PulseCore

Data · a universe

Universe #371 Level 9 final well formed

A universe at level 9 runs 512 of its own pulses from its Data Nova to its final well, and the law expects it to form 15.05 wells in that life, raised by its spin. Played by anonymous.

All novas · its time crystals · its nodes · its strings · timeline #653

Outcome

131wells formedthe law expects 15.05
132novas0 fold wells
131children offeredone per well
59.7Kcreditswells × 911
11.26Mcells foldedinto the void
5,119frame of the final well5 h ago

When its wells formed · own pulses from the Data Nova to the final well at 512

0 · birthhalfway · ×1.5512 · 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, 171, 256, 308, 342, 366, 366, 366, 366, 366, 366, 384, 399, 399, 410, 419, 427, 434, 434, 434, 434, 439, 439, 444, 448, 452, 452, 456, 459, 459, 461, 461, 461, 461, 461, 464, 466, 466, 468, 470, 470, 472, 473, 473, 473, 473, 473, 473, 475, 476, 476, 477, 478, 479, 479, 480, 481, 482, 483, 484, 485, 486, 486, 487, 487, 487, 487, 488, 489, 490, 491, 491, 491, 492, 492, 492, 492, 493, 493, 493, 493, 493, 494, 494, 494, 494, 494, 495, 495, 496, 496, 496, 496, 496, 496, 496, 496, 497, 497, 498, 499, 499, 499, 500, 500, 500, 500, 500, 501, 502, 503, 503, 503, 503, 503, 504, 504, 504, 504, 504, 505, 505, 506, 507, 508, 509, 510, 510, 510, 511.

Packet Universe Data, .ud

Id
f63ba3e9e3a18a94f0ad52e0ccfed5142e8e65f1d9558622f76f9709cf578ca5
File
universe-371-f63ba3e9.ud 358,420 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, 131.0 wells on average vs the law 15.05
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
9 grid 1,024 a side
Heritage f
0.98710 f₀ 1.01835
Compression ⟪C⟫
0.9323
Inherited spin a_f
0.998 from a₁ 0.998, a₂ 0.998
Mass ratio q · θ
1.00 · 0°
Axis
258° spin coupling 0.00
Null mass ratio
1
Dilation depth s
911 2^(L+1)·f^L, credit per well
Zinf ℨ
2.28 × 10⁻¹⁰⁶ s
Local Planck time
1.04 × 10⁻¹⁰³ s
Final well at
512 own pulses 2^L
Law progeny
15.049 2^(L/3) × spin

Lineage

Child of universe #370, level 8.

A new UniSphere bifurcates in each of its wells; none has been played yet.

