Jeffrey leads in Brampton
Sanderson closing the gap
TORONTO OCTOBER
16th, 2014 - In a random sampling of public opinion taken by the
Forum Poll among 1020 Brampton voters, just more than 4-in-10 decided and leaning voters will support Linda Jeffrey for mayor (42%), compared to more than a quarter who will vote
for John Sanderson (27%). This stands in contrast to three weeks ago, when Jeffrey
had the same vote share, but Sanderson was further behind (September 27,
Jeffrey - 42%, Sanderson - 17%). Mayor Susan Fennel, who was tied with
Sanderson previously, has fallen further back (14%), while just more will vote
another candidate (17%).
Jeffrey favourables down, Sanderson awareness up
Among those aware of her (71%), Linda Jeffrey has the
approval of two thirds, (67%) down from 8-in-10 three weeks ago (80%).
Sanderson's awareness is up (from 53% to 63%) and his approval is steady at two
thirds (63% now, 67% previously). Mayor Fennell has the approval of just one
quarter (23%).
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Two thirds want Fennell to resign
Two thirds of Brampton voters want Mayor Fennell to resign
(68%) and this is comparable to the last time we asked (September 27 - 63%).
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Low taxes most important issue in election
Keeping taxes low is the most important issue in this
election (40%), followed by ethics and transparency at city hall (23%) and jobs
and growth (17%). Although other issues are equally important to all three
candidates, ethics and transparency at city hall count for more to Jeffrey
supporters (30%) and Sanderson voters (31%) than to Fennell's supporters (6%).
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)
"It's clear that the issue here is not jobs and growth
or keeping taxes low, but Mayor Fennell herself. She has succeeded in making
this election about her, and she's going to lose as a result," 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.