PulseCore

Data · from the game

Harmonic Nodes

Every well of a universe pulses, and every pulse sends a ring. Where rings from different wells arrive at the same point in the same frame, and keep arriving every period, a point repeats in time: a harmonic node, an interference point that repeats because its sources do. Until 24 October 2026 the game called these time crystals. Its depth is how many rings meet there, the flower of life’s own count: two at a vesica’s tip, six at a daisy’s centre.

Rarity by depth: 2 Common · 3 Uncommon · 4 Rare · 5 Epic · 6 Legendary · Rules of the Universe, §7 · the theory

716.2Knodes found
82.6Kannouncedthe rest collected quietly
400universes
3playerssigned in
16deepestrings meeting
5 h agolatest

By rarity

Common180,386
Uncommon223,985
Rare148,642
Epic82,038
Legendary81,190

By depth

2 rings180,386
3 rings223,985
4 rings148,642
5 rings82,038
6 rings43,099
7 rings21,097
8 rings9,763
9 rings4,368
10 rings1,819
11 rings723
12 rings225
13 rings68
14 rings24
15 rings2
16 rings2

By level

Level 31 in 1 universe
Level 431,211 in 127 universes
Level 598,397 in 63 universes
Level 696,045 in 110 universes
Level 7101,335 in 29 universes
Level 87,852 in 6 universes
Level 91,178 in 2 universes
Level 10459 in 1 universe
Level 112,591 in 2 universes
Level 1415,319 in 1 universe
Level 1518,823 in 2 universes
Level 17111 in 1 universe
Level 1886 in 1 universe
Level 19139 in 1 universe
Level 2057 in 1 universe
Level 2120,773 in 3 universes
Level 2561,436 in 8 universes
Level 2654,801 in 6 universes
Level 2729,135 in 4 universes
Level 2818,883 in 2 universes
Level 295,379 in 1 universe
Level 305,443 in 1 universe
Level 315,550 in 1 universe
Level 3682,896 in 12 universes
Level 3724,238 in 6 universes
Level 382,182 in 2 universes
Level 391,123 in 1 universe
Level 886,960 in 1 universe
Level 895,562 in 1 universe
Level 904,765 in 1 universe
Level 917,446 in 1 universe
Level 926,065 in 1 universe

Every node 716,241 matches

When Rarity DepthPeriodWells Own pulse Universe Player Place
Common · 2 2 3 + 4 191 #13 L 11 anonymous 302, 335
Common · 2 2 3 + 5 191 #13 L 11 anonymous 318, 322
Common · 2 2 3 + 5 191 #13 L 11 anonymous 317, 325
Common · 2 2 3 + 5 191 #13 L 11 anonymous 314, 330
Common · 2 2 3 + 5 190 #13 L 11 anonymous 319, 321
Common · 2 2 3 + 4 190 #13 L 11 anonymous 304, 336
Common · 2 2 3 + 5 190 #13 L 11 anonymous 318, 325
Common · 2 2 3 + 5 190 #13 L 11 anonymous 322, 327
Common · 2 2 3 + 4 190 #13 L 11 anonymous 310, 332
Common 2 2 3 + 4 188 #13 L 11 anonymous 306, 343
Uncommon · 3 2 6 + 7 + 1 64 #12 L 6 anonymous 52, 137
Uncommon · 3 2 6 + 7 + 4 64 #12 L 6 anonymous 61, 125
Uncommon · 3 2 6 + 7 + 1 64 #12 L 6 anonymous 57, 136
Common · 2 2 6 + 7 64 #12 L 6 anonymous 56, 126
Common · 2 2 6 + 7 64 #12 L 6 anonymous 57, 134
Common · 2 2 6 + 7 64 #12 L 6 anonymous 56, 128
Uncommon · 3 2 6 + 7 + 1 63 #12 L 6 anonymous 51, 134
Common · 2 2 6 + 7 63 #12 L 6 anonymous 53, 135
Common · 2 2 6 + 7 63 #12 L 6 anonymous 62, 128
Common · 2 2 6 + 7 63 #12 L 6 anonymous 60, 127
Uncommon · 3 2 6 + 7 + 1 63 #12 L 6 anonymous 55, 135
Common · 2 2 6 + 7 63 #12 L 6 anonymous 58, 127
Common · 2 2 6 + 7 62 #12 L 6 anonymous 53, 133
Common · 2 2 6 + 7 62 #12 L 6 anonymous 60, 129
Uncommon 3 2 6 + 7 + 1 62 #12 L 6 anonymous 55, 133
Common · 2 2 6 + 7 62 #12 L 6 anonymous 58, 129
Common · 2 2 6 + 7 61 #12 L 6 anonymous 53, 130
Common · 2 2 6 + 7 61 #12 L 6 anonymous 60, 132
Common · 2 2 1 + 2 23 #12 L 6 anonymous 63, 195
Common · 2 2 1 + 2 23 #12 L 6 anonymous 83, 187
Common · 2 2 1 + 2 23 #12 L 6 anonymous 67, 195
Common · 2 2 1 + 2 23 #12 L 6 anonymous 79, 187
Common · 2 2 1 + 2 22 #12 L 6 anonymous 68, 182
Common · 2 2 1 + 2 22 #12 L 6 anonymous 68, 184
Common · 2 2 1 + 2 22 #12 L 6 anonymous 70, 183
Common · 2 2 1 + 2 22 #12 L 6 anonymous 70, 185
Common · 2 2 1 + 2 22 #12 L 6 anonymous 78, 198
Common · 2 2 1 + 2 22 #12 L 6 anonymous 76, 197
Common · 2 2 1 + 2 22 #12 L 6 anonymous 78, 200
Common 2 2 1 + 2 22 #12 L 6 anonymous 76, 199
Uncommon 3 2 1 + 2 + 3 4 #11 L 3 anonymous 11, 11