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Revision History for A355489 (Bold, blue-underlined text is an addition; faded, red-underlined text is a deletion.)

Showing entries 1-10 | older changes
Numbers k such that A000120(k) = A007814(k) + 2.
(history; published version)
#29 by N. J. A. Sloane at Mon Jun 17 15:47:32 EDT 2024
STATUS

proposed

approved

#28 by Paolo Xausa at Thu Jun 13 03:47:46 EDT 2024
STATUS

editing

proposed

#27 by Paolo Xausa at Thu Jun 13 03:47:32 EDT 2024
COMMENTS

Each term k, doubled, can be put into a one-to-one correspondence with a maximal Schreier set (a subset of the positive integers with cardinality equal to the minimum element in the set) by interpreting the 1-based position of the ones in the binary expansion of 2*k (where position 1 corresponds to the least significant bit) as the elements of the corresponding maximal Schreier set. See A373556 for more information. Cf. also A371176. - Paolo Xausa, Jun 13 2024

STATUS

proposed

editing

#26 by Paolo Xausa at Thu Jun 13 03:43:09 EDT 2024
STATUS

editing

proposed

#25 by Paolo Xausa at Thu Jun 13 03:43:02 EDT 2024
STATUS

proposed

editing

#24 by Paolo Xausa at Thu Jun 13 03:41:41 EDT 2024
STATUS

editing

proposed

#23 by Paolo Xausa at Thu Jun 13 03:40:39 EDT 2024
COMMENTS

Each term k, doubled, can be put into a one-to-one correspondence with a maximal Schreier set (a subset of the positive integers with cardinality equal to the minimum element in the set) by interpreting the 1-based position of the ones in the binary expansion of 2*k (where position 1 corresponds to the least significant bit) as the elements of the corresponding maximal Schreier set. See A373556 for more information. - Paolo Xausa, Jun 13 2024

STATUS

approved

editing

#22 by Michael De Vlieger at Sun Apr 21 22:11:40 EDT 2024
STATUS

proposed

approved

#21 by Jon E. Schoenfield at Sun Apr 21 22:07:10 EDT 2024
STATUS

editing

proposed

#20 by Jon E. Schoenfield at Sun Apr 21 22:07:08 EDT 2024
AUTHOR

Mikhail Kurkov, Jul 04 2022 [verification needed]

STATUS

approved

editing