Conservatives with huge lead in Macleod
TORONTO, JUNE 19th,
2014 - In
a random sampling of public opinion taken by the Forum Poll™ among voters in
three of the four federal ridings where by-elections will take place on June
30, the Liberals have strong leads in two, while the Conservatives have an
insurmountable lead in a third.
Trinity-Spadina
Among the 569 voters polled in this riding, more than half
will vote for the Liberal candidate, Adam Vaughan (52%), while one third will
vote for his NDP counterpart, Joe Cressy (34%). These findings are very similar
to those noted last month (May 15 - Vaughan - 54%, Cressy - 31%). The
Conservative vote (Ben Sharma, 12% now, 13% then) and Green vote (2% then and
now) have not changed. The Liberal vote is common to Gen Y (35 to 44 - 60%) and
those in lower income groups ($20K to $40K - 63%). The NDP vote is
characteristic of the youngest (52%), females (39%), mid income groups ($40K to
$60K - 50%). Notably, more than 4-in-10 past New Democrats will vote Liberal
this time (44%) and just more than half will vote their own party again (54%).
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Scarborough-Agincourt
Among the 562 voters polled in Scarborough-Agincourt, more
than half will vote for the Liberal standard-bearer, Arnold Chan (52%),
compared to just more than a third who will vote for the Conservative
candidate, Trevor Ellis (36%). These results represent a slight widening in the
lead for the Liberals (May 15 - Chan - 46%, Ellis - 38%). The NDP (8%), Greens
(2%) and other parties (2%) do not contend in this riding. The Liberal vote is
characteristic of Gen X (45 to 54 - 57%) and higher income groups ($80K to
$100K - 67%). The Conservative vote is common to the oldest (41%), females
(40%) and in lower income groups ($20K to $40K - 41%). Of note, more than
4-in-10 past NDP voters (2011) will vote Liberal this time (45%), one fifth
will vote Conservative (19%) and just one third will vote for the NDP again
(34%).
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Macleod
Among the 508 voters polled in Macleod, close to two thirds
will vote Conservative, for John Barlow (61%), while just one tenth will vote
either for the Liberal, Dustin Fuller, or the New Democrat, Aileen Burke (11%
