Zeitgeist

Hello there! I'm Kelly. Welcome to the inside of my mind.

[seaoflove]

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from lapis lazuli, or: eating the pages

[cliche-sobriquet]

To eat Lapis or not to eat Lapis...well that most certainly is a question.

[butchmasters-deactivated2019090]

Just another day in Australian politics

[gravitationalbeauty]

Size of Andromeda if it were brighter!

[athreegermansproduction-deactiv]

PLEASE don’t take selfies with bears. Yes, people are doing this.

U.S. Fish and Wildlife Service, Mountain-Prairie Region’s Facebook status (27 October 2014).

  (via tannoreth)

[leaveatrail]

[worshipgifs]

[secondcontact]

[delta-breezes]

And every year there is a brief, startling moment When we pause in the middle of a long walk home and Suddenly feel something invisible and weightless Touching our shoulders, sweeping down from the air: It is the autumn wind pressing against our bodies; It is the changing light of fall falling on us.

~ Edward Hirsch (via conflictingheart)

[gabialyse13]

[photography-cnl]

Water is the softest thing, yet it can penetrate mountains and earth. This shows clearly the principle of softness overcoming hardness.

~ Lao Tzu (via conflictingheart)

[hoemami-deactivated20171229]

[sixpenceee]

Artist Sean Yoro makes street art on quarry walls. He makes it while standing on a longboard above water. 

[night-dawn-day]

GHOSTBUSTERS 2 (1989)

“I received this information from an alien.”

[meraofxebel]

[everyhoohoo]

Visit Original Link

[thisisnojay]

[chaosophia218]

Prime Numbers Visualization. A prime number (or a prime) is a natural number greater than 1 that has no positive divisors other than 1 and itself. Primes are special numbers, then what makes primality so special? Don Zagier, an eminent specialist, said: Upon looking at these numbers, one has the feeling of being in the presence of one of the inexplicable secrets of Creation. This image is created using circles with consecutive prime number diameters stacked on top of each other and repeated from a common origin. For each natural number n, we draw a periodic curve starting from the origin, intersecting the x-axis at n and its multiples. The prime numbers are those that have been intersected by only two curves: the prime number itself and one. The currently highlighted number show sum of divisors σ(n), and its aliquot sum s(n) = σ(n) - n, which indicate whether the number is prime, deficient, perfect or abundant.