bio | website | mrcactu5.herokuapp.com/… |
---|---|---|
location | New York, NY | |
age | 30 | |
visits | member for | 5 years, 6 months |
seen | 2 days ago | |
stats | profile views | 4,668 |
Data Scientist @ Explorer Media. Statistics, Geometry and Physics.
May 21 |
revised |
mean value estimate $ \frac{1}{T} \int_0^T | \zeta( \tfrac{1}{2} + it)|^2 \, dt = \log \frac{T}{2\pi } + (2\gamma - 1) + O(T^{\delta})$
edited title |
May 21 |
asked | mean value estimate $ \frac{1}{T} \int_0^T | \zeta( \tfrac{1}{2} + it)|^2 \, dt = \log \frac{T}{2\pi } + (2\gamma - 1) + O(T^{\delta})$ |
May 15 |
comment |
Equidistribution of Hecke points and $p = (a+bi)(a-bi) = e^{i\theta}\sqrt{a^2 + b^2}$
These notes look awesome. Perhaps I should learn the basics of modular forms first. |
May 15 |
asked | Equidistribution of Hecke points and $p = (a+bi)(a-bi) = e^{i\theta}\sqrt{a^2 + b^2}$ |
May 14 |
accepted | How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$ |
May 14 |
comment |
How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$
@Asaf Perhaps you can put an answer below explaining why my choice of words is ambiguous? |
May 14 |
revised |
How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$
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May 14 |
revised |
How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$
added 203 characters in body |
May 14 |
comment |
How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$
@Asaf The only time you can compute to arbitrary precision is when on points which are not generic (and not all generic points are trivial). I start to wonder if these "generic" points exist at all. |
May 13 |
comment |
How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$
@GHfromMO I am being contractictory. Numerically, due to the chaotic nature of this map, this problem is intractible! Unless I pick directions - no longer generic - where this map can be exactly computed. |
May 13 |
revised |
How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$
added 65 characters in body |
May 13 |
asked | How to find representatives of $SL(2,\mathbb{R})/SL(2, \mathbb{Z})$ |
May 11 |
revised |
Can the image of a disk have nontrivial Hausdorff measure for $1 < d < 2$?
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May 11 |
revised |
Can the image of a disk have nontrivial Hausdorff measure for $1 < d < 2$?
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May 11 |
revised |
Can the image of a disk have nontrivial Hausdorff measure for $1 < d < 2$?
added 107 characters in body |
May 11 |
comment |
Can the image of a disk have nontrivial Hausdorff measure for $1 < d < 2$?
@ChristianRemling Then the blogger's result is rather pointless! He is measuring $\mathcal{H}^d$ with $d < 2$. |
May 11 |
comment |
Can the image of a disk have nontrivial Hausdorff measure for $1 < d < 2$?
@DylanThurston I am trying to understand why the infimimum goes down with $\delta$. If we allow sets of size $\delta/3$ instead of $\delta$ we should need to cover with $3^{\dim S}$ as many sets, width $3^d$ measure. The measure should increase by factor of $3^{\dim S - d}$. I can't tell if that's increasing or decreasing. If the image of the neighborhood is a point then at least locally $\dim S = d = 2$. |
May 11 |
asked | Can the image of a disk have nontrivial Hausdorff measure for $1 < d < 2$? |
May 5 |
accepted | approximate two different real numbers to order $\frac{1}{z^{3/2}}$ |
May 5 |
revised |
How is $ \sum_{x \in X(\mathbb{F}_q)} \dots $ a generalization of cardinality?
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