Edwards is a Lock to Win Tonight. Guess Why?

Siver! said:
View attachment 1017556

Aspinall meets this random dude, wins the UFC Interim Heavyweight title!

View attachment 1017557

Alex Pereira meets this dude and becomes the UFC Light Heavyweight Champion!

View attachment 1017558

Now photos have emerged of Leon Edwards meeting this dude!

I'm guessing he's some uber-coach, some master tactician, because any time he shows up...

Someone gets wrecked in a title fight!



Only problem is, Drake's picked Leon, so we got an issue...

Which is more powerful, @BoxerMaurits the uber-good luck charm, or The Curse of Drake?

<45>
Click to expand...

Its you isn't it.
 
Many was forgetting the important fact that Colby has the Donald Trump buff.

While the Boxing Maurice buff was quite strong, we have not understood if it was to compare to that of an #AmericanHero. What is more, we do not know what length of time this lasts as well.

I do not know certainly what will been happen, but I feel Colby may have some edge here.
 
This is mmath on a whole different level…
IMG_6077.jpeg+IMG_6078.jpeg-IMG_6079.jpeg+( (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1) - | (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1| = Leon by doctor stoppage after Colby has an episode of the Justine Kish
 
Wormwood said:
This is mmath on a whole different level…
View attachment 1017632+View attachment 1017633-View attachment 1017634+( (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1) - | (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1| = Leon by doctor stoppage after Colby has an episode of the Justine Kish
Click to expand...
Damn, the Embedded haircut curse…
 
Wormwood said:
This is mmath on a whole different level…
View attachment 1017632+View attachment 1017633-View attachment 1017634+( (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1) - | (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1| = Leon by doctor stoppage after Colby has an episode of the Justine Kish
Click to expand...

I imagined Colby sitting on a stool between rounds, but not like that...
 
Wormwood said:
This is mmath on a whole different level…
View attachment 1017632+View attachment 1017633-View attachment 1017634+( (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1) - | (k+2) (1 - [wz + h + j - q]^2 - [(gk + 2g + k + 1)(h + j) + h - z]^2 - [16(k + 1)^3(k + 2)(n + 1)^2 + 1 - f^2]^2 -[2n + p + q + z - e]^2 -[e^3(e + 2)(a + 1)^2 + 1 - o^2]^2 -[(a^2 - 1)y^2 + 1 - x^2]^2 -[16r^2y^4(a^2 - 1) + 1 - u^2]^2 -[n + l + v - y]^2 -[(a^2 - 1)l^2 + 1 - m^2]^2 -[ai + k + 1 - l - i]^2 -[((a + u^2(u^2 - a))^2 - 1)(n + 4dy)^2 + 1 - (x + cu)^2]^2 -[p + l(a - n - 1) + b(2an + 2a - n^2 - 2n - 2) - m]^2 -[q + y(a - p - 1) + s(2ap + 2a - p^2 - 2p - 2) - x]^2 -[z + pl(a - p) + t(2ap - p^2 - 1) - pm]^2) - 1| = Leon by doctor stoppage after Colby has an episode of the Justine Kish
Click to expand...
The equation adds up {<redford}
 
PaddyO'malley said:
Many was forgetting the important fact that Colby has the Donald Trump buff.

While the Boxing Maurice buff was quite strong, we have not understood if it was to compare to that of an #AmericanHero. What is more, we do not know what length of time this lasts as well.

I do not know certainly what will been happen, but I feel Colby may have some edge here.
Click to expand...
<TrumpWrong1>


Last time Colby fought in front of the Don he lost.

<TheDonald>
 
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