Canada's electoral history from 1867 to today

The Ontario Enigma of 1879
(Or when the math simply doesn't make sense)

by Maurice Y. Michaud (he/him)

Alternative scenariosThe first-past-the-post electoral system is prone to yielding odd results, but those from the 1879 Ontario general election defy comprehension. This was not a "wrong winner" election, whereby the party with the most votes does not get to form government. Rather, it was a case where, with only 2 more votes province-wide, the Liberal Party managed to obtain 26 more seats than the Conservative Party. Most reasonable person would have expected that if the two parties were in a dead heat, the seat count should have been relatively close.

Complicating matters is how party lines were not firm in the 19th century as they are today. Candidates did not need to obtain the party's nomination to run in a riding; they merely declared themselves "Liberal" or "Conservative." That is why more than one candidate for the same party could be running for a seat. That said, the Conservatives still fell short in the seat count despite running seven more candidates than the Liberals.

Ontario Ontario
 4 → 1879 ::  5 Jun 1879 — 26 Feb 1883 — Majority Majority  LIB 
Summary Government Opposition Unproductive votes
Party Votes Seats Party Votes Seats Party Votes
# % % # # % % # # %
Parliament: 4   Majority Majority
Majority=45  Ab.Maj.: +12  G.Maj.: +24
Population [1871]: 1,620,851
Eligible: 392,085  Particip.: 63.22%
Votes: 247,857  Unproductive: 8,691
Seats: 88   1 seat = 1.14%
↳ Elec.Sys.:  FPTP: 88  
↳ By acclamation: 2 (2.27%)
Plurality: Votes  LIB  Seats  LIB 
Plurality:  +2 (+0.00%)
Plurality:  Seats: +26 (+29.55%)
Position2: Votes  LC  Seats  LC 
Candidacies: 189 (✓ 88)
 LIB  80   LC  87   OTH  3   IND  19  
LIB
118,515 47.82 63.64 56
LC
OTH
118,513
2,111
47.82
0.85
34.09
2.27
30
2
OTH
IND
REJ
ABS
606
8,085
——
144,228
0.24
3.26
——
——
 LIB  By acclamation: 1. Got only 2 more votes than the Conservatives but won nearly double the number of seats.
 LC  By acclamation: 1
 OTH  ICON  2 (✓ 2)   LAB  1
 !!!  39 (44.32%)

So what could possibly explain the Ontario Conservatives' fate in 1879? Was there a third party that acted as the spoiler? Coming to an answer is an exercise in speculation and is by no means definitive, but let's try on a few theses for size.
 

Thesis I: There was a spoiler party

That thesis doesn't hold because, aside from the 19 independent candidates, there were only three who were neither Liberal nor Conservative: two were Independent Conservatives and won their seat, and one was Labour and he lost his seat... to a Conservative.
 

Thesis I: The independents were the spoilers

Nineteen candidates ran as independents. Together they got 8,085 votes (or 3.26%); none of them won. Moreover, in the 12 ridings where independents were running, the Conservative or Independent Conservative won, except in Oxford South. There, two independents were running against the Liberal winner, Adams Crooks, but the sum of their votes was less than Crooks' plurality. So the independents can't be blamed for the Conservatives' woes.
 

Thesis III: It's Nobody's fault!

That's a thesis worth exploring, although it can't be proven as categorically as a classic vote splitting incident can. It goes on the premise that when voter turnout dips below 72%, the chances that the number of uncast ballots exceeds the number of votes the winner received, meaning that the de facto winner is Nobody. In this particular election, there were 39 cases where Nobody won, but the turnout was below 72% in the majority of ridings. Therefore, what could have been the impact of having a 75% turnout in those ridings where the Conservatives didn't win?

To find the answer, let's:

  1. Set aside the 38 ridings where:
    • the seat was won by acclamation,
    • or no  LC  candidate was running,
    • or the seat was won by  LC 
    • or the seat was won by  ICON  but has already been counted here as  LC 
    • or turnout was 75% or greater,
    which leaves us with 50 ridings to find how many votes there would have been had turnout been 75%.
  2. If two or more  LIB  or  LC  ran in one riding, combine the number of votes as if there had been only one.
  3. Assume that a majority of those who didn't vote (3 out of 5, but adjustable below) would have voted for  LC  but didn't bother voting because they sensed that a victory by the incumbent  LIB  was inevitable.
  4. Add the major portion of those hypothetical votes to the votes  LC  obtained, and the minor portion to those  LIB  obtained.
  5. Recalculate the results in each of those 50 ridings to find the ones where the winning party might have been different.

