FIRST SECOND THIRD FOURTH COUNT. COUNT. COUNT. COUNT. 7-vote ADEFBC ADEBC AEBC ABC 6-vote EFDACB EDACB EACB ACB 5-vote CEBDFA CEBDA CEBA CBA 4-vote BDFACE BDACE BACE BAC 4-vote DCEFBA DCEBA CEBA CBA 3-vote FBAECD BAECD BAEC BAC
It will be noted that F, having fewest first votes, is eliminated from the second count, D from the third count, and E from the fourth. A has then 13 votes, B 7, and C 9. If the quota be 9 votes, A's surplus would be passed on to B, and A, B, and C would be declared elected. But D, E, and F are the candidates most in general favour, and ought to have been elected. For if any one of the rejected candidates be compared with any one of the successful candidates it will be found that in every case the rejected candidate is higher in order of favour on a majority of the papers. Again, if the Block Vote be applied, by counting three effective votes, the result would be--A 10 votes, B 12, C 9, D 21, E 22, and F 13. D, E, and F would therefore be elected. Thus we see that A, B, and C, the favourites of sections within the party, are elected, and D, E, and F, the candidates most in general favour--those who represent a compromise among the sections--are rejected.
In practice, then, the Hare system discourages compromise among parties, and among sections of parties; and therefore tends to obliterate party lines. This has already happened in Tasmania, where all experience goes to show that the Hare system is equivalent to compulsory plumping. In every election the result would have been exactly the same if each elector voted for one candidate only. The theory that it does not matter how many candidates stand for each party, since votes will be transferred within the party, has been completely disproved. Votes are actually transferred almost indiscriminately. The candidates have not been slow to grasp this fact, and at the last election handbills were distributed giving "explicit reasons why the electors should give their No. 1 to Mr. So-and-so, and their No. 2 to any other person they chose."[7] Three out of every four first preferences are found to be effective, but only one out of every five second preferences, and one out of fifty third preferences. The first preferences, therefore, decide the election.