each). Just fewer than this will vote Green (9%) or for another party (8%). In
the month since polled last, little has changed (May 15 - Barlow - 62%, Fuller
- 15%). The Conservative vote is typical of the oldest (72%), lower ($20K to
$40K - 74%) and higher income groups ($80K to $100K - 71%). The Conservative
vote is the "stickiest" in that more past partisans will vote
Conservative again (80%) than is the case among Liberals (67%) or New Democrats
(60%).
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7K/3L86PNtLLKTuwNygbQSDnBFq0geiuel0VwjfEuOLx/b+GpbbT2N1JPEn2fVUmuYWiQv++gC/uwwU4O9j0yASQMrSvi1qusf2J9l8KwL/AG9aT3Fj5mqYw0JHmLLiI7RjdtK7iflyq5O1XVr/ANdf8mO2tj1CivLovjDd6jarLovhkXDDQl1uVbjUBCFj3OrxgiNssCgxwAcnO3HObqfxPi0nxpNr3n3Euk3Hhi0urWxluPKjMs1xtRmz8qHDDc+DgA9cYqra2/rr/k0Lpf8Arp/mmex1ieMfEf8AwiXhO81v7L9r+y7P3PmbN251T72Dj72enaqPgjxvb+MotRWJbQT6bcCCZrG8F3byZUMrRyhV3DBwflBBBFUfjF/ySbWf+2H/AKPjrWjBSqxjLZtfiJvRnEf8NF/9St/5UP8A7VR/w0X/ANSt/wCVD/7VXiVdjc6fpHh3wjod5eaXHql1rCyTSNLNIghjVtoVNjAbupywYDjivop4LCwt7m/m/wDMxUpN2O8/4aL/AOpW/wDKh/8AaqP+Gi/+pW/8qH/2quFfwAi28sP9psNXi0v+1Gs2t/3Yjxu2ebuyXCHONmM8Z70+5+H0MGnzMmsNJex6Omri3NphDEcbl37+GGT/AAkHA5GcCPq+BXT8xpye39bf5o7f/hov/qVv/Kh/9qo/4aL/AOpW/wDKh/8Aaq848R+D28P6Lp981zNP9tiilDi1Ig+dS21JdxDMMcghT6ZFczWkcDhJq8Y/ixc0rXPofxR8a/8AhGzpA/sD7T/aWlw6h/x+7PL8zPyf6s5xt68Z9Kwv+GkP+pV/8qP/ANqrh/if97wj/wBixZf+z1w1fBYmvUhWlGL0TP0nLcmwNfB06tSF21rq/wDM9x/4aQ/6lX/yo/8A2qj/AIaQ/wCpV/8AKj/9qrw9Rl1B6E16a3hext/jbqGhaVbWkVpFBIY4ryFrlF/0fceGYEnJJBzwfpis4167V+b8jevlOV0XaVLo3vLZW8/M6P8A4aQ/6lX/AMqP/wBqo/4aQ/6lX/yo/wD2que8VeDNN1BI30meOzvrTw5DqMlnHaBY5UUDexkBHznJP3TnA5548voqV69OTi3+XewsLlWVYmHNGn8ry/zPcf8AhpD/AKlX/wAqP/2qui8HfGX/AIS281GD+wvsn2HT5b3d9s379hUbfuDGd3Xnp0r5sr0P4O/8hjxF/wBi/c/+hR1McVWb3/IWNyXAUsPKcKdmvN9/U9Z/4Wz/ANQX/wAm/wD7Cj/hbP8A1Bf/ACb/APsK85rY8KWdrf8AiOCDUIvOtykjOgYrnajHqCD1FeFSzLHVZqCqb+S/yPOqZbgqcHNw213f+Z13/C2f+oL/AOTf/wBhR/wtn/qC/wDk3/8AYVRXwxpqTBvK863uNQtvs772G6CTJxwfbGevFZ9zpun3kGtC3s1s5dLl+RondhKm/bhgzHnvkYrqeIzGO9RX10suiu+nY5Y4bL5PSm+nV9fmb3/C2f8AqC/+Tf8A9hR/wtn/AKgv/k3/APYVneJtA0+wtdUZbD7CLeWJbKXe/wDpO4fOPmJzjrkY6VxVYV8wx9CfJKf4L/I2oYHAV4c8Yfi+1+/mer2fxE+16Fqepf2Xs+weV+7+0Z8ze23rt4x9DWZ/wtz/AKgn/k3/APYVzuj/APIieJ/+3T/0aa5ivRpY3ESowk5atPou7R8xmVONDFSp01ZK35I9J/4W5/1BP/Jv/wCwo/4W5/1BP/Jv/wCwrkdI0+2OjXmqXcIufJlSCGB5NiM755cgg4GPUfWrh8N/abmVruKPSUhsvtZ8h/tCSIGxlfnPUerHkdgeOj2+JtdS/LtftbY89Sk/6+R0X/C3P+oJ/wCTf/2FH/C3P+oJ/wCTf/2Fc7beDJbvTUuoZZz58cksObU7Ni9N7hsIxwcDntzzRN4KuYdLNy0kwkSBLhwbciLax+6JM8sAQSMevPFP2uL/AKt/XQLyOi/4W5/1BP8Ayb/+wo/4W5/1BP8Ayb/+wrmNW8LR6bb6g0N+biXT5Y0mQwbAQ/3SDuOe2Rj8652spYrERdm/yBuSPW7L4i/bNC1TUv7L2f2f5X7v7RnzN7beu3jGPQ1m/wDC3P8AqCf+Tf8A9hXNaJ/yInif/t0/9Gmubr18NOU6SlLf/gmkXdHpP/C3P+oJ/wCTf/2FH/C3P+oJ/wCTf/2FcjpNjajQtQ1a8hW6+zMkUcDMVUsx+820g4AHQEVtaboOk6hqWg3EluYbfUklElqjMy748jgltwB69T6V0BfS5qf8Lc/6gn/k3/8AYUf8Lc/6gn/k3/8AYVj2mjaXfeG7eITtC02qmCK5NqDI2UGAw3cLn/aP0qrpvgq5vo2MkkqH7U1qhhtzKoZerOQRtXOBnnvxxR/X5f5j2/r1/wAjov8Ahbn/AFBP/Jv/AOwo/wCFuf8AUE/8m/8A7CuP1HQo9L0i2uri7Y3FzvCQLFkAo5Vstu/LAP4daxqAPdvCniP/AISfSpLz7L9l8uYxbPM35wqnOcD+9W3XE/Cr/kVbn/r9b/0BK7agAooqjJq0EcrIySZUkHAH+NAF6is/+2bf+5L+Q/xo/tm3/uS/kP8AGgDQorP/ALZt/wC5L+Q/xo/tm3/uS/kP8aANCis/+2bf+5L+Q/xpr65axxs8gkVFGWZsAAevWgCzqJvV024OkpbyXvlnyFuXZIy+ONxUEgfQV57N8NdSsLPQ7zTLiz1PWrK+lvtRfUXaOPUJZYmjZiyqxXbuAQbSAoxxXcRa/ZzwpNBukikUMjpgqwPIIIPIp/8AbNv/AHJfyH+NJrcLlHwP4dk8J+B9K0OadbiWygCSSKMKWJJO3/ZBJA9gK3qz/wC2bf8AuS/kP8aP7Zt/7kv5D/Gqbu7sSVlY0KKz/wC2bf8AuS/kP8aP7Zt/7kv5D/GkM0KKz/7Zt/7kv5D/ABo/tm3/ALkv5D/GgDQorP8A7Zt/7kv5D/GnR6tBJKqKkmWIAyB/jQBermtS8FQavq0VzqOr6pPZRXaXqaW0kf2cSoBtOdnmYDANt37c9scV0tFHW4dLHFWPwt0nT9atdQg1HUzHZ3Vzd21m0kfkwvOrCXHybmB35G5iRgYIGQZdJ+Gmj6N/wj/2W5vn/sCC4gtfMkQ71m+8XwoyR2xj8a7CilbS39dv1Dd3/rv+Z5JF8I5YvFxsba91Wy8Pp4dXTReQXEIlmzM7PEwKnqrZ3BQR2I5rp9U+FXh7VLhpZDeQY06HT4FglAFusMnmROhKk71YDkkg45B5rtKKf9fn/mwer/ry/wAkUdJ0+5063eO81e91V2bcJbxIVZRj7o8qNBjvyCeetct8Yv8Akk2s/wDbD/0fHXb1j+LNFs/EPhe70vU3nS1n2b2tyA42urDBII6gdula0ZqFWMnsmhPY+PK3rXxZPFo1tpt7p1hqUNm7PaNdo5aAtyQNrKGXPO1gw9q9b/4Ux4N/5/Nd/wC/sP8A8RR/wpjwb/z+a7/39h/+Ir6GWY4aSs7mXIzy6bx9qk1nKjW9mLyay+wSagsbCZoP7mN2wcfLkLnHeo5fHOpyyO7QWgL6QNHOEb/UjHzfe+/x16e1eq/8KY8G/wDP5rv/AH9h/wDiKP8AhTHg3/n813/v7D/8RUfXcH2/AfLL+v68jyK88VXN14cGixWdnZ2pmWeb7OjAzSKu0MQWIHHZQoz2rDr3n/hTHg3/AJ/Nd/7+w/8AxFH/AApjwb/z+a7/AN/Yf/iKuOY4aO1/uFySPOPif97wj/2LFl/7PXDV9L+I/hf4Z1s6V9vutWT7DpsNnD5EkQzGmdpbKH5uTnGB7Vi/8KU8Gf8AP7r3/f2H/wCN18PiMPUqVpTjs2foeXZ7g8PhKdKbd0ux4GDhgR2NdjL8Sr2TxM3iBNG0qLU5FZZJ0E/7wGPy8FTKVHGOgHIHvXpf/ClPBn/P7r3/AH9h/wDjdH/ClPBn/P7r3/f2H/43WSw1dKyOipnmWVXed3utns91+B5dd/ETU7uxlgNlp8U0lgunG7jiYSi3AHycsV5xycZ5OCBgDk699/4Up4M/5/de/wC/sP8A8bo/4Up4M/5/de/7+w//ABuiWFrSd2OlnuWUVandfI8Cr0P4O/8AIY8Rf9i/c/8AoUdd1/wpTwZ/z+69/wB/Yf8A43W74U+Gvhvw5c6hPplzqsjXNhJbSi4kjIEbFSSuFHzfKMZ4pLCVUZYzPsFWoSpwbu/I87q3pmpTaTfrd26o0iqygSAkYZSp6EdjXef8IN4c/wCe+qf99x//ABNH/CDeHP8Anvqn/fcf/wATXhxyfGRd42v6nDLN8HJOLvZ+RyVr4r1C10u0sFWGSK0uFuIi6ksCpyFzn7uSfz61HeeIZ7q3uIYra2tEupfNuPIDZmbORksx4B5wMCux/wCEG8Of899U/wC+4/8A4mj/AIQbw5/z31T/AL7j/wDia1eXZg1Zv8f67GSzHAKXMl+Bweq6lNrGqTX1yqLLMQWEYIUYAHGSfSqlej/8IN4c/wCe+qf99x//ABNH/CDeHP8Anvqn/fcf/wATWMsnxknd2+81jm+DilFXsvI5rR/+RE8T/wDbp/6NNcxXrtn4U0WDQ9TtIpb8wXXlecWZNw2tldvGOvXNZn/CB+G/+e+q/wDfcf8A8TXq08BXjShB7pfq3+p8tmNSOIxMqkNnb8jg9P1abT4p4BHFcW1wAJoJlJV8dDwQQR6gir0viq7l3qttbRRtZfYQiK+FjznjLE59yTXXf8IH4b/576r/AN9x/wDxNH/CB+G/+e+q/wDfcf8A8TWv1XEWt/X9as4FGSOIbWnm02GzvLO2uhbqyQyybw8YPOBtYA4PIyDS3euPfQxfa7O2luIo1jW6O8SYXpkBtpOOM7a7b/hA/Df/AD31X/vuP/4mj/hA/Df/AD31X/vuP/4mn9VxAcrOMvfEl5ff2j50cA/tFo2l2qflKdNvP881kV6V/wAIH4b/AOe+q/8Afcf/AMTR/wAIH4b/AOe+q/8Afcf/AMTUPB13uHLJnM6J/wAiJ4n/AO3T/wBGmubr1yy8JaJb6HqdpDLqBguvK84sybhtbK7eMdeuazf+ED8N/wDPfVf++4//AImvWw9OVOkoy3NIqyOE07VptPhuIBFDcW1yoEsEwJVsHIPBBBHqDVgeJb1NTsryBIYRYjbb26KfLQdxgkk55yScn1rs/wDhA/Df/PfVf++4/wD4mj/hA/Df/PfVf++4/wD4mtxnGJ4juIYYIoLa2iigvBeRooc4cADHLE7ePr70HxFLLbywXtna3cMlw1wqS7x5bt12lWBwfQk9K7P/AIQPw3/z31X/AL7j/wDiaP8AhA/Df/PfVf8AvuP/AOJo/r+vuA4K81Sa9sLKzkSNYrMOsewHJDNk5yapV6V/wgfhv/nvqv8A33H/APE0f8IH4b/576r/AN9x/wDxNAGj8Kv+RVuf+v1v/QErtqxfC2k2WjaXJb6a9w8TTFybgqW3bVHYDjAFbVABXM3f/H5N/wBdG/nXTVh3FlvuZW+0243OThpORzQB4rqOrXuhav4/1HTpvs8qajpiGUorAKwRW+8CPusfpmrGv+Ndbsx40bT9Qj/4lV9Yw2mYkdYxIVEinjnJJBycjsRXpsHhDRrXTZ9PtrPR4bK4JM1tHEixykjBLKFweg6+lIng3RI7R7WOx0ZLeTZvhWFAjbPuZXbg7e3p2oWlr+X6f5fiD8vP9f8AM8z1bxdr/h+y8V2f26XUJtPvbOC1u5YYRJEtwqbiQAqHbk4LADJGeK6rw2viK907VbPxEL61RnKWV3M1ut0Y2TknySYwytnBA9OK6mTw3p032vzY9Mf7cAt1uVT9oAGAH4+bjjnPFRWfhHR9PsJrGwtNItbS4z51vDEiRyZGDuULg5HHPajpr/W39fMOq/r+vQ8Xit4rH4ZeLtPgnnTf4mktYMnzTMxljASQswyrdGJboT16Gbw/4WvdSuL+zjhtbO/0rWXkubG1uZLeziSS32r5OwHdxhirAZyVOAefWrfwH4btIZ4bXSdBgiuU2TpHbRqsq5zhgF5Gexq7p3hzT9Itfs2kx6ZYwbi3lWyrGuT1OFAGaLaWfa35f5fj95107t/ff/M5Xwvpj+D9PWz1fVI/JmaCG0We8eT955SqyIZDnllYqo7dAOlY/wATdOstb+zaJZ2wuPEd8UNpNyzafEjhnuM/8swOmRgudq8447zU/Ctpq93p097dwuNPuPtMUXmjY0gUqrNxk7dxI5HPrUeo+CdA1i6Fzq2naJfThQgluoI5G2joMspOOTTbbd33/r+uwR91WXY8f15TJN4p1OUCXXtO1yyt7CaQDzYo8xbVT0DbnJA65Oc10ltZppHxyv7hZLu7ebQGuXEjmRv+Pg4RB2AAACj9SST6C3hHR21CC/a00g3lugSG5MSeZEo4AVsZAGTwPWok8D+H49U/tJNN0Nb/AMwy/ahBGJd56tv25z75pLS3z/K3/BDo/l+d/wDgHk/gW6aX4wveX9vfQ6lqejNNdRz2U0flOZshPnQfKqKqbvukrwSTXsVSf2Ha/b/t2dP+1+X5P2jI8zZnO3djO3POOman+wf9PVr/AN/KfRLt/mw+033/AMipRVv7B/09Wv8A38o+wf8AT1a/9/KQFSpbT/j8h/66L/OpvsH/AE9Wv/fypLey2XMTfabdsODgScnmgDcooooA4v4k+GpvFNlolrbRaXdPa6rHeNZanKUjukRH3R8I+fvf3SMA15/YX2i+MfEPh/Tb7w/Z6boUNhqZXSgqNZ/aopQjOmFVXwpdg2BjcSMHJr2nUtK0/WbJrPWLC1v7ViGaC6hWVCR0O1gRxVa88MaBqGmW+nX+h6bdWNrjyLWa0jeKHAwNqEYXA44FTbRr1/FW/Ad9U/63ufNd2NS17whbXMyxai+neFopL06hGGewhMzbZ7Vi4JmMa55AHyL8xJC19PaXPHdaPZzwPK8UsCOjTffYFQQW9/WqmoeFvD+rzQS6roWm30lsoWB7mzjkMQHQKWB2j6Vq1o3e/m/1b/Ui2q/rov8AL+upVTU/+QbL+H8xVuq9/H5tlIm9Uzj5nOAORUlHOUVb+wf9PVr/AN/KPsH/AE9Wv/fygDybRzPH4ii1u/i0m9nutcubBTJZn7bbqDIqhJi5woVQdgQDaxOc5J6XwzY2+n+LPEkNqhVS9szFnLszGPkszElj7k10yeFtLj1Z9Ujt9KTUJF2vdqiiVhgDBfGSMAd+1Q2PgrQdLvTeaZp+iWd0wIM9vBHG5B6jcFB5oWyX9f11B6tv+v66Fmirf2D/AKerX/v5R9g/6erX/v5QAX//AC7f9e6/1qpWnd2nmeR/pEC7YVX5nxn3HtVf7B/09Wv/AH8oAqVy2qWNvH8RNBvFQm4lS5VnZy2FEa8KCcKO+BjJ5PNdp9g/6erX/v5WXdeCtBvtRGoXun6Jc3oKkXM0EbyAr0O4rnjHFAHP2tjb2nxQuJIEIkuNL3yOzl2Y+ceMknAHYdB2ArqarL4K0FNV/tNNP0RdQ3mT7WIIxLuPVt+3OffNan2D/p6tf+/lC0il/W9wfxN/1tYqVbsP+Xn/AK92/pR9g/6erX/v5Vi0tPL8/wD0iBt0LL8r5x7n2oAzKKt/YP8Ap6tf+/lH2D/p6tf+/lAHF+L7G3fUdAvXQtPHqkKIWckIDuyQucAnpkDOOM4o1Sxt4/iJoN4qE3EqXKs7OWwojXhQThR3wMZPJ5rodT8G6HrUyTaxY6LqEqLtR7qFJWUdcAspwKbceB/D91fJe3Wm6HNdpt2zyQRtIu37uGK5GMDHpSSsred/y/yB6u/kWqKt/YP+nq1/7+UfYP8Ap6tf+/lMAt/+Qbef8A/nVStOG022Vyn2iA7tvzB+Bg96r/YP+nq1/wC/lAFSirf2D/p6tf8Av5R9g/6erX/v5QB5f8RNHnjXU9dnttNvrdLAJbPe3LQy2EoLfPBiNvnZmTGCrZVRnpjv7QymygNwMTeWvmD0bHP60+fwrpV1qkWpXNvpM19AAIrqRFaWMDONrkZHU9D3q99g/wCnq1/7+ULRWB6u/wDXT/IqUVb+wf8AT1a/9/KPsH/T1a/9/KAC3/5Bt5/wD+dVK04bTbZXKfaIDu2/MH4GD3qv9g/6erX/AL+UAVKKt/YP+nq1/wC/lH2D/p6tf+/lAHkPiC3ifxRqWrtBby2tlqlnHPqDqBeWbARkxwHPMbbkzypG+TAfIr1Oop/CWj3WqR6nc2mkTX8WPLu5IkaVMdMORkY+taH2D/p6tf8Av5QtI2B6u5Uoq39g/wCnq1/7+UfYP+nq1/7+UAaGjf8AHm//AF0P8hWhVPTIfJtmXzI5MuTmNsjoKuUAFczd/wDH5N/10b+ddNXM3f8Ax+Tf9dG/