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Are Normal variables constructed by CDF inverse of uniform variables indepdent?

Let $Phi$ be the CDF of the normal distribution, and let $u,v,ssimmathrm{Unif}[0,1]$ be iid uniform variables, then $X_1:= Phi^{-1}(u),Y_1:= Phi^{-1}(v)$ will be independent normal variables, therefore ...

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Mathematics Asked on 2 years ago

Removing superfluous functions from limits

Suppose you have a quotient of form, $$ frac{ f(x) + g(x) + h(x) + cdots}{ q(x) + r(x) + p(x)+cdots}$$ Consider an expression of sort, $$ lim_{x...

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Mathematics Asked on 2 years ago

Proof $existsalpha$ s.t. $P(X>alpha)>0$ if $P(X>0)>0$

For probability triple $(mathbb{R}, mathcal{B}(mathbb{R}), mu)$ prove that for a random variable $X$, if $mu(X>0)>0$, there must be $alpha>0$ s.t. $mu(X>alpha)>0$. So if $X$...

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Mathematics Asked on 2 years ago

Prove if infinite product of $f(x)$ is $0$ then so is infinite product of $f(xvarphi)$

Prove or disprove that if $$prodlimits_{x=2}^{infty} f(x)=0$$ and $f(x)neq0$ for any $xgeq0$ then $$prodlimits_{x=2}^{infty} f(xvarphi)=0$$ for any constant $varphigeq2$ This seems true but I'm not...

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Mathematics Asked by Smorx on 2 years ago

Term for "field-like" algebraic object with infinitely-many "scaled" multiplication" operations parameterized by its elements?

The motivation is an object which generalizes the notion of percentages. Consider the the set $mathbb{R}$ along with the usual binary addition operation $+$ and infinitely-many binary multiplication...

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Mathematics Asked on 2 years ago

Intersecting diameter and chord

A diameter $AB$ and a chord $CD$ of a circle $k$ intersect at $M.$ $CE$ and $DF$ are perpendiculars from $C$ and ...

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Mathematics Asked on 2 years ago

Tic-tac-toe with one mark type

In an $atimes b$ board, two players take turns putting a mark on an empty square. Whoever gets $cleq max(a,b)$ consecutive marks horizontally, vertically, or diagonally first wins....

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Mathematics Asked on 2 years ago

Naming of contravariant vector field and covariant vector field

I don’t know why contravariant and covariant vector field are named as such. contravariant literally means going against changing, or changing in the opposite way, covariant literally means changing with...

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Mathematics Asked on 2 years ago

Does convergence imply uniform convergence in this example?

Consider a mapbegin{align}F:&[0~1]^mathbb{N}rightarrow mathbb{R}^mathbb{N}\&{x_k}rightarrow {y_k}=F{x_k}end{align}with the following properties:${y_k} rightarrow 0$ for all ${x_k}in[0~1]^mathbb{N}$$y_k=f(y_{k-1},x_k)$ for all $kinmathbb{N}$, where $f(cdot,cdot)$ is...

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Mathematics Asked by Daniel Huff on 2 years ago

Normal endomorphism on a group

I was learning the Krull-Schmidt theory and came across this concept and just can't understand what's it all about. A group endomorphism $fcolon Gto G$ is called normal iff...

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Mathematics Asked by DarkGlimmer on 2 years ago

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