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| bio | website | mousomer.wordpress.com |
|---|---|---|
| location | Mikhmannim, Israel | |
| age | 38 | |
| visits | member for | 1 year |
| seen | Feb 6 at 9:17 | |
| stats | profile views | 22 |
Fathering *2
programming, algorithms designing
writing some
reading some
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Jan 30 |
comment |
How does one find the Fourier coefficients of a piecewise continuous function? restart using the complex Fourier series and retreat back to $a_k$ and $b_k$ later. |
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Dec 21 |
comment |
Definition of topology But epsilons and deltas only work when you have a metric. They won't take you far. |
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Dec 21 |
answered | Definition of topology |
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Dec 20 |
comment |
The rearrangement theorem for improper convergent series OK. OK. This is a case of unclear notation. I haven't seen the term "improperly convergent" for a series in that sense before. It's not a widely used terminology. |
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Dec 20 |
comment |
The rearrangement theorem for improper convergent series Can you create an example of a positive, improperly convergent series? |
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Dec 20 |
answered | Can we prove $a^{\log_bn} = n^{\log_ba}$? |
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Dec 11 |
comment |
Infinitely valued functions I think you might want to take a look at Hilbert Spaces. |
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Dec 10 |
answered | Infinitely valued functions |
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Dec 9 |
answered | Probability question with combinations of different types of an item |
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Dec 9 |
comment |
Proof of $\arctan(x) = \arcsin(x/\sqrt{1+x^2})$ nameless just did... |
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Dec 9 |
answered | Proof of $\arctan(x) = \arcsin(x/\sqrt{1+x^2})$ |
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Dec 9 |
answered | Prove that the limit $\displaystyle\lim_{x\to \infty} \dfrac{\log(x)}{x} = 0$ |
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Dec 4 |
answered | How to solve problems such as $x = \log_2{x}$ |
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Dec 4 |
comment |
some questions about vector space Null? Are you referring to the zero vector? As for $S_A$ - that's probably the transform described by the matrix A. |
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Dec 4 |
comment |
some questions about vector space about 4 - what element must be included in all sub-spaces? |
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Dec 4 |
answered | The notion of complex numbers |
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Dec 2 |
comment |
If $f_n→f$ in $L^p(E)$, does that imply that $(f_n)^p→f^p$ in $L^1(E)$? Right. I'll amend. |
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Dec 2 |
answered | If $f_n→f$ in $L^p(E)$, does that imply that $(f_n)^p→f^p$ in $L^1(E)$? |
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Nov 22 |
revised |
integration and limit of a function added 287 characters in body |
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Nov 15 |
answered | How many numbers exists that are smaller than $p$ and prime with $p$? |
