The true community of every node a second-order network built from
ring_sequences can hold. A node "u -> v" belongs to the one group
holding both u and v; the first-order node of an action that is not
shared ("p1_1") belongs to that action's group. First-order nodes of
the shared actions ("s1", ...) have no single group and are not listed.
Format
A data frame with 56 rows (one per node) and 2 columns:
- node
Character. A node label as
hon()writes it.- community
Integer. The planted group, 1 to 4.
Source
Built with ring_sequences by data-raw/ring_sequences.R.
Examples
ring_communities
#> node community
#> 1 p1_1 1
#> 2 p1_1 -> p1_2 1
#> 3 p1_1 -> s1 1
#> 4 p1_1 -> s2 1
#> 5 p1_2 1
#> 6 p1_2 -> p1_1 1
#> 7 p1_2 -> s1 1
#> 8 p1_2 -> s2 1
#> 9 s1 -> p1_1 1
#> 10 s1 -> p1_2 1
#> 11 s1 -> s2 1
#> 12 s2 -> p1_1 1
#> 13 s2 -> p1_2 1
#> 14 s2 -> s1 1
#> 15 p2_1 2
#> 16 p2_1 -> p2_2 2
#> 17 p2_1 -> s2 2
#> 18 p2_1 -> s3 2
#> 19 p2_2 2
#> 20 p2_2 -> p2_1 2
#> 21 p2_2 -> s2 2
#> 22 p2_2 -> s3 2
#> 23 s2 -> p2_1 2
#> 24 s2 -> p2_2 2
#> 25 s2 -> s3 2
#> 26 s3 -> p2_1 2
#> 27 s3 -> p2_2 2
#> 28 s3 -> s2 2
#> 29 p3_1 3
#> 30 p3_1 -> p3_2 3
#> 31 p3_1 -> s3 3
#> 32 p3_1 -> s4 3
#> 33 p3_2 3
#> 34 p3_2 -> p3_1 3
#> 35 p3_2 -> s3 3
#> 36 p3_2 -> s4 3
#> 37 s3 -> p3_1 3
#> 38 s3 -> p3_2 3
#> 39 s3 -> s4 3
#> 40 s4 -> p3_1 3
#> 41 s4 -> p3_2 3
#> 42 s4 -> s3 3
#> 43 p4_1 4
#> 44 p4_1 -> p4_2 4
#> 45 p4_1 -> s1 4
#> 46 p4_1 -> s4 4
#> 47 p4_2 4
#> 48 p4_2 -> p4_1 4
#> 49 p4_2 -> s1 4
#> 50 p4_2 -> s4 4
#> 51 s1 -> p4_1 4
#> 52 s1 -> p4_2 4
#> 53 s1 -> s4 4
#> 54 s4 -> p4_1 4
#> 55 s4 -> p4_2 4
#> 56 s4 -> s1 4