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.

The actual result is that, in the long run, the Hare system is practically the same as the single untransferable vote. The whole of the elaborate machinery for recording preferences and transferring votes might just as well be entirely dispensed with. The "automatic organization" which it was to provide exists only in the calculations of mathematicians.

A Number of Votes are Wasted.—It is claimed for the Hare system that every vote cast is effective, because it counts for some one candidate. But unless every elector places all the candidates in order of preference some votes are wasted because the preferences become exhausted.

When a paper to be transferred has no further available preferences expressed it is lost. In order to reduce this waste, a vote is held to be informal in the six-seat electorate at Hobart unless at least three preferences are given. Notwithstanding this, the number of such votes wasted was 7 per cent, at the first election and 10 per cent, at the second.

The effect of this waste is that some of the candidates are elected with less than the quota. At the last Hobart election only three out of six members were elected on full quotas, and at Launceston only one out of four. The result is to favour small, compact minorities, and to lead sections to scheme to get representation on the lowest possible terms.

The Droop quota, being smaller than the Tasmanian quota, would have the effect of electing more members on full quotas, and it is often recommended on that account. Indeed, Professor Nanson declares:—"In no circumstances is any candidate elected on less than a quota of votes. The seats for which a quota has not been obtained are filled one after the other, each by a candidate elected by an absolute majority of the whole of the voters. For the seats to be filled in this way all candidates as yet unelected enter into competition. The matter is settled by a reference to the whole of the voting papers. If any unelected candidate now stands first on an absolute majority of all these papers he is elected. But if not, then the weeding-out process is applied until an absolute majority is obtained. The candidate who gets the absolute majority is elected. Should there be another seat, the same process is repeated. If an absolute majority of the whole of the voters cannot be obtained for any candidate, then the candidate who comes nearest to the absolute majority is elected." It will be seen that Professor Nanson proposes to bring to life again all the eliminated candidates, in order to compete against those who have less than the quota. The proportional principle is then to be entirely abandoned, and the seats practically given to the stronger party, although the minority may be clearly entitled to them. The vaunted "one vote one value" is also to be violated, because those who supported the elected candidates are to have an equal voice with those still unrepresented. And finally, the evil is not cured, it is only aggravated, if an eliminated candidate is elected.

The Hare System is not Preferential.—The idea is sedulously fostered that the Hare system is a form of preferential voting, and many people are misled thereby. The act of voting is exalted into an end in itself. The most elaborate provisions are now suggested by Professor Nanson to allow the elector to express his opinion only as far as he likes. The simple and practical method in use in Tasmania of requiring each elector to place a definite number of candidates in order of preference is denounced as an infringement of the elector's freedom. Why force him to express preferences where he does not feel any? The Professor has therefore invented "the principle of the bracket." If the elector cannot discriminate between the merits of a number of candidates he may bracket them all equal in order of favour. Indeed, where he does not indicate any preference at all, the names unmarked are deemed equal. Therefore, if he does not wish his vote transferred to any candidate, he must strike out his name. It is pointed out that a ballot paper can thus be used if there is any kind of preference expressed at all, and the risk of informality is reduced to a minimum. All the bracket papers are to be put into a separate parcel, and do not become "definite" till all the candidates bracketed, except one, are either elected or rejected; the vote is then transferred to that candidate. And as bracketed candidates will occur in original papers, surplus papers, and excluded candidates' papers at every stage of the count, the degree of complication in store for the unhappy returning officer can be imagined.

The whole of these intricate provisions are founded on a patent fallacy. Preferences are not expressed in the Hare system, as in true preferential voting, that they may be given effect to in deciding the election, but simply in order to allow the elector to say in advance to whom he would wish his vote transferred if it cannot be used for his first choice. The elector is allowed to express his opinion about a number of candidates, certainly, but after being put to this trouble only one of his preferences is used. And which one is used depends entirely on the vagaries of the system. The principle of the bracket illustrates this fact; if the elector has no preference the system decides for him. If his first choice just receives the quota the other preferences are not even looked at. Again, of all the electors who vote for rejected candidates, those who are fortunate enough to vote for the worst (who are first excluded) have their second or third preferences given effect to, and few of their votes are wasted; but the votes of those who support the best of them (who are last excluded) are either wasted or given to their remote preferences. In Mr. Hare's original scheme, for instance, the votes of the last 50 candidates excluded would have been nearly all wasted, unless some hundreds of preferences were expressed.

Another claim on which great stress is laid is that by the process of transferring votes every vote counts to some one candidate. This means nothing more than that the votes of rejected candidates are transferred to the successful candidates. Where is the necessity for this? So long as each party secures its just share of representation and elects its most favoured candidates, there is no advantage gained by transferring the votes. Miss Spence even declares that "every Senator elected in this way will represent an equal number of votes, and will rightly have equal weight in the House. According to the block system, there is often a wide disparity between the number of votes for the highest and the lowest man elected." Surely the mere fact of transferring votes till they are equally distributed does not make all the successful candidates equally popular! On the contrary, it is very desirable to know which candidates are most in favour with each party.