The Editing On Today’s Video Is So Simple But It’s POINT, I Can’t Stop Laughing

The editing on today’s video is so simple but it’s POINT, I can’t stop laughing

More Posts from Vatiwu and Others

5 years ago
@by__somi

@by__somi

5 years ago
Many A Republican Soldier Remembered The Feeling Of Hope They Would Feel When The Jedi Joined The Battle,

Many a Republican soldier remembered the feeling of hope they would feel when the Jedi joined the battle, their distinctive “meows” announcing their presence. (at Walmart Morrisville) https://www.instagram.com/p/B8UubC4pn84/?igshid=jph1oyi2w5h5

5 years ago
Dinner Dress, From Les Modes; March 1922

Dinner Dress, from Les Modes; March 1922

5 years ago
1928 (prob.) Callot Soeurs Crepe Chiffon Evening Gown From The Fall/Winter Collection. From Treasure

1928 (prob.) Callot Soeurs crepe chiffon evening gown from the Fall/Winter collection. From Treasure Trove of Vintage Fabrics, FB. (I have never seen this dress before and as lovely as it is, I think we might want to take it being by Callot Soeurs with a grain of salt!)

5 years ago
vatiwu - Untitled
5 years ago
Fendi Fw20
Fendi Fw20
Fendi Fw20
Fendi Fw20

fendi fw20

5 years ago
It’s Your Girl Rat Baby!!!!!!!! (they/them)

it’s your girl Rat Baby!!!!!!!! (they/them)

5 years ago
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 
Some Jack Icons Idk 

some jack icons idk 

5 years ago
The Cover Of The Finnish Translation Of The Hobbit, Illustrated By Tove Jansson

the cover of the finnish translation of The Hobbit, illustrated by Tove Jansson

The Cover Of The Finnish Translation Of The Hobbit, Illustrated By Tove Jansson

it wasn’t until the re-release the Tove Jansson was considered notable enough to credit on the cover

The Cover Of The Finnish Translation Of The Hobbit, Illustrated By Tove Jansson
5 years ago
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level
This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level

This One Equation, 10² + 11² + 12² = 13² + 14², Takes Pythagoras To A Whole New Level

“There are 365 days in a (non-leap) year, and 10² + 11² + 12² = 13² + 14² = 365. However, this mathematical fact doesn’t have anything to do with our calendar at all, nor with our planet’s rotation and revolution around the Sun. Instead, the number of days in a year is pure coincidence here, but the mathematical relation is a direct consequence of Pythagorean geometry, something far easier to visualize than just algebra.

Pythagoras just started with a² + b² = c², which has 3, 4, and 5 as the only set of consecutive numbers that solve it. We can extend this as long as we like, however, and for each equation with an odd number of terms we can write down, there’s only one unique solution of consecutive whole numbers. These Pythagorean Runs have a clever mathematical structure governing them, and by understanding how squares work, we can see why they couldn’t possibly behave in any other way.”

You’ve likely seen the Pythagorean Theorem before, which is about the sides and hypotenuses of a right triangle. The only solution of consecutive whole numbers to it is 3² + 4² = 5², which is maybe the simplest right triangle you can imagine. There may not be other consecutive number solutions to this problem, but if you consider having consecutive strings of more numbers, like 5, 7, or any odd number of them, there’s always one unique solution you can find, and they all follow a fascinating pattern.

It’s one of those mathematical instances where sure, you can solve it using algebra, but it’s beautiful and easy to see using geometry. Come enjoy the math of Pythagorean Runs today!

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