Data · a universe
Universe #235 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 3.06 wells in that life, raised by its spin. Played by anonymous.
All novas · its time crystals · its nodes · its strings · timeline #517
Outcome
10wells formedthe law expects 3.06
11novas0 fold wells
10children offeredone per well
165creditswells × 33.1
3,694cells foldedinto the void
158frame of the final well9 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, 0, 6, 8, 10, 11, 12, 13, 14, 15.
Packet Universe Data, .ud
- Id
- 8fd47ce41ece27a7983939954a40f585799cd812b0357b303cb2e91c43ecc5d1
- File
- universe-235-8fd47ce4.ud 34,323 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, 10.0 wells on average vs the law 3.06
- 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
- 1.00821 f₀ 1.01837
- Compression ⟪C⟫
- 0.9607
- Inherited spin a_f
- 0.760 from a₁ 0.520, a₂ 0.847
- Mass ratio q · θ
- 0.25 · 69°
- Axis
- 91° spin coupling 0.00
- Null mass ratio
- 1
- Dilation depth s
- 33.1 2^(L+1)·f^L, credit per well
- Zinf ℨ
- 2.28 × 10⁻¹⁰⁶ s
- Local Planck time
- 3.77 × 10⁻¹⁰⁵ s
- Final well at
- 16 own pulses 2^L
- Law progeny
- 3.055 2^(L/3) × spin
Lineage
A genesis: it has no parent in the record.
2 children were played from its wells:
The tree below it, 11 universes:
Novas 12 recorded
| # | Nova | Own pulse | Scale S | Flips | Dilation | Wells before | Centre | When | |
|---|---|---|---|---|---|---|---|---|---|
| 10145 | Genesis | — | — | — | — | — | — | detail → | |
| 10146 | Harmonic 1 · Toroidal Genesis StandardNova | 0 | 2,004 | 2,116 | ×1.000 | 0 | 32, 32 | detail → | |
| 10147 | Harmonic 2 · Dimensional Genesis StandardNova | 0 | 2,027 | 4,096 | ×1.000 | 0 | 4, 4 | detail → | |
| 10148 | Harmonic 2 · Dimensional Genesis StandardNova | 0 | 2,027 | 4,096 | ×1.000 | 0 | 4, 28 | detail → | |
| 10149 | Harmonic 4 · Spacetime Genesis StandardNova | 16 | 1,946 | 14,232 | ×1.508 | 3 | 19, 31 | detail → | |
| 10150 | Harmonic 5 StandardNova | 20 | 2,010 | 14,771 | ×1.635 | 4 | 21, 22 | detail → | |
| 10151 | Harmonic 3 · Temporal Genesis StandardNova | 12 | 1,912 | 40,066 | ×1.381 | 2 | 36, 52 | detail → | |
| 10152 | Harmonic 6 StandardNova | 22 | 2,038 | 7,612 | ×1.699 | 5 | 47, 31 | detail → | |
| 10153 | Harmonic 32 StandardNova | 30 | 2,098 | 8,045 | ×1.953 | 9 | 25, 43 | detail → | |
| 10154 | Harmonic 10 StandardNova | 26 | 2,088 | 7,885 | ×1.826 | 7 | 14, 5 | detail → | |
| 10155 | Harmonic 16 StandardNova | 28 | 2,095 | 8,031 | ×1.889 | 8 | 48, 7 | detail → | |
| 10156 | Harmonic 8 StandardNova | 24 | 2,080 | 7,791 | ×1.762 | 6 | 8, 36 | detail → |
Finds
147harmonic nodes
2mergers
1final well
1dissipation
70 notable finds of 161: 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.
| Find | What | Own pulse | When |
|---|---|---|---|
| system | 6 | ||
| system | 6 | ||
| system | 6 | ||
| planet | 9 | ||
| planet · | 9 | ||
| planet · | 9 | ||
| planet · | 9 | ||
| planet · | 11 | ||
| planet · | 11 | ||
| Wells merged | wells 2 and 5 merged · child a_f 0.344 | 12 | |
| Harmonic node Uncommon | depth 3, period 2, wells 1 + 2 + 4 | 12 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 2 + 4 + 5 | 12 | |
| Wells merged · | wells 1 and 2 merged · child a_f 0.998 | 12 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 2 + 4 | 12 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 2 + 4 + 5 | 13 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 2 + 4 | 13 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 2 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 2 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 4 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 4 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 4 + 5 + 2 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 2 + 4 | 14 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 2 + 4 + 1 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 4 + 6 + 1 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 4 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 7 + 6 | 15 | |
| Harmonic node Rare | depth 4, period 2, wells 4 + 5 + 1 + 2 | 15 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 6 + 7 + 1 | 15 | |
| planet · | 16 | ||
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 3 + 4 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 3 + 6 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 3 + 4 | 16 | |
| Harmonic node Rare · | depth 4, period 2, wells 1 + 3 + 4 + 6 | 16 | |
| Harmonic node Rare · | depth 4, period 2, wells 1 + 3 + 4 + 6 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 2 + 4 + 1 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 3 + 6 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 4 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 3 | 16 | |
| Harmonic node Rare · | depth 4, period 2, wells 1 + 4 + 3 + 6 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 6 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 4 + 8 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 3 + 6 + 1 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 4 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 6 + 7 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 4 + 8 + 1 | 16 | |
| Harmonic node Rare · | depth 4, period 2, wells 3 + 6 + 4 + 8 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 3 + 4 + 1 | 16 | |
| Harmonic node Rare · | depth 4, period 2, wells 3 + 4 + 1 + 6 | 16 | |
| Harmonic node Rare · | depth 4, period 2, wells 3 + 6 + 4 + 8 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 3 + 6 + 1 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 3 + 6 + 1 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 3 + 6 + 1 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 4 + 6 + 1 | 16 | |
| Harmonic node Uncommon · | depth 3, period 2, wells 1 + 2 + 4 | 16 | |
| Final well | 10 wells formed, the law expects 3.06 · 165 credits | 16 | |
| Return to the Source | a new UniSphere bifurcates in each of its 10 wells | 16 |