On Mar 14, 10:29 am, Avishek Adhikari wrote:
> I fully agree with you. But it will not certainly give all prime ideals!
Yes it will. The number of prime ideals of Z/nZ is exactly the number
of prime divisors of n.
In general the prime ideals of R/I (where R is a commutative ring and
I an ide
On Monday, March 14, 2011 11:29:20 AM UTC-7, avishek wrote:
>
> I fully agree with you. But it will not certainly give all prime ideals!
>
>
> On Sun, Mar 13, 2011 at 9:30 PM, John Cremona wrote:
>
>> This is not a computational question at all but an easy exercise.
>> There is one prime ideal
I fully agree with you. But it will not certainly give all prime ideals!
On Sun, Mar 13, 2011 at 9:30 PM, John Cremona wrote:
> This is not a computational question at all but an easy exercise.
> There is one prime ideal for each prime factor p of n, namely pZ/nZ.
> See any book on elementary ri
This is not a computational question at all but an easy exercise.
There is one prime ideal for each prime factor p of n, namely pZ/nZ.
See any book on elementary ring theory!
John Cremona
On Mar 12, 11:41 pm, Avishek Adhikari wrote:
> Hello,
> I shall be glad, if you kindly send the help towa
