PulseCore

Data · a universe

Universe #318 Level 4 final well formed

A universe at level 4 runs 16 of its own pulses from its Data Nova to its final well, and the law expects it to form 3.36 wells in that life, raised by its spin. Played by anonymous.

Outcome

16wells formedthe law expects 3.36
17novas0 fold wells
16children offeredone per well
261creditswells × 32.7
3,881cells foldedinto the void
159frame of the final well11 h ago

When its wells formed · own pulses from the Data Nova to the final well at 16

0 · birthhalfway · ×1.516 · final well, ×2f

Wells should come early and mergers late: that is what our universe shows and what the census condition implies. Pulses: 0, 6, 6, 8, 8, 10, 10, 11, 11, 12, 12, 12, 13, 13, 14, 15.

Packet Universe Data, .ud

Id
20a9cf4260fd3b1a12ce46346e9e2e121ac30f16d2bfaaa3630688307b2ac9cf
File
universe-318-20a9cf42.ud 22,446 bytes · written
Continue it
Open in the game · View in the player replay from the seed, or play a child
Family
1 universe with this genesis 1 finished, 16.0 wells on average vs the law 3.36
Same seed
none yet the same seed run again would have the same id

What a packet is: the level, the genesis, the pinpoint and the rule; everything after the first pulse is replay, so the id is the seed's hash and depth is provable.

Genesis

Level L
4 grid 64 a side
Heritage f
1.00512 f₀ 1.01835
Compression ⟪C⟫
0.9490
Inherited spin a_f
0.866 from a₁ 0.833, a₂ 0.833
Mass ratio q · θ
0.33 · 33°
Axis
199° spin coupling 0.00
Null mass ratio
1
Dilation depth s
32.7 2^(L+1)·f^L, credit per well
Zinf ℨ
2.28 × 10⁻¹⁰⁶ s
Local Planck time
3.73 × 10⁻¹⁰⁵ s
Final well at
16 own pulses 2^L
Law progeny
3.359 2^(L/3) × spin

Lineage

A genesis: it has no parent in the record.

1 child was played from its wells:

The tree below it, 3 universes:

  • #319 L 5 19 wells · 589 credits
    • #320 L 6 36 wells · 2,120 credits

Novas 18 recorded

#NovaOwn pulseScale SFlipsDilationWells beforeCentreWhen
11708Genesis ——————detail →
11709Harmonic 1 · Toroidal Genesis StandardNova02,0342,116×1.000032, 32detail →
11710Harmonic 2 · Dimensional Genesis StandardNova02,0694,096×1.000060, 52detail →
11711Harmonic 3 · Temporal Genesis StandardNova121,65032,927×1.37917, 19detail →
11712Harmonic 3 · Temporal Genesis StandardNova121,65032,927×1.379131, 45detail →
11713Harmonic 4 · Spacetime Genesis StandardNova162,16915,619×1.50537, 35detail →
11714Harmonic 4 · Spacetime Genesis StandardNova162,16915,619×1.505346, 18detail →
11715Harmonic 5 StandardNova202,16816,248×1.631524, 22detail →
11716Harmonic 5 StandardNova202,16816,248×1.631529, 7detail →
11717Harmonic 6 StandardNova222,1558,096×1.695713, 42detail →
11718Harmonic 6 StandardNova222,1558,096×1.695754, 10detail →
11719Harmonic 8 StandardNova242,1428,068×1.758912, 31detail →
11720Harmonic 8 StandardNova242,1428,068×1.758916, 12detail →
11721Harmonic 8 StandardNova242,1428,068×1.758939, 44detail →
11722Harmonic 10 StandardNova262,1328,034×1.8211226, 56detail →
11723Harmonic 10 StandardNova262,1328,034×1.8211239, 32detail →
11724Harmonic 16 StandardNova282,1087,999×1.8841426, 51detail →
11725Harmonic 32 StandardNova302,0857,918×1.9471533, 34detail →

Finds

113harmonic nodes
1final well
1dissipation

38 notable finds of 115: every merger, spin, final well, time crystal and state of the field, and Uncommon or rarer harmonic nodes and strings. Every one is in Time crystals, Harmonic nodes and Strings.

FindWhatOwn pulseWhen
Harmonic node Uncommondepth 3, period 2, wells 1 + 8 + 414
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 6 + 1114
Harmonic node Uncommon ·depth 3, period 2, wells 4 + 8 + 114
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 8 + 415
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 6 + 1115
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 8 + 415
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 8 + 415
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 4 + 815
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 8 + 415
Harmonic node Uncommon ·depth 3, period 2, wells 7 + 11 + 215
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 11 + 715
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 10 + 615
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 6 + 715
Harmonic node Uncommon ·depth 3, period 2, wells 7 + 11 + 215
Harmonic node Uncommon ·depth 3, period 2, wells 7 + 11 + 215
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 7 + 615
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 6 + 715
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 10 + 615
Harmonic node Uncommon ·depth 3, period 2, wells 6 + 11 + 215
Harmonic node Uncommon ·depth 3, period 2, wells 1 + 8 + 416
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 6 + 1016
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 7 + 616
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 11 + 616
Harmonic node Uncommon ·depth 3, period 2, wells 2 + 6 + 716
Harmonic node Uncommon ·depth 3, period 2, wells 6 + 7 + 1116
Harmonic node Uncommon ·depth 3, period 2, wells 7 + 11 + 616
Final well 16 wells formed, the law expects 3.36 · 261 credits16
Return to the Source a new UniSphere bifurcates in each of its 16 wells16