Number | Ballots |
---|---|

34 | A1:5 A2:5 A3:5 B1:3 B2:3 B3:3 C1:0 C2:0 C3:0 |

15 | A1:2 A2:2 A3:2 B1:5 B2:5 B3:5 C1:2 C2:2 C3:2 |

51 | A1:0 A2:0 A3:0 B1:2 B2:2 B3:2 C1:5 C2:5 C3:5 |

Hare Quota is 33.333 voters, and 166.666 points. The A-faction has this, but the final result is actually 2 C 1 B.

With Sequentially Spent Score with Monroe selection (elect whoever can get a Hare Quota of points with the fewest ballots + other tiebreaker, and I think you have to reweight only the ballots used to select the winner), the A-faction would for sure be able to win a seat. As a bonus, this is not too complex to explain either.

I could be wrong about how ASV works, so Iâ€™ll update if that Reddit thread proves the example wrong. For example, it may be possible to get an A winning with the â€śScore - Mean of Scores on Ballotâ€ť metric for apportionment.