Cut your own
You can create your own cutout snowflakes and the down load the patterns.


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"This new series looks at contemporary American culture through the austere lens of statistics. Each image portrays a specific quantity of something: fifteen million sheets of office paper (five minutes of paper use); 106,000 aluminum cans (thirty seconds of can consumption) and so on.
This project visually examines these vast and bizarre measures of our society, in large intricately detailed prints assembled from thousands of smaller photographs.
As with any large artwork, their scale carries a vital part of their substance which is lost in these little web images. Hopefully the JPEGs displayed here might be enough to arouse your curiosity to attend an exhibition, or to arrange one if you are in a position to do so.
The series is a work in progress, and new images will be posted as they are completed, so please stay tuned."
Building Blocks, 2007
16 feet tall x 32 feet wide in eighteen square panels, each sized 62x62".
Depicts nine million wooden ABC blocks, equal to the number of American children with no health insurance coverage in 2007.
"Then we learned about bullets — little black circles in front of phrases that were supposed to summarize things. There was one after another of these little goddamn bullets in our briefing books and on the slides."
As a stamp-collecting boy always fascinated by remote places, Nobel Prize-winning physicist Richard Feynman was particularly taken by the diamond-shaped stamps from a place called Tannu Tuva. He hoped, someday, to travel there. In 1977, Feynman and his sidekick — fellow drummer and geography enthusiast Ralph Leighton — set out to make arrangements to visit Tuva, doing noble and hilarious battle with Soviet red tape, befriending quite a few Tuvans, and discovering the wonders of Tuvan throat-singing. Their Byzantine attempts to reach Tannu Tuva would span a decade, interrupted by Feynman's appointment to the committee investigating the Challenger disaster, and his tragic struggle with the cancer that finally killed him. Tuva or Bust! chronicles the deepening friendship of two zany, brilliant strategists whose love of the absurd will delight and instruct. It is Richard Feynman's last, best adventure.
"Sure enough, occupying a notch northwest of Mongolia was a territory that could well once have had the name Tannu Tuva.
"Look at this," remarked Richard, "The capital is spelled K-Y-Z-Y-L."
"That's crazy," I said. "There's not a legitimate vowel anywhere!"
"We must go there," said Gweneth.
"Yeah!" exclaimed Richard. "A place that's spelled K-Y-Z-Y-L has got to be interesting."
" Paul Pena is a blind San Francisco blues singer who has played with the likes of John Lee Hooker and Jerry Garcia (he also penned "Jet Airliner," which Steve Miller covered). One night while listening to his shortwave radio, he picked up a Radio Moscow broadcast and heard the mesmerizing, gutteral sound of throat singing, which is peculiar to Tuva's region of upper Mongolian. Enthralled, he became a master of this obscure art form. Enter Friends of Tuva, a curious group that included Nobel Prize-winning physicist Richard Feynman, who likewise had become fascinated with Tuva. In 1993 they sponsored a San Francisco appearance by Tuvan singers. Pena was in the audience and met with the singers afterward. Pena so impressed the Tuvans that he was encouraged to come to Tuva and participate in its annual festival competition. Genghis Blues chronicles this incredible journey."
Do you want to learn how to draw? Now you can online! Learn how to draw like an artist, from a professional artist. Begin by learning the fundamentals of drawing with easy to follow interactive instruction.
Learn how to draw a person and make it actually look like the person! Take drawing people further and learn how to draw a caricature of a person!
- DRAWING BASICS
You don't know how to draw? Begin learning how to draw.
- DRAWING PEOPLE
You know how to draw, but you can't draw people.
- DRAW CARICATURES
You want to draw funny people, but you don't know how?
"Knot theory is a branch of algebraic topology where one studies what is known as the placement problem, or the embedding of one topological space into another."