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.

135.5Knodes found
5,682announcedthe rest collected quietly
223universes
3playerssigned in
10deepestrings meeting
5 h agolatest

By rarity

Common45,716
Uncommon49,014
Rare25,652
Epic10,145
Legendary4,967

By depth

2 rings45,716
3 rings49,014
4 rings25,652
5 rings10,145
6 rings3,595
7 rings1,038
8 rings284
9 rings44
10 rings6

By level

Level 31 in 1 universe
Level 415,327 in 77 universes
Level 540,715 in 36 universes
Level 656,321 in 86 universes
Level 720,701 in 18 universes
Level 81,126 in 3 universes
Level 91,138 in 1 universe
Level 11165 in 1 universe

Every node 135,494 matches

When Rarity DepthPeriodWells Own pulse Universe Player Place
Common · 2 2 1 + 2 21 #84 L 6 anonymous 134, 122
Common · 2 2 1 + 2 21 #84 L 6 anonymous 129, 135
Common · 2 2 1 + 2 21 #84 L 6 anonymous 126, 132
Common · 2 2 1 + 2 21 #84 L 6 anonymous 126, 125
Common · 2 2 1 + 2 21 #84 L 6 anonymous 134, 133
Common · 2 2 1 + 2 21 #84 L 6 anonymous 131, 133
Common · 2 2 1 + 2 21 #84 L 6 anonymous 130, 124
Common · 2 2 1 + 2 21 #84 L 6 anonymous 133, 126
Common · 2 2 1 + 2 21 #84 L 6 anonymous 130, 131
Common · 2 2 1 + 2 20 #84 L 6 anonymous 120, 132
Common · 2 2 1 + 2 20 #84 L 6 anonymous 120, 129
Common · 2 2 1 + 2 20 #84 L 6 anonymous 123, 136
Common · 2 2 1 + 2 20 #84 L 6 anonymous 133, 120
Common · 2 2 1 + 2 20 #84 L 6 anonymous 122, 129
Common · 2 2 1 + 2 20 #84 L 6 anonymous 123, 126
Common · 2 2 1 + 2 20 #84 L 6 anonymous 136, 124
Common · 2 2 1 + 2 20 #84 L 6 anonymous 129, 122
Common · 2 2 1 + 2 20 #84 L 6 anonymous 124, 130
Common · 2 2 1 + 2 20 #84 L 6 anonymous 127, 123
Common · 2 2 1 + 2 20 #84 L 6 anonymous 136, 127
Common · 2 2 1 + 2 20 #84 L 6 anonymous 127, 134
Common · 2 2 1 + 2 20 #84 L 6 anonymous 128, 125
Common · 2 2 1 + 2 20 #84 L 6 anonymous 134, 127
Common · 2 2 1 + 2 20 #84 L 6 anonymous 129, 133
Common · 2 2 1 + 2 20 #84 L 6 anonymous 132, 126
Common · 2 2 1 + 2 20 #84 L 6 anonymous 128, 131
Common · 2 2 1 + 2 20 #84 L 6 anonymous 133, 130
Common · 2 2 1 + 2 19 #84 L 6 anonymous 131, 121
Common · 2 2 1 + 2 19 #84 L 6 anonymous 121, 127
Common · 2 2 1 + 2 19 #84 L 6 anonymous 129, 121
Common · 2 2 1 + 2 19 #84 L 6 anonymous 125, 135
Common · 2 2 1 + 2 19 #84 L 6 anonymous 124, 129
Common · 2 2 1 + 2 19 #84 L 6 anonymous 130, 125
Common · 2 2 1 + 2 19 #84 L 6 anonymous 127, 135
Common · 2 2 1 + 2 19 #84 L 6 anonymous 135, 129
Common · 2 2 1 + 2 19 #84 L 6 anonymous 126, 131
Common · 2 2 1 + 2 19 #84 L 6 anonymous 132, 127
Common · 2 2 1 + 2 18 #84 L 6 anonymous 119, 120
Common · 2 2 1 + 2 18 #84 L 6 anonymous 121, 122
Common · 2 2 1 + 2 18 #84 L 6 anonymous 121, 124
Common · 2 2 1 + 2 18 #84 L 6 anonymous 133, 123
Common · 2 2 1 + 2 18 #84 L 6 anonymous 123, 125
Common · 2 2 1 + 2 18 #84 L 6 anonymous 137, 136
Common · 2 2 1 + 2 18 #84 L 6 anonymous 135, 134
Common · 2 2 1 + 2 18 #84 L 6 anonymous 135, 132
Common · 2 2 1 + 2 18 #84 L 6 anonymous 123, 133
Common · 2 2 1 + 2 18 #84 L 6 anonymous 133, 131
Common · 2 2 1 + 2 17 #84 L 6 anonymous 125, 117
Common · 2 2 1 + 2 17 #84 L 6 anonymous 124, 123
Common · 2 2 1 + 2 17 #84 L 6 anonymous 131, 139