rustybreak:

Berta FischerSee more of the artist’s work here: http://www.martinasbaek.com/Artists/Berta-FischerFollow me on Twitter: jemmacraig03Follow me on Instagram: jemmacraig

WOOOW IT´S BEATIFULL
I LOVE THIS MOMENTS
thatfunnyblog:

imagine the smell in this car omg
Funny Stuff you like?

JAJAJAJ KE GENEALLL :d
te recuerdo cada momento de mi vida„, desde ke te soñe, no puedo dejar de pensar en esa sonriza que me enamoró y ese pelo ke me konkisto, tan rubio como ninguno y tu nariz tan singular que cada dia amo mas

te recuerdo cada momento de mi vida„, desde ke te soñe, no puedo dejar de pensar en esa sonriza que me enamoró y ese pelo ke me konkisto, tan rubio como ninguno y tu nariz tan singular que cada dia amo mas

shydesu:

This was the cutest nail design ive ever done omg
wildcat2030:

There was a time when people thought of playing cards as cosmic instruments. Fortunes were told, fortunes were lost, and the secrets of the universe unveiled themselves at the turn of a card. These days we know better. And yet, a look at the mathematics of card shuffling reveals some startling insights. Consider, for instance, the perfect, or “faro” shuffle—whereby the cards are divided exactly in half (top and bottom) and then interleaved so that they alternate exactly. Most people think shuffling tends to mix up a deck of cards, and usually that’s true, because a typical shuffle is sloppy. But a perfect shuffle isn’t random at all. Eight consecutive perfect shuffles will bring a 52-card deck back to its original order, with every card in the pack having cycled through a series of predictable permutations back to its starting place. This holds true for any deck, regardless of its size, although eight isn’t always the magic number. If you have 25 cards, it takes 20 shuffles, whereas for 32 cards it only takes 5; for 53 cards, 52 shuffles are needed. You can derive a formula for the relationship between the number of cards in the deck and the number of faro shuffles in one full cycle. (via The Surprising Connection Between Card-Shuffling and the Higgs Boson | The Crux | Discover Magazine)