@michelleferrericanada: #CapCut #canada #politics

michelleferrericanada
michelleferrericanada
Open In TikTok:
Region: CA
Tuesday 14 July 2026 03:27:25 GMT
10532
1312
184
79

Music

Download

Comments

annekelly936
annekelly936 :
I have a liberal friend who said that Carney has made so many good deals. I automatically laughed. I think I insulted her as she no longer is speaking with me. Am I wrong to think that he hadn't made any great deals.. for Canada?
2026-07-27 12:22:02
1
sonofcheops
SoNoFCheOPS :
You mean fight back like Tamara Lich or Helen Gruz??
2026-07-27 22:16:46
0
floyd528
Floyd :
God bless
2026-07-26 12:47:49
1
leebenwel
Benny :
Please tell us what we can do to stop this government? I feel completely helpless
2026-07-27 11:59:47
0
paxthehax
paxthehax :
this is why I want to separate from this madness!!!
2026-07-26 16:02:58
0
userrz324uhsep
Just Because 🇨🇦 :
Thank you Michelle. We miss you being in parliament. Keep up the great videos.
2026-07-14 05:41:52
91
wyckedwynds1
WyckedWynds 🇨🇦 :
Exactly what I have been saying! We need to educate on politics from Middle school on up through high school. Maybe then people will continue to educate themselves and do the right things.
2026-07-14 05:02:33
55
kellykelly958
6Kelly3 🇨🇦 :
I have a Gen X friend that strictly votes liberal because his father told him to… and the whole family does
2026-07-14 22:39:22
11
angel69oflove
Angel Larabie255 :
I just wonder how they keep getting away with all the shit they are doing and we the people have no say and it’s all our money they work for us …. No accountability at all
2026-07-16 13:36:43
10
wendylindberg3
Wendy Lindberg430 🇨🇦 :
Bc the news don’t tell the truth
2026-07-14 10:38:34
34
frankredford
Frank Redford :
You nailed it, I have felt the same way since Covid. It affects your mental health, and is a great way to loose friends. I do care about our country but if I was a young man, I would seriously be looking at moving to the US until Canadians wake up and vote for a change.
2026-07-14 14:09:46
19
bush_chick77
🍁bush_chick77🍁 :
I believe most of the boomers have Stockholm syndrome for the liberal government
2026-07-17 13:23:02
6
michelplourde82
nevergivein :
🩷🩷🩷 Thankyou Michelle🫂🫂🫂
2026-07-14 19:20:46
14
deno2815
denosi2 :
want you back in parlement👍
2026-07-14 05:29:16
28
allstar0178
allstar :
Great job Michelle keep fighting for Canada
2026-07-14 10:43:55
17
mr.april01
Mr.April :
The Trucker convoy taught us what the government is willing to do to citizens that are brave enough to stand up to him…. Froze their bank accounts drag them through court for years. Try to impound their vehicles….
2026-07-14 09:23:46
17
kbug98
kbug98 :
Great advice I wake up daily with my soul exhausted
2026-07-22 16:22:21
5
vestigia65
vestigia65 :
So true!!!
2026-07-14 11:37:46
12
user9244021745881
Farmboy2967 :
Exactly!!
2026-07-14 10:28:52
15
appleuser78225716
Debbie :
Well said.
2026-07-14 11:12:47
10
armyrigger13
Armyrigger :
Total ostrich treatment when the conversation gets to facts. You nailed it about getting outside, and pushing some positive vibes.
2026-07-14 12:18:33
11
mfrm88
MFRM :
I believe the issue is most Canadians are just trying to survive. They don’t have the time to fight back
2026-07-14 15:11:24
9
francesbeagan
francesbeagan :
You say fight back the problem with that is people don’t know what to do in order to fight back. We live our lives we vote we try to change things, but the system is corrupt and it rules us so how do you fight back?
2026-07-14 11:27:20
8
pauly50000
Paul Lovett :
agreed, can't move away and probably never be able to retire
2026-07-14 04:03:33
9
goblue929
Paris :
Politics are exhausting, politicians are the worst in Canada, in turn Canada is failing
2026-07-14 12:06:13
5
To see more videos from user @michelleferrericanada, please go to the Tikwm homepage.

Other Videos

(-10, my bad for the mistake) My favourite cousins in Brazil dancing at their local school in Suzano | ib: SINISTER.LARPER | Graham's number is an extremely large finite number that once held the Guinness World Record for the largest number ever used in a serious mathematical proof. It is defined using Knuth's up-arrow notation and serves as an upper bound for a problem in Ramsey theory involving hypercubes.Origin and PurposeThe Problem: It answers a question about connecting the corners of a multi-dimensional cube with red and blue lines, looking for a flat 2D square where all four corners connect with lines of the same color.The Creator: Mathematician Ronald Graham came up with the number in 1971 during a conversation with science writer Martin Gardner.The Proof: It acts as a safe upper limit for the number of dimensions needed to force that single-color square to appear.How It Is BuiltUp-Arrow Notation: Uses arrows to show rapid growth beyond regular exponents: one arrow is standard power (\(3 \uparrow 3 = 3^3\)), two arrows mean tetration (\(3 \uparrow\uparrow 3 = 3^{3^3}\)), and so on.First Step (g₁): Starts with 3 followed by four arrows and 3 (\(3 \uparrow\uparrow\uparrow\uparrow 3\)).The Chain (g₂ to g₆₄): Creates a new number where the number of arrows is defined by the previous step, repeating this recursive process 64 total times to reach Graham's number (G₆₄).Scale and PropertiesToo Big to Write: The universe does not have enough space to write down all its individual digits if each digit were shrunk to the size of a Planck length.Not Infinity: Despite its incomprehensible size, it is a whole number.Known Digits: Mathematicians actually know specific facts about its end digits, such as that it is a multiple of three and ends in the digit 7. #fyp #rampage #tcc #suzano #taucciandluiz
(-10, my bad for the mistake) My favourite cousins in Brazil dancing at their local school in Suzano | ib: SINISTER.LARPER | Graham's number is an extremely large finite number that once held the Guinness World Record for the largest number ever used in a serious mathematical proof. It is defined using Knuth's up-arrow notation and serves as an upper bound for a problem in Ramsey theory involving hypercubes.Origin and PurposeThe Problem: It answers a question about connecting the corners of a multi-dimensional cube with red and blue lines, looking for a flat 2D square where all four corners connect with lines of the same color.The Creator: Mathematician Ronald Graham came up with the number in 1971 during a conversation with science writer Martin Gardner.The Proof: It acts as a safe upper limit for the number of dimensions needed to force that single-color square to appear.How It Is BuiltUp-Arrow Notation: Uses arrows to show rapid growth beyond regular exponents: one arrow is standard power (\(3 \uparrow 3 = 3^3\)), two arrows mean tetration (\(3 \uparrow\uparrow 3 = 3^{3^3}\)), and so on.First Step (g₁): Starts with 3 followed by four arrows and 3 (\(3 \uparrow\uparrow\uparrow\uparrow 3\)).The Chain (g₂ to g₆₄): Creates a new number where the number of arrows is defined by the previous step, repeating this recursive process 64 total times to reach Graham's number (G₆₄).Scale and PropertiesToo Big to Write: The universe does not have enough space to write down all its individual digits if each digit were shrunk to the size of a Planck length.Not Infinity: Despite its incomprehensible size, it is a whole number.Known Digits: Mathematicians actually know specific facts about its end digits, such as that it is a multiple of three and ends in the digit 7. #fyp #rampage #tcc #suzano #taucciandluiz

About