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| bio | website | jungenschaft-hohenstaufen.de |
|---|---|---|
| location | Berlin, Germany | |
| age | 32 | |
| visits | member for | 1 year, 8 months |
| seen | 19 mins ago | |
| stats | profile views | 1,015 |
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21h |
comment |
Reflexivity, Transitivity, Symmertry of the square of an relation No. First recal want you want to prove, namely that $a \mathrel{p^2} b$, $b \mathrel{p^2} c$ implies $a \mathrel{p^2} c$. Now write down the defintion of $p^2$ ... |
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21h |
reviewed | Reject suggested edit on Geometric Brownian motion |
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21h |
comment |
Laplace transform of $\int_t^{+\infty}\,\psi(\tau)\,d\tau$ I don't know anything about the given $\psi$, in the OP this is not mentioned, perhaps it was just forgotten. In general, we cannot assume it. |
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21h |
reviewed | Leave Open Permutation and combination #probability |
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21h |
reviewed | Reject suggested edit on Geometric Brownian motion |
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22h |
revised |
An infinite product added 22 characters in body |
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22h |
comment |
Why do people use “K” to represent a complete graph? ... but in german the complete graph is usually called "vollständiger Graph" ... without any K ... |
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22h |
answered | Laplace transform of $\int_t^{+\infty}\,\psi(\tau)\,d\tau$ |
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22h |
comment |
Rearranging Conditional Probability Formulae No. I just wanted to give you the idea why this is right. The $!$ isn't a negation, just an exclamation mark. |
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22h |
answered | How to evaluate limiting value of sums of a specific type |
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22h |
comment |
How to evaluate limiting value of sums of a specific type @TZakrevskiy Didn't think long about it, it just popped to my mind when I was reading the question ... will write an answer now, |
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22h |
comment |
Rearranging Conditional Probability Formulae $\{XY \le x\} \cap \{Y = y\} \stackrel!= \{Xy \le x\} \cap \{Y = y\}$ as on $\{Y=y\}$ the value of $Y$ equals $y$ ... |
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22h |
comment |
How to evaluate limiting value of sums of a specific type But if it is of the form $n^{-2}\sum_k k\cdot f(k/n)$, if we let $g(x) = xf(x)$, then $n^{-2}\sum_k k \cdot f(k/n) = n^{-1} \sum_k k/n\cdot f(k/n) = n^{-1} \sum_k g(k/n)$. Just we just have to change the function, don't we? |
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22h |
answered | Simple meaning to Center of a group |
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22h |
reviewed | Approve suggested edit on Check my proof that $(ab)^{-1} = b^{-1} a^{-1}$ |
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23h |
answered | Curve fitting: $a f_1(x)+b f_2(x)+c f_3(x)+d f_4(x)$ |
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1d |
answered | Proving $f(x) = x^2 \sin(1/x)$, $f(0)=0$ is differentiable at $0$, with derivative $f'(0)= 0$ at zero |
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1d |
revised |
Verify that $r=a(1-e\cdot \cos(\theta))^{-1}$ is a solution of the central force equations TeXification |
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1d |
answered | How do I prove $\dim{U} = \dim{W}$ when… |
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1d |
reviewed | Reject suggested edit on show that $f(z)$ is a polynomial in $z.$ |
