Periods of Reciprocals of Integers
|
08-06-2018, 05:30 PM
Post: #6
|
|||
|
|||
RE: Periods of Reciprocals of Integers
(08-06-2018 02:05 PM)Albert Chan Wrote: If p==n-1 exist, you can deduce the other half digits with 9-complements Yes, I know. But where do you want to keep the digits once the period is longer than what the limited memory allows us to store? I was afraid that we don't gain much by this optimisation. Feel free to prove me wrong. I'd be interested to see an implementation. Kind regards Thomas PS: I'd rather have my current solution display the digits as well in case of \(n\) having a common divisor with 10. That would be a requirement of Macumazahn's original post. |
|||
« Next Oldest | Next Newest »
|
Messages In This Thread |
Periods of Reciprocals of Integers - Macumazahn - 12-30-2017, 02:19 PM
RE: Periods of Reciprocals of Integers - Thomas Klemm - 08-05-2018, 08:49 PM
RE: Periods of Reciprocals of Integers - Albert Chan - 08-06-2018, 12:59 AM
RE: Periods of Reciprocals of Integers - Thomas Klemm - 08-06-2018, 03:37 AM
RE: Periods of Reciprocals of Integers - Albert Chan - 08-06-2018, 02:05 PM
RE: Periods of Reciprocals of Integers - Thomas Klemm - 08-06-2018 05:30 PM
RE: Periods of Reciprocals of Integers - Albert Chan - 08-06-2018, 07:41 PM
|
User(s) browsing this thread: 2 Guest(s)