Thus we could say that there might have been 12 differences.

Size of major portion to give to  LC 
Riding Eligible & Participation LC LIB
Election → 32 56
1.
1,531 → 51.20%
+72
4,519
66.17% →
75.00% →
2,990
+398
3,388
1,459
+239
1,698
48.80%
+60.00%
50.12%
+8
1,531
+159
1,690
51.20%
+40.00%
49.88%
2.
1,379 → 52.14%
+113
4,384
60.33% →
75.00% →
2,645
+642
3,287
1,266
+385
1,651
47.86%
+60.00%
50.23%
+15
1,379
+257
1,636
52.14%
+40.00%
49.77%
3.
1,257 → 50.22%
+11
3,562
70.27% →
75.00% →
2,503
+168
2,671
1,246
+101
1,347
49.78%
+60.00%
50.43%
+23
1,257
+67
1,324
50.22%
+40.00%
49.57%
4.
1,765 → 50.46%
+32
5,250
66.63% →
75.00% →
3,498
+438
3,936
1,733
+263
1,996
49.54%
+60.00%
50.71%
+56
1,765
+175
1,940
50.46%
+40.00%
49.29%
5.
2,240 → 50.70%
+62
7,479
59.07% →
75.00% →
4,418
+1,190
5,608
2,178
+714
2,892
49.30%
+60.00%
51.57%
+176
2,240
+476
2,716
50.70%
+40.00%
48.43%
6.
1,924 → 50.74%
+56
5,515
68.76% →
75.00% →
3,792
+343
4,135
1,868
+206
2,074
49.26%
+60.00%
50.16%
+13
1,924
+137
2,061
50.74%
+40.00%
49.84%
7.
1,343 → 52.69%
+137
5,438
46.87% →
75.00% →
2,549
+1,528
4,077
1,206
+917
2,123
47.31%
+60.00%
52.07%
+169
1,343
+611
1,954
52.69%
+40.00%
47.93%
8.
1,231 → 50.20%
+10
3,910
62.71% →
75.00% →
2,452
+480
2,932
1,221
+288
1,509
49.80%
+60.00%
51.47%
+86
1,231
+192
1,423
50.20%
+40.00%
48.53%
9.
2,222 → 50.79%
+69
6,410
68.25% →
75.00% →
4,375
+432
4,807
2,153
+259
2,412
49.21%
+60.00%
50.18%
+17
2,222
+173
2,395
50.79%
+40.00%
49.82%
10.
1,333 → 50.40%
+21
4,036
65.54% →
75.00% →
2,645
+381
3,026
1,312
+229
1,541
49.60%
+60.00%
50.93%
+56
1,333
+152
1,485
50.40%
+40.00%
49.07%
11.
 LIB  David D. Hay
2,396 → 50.18%
+17
7,080
67.44% →
75.00% →
4,775
+535
5,310
2,379
+321
2,700
49.82%
+60.00%
50.85%
+90
2,396
+214
2,610
50.18%
+40.00%
49.15%
12.
1,268 → 51.21%
+60
3,920
63.16% →
75.00% →
2,476
+463
2,939
1,208
+278
1,486
48.79%
+60.00%
50.56%
+33
1,268
+185
1,453
51.21%
+40.00%
49.44%
Redistribution → 44 44

The result is shocking: 6,998 more votes in 12 ridings, with 3 in 5 of those going to the Conservatives, might have led to a tie. This is pure theory based on many assumptions, but it shows that, of those 12 ridings:

  • The largest real Liberal plurality — 137 votes — belonged to Edward Robinson in Kent West, but
  • the largest theoretical Conservative plurality — 176 votes — would have belonged to someone named Murray in Hamilton.
  • The smallest real Liberal plurality — 10 votes — belonged to George Hawley in Lennox, but
  • the smallest theoretical Conservative plurality — 8 votes — would have belonged to George Denison in Addington, who would win the seat in the next general election in 1883.
With this model, the more we increase the portion given to the Conservatives, the more the distor­tion in the number of seats manifests itself, but in favour of the Conservatives rather than the Liberals (as in fact occurred in this election). But, we can certainly draw two conclusions:
  1. The more voter turnout is low, the greater the chances are that the seat count will be lopsided in favour of the winner.
  2. Moreover, this should prove to those who think that their vote doesn't count that they are very, very wrong.
It would have mattered in 1879, and it matters in 2024. Too bad you can no longer ask Frank Calder!



© 2019, 2024 :: PoliCan.ca (Maurice Y. Michaud)
Pub.: 21 May 2023 12:00
Rev.: 17 Jan 2024 22:17 (but data presented dynamically)