prefer X over Y |
Equal preference |
Prefer Y over X |
X =
Donyelle
Y =
Allison |
11
 |
1
 |
5
 |
X =
Donyelle
Y =
Martha |
8
 |
2
 |
7
 |
X =
Donyelle
Y =
Heidi |
13
 |
1
 |
3
 |
X =
Donyelle
Y =
Natalie |
10
 |
1
 |
6
 |
X =
Donyelle
Y =
Aleksandra |
11
 |
2
 |
4
 |
X =
Donyelle
Y =
Jessica |
14
 |
1
 |
2
 |
X =
Donyelle
Y =
Joy |
13
 |
1
 |
3
 |
X =
Donyelle
Y =
Ashlee |
14
 |
2
 |
1
 |
X =
Allison
Y =
Martha |
8
 |
1
 |
8
 |
X =
Allison
Y =
Heidi |
12
 |
1
 |
4
 |
X =
Allison
Y =
Natalie |
9
 |
1
 |
7
 |
X =
Allison
Y =
Aleksandra |
11
 |
1
 |
5
 |
X =
Allison
Y =
Jessica |
15
 |
1
 |
1
 |
X =
Allison
Y =
Joy |
14
 |
2
 |
1
 |
X =
Allison
Y =
Ashlee |
13
 |
2
 |
2
 |
X =
Martha
Y =
Heidi |
12
 |
1
 |
4
 |
X =
Martha
Y =
Natalie |
8
 |
2
 |
7
 |
X =
Martha
Y =
Aleksandra |
9
 |
3
 |
5
 |
X =
Martha
Y =
Jessica |
11
 |
1
 |
5
 |
X =
Martha
Y =
Joy |
12
 |
1
 |
4
 |
X =
Martha
Y =
Ashlee |
14
 |
2
 |
1
 |
X =
Heidi
Y =
Natalie |
8
 |
2
 |
7
 |
X =
Heidi
Y =
Aleksandra |
10
 |
1
 |
6
 |
X =
Heidi
Y =
Jessica |
9
 |
2
 |
6
 |
X =
Heidi
Y =
Joy |
11
 |
2
 |
4
 |
X =
Heidi
Y =
Ashlee |
13
 |
1
 |
3
 |
X =
Natalie
Y =
Aleksandra |
11
 |
2
 |
4
 |
X =
Natalie
Y =
Jessica |
12
 |
2
 |
3
 |
X =
Natalie
Y =
Joy |
12
 |
2
 |
3
 |
X =
Natalie
Y =
Ashlee |
12
 |
1
 |
4
 |
X =
Aleksandra
Y =
Jessica |
9
 |
1
 |
7
 |
X =
Aleksandra
Y =
Joy |
10
 |
1
 |
6
 |
X =
Aleksandra
Y =
Ashlee |
11
 |
2
 |
4
 |
X =
Jessica
Y =
Joy |
9
 |
2
 |
6
 |
X =
Jessica
Y =
Ashlee |
12
 |
1
 |
4
 |
X =
Joy
Y =
Ashlee |
8
 |
2
 |
7
 |
|
|
|
The highest score (which equals the sum of the bold underlined numbers, plus either tally number in any tied pair of choices) is:
399 |
|
Number of all possible valid sequences (without ties):
362,880 |
First sequence:
-
Aleksandra
-
Allison
-
Ashlee
-
Donyelle
-
Heidi
-
Jessica
-
Joy
-
Martha
-
Natalie
|
Last sequence:
-
Natalie
-
Martha
-
Joy
-
Jessica
-
Heidi
-
Donyelle
-
Ashlee
-
Allison
-
Aleksandra
|
|
|
©
Copyright 2006 Solutions Through Innovation at www.VoteFair.org |
|
|
Detailed ballot information
(The numbers indicate the choices
as listed in "First sequence" above,
a comma indicates the next lower preference level,
"&" joins choices at the same preference level,
and "x" precedes the vote count.)
-
1&2&3&4&5&6&7&8&9 x1
-
1,4,2,6,8,5,3,7,9 x1
-
1,4,9,2,8,6,3,7,5 x1
-
2,1&3&4&8,5&6&7&9 x1
-
2,4,9,7,5,6,1,8,3 x1
-
2,9,7,1,6,8,4,5,3 x1
-
4,2,5,8,9,1,6,7,3 x1
-
4,8,2,5,7,9,6,1,3 x1
-
4,8,3,5,9,1,2,7,6 x1
-
4,8,5,1,2,6,9,7,3 x1
-
5,6,2&3&7,1&8&9,4 x1
-
5,9,7,8,4,3,2,6,1 x1
-
8,2,5,4,9,3,7,6,1 x1
-
8,4,9,2,5,6,1,7,3 x1
-
9,4,2,1,6,8,5,3,7 x1
-
9,8,4,1,2,6,7,5,3 x1
-
9,8,4,2,6,5,1,3,7 x1
|
©
Copyright 2006 Solutions Through Innovation at www.VoteFair.org
Software version:
2006-June-17
|