nQB5Do/xE1PTvFHiI+Jbvz9Jimvksh5SKY2tmBMYKgE5Rx1yflqx4V8Z+ILXSdZfxRd2M91a30cAa+uI7GC33Qq5VnCk8EkD5WJOOgyRv33wv0DUrWS3vGupEk1dtXOXXPmt95Pu/cPTHX3qW5+Hemz6jNqEN9f2t7JfjUEnhaMmGTy/LwoZCu0r2YH60ldJeiX5Xf5/d5jlq3bu/wBbfp9/kZth8VLa5tdNu7ywFraX9ndzrP8AaQ6iW3J3xjC8gqpYNxkDpV7XNb1+4+Fza5pKW+k3zWLXkiz5mMCCJnwvADPkKPmGBknBxg5Hin4axXPgvSPDekQz3UUOqLM9xPMm+CJ3ZpWJON3DFcAEnIznGa7TXdEXXdEl0s3tzYwToYpTaCPc8ZUqU+dGABB6gA8cGiWsXb+v6vb5DVlNX2/r/L8TjNS1/Wv7N8IXkmoanaWF3YPPqt5p2nLcMreUjKSPKkCAkt0UDr6Uy+1PxJqGq2segarNdabMlhPaXf8AZrusgLkSPJJGUUjGC0fy8EYCgHPTx+EHh0C30q38RaxDHbxGBZkMG9osABCDFt4A4YKG/wBqtfStLtNF0m203TYvJtbWMRxJknAHuetW7N38/wDP/gf1qZq/Kl5f1+pHoN3eX+gWVzqlv9mvJIgZ4thTa/f5W5H0Ofxrk9a1vWNF8eWNvBqhv7eS2urq/sPJjVLaBFzG4IXeCWG35mbcScAdB0kWmah/wmVxqk184sPsaW8FkkrFC+4s0jL0DdFGM8Z+lULDwTHp+t3+pRa1qUh1KbzbuGZbd1mGMCMt5W8IBwFDDH4mod3t5/1+pasjmdA8TeJJbvw809+l7L4k0y4uo7aeJI4bWZQHQKyLv2YbadxY8ZzVnw/4v1a18JeIbzXrmPUdQsdXmsLVY4REsr5VY41Uc4LN3JOOpOK29J8BWOjSxyWuo6g5tbeS2sBK0bCwRzkiP5OTwAC+/hQOmcmleANM0+G+t76efWra/uWu5rfVIbeSPzmOTIAsS8+3QdgKp2b/AK73/LQXTXe/6f5lb4baprGo6Xq0fiG/F/d2Gqz2YmESR5VNo6KAOufeuyrC8M+D9I8JLfjRoBEL65a4kGxF256Iu1RhF5wOcZNbtD6ei/IXV/MKKKKQwqW0/wCPyH/rov8AOoqltP8Aj8h/66L/ADoA6aiiigDnfGmtXOmaVBZ6RIE1fVZ1s7ElQ3lswJaUqc5CIGfnj5QD1rzaP4h+JLr4L6ZPaamD4lu7S8vZb028Z8qC2LlnKbdnJEcYyP4yeor1vV/D+jeIIo4td0mx1JIiWjW8tkmCE9SAwODXK2vwd8GW3g7/AIR5tIt7mMRSxpe3FtC90hkzlxJs4YZGDjjaPSpadmv6/q5SaurnB+KviP4n07TdKkj1OeB5/D1vexyWcNtIGunZQzXYcExQ8jDqEHLckgAe42rtLaQySNGztGrM0RyhJHVT6elcO/wh0RLFrPTb/UtMtptOTTbuKzMIW7hXP390Zwx3Nlk2k7ia7i1tYbGzhtLVBHBBGscaA/dVRgD8hWja1t3/AFf/AADNJ6X7fov+CS1U1P8A5Bsv4fzFW6qan/yDZfw/mKko5+iiigDhNK8TX974j8/UDqtpp8mozWFqI47Y2khQuo3nmfcSjHPyrnA921dLl1O38Yy6fNq8mqwCz866EkMSC1lLDYqbFBwy7ztYsQFHPPMsPg+0h1T7Ut7em3W6e8jsCyeRHO2cyD5N5OWY4LFQTnHTC+HvCp8OySGHW9SvIpXeSSK6W3O92OS7OsSuzduW6YHYUR6X/rT/ADv+AS3dv61/yt+J0FFFFAFu/wD+Xb/r3X+tVKt3/wDy7f8AXuv9aqUAFYV3qmpW3jDTrAx2g0+8WXB+ZpSUQNnsFGSRj5s9cjpW7XP6nomsXviax1K21Sxgt7ItsgksHkdg4AfLiZR24+XjvmgChpfiPUp/Fkthqs8NnGbmaK2tpNIuI2nVclStyz+WxKjdgKTgH0zXX1z8mgahe61a3OrapBcWVjcNc2tvFaGKQOQyrvk3kMFV2GAq5OCenPQULZA92FW7D/l5/wCvdv6VUq3Yf8vP/Xu39KAKlFFFAGd4h1Q6J4a1LVEjErWdrJOsZOAxVSQP0rG8JalezXk9prUurLfmCO48jUIrVUCkkExeRnjIxh2LD5fXJ6K+soNS0+4sryMSW9xG0UqH+JWGCPyNZ2jeHI9IuHuZdQvdSuWhWBZrxk3JEuSEARFHU5JIJPcnAoW/9f12B7af1t/wTZooooAt2/8AyDbz/gH86qVbt/8AkG3n/AP51UoAKKKKAOI8U+INSg8RT2NmuqxWVhYreXVxpcdq8g3M4+YTk/KBGThFLE+mMHs4Jo7i3jmhffHIgdG/vAjINY2seFLfWL57r7de2LzW/wBluRaMgFzFknYxZWIxublSrfMeelbUUSQQpDCoSONQqKOgAGAKFtr/AF/Wn4g99P62/wCD+A+iiigC3b/8g28/4B/OqlW7f/kG3n/AP51UoAKgu0uJbV0s50t5mGFlePzAvPPy5GTjpz19elT1BeQSXVpJDBdzWcjDAngCF09wHVl/MGgDl7S/1i8+GK38ep+XfrbyyPdNbozts39BgIG4HO0jrxXR6RPJdaJY3E7bpZbeN3bGMkqCTxWPb+Dza+GJNDi1/VfIfI80rbeYqNncg/c4wck5Iz6EVr6Rpx0nS4bI3txeiFdiy3IQPtHQfIqjgcdM+uaF1v5frcH0+f6F2iiigDb0b/jzf/rof5CtCs/Rv+PN/wDrof5CtCgAqI20DMS0MZJOSSg5qWigCL7Jb/8APCL/AL4FH2S3/wCeEX/fAqWigCL7Jb/88Iv++BR9kt/+eEX/AHwKlooAi+yW/wDzwi/74FH2S3/54Rf98CpaKAIvslv/AM8Iv++BR9kt/wDnhF/3wKlooAi+yW//ADwi/wC+BR9kt/8AnhF/3wKlooAi+yW//PCL/vgUfZLf/nhF/wB8CpaKAIvslv8A88Iv++BR9kt/+eEX/fAqWsvxK7xeF9ReNirrbsQwOCDik3ZXLpx55qPcv/ZLf/nhF/3wKBbQKwKwxgg5BCDivA/D9zo9zoUE+ta34gS8YHzFtslBzxg/Suh8RvPFY+GdC0jVbxLK+Zma4nbEzZbua5liLxvb8T36mSOFVUufq9XFpaJtvz2PYKK8l8W+CLnwz4XvNYs/EeoPNaIHVZJODyB/WqPjbWbmXRPClxeahNapcwZuZYSQe3OBTlXcb8yMqOUxruDo1bqTa2ejSvt1PaKK+e9S1PSLZLd/C3izUry/89AI5twXGeTzXdS314PjFplvNcMFayUyRhvlLY54ojiE+hVbJZU1fm6SesWn7tuj9dz0qivPfiteXFomjfZrh4S92obY2NwyK5bxtLrc3xIuU0a8mRrOxW78pWOGCjkYpzrcjasZYXKXiYxlzpcyk9fJpfqe10jKrqVdQynqCM15L4g8bXPizSNL0nw67R3t4nm3bRnmAKOQa3vg/c3Fz4Lma7neeRb2VN7sScDFONZSnyoitlVWhhXXqOzTty9euv4M7j7Jb/8APCL/AL4FH2S3/wCeEX/fArz/AOL13LaadphjupbZHuCJHjJBC4FcJqmo6JBpxl0LxbqVzqAK+XFIGCnnmtzyD3v7Lb/88Iv++BR9kt/+eEX/AHwK8n8dXl9u8NR3VxdKZ4h54tG+d+O2Opq14d02yl8QWojl8TqytuBulIjOOzUAenfZLf8A54Rf98Cj7Jb/APPCL/vgV47rg1OXxnqP9rDWZrcECAaY2Qo960/AV2sXiy5tBfajGHhytnqAO8++aAPUGt4XxuhjbAwMqOB6Un2S3/54Rf8AfArwvSn/ALRvNTbUrjXpGju3WP8As/LKFz0PvXpXg5bTSPDt5e+dqXk7jI/9pcOuB29qAOq+yW//ADwi/wC+BR9lt/8AnhF/3wK8Kudf1O/lvPF1vq6RC3uh5ViZcM8Q/wBmuz8e6/8A2h8NrTVNOuGhE8iFmjbBXjkfhQB6F9kt/wDnhF/3wKPslv8A88Iv++BXgt3f+H00d5bLxdqcmoCPKQsGCl/TNdN4h1nWU+Hvh+I3rQ3F86LLOp5K/WgD1T7Jb/8APCL/AL4FKtvCmdsMa5GDhRyPSvOdQ+HE9ppz3Fv4pu4JUG4SXMuIwfeqXivV7/R9Y8HyvcyX5Rd0wtGyLkj0HfNAHqX2S3/54Rf98Cj7Jb/88Iv++BXkfjzx1c6lokUNtpmpaY/2hD50qlARnpmvXLYk2kJPJ2L/ACoAPslv/wA8Iv8AvgUfZLf/AJ4Rf98CuD1K8uF+N+nWyzyCBrBmMYb5ScnnFcXY3niK01LUPEGn3E11Dp92yz2xYnMefSgD3D7Lb/8APCL/AL4FH2S3/wCeEX/fArzO78Sprfjzw1c6ZdP9muIsyRBsYbPQiq2labfeOfE2svea1dWqWsxjjjgfGBnFAHqwt4QpUQxhW6gKMGk+y2//ADwi/wC+BXFeHfDl54d8WtGPEQu7aSPm0nkzL9cV3IZSSAwJHUA0AR/ZLf8A54Rf98Cj7Jb/APPCL/vgVLRQBF9kt/8AnhF/3wKPslv/AM8Iv++BUtFAEX2S3/54Rf8AfAo+yW//ADwi/wC+BUtFAEYt4QpUQxhW6gKMGk+yW/8Azwi/74FS0UARfZLf/nhF/wB8Cj7Jb/8APCL/AL4FS0UARfZLf/nhF/3wKPslv/zwi/74FS0UARfZLf8A54Rf98Cj7Jb/APPCL/vgVLRQA1I0jXEaKgznCjFOoooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACq2o2SalptxZysyJPGUZl6gGrNFG44ycWmt0Y3hzwxZeHNBt9Lg/wBIjgziSZQWOTnmqvivwVp/iy3gS5kltpLc5imgOGX2FdHRUckeXltodEcVXjW9upPmve/qecv8HbOZdl14g1e4iJ+aKSbKsPQit7VPAem6m+k73kji0oBYolAKsB2bNdRRUqjTWyOieZ4ybTlN6Xtt10ZzviLwTpXiHTVs2iSz2yLIJbaJVbI7ZxVHxB8OdP8AEElpM95d2l1axiMXED4dgOmTXYUU3Tg90ZU8diaVuSbVr2+e5wFn8JNOg1K3u73VdR1AQNuWK5l3Lmt9PCFovjWTxIZ5Wnkt/s5hONm2ugooVKC2RVTMMVVd5zb0t8nucroXw+0nw/qOo3lkZPMvsjDY/dA9QtX/AAp4XtvCekvYWc8s6PO0xaXGQW7cVt0U1TjHZGdXGYiqmqkm72v8tvuMLxN4UtfFC2a3k0kYtZfNUJj5j6HPak1vwfpetaNJp7QR2wfH72CJVcY9Dit6irOU5DWPh7aavBpqNqN3A+nJsikiI3H3JpLHwFJZX8NyfEmqziJw3lyS5VvY12FFAHHah8O4bvWJ9QtNZ1Gwe45eOCXCk1LoPgG00XWX1SS/u7+7ZNgkuWBKj2rrKKAODj+FsNtPcSWWv6nai4lMrrE4AJNXm8BCTw7d6Rca5qE0d1IGeWRwXAH8I9q66igDlYvht4XjtUibTI3ZU2mVidx46/Wqi/DOxXw2+iHUbs2huBOgOMxn0HtXa0UAYt74U0u90OTTWtoo1eLyvOSJQ498461n3XgDTrzwnb6FcTztHbMGinyN6muqooA87f4QWcyeXc6/q08R+9HJNlWHoRW9P4G0+W/0O5illhGi4EESY2sB2NdNRQBieKvC9v4s0tLG7nlgRJVl3RYySD71sxoI4lQchVAFOooAwrjwpbXHjO38RtPKLiCAwiIY2EetN8P+ErTw+1+YZpJxfSF5FlxgZ7fSt+igDibH4XaVp3iZdYs7m4jKSGRLcEbFz2puqfC7T9Q1ee/ttTv9Pe4O6RLWTapPrXcUUAcj4b+Hen+HdXbU/tl1fXRTYsly+4qPrWnpPhqPSdavtRS9uZmvOsUrZWPn+EVt0UAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAH//Z)
Fort McMurray-Athabasca
Polling was conducted in this riding but adequate sample for
detailed analysis was not collected.
“These by-elections are proving to be very steady affairs,
and no significant changes have happened in a month. We can expect the Liberals
to pick up Trinity-Spadina from the NDP, drawing on the strength of their
showing in the riding during the provincial election, and they'll hold
Scarborough-Agincourt, it appears. A Conservative win in Macleod is a foregone
conclusion, of course, but Fort McMurray continues to be a puzzle, as it is a
very difficult riding to poll," 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.