Tums @LowKeyTums

Florida expat. Founder of fundies. Hardstuck Celestial 3 in Marvel Rivals Boulder, CO Joined September 2010

Tweets

23K
Followers

2K
Following

375
Likes

34K

Tums @LowKeyTums

7 days ago

@NickRiddleSSBB If you end up getting it let's spar 👊

1 0 0 18 0

View Details

What a tiresome thing it was to read all the takes about Tokon over the weekend. Normalize not feeling compelled to give some dogshit opinion about something you've known for less than a day Had no issues running it flawlessly on my computer. Game is good, and fun. That's all.

3 1 8 312 0

View Details

Tums @LowKeyTums

7 days ago

@NickRiddleSSBB I'm thinking they'll for sure fine tune the PC optimization on the full release. Are your specs decent/up-to-date?

1 0 0 50 0

View Details

Tums @LowKeyTums

7 days ago

People really talked about the game having no mix, or lacking footsies or whatever. My guy, you do not know how to play this game. You hardly know neutral. You mash auto combos and get mashed on by your opponent's auto combos. Just be quiet

0 0 0 109 0

View Details

Tums @LowKeyTums

7 days ago

@aestheticsof9 Naur, was never into Avatar but the game looks cool for sure

0 0 1 18 0

View Details

Tums @LowKeyTums

a week ago

@TeamDarkRonnie Smash 6 which will have auto combos and modern controls

0 0 0 36 0

View Details

Tums @LowKeyTums

a week ago

What if I'm not good enough to play Tokon 😓 I'm just washed and elderly

1 0 2 251 0

View Details

Tums @LowKeyTums

a week ago

Yall wanna see the inside of my right eye? What a large optic nerve, oh my. I be seeing shit for sure 👁

0 0 5 250 0

View Details

Tums @LowKeyTums

2 weeks ago

@SandfallSSB @BenjiTCC Kindly refer to the Mario clips approximately 40 seconds in. And don't call it a gimmick please, I don't do those.

Tums @LowKeyTums

5 years ago

Pokedex 591. Look it up. 🔊 ON

15 116 654 0 64

1 0 1 84 0

View Details

Tums @LowKeyTums

2 weeks ago

@SandfallSSB @BenjiTCC 🫢

Tums @LowKeyTums

6 years ago

Tangent: A straight line is said to be a "tangent" of a curve y = f(x) at a point x = c on the curve if the line passes through the point (c, f(c)) on the curve and has slope f'(c), where f' is the derivative of f. Applying this to Palu's EF pays in dividends. Any questions?