@jukka.aalto We expect users to show their work on the question so far, especially with homework-ish questions
It allows us to evaluate what you do and don't know, can and can't do and thus give more relevant answers. It's also to make sure that you're not just using the website to do your homework for you.
The thing I feel now is to publish my book and leave any kind of math community. It won't be easy, maybe because of the fact that I'm used to that, but I think I'll do math absolutely alone.
The way some do math make me absolutely sick (of course I'm in a bad mood because of that).
Anyway.
Alone is better.
It doesn't have any link with any of the users here, just to avoid such a possibility.
That's it.
user174558
6:52 PM
The orange is here.
user174558
Hello @Sajindia I just realised who you are. Are you alright?
user174558
@robjohn Have you had the turkey yet? There is a lucky draw later. I hope to win the iMac.
If k-->E is a Galois extension with Galois group G and E-->F is the separable closure of F then is F the separable closure of k? If Gal(F/E) is the absolute galois group of E and G is the Galois group of k-->E then what's the Galois group of k-->F? Is it Gal(F/E)\times G?
je pense que l'année precedente, m'etais la plus constructive et productive, je pense plus que je serais tant actif pour cette année, mais quand meme, ça etait une experience sans egal :)
Actually @Dave you should treat the fraction just like any other; and simplify it by dividing the numerator and the denominator by $10^3$. This leads to the general rule: $$b^m \div b^n = b^{m-n}$$
If k-->E is a Galois extension with Galois group G and E-->F is the separable closure of F then is F the separable closure of k? If Gal(F/E) is the absolute galois group of E and G is the Galois group of k-->E then what's the Galois group of k-->F? Is it Gal(F/E)\times G?
