List questions from proof-explanation

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How to interpret these probabilities?

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Show every point of $J = (-3, 3)$ is an interior point of $J$

Published on 01 May 2018 - 1:29

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Consequences of theorem 1.10 Rudin functional analysis.

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Zeros of Holomorphic Functions

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Equivalence of continuity between metric and topological spaces

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Prove that (x+y)^3 = x^3 + y^3 for only x =0 and y = 0

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Show that if $X_k \sim N(a, \sigma^2)$ then $\sum_{k=1}^n X_k \sim N(na, n \sigma^2)$

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Does the sequence $x_{n+1}=2\sqrt{x_n}$ converge?

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Proof of winning strategy in Fibonacci Nim

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Mistake in proof about vector spaces

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Confirmation of Proof: For some $v\in\mathbb{Z}$, $12v^2 - 4v + 3$ is never a square.

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Theorem Before Riesz Representation Theorem

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If $p:E\to B$ is a covering map, then for each $b\in B$ the subspace $p^{-1}(b)$ of $E$ has the discrete topology

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For $x \in \mathbb{R}$, if $x$ is irrational then $\sqrt[3]{x}$ is irrational.

Published on 03 May 2018 - 21:08

List Question

Why $\sum_nA_n(X_n,X_m)=A_m(X_m,X_m)$?

How to interpret these probabilities?

Show every point of $J = (-3, 3)$ is an interior point of $J$

Consequences of theorem 1.10 Rudin functional analysis.

Zeros of Holomorphic Functions

Equivalence of continuity between metric and topological spaces

Prove that (x+y)^3 = x^3 + y^3 for only x =0 and y = 0

Show that if $X_k \sim N(a, \sigma^2)$ then $\sum_{k=1}^n X_k \sim N(na, n \sigma^2)$

Does the sequence $x_{n+1}=2\sqrt{x_n}$ converge?

Proof of winning strategy in Fibonacci Nim

Mistake in proof about vector spaces

Confirmation of Proof: For some $v\in\mathbb{Z}$, $12v^2 - 4v + 3$ is never a square.

Theorem Before Riesz Representation Theorem

If $p:E\to B$ is a covering map, then for each $b\in B$ the subspace $p^{-1}(b)$ of $E$ has the discrete topology

For $x \in \mathbb{R}$, if $x$ is irrational then $\sqrt[3]{x}$ is irrational.

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