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Iza Tarasewicz. Equilibrium in Meteors study, 2018.
markers on foil
Jacob Hashimoto.
Centuries of Space Shifting Slighly Beneath This Labyrinth, 2017.
bamboo, acrylic, paper, wood + Dacron
ramanujan is so fascinating. imagine what else he could have come up with if he hadn't died so early? the more I read about him the more I realize how creative mathematics truly is.
Module Assignment
“ Find 5 examples of a module and/or modular form, if you don't know what one is do some online research in your specific discipline to bring in for class. These can be printed out and pasted in your sketchbook, pinned on Pinterest or Tumblr.”
Due September 9, 2015.

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In your opinion what is the most amazing thing in math?
The unexpected interconnectedness of everything!
Let me give some examples:
You’re beyond a doubt familiar with Fermat’s last theorem, stating the unsolvability of the Diophantine equation xn + yn = zn for n > 2. It took more than 350 years to actually prove this result, but more astonishing is how it was proved: by weaving together elliptic curves and modular forms, two seemingly unrelated objects in mathematics.
A less known mathematical gem is Monsky’s theorem: it is not possible to dissect a square into an odd number of triangles of equal area. The only known method to prove this geometrical curiosity uses properties of 2-adic integers (algebra) and Sperner’s lemma (combinatorics).
Another, more technical example is monstrous moonshine, describing a unexpected and deep connection between the Monster group and a specific modular form, the j-invariant.
To me, mathematical objects an sich can be amazing, but the ways these objects are intertwined are even more beautiful.
It is possible to define a consistent addition of points on certain kinds of curves (elliptic curves). This arithmetic plays an important role in modern mathematics. For instance, Wiles' proof of Fermat's last theorem is a consequence of the modularity theorem (once known as the Taniyama-Shimura-Weil conjecture), which gives a strong connection between elliptic curves and modular forms. Elliptic curves over finite fields also have cryptographic applications, or can be used for integer factorization.
Happy April Fools' Day!
Sorry for my lack of originality; the original hoax was made by Martin Gardner in his column Mathematical Games in 1975. Gardner claimed the constant on the left is in fact an integer, as conjectured by the Indian math genius Srinivasa Ramanujan. Simon Plouffe hence coined the constant "Ramanujan's constant". The hoax was surprisingly well-accepted, but people couldn't rely on Mathematica those days :)
Of course, Ramanujan's constant is not an integer. It is irrational (in fact, transcendental) and equals 262537412640768743.999999999999250…
As you can see, the error in the previously stated equality is of an order 10-13, remarkably small compared with the number itself, which is of order 1017!
The number being almost integer is not a mere coincidence as there are deep mathematical objects hiding underneath this seemingly innocuous delectation (modular forms, Heegner numbers, the j-invariant, q-expansions…) but the explanation is far from easy. If you're interested, you can read about it on Wikipedia.
So, are you guys very disappointed?