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A036991
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Numbers k with the property that in the binary expansion of k, reading from right to left, the number of 0's never exceeds the number of 1's.
(history;
published version)
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#223 by Gennady Eremin at Thu Nov 09 11:17:53 EST 2023
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Discussion
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Thu Nov 09
| 11:23
| Joerg Arndt: "counted by A001405": rather by A000108?
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| 11:24
| Gennady Eremin: Here's Kevin's request: "About the counting, please go back to A036991 and do the same there. (An example is not a statement, it's an example.)"
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#222 by Gennady Eremin at Thu Nov 09 11:17:16 EST 2023
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| COMMENTS
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Terms in this sequence with a given length in base 2 are counted by A001405. The number of terms of bit length k is equal to A001405(k-1). - _. - _Gennady Eremin_, Nov 07 2023
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Discussion
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Thu Nov 09
| 11:17
| Gennady Eremin: Well, done.
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#220 by Gennady Eremin at Thu Nov 09 11:12:46 EST 2023
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Discussion
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Thu Nov 09
| 11:14
| Michel Marcus: no, you still have 2 sentences : Terms in this sequence with a given length in base 2 are counted by A001405. The number of terms of bit length k is equal to A001405(k-1)
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#219 by Gennady Eremin at Thu Nov 09 11:11:44 EST 2023
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| EXAMPLE
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The number of terms of bit length k=5 (these are 19, 21, 23, 27, 29, and 31) is equal to A001405(k-1) = A001405(4) = 6. - Gennady Eremin, Nov 09 2023
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| STATUS
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proposed
editing
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Discussion
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Thu Nov 09
| 11:12
| Gennady Eremin: I left the more general first sentence.
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#218 by Gennady Eremin at Thu Nov 09 03:33:29 EST 2023
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Discussion
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Thu Nov 09
| 10:49
| Michel Marcus: I don"t see why your comment has 2 sentences : the 2nd being more precise than the 1st: why not having only the 2nd sentence ?
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| 10:51
| Michel Marcus: I don't see where Kevin said so; and I thought that usually example of a comment were next to the comment, whereas examples of the name where in example section
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| 10:57
| Gennady Eremin: Kevin advised me at A365640.
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| 10:57
| Joerg Arndt: This sequence had 41 in its whole life of likely more than three decades. Then in 2021 you come along and now we are at edit 218, rendering the edit history mostly useless. This is sabotage and I will request that your account be blocked.
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#217 by Gennady Eremin at Thu Nov 09 03:32:48 EST 2023
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| COMMENTS
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Terms in this sequence with a given length in base 2 are counted by A001405. The number of terms of bit length k is equal to A001405. - _(k-1). - _Gennady Eremin_, Nov 07 2023
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proposed
editing
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#47 by Gennady Eremin at Thu Nov 09 03:29:23 EST 2023
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Discussion
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Thu Nov 09
| 20:08
| Kevin Ryde: Statement about A116385 immediately repeats itself.
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#46 by Gennady Eremin at Thu Nov 09 03:28:11 EST 2023
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| COMMENTS
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Terms in this sequence with a given length in base 2 are counted by A116385. The number of terms of bit length k is equal to A116385.(k-4).
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| STATUS
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proposed
editing
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A036991
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Numbers k with the property that in the binary expansion of k, reading from right to left, the number of 0's never exceeds the number of 1's.
(history;
published version)
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#216 by Gennady Eremin at Thu Nov 09 03:14:03 EST 2023
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#215 by Gennady Eremin at Thu Nov 09 03:08:09 EST 2023
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| COMMENTS
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Terms in this sequence with a given length in base 2 are counted by A001405. For example, the number of terms of bit length k=5 (these are 19, 21, 23, 27, 29, and 31) is equal to A001405(k-1) = A001405(4) = 6. - Gennady Eremin, Nov 07 2023
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| EXAMPLE
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The number of terms of bit length k=5 (these are 19, 21, 23, 27, 29, and 31) is equal to A001405(k-1) = A001405(4) = 6. - Gennady Eremin, Nov 09 2023
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| STATUS
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approved
editing
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Discussion
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Thu Nov 09
| 03:13
| Gennady Eremin: On the advice of Kevin Ryde, moved the example from the comments to the EXAMPLE section.
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