
EXAMPLE

The initial terms together with their binary indices:
2: {2}
257: {1,9}
8519971: {1,2,6,9,18,24}
36574494881: {1,6,8,16,18,27,32,36}
140739702949921: {1,6,12,27,32,48}
140773995710729: {1,4,9,12,18,32,36,48}
140774004099109: {1,3,6,12,18,24,32,36,48}


CROSSREFS

A subset of A327368.
The binary weight of prime(n) is A014499(n), with binary length A035100(n).
Heinz numbers of partitions with integer mean: A316413.
Heinz numbers of partitions with integer geometric mean: A326623.
Heinz numbers with both: A326645.
Subsets with integer mean: A051293
Subsets with integer geometric mean: A326027
Subsets with both: A326643
Partitions with integer mean: A067538
Partitions with integer geometric mean: A067539
Partitions with both: A326641
Strict partitions with integer mean: A102627
Strict partitions with integer geometric mean: A326625
Strict partitions with both: A326029
Factorizations with integer mean: A326622
Factorizations with integer geometric mean: A326028
Factorizations with both: A326647
Numbers whose binary indices have integer mean: A326669
Numbers whose binary indices have integer geometric mean: A326673
Numbers whose binary indices have both: A327368
Cf. A000120, A029931, A034797, A048793, A070939, A096111, A291166, A326031, A326644, A326699/A326700.
Sequence in context: A006686 A100269 A258805 * A196288 A128697 A182422
Adjacent sequences: A327774 A327775 A327776 * A327778 A327779 A327780
