Re: Triples correspond to sequences
From: Doug Goncz (dgoncz_at_aol.com)
Date: 10/09/04
- Next message: robert j. kolker: "Re: Division by zero. Go ahead and laugh."
- Previous message: robert j. kolker: "Re: Division by zero. Go ahead and laugh."
- In reply to: Doug Goncz : "Triples correspond to sequences"
- Next in thread: G. A. Edgar: "Re: Triples correspond to sequences"
- Messages sorted by: [ date ] [ thread ]
Date: 09 Oct 2004 01:19:30 GMT
>From: dgoncz@aol.com ( Doug Goncz )
>With the addtional condition gcd(a,b,c), how about now?
With the additional condition gcd(a,b,c)=1, I meant to write.
>For every triple of positive integers (a,b,c) there is associated a sequence
>{
>(a^n + b^n) mod c }.
For every triple of positive integers (a,b,c) there is associated a sequence
{ (a^n + b^n) mod c }
Darn this clunky news reader. I can't get Outlook and Outlook Express to work
together.
Yours,
Doug Goncz ( ftp://users.aol.com/DGoncz/incoming )
Student member SAE for one year.
I love: Dona, Jeff, Kim, Mom, Neelix, Tasha, and Teri, alphabetically.
I drive: A double-step Thunderbolt with 657% range.
- Next message: robert j. kolker: "Re: Division by zero. Go ahead and laugh."
- Previous message: robert j. kolker: "Re: Division by zero. Go ahead and laugh."
- In reply to: Doug Goncz : "Triples correspond to sequences"
- Next in thread: G. A. Edgar: "Re: Triples correspond to sequences"
- Messages sorted by: [ date ] [ thread ]
Relevant Pages
|