ybungalobill

430 reputation

bio	website
	location
	age	21
visits	member for	2 years
	seen	Mar 16 at 13:51
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I'm an experienced C++ programmer. B.Sc. student in pure mathematics department in Tel-Aviv university.

Some of my programming projects are:

Stannum.Printf — Formats faster than you type.
uniqoda — Input Unicode characters by name.
UTF-8 everywhere — It's UTF-8 and it should be everywhere!

StackOverflow philosophy: Up vote those and only those whose reputation is lower than yours.

	430 reputation	bio	website		visits	member for	2 years
28 badges		location			seen	Mar 16 at 13:51

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Dec 24	awarded	Critic
Dec 22	revised	Zeros of Fourier transform of a function in $C[-1,1]$ grammar
Dec 22	revised	Zeros of Fourier transform of a function in $C[-1,1]$ deleted 16 characters in body
Dec 22	revised	Zeros of Fourier transform of a function in $C[-1,1]$ edited body
Dec 22	awarded	Scholar
Dec 22	comment	Zeros of Fourier transform of a function in $C[-1,1]$ +1 for solving this in an interesting way :). See the "intended" solution posted by me.
Dec 22	accepted	Zeros of Fourier transform of a function in $C[-1,1]$
Dec 22	answered	Zeros of Fourier transform of a function in $C[-1,1]$
Dec 20	comment	Zeros of Fourier transform of a function in $C[-1,1]$ OK. Actually what I said (except that for ratio I meant product) is equivalent to the question of whether $\Im h(z)$ may grow faster than $\Re h(z)$. I'll see if I can apply Cauchy-Riemann equations. Does it even sound correct?
Dec 20	comment	Zeros of Fourier transform of a function in $C[-1,1]$ Everything is fine except for the missing part ... Except for the intuition that near essential singularities the function goes crazy enough, I cannot see why $\frac{h(z)}{z}$ cannot maintain an almost imaginary ratio with $\frac{z}{\|z\|}$ so that its image would still be almost all of $\mathbb{C}$ yet the real part of the product would remain close to zero.
Dec 19	awarded	Teacher
Dec 19	revised	Constant analytic function inside the disk format math.
Dec 19	suggested	suggested edit on Constant analytic function inside the disk
Dec 18	revised	Zeros of Fourier transform of a function in $C[-1,1]$ added 580 characters in body
Dec 17	revised	Zeros of Fourier transform of a function in $C[-1,1]$ added 1 characters in body
Dec 17	revised	Zeros of Fourier transform of a function in $C[-1,1]$ added 5 characters in body
Dec 17	revised	Zeros of Fourier transform of a function in $C[-1,1]$ edited title
Dec 17	asked	Zeros of Fourier transform of a function in $C[-1,1]$
Dec 12	awarded	Editor
Dec 12	comment	problems about normal subgroups and the index Please check the wording of the first item. You first define $K$ and then talk about $N$, and I think it should be $([G:N],\|H\|) = 1$.