19th
October
216,848 notes
Reblog
bublog:

ETERNAL BLISS
Another life-changing gif, taken from BUB’s groundbreaking new video: An Intimate Look at BUB’s Fascinating Eating and Cleaning Methods , complete with excessive drooling and extreme purring.

bublog:

ETERNAL BLISS

Another life-changing gif, taken from BUB’s groundbreaking new video: An Intimate Look at BUB’s Fascinating Eating and Cleaning Methods , complete with excessive drooling and extreme purring.

15 hours ago 216,848 notes

d3lt4:

"Fibonacci Sequence #3" Art print

Leonardo Fibonacci is an Italian mathematician from the 12th century.

(via visualizingmath)

1 day ago 944 notes

yasmoose:

Chapter Three, Paperwings, Lirael: It was a beautiful summer day. Lower down in the valley, below the glacier, it would be hot. Here it was cold, the chill mainly coming from the breeze that blew along the glacier and then up, over, and around the mountain. 

[lirael illustrated: beginning, previous, next]

2 days ago 3,306 notes

goddess-of-mischief-from-221b:

girl scouts take no shit

(via smartgirlsattheparty)

3 days ago 162,810 notes
15th
October
18,866 notes
Reblog
matthen:

How to cut an equilateral triangle into only four pieces so they can be rearranged into a square? Henry Dudeney's solution to this (the Habberdasher's problem) is particularly neat as it can work using hinged pieces. [more] [thanks to] [code]

matthen:

How to cut an equilateral triangle into only four pieces so they can be rearranged into a square? Henry Dudeney's solution to this (the Habberdasher's problem) is particularly neat as it can work using hinged pieces. [more] [thanks to] [code]

4 days ago 18,866 notes
14th
October
197 notes
Reblog
matthen:

Take a rectangle, and cut it along a random line, then flip one of the pieces over to make a new shape. Repeating this gives a sequence of random shapes with an increasing number of corners and constant area. Note if your starting shape is a circle, it doesn’t change. [code]

matthen:

Take a rectangle, and cut it along a random line, then flip one of the pieces over to make a new shape. Repeating this gives a sequence of random shapes with an increasing number of corners and constant area. Note if your starting shape is a circle, it doesn’t change. [code]

5 days ago 197 notes
13th
October
49,231 notes
Reblog
matthen:

Unrolling these circles fills a triangle with base 2 π r and height r (where r is the radius of the filled disk). Such a triangle has area π r². This does not serve as a complete proof for why this is the area of a circle, but can give you some intuition for why it should be. [code]

matthen:

Unrolling these circles fills a triangle with base 2 π r and height r (where r is the radius of the filled disk). Such a triangle has area π r². This does not serve as a complete proof for why this is the area of a circle, but can give you some intuition for why it should be. [code]

6 days ago 49,231 notes

chrisnolan-ca:

onlylolgifs:

High Five New York

@Meirkay spreads the happiness in NYC. High Five! 👏

1 week ago 300,308 notes

haus-of-ill-repute:

Eagle photographed by a drone

(via chrisnolan-ca)

1 week ago 1,982 notes

iraffiruse:

Frozach Submitted

(via chrisnolan-ca)

1 week ago 10,837 notes