Pieces of Pi

Oil, acrylic, charcoal, and Galkyd on canvas

12" x 12" (each)

2008

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This triptych shows fractions of pies over fractions of pi.  Or rather, fractions of 2*pi.  

The first piece is called "Pie for Three" and it shows 4*pi/3 written out in decimal form to about 35 digits in the background.  The pie is missing one third.

The second piece, "Pie," has 2*pi in approximate decimal form and shows a full pie.

The third piece, "Pie for 8," has pi/4 in approximate decimal form and shows an eighth of a pie.

Though it doesn't photograph well, each pie has a thick coating of dripped Galkyd over the red part, making it look like pie filling.

27 is Not a Prime Number

Oil and conte crayon on masonite

36" x 42"

2008

$500

This piece includes the ordered numbers 1 through 90 with the prime numbers highlighted in white.  There is an abstracted rock wall superimposed over the number line.  The piece speaks to the unpredictable nature of the occurrence of primes and relates it to the unpredictability of natural forces. 

Beta Birds

Oil, acrylic, charcoal, and conte on canvas

24" x 30"

2008

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This piece substitutes birds on a wire for gammas and betas in an equation.

2.3-D

Oil, graphite, and collage on masonite

24" x 48"

2008

$150

This piece is about transformations between 2 and 3 dimensions.  The maps collaged into the background show a 2-D representation of a 3-D world.  Paper airplanes show how a 3-D object can be created from a 2-D one.  Some of the paper airplanes in this piece are painted (another 2-D representation of 3 dimensions) and some are made out of maps and attached.

The ways that objects and properties change when transferred between spaces of different dimensions is under constant scrutiny by mathematicians.  By studying the changes between 2 and 3 dimensions, they can often infer how changes in higher level dimensions may act.  In this way, they are able to study spaces that cannot be comprehended without math.  

Pythagorean Theorem Series-Part II (Pieces 5-8)

Pythagorean Theorem V: Moving Up
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150

Pythagorean Theorem VI: You Too?
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150

Pythagorean Theorem VII: Close
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150

Pythagorean Theorem VIII: Q.E.D.
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150

Pythagorean Theorem Series - Part I (Pieces 1-4)

Pythagorean Theorem I: The Set Up
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150



Pythagorean Theorem II: First Steps
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150



Pythagorean Theorem III: Shadow of My Former Self
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150



Pythagorean Theorem IV: Self Aware
Oil, mylar, nails, fishing line, and wire on board
11" x 11"
2008
$150


The Pythagorean Theorem Series shows the geometric proof of the Pythagorean Theorem (a^2 + b^2 = c^2) in eight steps. The proof begins with two squares; one has sides of length a and the other has sides of length b. These two squares have areas of a^2 and b^2, respectively, and the proof essentially manipulates these areas until we see that when they are combined, they equal the area of a third square with sides of length c and area c^2. The proof manipulates the areas of the squares by cutting them into triangles, so you'll see triangles in most of the works. Circles are also visible to show the equality or inequality of certain lengths. The coordinate axes appear so that viewers can orient the shapes, and other geometric shapes that I found important to the proof are painted in high gloss.

To me, the way that the proof maneuvered the areas of the triangles seemed to relate to cross culturalism- the triangles looked different, they interacted differently, but they essentially were all triangles of the same area (area as a basic element of their identity, and area as in the space that they live). Furthermore, after being translated (in a non-mathematical sense) all over the place, they achieved unity and accomplished a profound goal! It's a pretty cheesy personification, but the analogy inspired me...

I related the two ideas by illustrating each step of the proof with a stage of life that seems fairly universal. The first stage is being a fragile infant, the second is as a young child gaining independence, third is realization of growth and impending maturity, fourth is the self aware feeling that comes with the physical ability to reproduce, fifth is "striking out to seek your fortune" or to have a role in society, sixth is the desire to find others similar to yourself and to bond with them, seventh is to forge loving relationships, and last is to restart the cycle. (The last four images will be in next week's post!) The title of each piece refers to the life stage that is illustrated as well as to the actual movement of the triangles in the proof. For example, in Shadow of My Former Self, the triangles have been elongated so that they look like shadows of the two original triangles, but the title also refers to the feeling of having left one's childhood.

Major Minor Discord

Oil on wooden door

30" x 95"

2008

$600

This piece merges the image of a piano with images of a city.  The missing piano keys on the left side form a major chord, while the missing keys on the right form a minor chord.  The skyscrapers in the foreground are simplified versions of famous buildings from around the world, and the structures in the background are modeled after a shanty-town in India.  

     The focus of the piece is the dichotomy between the "majority" and the "minority."  The majority is symbolized by the skyscrapers in the foreground.  The skyscrapers are white monoliths representing commerce and capitalism.  The background of colorful, pieced together homes represents the minority.  The juxtaposition, the coloring, and the relative scales of the buildings allude to the fact that "minorities" actually constitute a majority of the population in many cases, though their interests are generally overruled by the "majority."

     The skyscrapers/piano keys in the foreground have a layer of Galkyd  on them which gives them a glossy appearance.  From most angles, the gloss makes them stand out from the rest of the piece.  I chose not to show the reflection of light on the gloss in this picture, since it makes it difficult to make out the details below it.