Gamecocks99
Reputation
409
Top tag
Next privilege 500 Rep.
Access review queues
Badges
3 11
Newest
Impact
~16k people reached

• 0 posts edited
• 0 helpful flags
• 9 votes cast

# 122 Actions

 Mar 21 awarded Yearling Jan 8 awarded Popular Question Dec 14 awarded Popular Question Nov 8 awarded Popular Question May 5 awarded Inquisitive Jul 2 awarded Curious May 1 asked Use bisection method to find the root of $2x(1-x^{2}+x)\ln(x)=x^{2}-1$ on [0,1] Mar 24 asked If $x_1,\cdots,x_n$ are iid normal with mean 0 and variance $\theta$ unknown, find the Jeffry Prior for $\theta$ Feb 24 asked What is the $\lim_{n\rightarrow \infty}x_n$? (Secant Method) Feb 4 asked Posterior Distribution with prior standard exponential (mean 1) and data distribution of poisson Jan 31 asked Convert $(-\sqrt{2},1,0)$ in to cyclidrical and spherical coordinates Jan 24 awarded Yearling Dec 10 asked $X_{1}=1$, $X_{n+1}=\sqrt{2+X_{n}}$, $n\geq$ Show that $\{X_{n}\}$ converges and find the limit Dec 3 asked If $X=\{a,b,c,d\}$ with a) the discrete topology and b)indiscrete topology, are they normal, regular, or both? Nov 14 comment Show $((0,1),\mathcal{U}_{(0,1)})$ and $((0,4),\mathcal{U}_{(0,4)})$ are homeomorphic. Since (f o g)(x)=f(g(x))=g(f(x))=(g o f)(x) then f and g are inverses Nov 14 asked Show $((0,1),\mathcal{U}_{(0,1)})$ and $((0,4),\mathcal{U}_{(0,4)})$ are homeomorphic. Nov 14 asked Let $X=(0,1)\cup(2,4)$ and $Y=(0,4)$. Why is $(X,\mathcal{U}_{x}$) is not homeomorphic to $(Y,\mathcal{U}_{y})$ Nov 14 asked Let $X=\{a,b,c,d\}$, $\mathcal{T}=\{X,\emptyset,\{a\},\{a,b\},\{a,b,c\}\}$,$\mathcal{L}=\{X,\emptyset,\{a,b\},\{c,d\}\}$ Homeomorphic? Nov 12 asked Assume $Y_i=\beta x_{i} + \epsilon_{i}$ What is the variance of the LS estimator b? Nov 10 comment Let $X=\{a,b,c\}$ and $\mathcal{T}=\{X,\emptyset,\{a\},\{b\},\{a,b\}\}$. Let $A=\{a,b\}$ Find each of the following Yes I just double checked