But Liberal minority government seen
TORONTO MAY 3rd,
2014 - In
a random sampling of public opinion taken by the Forum Poll™ among 1845 Ontario
voters on the day after Premier Kathleen Wynne announced there would be a
provincial election on June 12, just less than 4-in-10 will vote PC (38%),
compared to one third who will vote Liberal (33%). One fifth will vote NDP
(22%) and few will vote Green (6%) or any other party (1%). These findings
represent stability since the last time we polled, before the election was
called (April 7, Liberals - 31%, PCs - 38%, NDP - 23%). The Liberals have a
lead in Toronto 416 area code, but trail everywhere else in the province. The
PC vote is the most loyal, in that more past PC voters will vote their party
again (86%) than will past Liberals (66%) or New Democrats (65%).
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The PC vote is
common to mid-income groups ($60K to $80K - 51%), in southwestern Ontario
(44%). The Liberal vote is characteristic of the oldest (37%), the wealthiest
(37%) and those in Toronto (44%). The NDP vote is highest among Gen Y (35 to 44
- 27%), the least wealthy and mid-income groups (less than $20K - 28%, $40K to
$60K - 31%).
Liberal minority government in the cards
Despite their lead in the
popular vote, if these results are projected up to seats in a 107 seat
legislature, the Liberals would capture 49, for a 6 seat minority, while the
PCs would take 45 and the NDP just 13. This represents an increase from 45
seats last month for the Liberals, and a decrease from 49 seats for the PCs.
The NDP are stable from 13 seats last month.
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No one picks PCs as second choice
Less than one tenth say the
PCs would be their second choice (9%), compared to about one eighth who mention
the Liberals (16%) or 3-in-10 the NDP in this respect (29%). The Greens are the
second choice of another one fifth (17%). PCs are more likely to select
the NDP second 33%) than the Liberals (16%) or Greens (13%), while Liberals
choose the NDP (47%) or Greens (16%) second. New Democrats will choose Liberals
(38%) or Greens (30%) second. A substantial minority, however, will vote PC
second to the NDP (15%).
Horwath favourables down; Wynne, Hudak
flat
Just more than one third
approve of Kathleen Wynne (34%), stable from last month (34%), and her net
favourable (approve minus disapprove) is stable from -15 last month to -17 today. Tim Hudak has the
approval of just more than a quarter (26%), stable since last month (27%), but
his net remains a very negative -25. Andrea Horwath has the same approvals as
Kathleen Wynne (36%, down from 40%), but her net has tumbled (-5, down from
+6).
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Wynne now more likely to be seen as best
Premier
Kathleen Wynne is clearly the
leader for best Premier (28%, up from 26% last month), compared to Tim Hudak
(22% now and 24% last month) or, especially, Andrea Horwath (15% now and last
month). One quarter think none of these would be a good premier (22%).
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)
Wynne seen to have best plan for transit
Kathleen Wynne is more likely
(26%) to be seen as having the best plan for transit and transportation,
compared to Tim Hudak (17%) or Andrea Horwath (12%). The premier leads on this
measure in every region.
Majority approve of NDP decision to
bring down government
More than one half of Ontario
voters (56%) agree with Andrea Horwath's decision not to support the Liberal
budget, while one third disapprove (33%) and one tenth don't know (12%).
Eight-in-ten PCs (83%) and 7-in-10 New Democrats (70%) approve of this
decision, while as many as one fifth of Liberals do too (17%). Close to one
fifth of PCs and New Democrats, however, do not approve (14% and 20%,
respectively).
One half hold Liberal government
responsible for election
One half of voters hold the
Liberals responsible for the coming election (47%), while just one quarter
blame the NDP (26%) and less than half this proportion blame the PCs (10%).
Most PCs hold the Liberals responsible (76%), while Liberals blame both the NDP
(53%) and, to a lesser extent, the PCs (17%). New Democrats hold the Liberals
responsible (55%), but also recognize their own role (22% blame NDP).
“It's clear that Kathleen Wynne outpolls her party, while
Hudak underperforms his party considerably. Wynne is liked and admired, and thought
to make the best premier, but she can't rise above the Liberal legacy. On the
other hand Andrea Horwath, who outpolls her party even more than Wynne does,
just can't get the NDP into the Ontario voters' decision set," said Forum Research President, Dr.
Lorne Bozinoff.
Lorne Bozinoff,
Ph.D. is the president and founder of Forum Research. He can be reached at lbozinoff@forumresearch.com or at (416)
960-9603.