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visits | member for | 5 years, 4 months |
seen | Jul 30 at 17:34 | |
stats | profile views | 4,367 |
May 18 |
awarded | Nice Question |
Apr 6 |
awarded | Yearling |
Apr 3 |
revised |
divisible by all standard prime numbers
deleted 2 characters in body |
Apr 2 |
revised |
divisible by all standard prime numbers
added 16 characters in body |
Apr 2 |
revised |
divisible by all standard prime numbers
deleted 32 characters in body |
Apr 2 |
revised |
divisible by all standard prime numbers
added 32 characters in body |
Apr 2 |
answered | divisible by all standard prime numbers |
Jan 22 |
awarded | Enlightened |
Jan 22 |
awarded | Nice Answer |
Sep 10 |
awarded | Enlightened |
Aug 27 |
comment |
Algorithm for determining when polynomial iteration is bounded?
@Per: Thank you for the reference to the result on IFS undecidability. Alas, I don't see how to the IFS result here. However the second point, about the map $x\to x-1/x$ seems really interesting. Do you have a reference? |
Aug 26 |
asked | Algorithm for determining when polynomial iteration is bounded? |
Jul 2 |
awarded | Curious |
Jun 14 |
awarded | Enlightened |
Jun 14 |
awarded | Nice Answer |
Apr 28 |
awarded | Nice Answer |
Apr 28 |
comment |
The existence of non-trivial homomorphisms $\prod_{n=1}^{\infty}\mathbb{Z}/\bigoplus_{n=1}^{\infty}\mathbb{Z}\to\mathbb{Z}/p\mathbb{Z}$
Nice. Alternatively, we can think of the last displayed item as a ring $R$, every element of which satisfies the equation $x^p=x$. So if $I$ is any maximal ideal of $R$, then the elements of the field $R/I$ all satisfy the same equation, whence $R/I$ is the $p$-element field. |
Apr 27 |
answered | The existence of non-trivial homomorphisms $\prod_{n=1}^{\infty}\mathbb{Z}/\bigoplus_{n=1}^{\infty}\mathbb{Z}\to\mathbb{Z}/p\mathbb{Z}$ |
Apr 6 |
awarded | Yearling |
Mar 27 |
awarded | Popular Question |