Some notes on the tech aspects of the vote: most remarkable is how unremarkable it was
Not only was there a flat-out Condorcet (ābeats allā) winner, but if we throw that winner out, thereās also a flat-out Condorcet winner among the 7 remaining - and so on, all the way down to āfurther discussionā. For that reason, all of the Condorcet methods supported by CIVS compute the same total ordering. No ties, and no preference cycles, anywhere. The raw Condorcet criterion on its own was enough to resolve the full ordering. We were lucky in that way.
About a third of the ballots exploited the possibility to express ties. I was surprised that wasnāt larger, but itās possible some didnāt realize they could; e.g.,
Yup! In fact, if ;you didnāt change anything in the initial ballot presented to you, and clicked āSubmitā, you would have āvotedā that you had no preferences at all - the same as if you hadnāt voted.
Hereās a breakdown of the number of ballots expressing a given number of distinct ranks:
| #ranks | #ballots |
|---|---|
| 2 | 1 |
| 4 | 4 |
| 5 | 6 |
| 6 | 5 |
| 7 | 5 |
| 8 | 41 |
Only one ballot gave only two ranks, effectively pretending this was an Approval election:
1 8 1 1 8 8 8 8
Moral of the story: if we do this again, use score voting instead. Itās much easier to understand, is immune to preference cycles, and would almost certainly have yielded the same total ordering
.