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7h |
revised |
Finding the range of a vector valued function
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21h |
revised |
Finding the range of a vector valued function
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|
1d |
accepted |
Finding the range of a vector valued function |
|
1d |
comment |
Finding the range of a vector valued function
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|
1d |
revised |
Finding the range of a vector valued function
|
|
1d |
asked |
Finding the range of a vector valued function |
|
1d |
awarded |
Constituent
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|
accepted |
Vector valued Mean value theorem: Norm for the gradient |
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|
revised |
Vector valued Mean value theorem: Norm for the gradient
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|
asked |
Vector valued Mean value theorem: Norm for the gradient |
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|
accepted |
Show $5z^n=e^z$ has a finite number of zero in $\{a<\Im z < v\}$ and $\{a < \Re z < b \}$ |
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|
accepted |
What is the function given by $\sum_{n=0}^\infty \binom{b+2n}{b+n} x^n$, where $b\ge 0$, $|x| <1$ |
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asked |
What is the function given by $\sum_{n=0}^\infty \binom{b+2n}{b+n} x^n$, where $b\ge 0$, $|x| <1$ |
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|
accepted |
Show the map $f(x)=\frac12 (x+1/x)$ has an attractive fixed point in $(0,\infty)$ |
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|
asked |
Show the map $f(x)=\frac12 (x+1/x)$ has an attractive fixed point in $(0,\infty)$ |
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|
comment |
Maximum likelihood in exponential family: $\partial_{\theta,\theta} \ln L = -\mathrm{Var}(T)$, $T$ sufficient for $\theta$
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accepted |
Mean number of particle present in the system: birth-death process, $E(X_t|X_0=i)$, $b_i=\frac{b}{i+1}$, $d_i=d$ |
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asked |
Maximum likelihood in exponential family: $\partial_{\theta,\theta} \ln L = -\mathrm{Var}(T)$, $T$ sufficient for $\theta$ |
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|
asked |
Mean number of particle present in the system: birth-death process, $E(X_t|X_0=i)$, $b_i=\frac{b}{i+1}$, $d_i=d$ |
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|
awarded |
Popular Question
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