Watson Ladd
|
Registered User
|
|
|
Jan 29 |
answered | Concentration bounds for sums of random variables of permutations |
|
Dec 12 |
comment |
how to find/define eigenvectors as a continuous function of matrix? So consider the map $det(M-\lambdaI)$. This is a continuous map from $\mathbb{C}\times D$ to $\mathbb{C}$, with nice properties of the derivative. Apply the Inverse Function Theorem. |
|
Dec 12 |
awarded | ● Supporter |
|
Dec 12 |
answered | how to find/define eigenvectors as a continuous function of matrix? |
|
Dec 9 |
comment |
Sieve of Erathostenes: removing consecutive items That is true. I should think harder about what $L(n)$ means, and hopefully come up with something useful. |
|
Dec 9 |
revised |
Sieve of Erathostenes: removing consecutive items added 2 characters in body; edited body; added 26 characters in body |
|
Dec 9 |
comment |
Sieve of Erathostenes: removing consecutive items Well, if that is the case then $(a-b)p>q$ because there is a prime between $2p$ and $p$. And so one number in the range $ap$ to $bp$ must be divisible by $q$. |
|
Dec 8 |
answered | Sieve of Erathostenes: removing consecutive items |
|
Dec 2 |
awarded | ● Editor |
|
Dec 2 |
comment |
How does “modern” number theory contribute to further understanding of $\mathbb{N}$? Thank you! That was a rather stupid typo on my part. |
|
Dec 2 |
revised |
How does “modern” number theory contribute to further understanding of $\mathbb{N}$? deleted 2 characters in body |
|
Dec 1 |
answered | How does “modern” number theory contribute to further understanding of $\mathbb{N}$? |
