Timeline for Recurrence relation for number of bit strings of length n that contain two consecutive 1s
Current License: CC BY-SA 3.0
14 events
| when toggle format | what | by | license | comment | |
|---|---|---|---|---|---|
| Feb 10, 2022 at 13:27 | comment | added | R. J. Mathar | This is in oeis.org/A008466, where the recurrence is in a formula. | |
| S Oct 21, 2016 at 15:49 | history | edited | amWhy | CC BY-SA 3.0 | added 21 characters in body |
| Oct 21, 2016 at 15:46 | review | Suggested edits | |||
| S Oct 21, 2016 at 15:49 | |||||
| May 9, 2015 at 14:23 | answer | added | Kevin Zakka | timeline score: 8 | |
| Dec 11, 2013 at 22:59 | vote | accept | Scott Odle | ||
| Dec 11, 2013 at 22:59 | vote | accept | Scott Odle | ||
| Dec 11, 2013 at 22:59 | |||||
| Dec 11, 2013 at 22:59 | vote | accept | Scott Odle | ||
| Dec 11, 2013 at 22:59 | |||||
| Dec 11, 2013 at 22:22 | answer | added | André Nicolas | timeline score: 4 | |
| Dec 11, 2013 at 21:58 | answer | added | Ross Millikan | timeline score: 2 | |
| Dec 11, 2013 at 21:48 | comment | added | Thomas Kalinowski | In your approach, $count(Y\cap Z)$ looks wrong. For a direct approach you could count (1) the n-bit strings with two consecutive 1's that start with 0, (2) the n-bit strings with two consecutive 1's that start with 10, and (3) the n-bit strings with two consecutive 1's that start with 11. | |
| Dec 11, 2013 at 21:46 | review | First posts | |||
| Dec 11, 2013 at 22:02 | |||||
| Dec 11, 2013 at 21:45 | comment | added | André Nicolas | The standard way is to find a recurrence for the number $b_n$ of bit strings that have no two consecutive $1$'s, then $a_n=2^n-b_n$. | |
| Dec 11, 2013 at 21:35 | history | edited | Scott Odle | CC BY-SA 3.0 | added 47 characters in body |
| Dec 11, 2013 at 21:27 | history | asked | Scott Odle | CC BY-SA 3.0 |