About the definition of 'sub-gaussian'
I have a question about the definition of subgaussianity. I have one version of the definition of sub-gaussianity on my textbook here, that is: Suppose ra...
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I have a question about the definition of subgaussianity. I have one version of the definition of sub-gaussianity on my textbook here, that is: Suppose ra...
http://tutorial.math.lamar.edu/Classes/CalcIII/TICylindricalCoords_files/eq0014MP.gif Could someone tell me how $\sin(2x)$ arrives? I know that there is a...
If asked "How many angles does a pentagon have?" would the exterior and interior angles count as 2 angles for each vertex?
I have this: A person threw a standard dice three times. He obtained two distinct odd prime numbers in two throws and an even number which is not a factor...
I understand everything until the last part where they get $\frac{2}{5} \sqrt{5}$? I know the $\lVert [2\ -4] \rVert$ means $\sqrt{2^2 + -4^2}$
Let the functor $F$ be $F(S)=S \times S$ (cartesian square). For $A=\{a,b\}$ show $(a,b) \in A\times A$ is a universal element for the functor $F$. Simila...
So I've been investigating $\mathrm{li}(x)$, that is the logarithmic integral function. I am unsure if this is true, but it seems as if $\mathrm{li}(...
It might be too little to care, but there is a term that isn't really defined in a math text, and I was looking if someone could provide a more compl...
I was given a statement that if $\omega$ is a primitive cube root of unity then $-\omega$ is a primitive sixth root of unity. The roots of $x^n−1$ in $\ma...
Let X be a set and $\sum$ a $\sigma$ algebra of subsets of X. Let f and g be real valued functions defined on domains : dom $f$ and dom $g$ $\subseteq X$....