I Didn't Recognize You With Those Glasses

Heroes of Science Action Figures

I like action figures. I have a small collection of them. I’ve noticed that you can buy Albert Einstein figures, Nikola Tesla bobble-heads and The Simpsons even brought out a Stephen Hawking figure based on his appearance in an episode. However, I thought it’d be really cool if there was an entire series of them, based on all of the people who’ve contributed to our understanding of the world and the universe it sits in.

The figures are all based on Star Trek: TNG and Star Trek: DS9 figures (primarily Odo from DS9, and Picard as Dixon Hill from TNG), and have been heavily modified in Photoshop using Liquify and a great deal of digital painting. Unfortunately, the figures aren’t real. I wish they were.

Cowboy Gil: Your Lower Intestine

Anatomically Correct Glass Sculptures

From the vascular system to brain and lung models, Farlow and his team of ten construct borosilicate glass structures representing the inner workings of the human body. With the addition of some tinted liquid being pumped through the translucent and hollowed out figures, one can even simulate blood flow or the passage of oxygen, making them ideal for teaching and learning.

Mesmerizing Glass Skeleton Radiates Krypton Light

The Portland-based sculptor took over 1,000 hours over the course of two years to complete this 78-inch tall glass replica of the human skeleton. Unlike a normal model of a skeletal frame, this structure is built out of a series of carefully crafted borosilicate glass tubes that are illuminated like one large anatomically shaped neon light when ionized krypton enters the hollow, transparent figure.

Interfering With Art

Applied physics as art

For centuries it was thought that thin-film interference effects, such as those that cause oily pavements to reflect a rainbow of swirling colors, could not occur in opaque materials. Harvard physicists have now discovered that even very “lossy” thin films, if atomically thin, can be tailored to reflect a particular range of dramatic and vivid colors.

“… In this particular case there was almost a bias among engineers that if you’re using interference, the waves have to bounce many times, so the material had better be transparent. What Mikhail’s done—and it’s admittedly simple to calculate—is to show that if you use a light-absorbing film like germanium, much thinner than the wavelength of light, then you can still see large interference effects.”

From the Mandlebread Collection

The Infinity Set

The set includes four pieces:
Cantor fork :: now you can pin a single kiwi seed. Twice in a row.
Recursive spoon :: it will never let you spill a drop of soup. Ever.
Koch knife :: to delicately cut hair-thin slices out of an egg. A raw egg.
The Infinity Set :: the set includes itself. As a subset.

One keyword is “contest” so I don’t know if this is simply an artistic concept or a product that will appeal to the geek crowd. I want to use the Koch knife to cut a Möbius strip of bacon.

… And I can't Do a Thing With It

Water Wigs

We found a bunch of awesome bald men and hurled water balloons at their heads, to capture the explosion of water at various intervals. The result a new head of of water hair! We used a laser and sound trigger to capture the right moments for each subject to create just the head of hair that fit best with the face.

Now Do the Integrals, Dammit!

All Possible Photons (pdf alert!)

Subtitled “The conceptual and cognitive art of Feynman diagrams”

Made from stainless steel and air, the artworks grow out of Richard Feynman’s famous diagrams describing Nature’s subatomic behavior. Feynman diagrams depict the space-time patterns of particles and waves of quantum electrodynamics. These mathematically derived and empirically verified visualizations represent the space-time paths taken by all subatomic particles in the universe.

Gathered together, as in the 120 diagrams showing all possible space-time paths of 6-photon scattering, the stainless steel lines (and their variable shadow, airspace, light, color, form) reveal the endless complexities that result from multiplying and varying fundamental elements.

I'm in my Prime

Prime Number Patterns

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.