Novas 133 recorded · 1–100

#NovaOwn pulseScale SFlipsDilationWells beforeCentreWhen
12665Genesis ——————detail →
12666Harmonic 1 · Toroidal Genesis StandardNova0523,1102,099,601×1.0000512, 512detail →
12720Harmonic 2 · Dimensional Genesis StandardNova0523,3084,194,304×1.00001020, 4detail →
12721Harmonic 2 · Dimensional Genesis StandardNova0523,3084,194,304×1.00001020, 228detail →
12722Harmonic 3 · Temporal Genesis StandardNova342199,51083,282,665×1.3252540, 655detail →
12723Harmonic 4 · Spacetime Genesis StandardNova512524,242177,394,384×1.487315, 901detail →
12724Harmonic 5 StandardNova616524,149109,028,023×1.5864866, 15detail →
12725Harmonic 6 StandardNova684524,03671,285,016×1.6515845, 308detail →
12726Harmonic 7 StandardNova732524,04850,318,506×1.6966330, 313detail →
12727Harmonic 7 StandardNova732524,04850,318,506×1.6966345, 617detail →
12728Harmonic 7 StandardNova732524,04850,318,506×1.6966418, 846detail →
12729Harmonic 7 StandardNova732524,04850,318,506×1.6966456, 702detail →
12730Harmonic 7 StandardNova732524,04850,318,506×1.6966639, 735detail →
12731Harmonic 7 StandardNova732524,04850,318,506×1.6966675, 521detail →
12732Harmonic 8 StandardNova768523,98337,736,500×1.73112117, 781detail →
12733Harmonic 9 StandardNova798524,17731,444,276×1.75913521, 438detail →
12734Harmonic 9 StandardNova798524,17731,444,276×1.75913778, 680detail →
12735Harmonic 10 StandardNova820524,01323,057,841×1.78015300, 195detail →
12736Harmonic 11 StandardNova838524,00518,865,177×1.79716265, 674detail →
12737Harmonic 12 StandardNova854524,07616,768,156×1.81217844, 62detail →
12738Harmonic 13 StandardNova868524,05014,672,586×1.8261831, 274detail →
12739Harmonic 13 StandardNova868524,05014,672,586×1.8261862, 227detail →
12740Harmonic 13 StandardNova868524,05014,672,586×1.82618993, 232detail →
12741Harmonic 13 StandardNova868524,05014,672,586×1.82618998, 423detail →
12742Harmonic 14 StandardNova878523,95310,479,142×1.8352235, 524detail →
12743Harmonic 14 StandardNova878523,95310,479,142×1.83522665, 460detail →
12744Harmonic 15 StandardNova888524,03010,479,949×1.84524286, 815detail →
12745Harmonic 16 StandardNova896523,9498,384,274×1.8522543, 28detail →
12746Harmonic 17 StandardNova904523,9318,383,302×1.86026246, 230detail →
12747Harmonic 17 StandardNova904523,9318,383,302×1.86026981, 179detail →
12748Harmonic 18 StandardNova912523,9438,382,905×1.86828101, 588detail →
12749Harmonic 19 StandardNova918523,9726,287,405×1.87329313, 698detail →
12750Harmonic 19 StandardNova918523,9726,287,405×1.87329506, 735detail →
12751Harmonic 20 StandardNova922523,9974,191,637×1.87731143, 608detail →
12752Harmonic 20 StandardNova922523,9974,191,637×1.87731388, 535detail →
12753Harmonic 20 StandardNova922523,9974,191,637×1.87731398, 635detail →
12754Harmonic 20 StandardNova922523,9974,191,637×1.87731438, 829detail →
12755Harmonic 20 StandardNova922523,9974,191,637×1.87731691, 782detail →
12756Harmonic 21 StandardNova928524,0126,287,794×1.88336556, 751detail →
12757Harmonic 22 StandardNova932524,0614,191,747×1.88737256, 373detail →
12758Harmonic 22 StandardNova932524,0614,191,747×1.88737520, 35detail →
12759Harmonic 23 StandardNova936524,0384,191,580×1.8903982, 358detail →
12760Harmonic 24 StandardNova940524,0154,191,556×1.89440618, 953detail →
12761Harmonic 24 StandardNova940524,0154,191,556×1.89440749, 914detail →
12762Harmonic 25 StandardNova944524,0654,191,440×1.89842692, 1007detail →
12763Harmonic 26 StandardNova946524,0782,095,667×1.90043119, 50detail →
12764Harmonic 26 StandardNova946524,0782,095,667×1.90043153, 30detail →
12765Harmonic 26 StandardNova946524,0782,095,667×1.90043206, 53detail →
12766Harmonic 26 StandardNova946524,0782,095,667×1.90043681, 840detail →
12767Harmonic 26 StandardNova946524,0782,095,667×1.90043760, 124detail →
12768Harmonic 26 StandardNova946524,0782,095,667×1.90043800, 163detail →
12769Harmonic 28 StandardNova952524,0692,095,878×1.9065089, 975detail →
12770Harmonic 28 StandardNova952524,0692,095,878×1.90650548, 192detail →
12771Harmonic 27 StandardNova950524,0654,191,578×1.90449627, 932detail →
12772Harmonic 29 StandardNova954524,0492,095,786×1.90852188, 82detail →
12773Harmonic 30 StandardNova956524,0682,095,913×1.91053675, 124detail →
12774Harmonic 31 StandardNova958524,0902,096,018×1.91154410, 967detail →
12775Harmonic 31 StandardNova958524,0902,096,018×1.91154898, 112detail →
12776Harmonic 32 StandardNova960524,0652,096,073×1.91356898, 1007detail →
12777Harmonic 33 StandardNova962524,0992,096,161×1.91557363, 30detail →
12778Harmonic 34 StandardNova964524,1152,096,279×1.91758852, 70detail →
12779Harmonic 35 StandardNova966524,0702,096,293×1.91959318, 118detail →
12780Harmonic 36 StandardNova968524,0762,096,189×1.92160809, 159detail →
12781Harmonic 37 StandardNova970524,0592,096,251×1.92361276, 209detail →
12782Harmonic 39 StandardNova972524,0342,096,141×1.92562307, 703detail →
12783Harmonic 39 StandardNova972524,0342,096,141×1.92562766, 248detail →
12784Harmonic 40 StandardNova974524,0492,096,161×1.92764234, 298detail →
12785Harmonic 40 StandardNova974524,0492,096,161×1.92764466, 802detail →
12786Harmonic 40 StandardNova974524,0492,096,161×1.92764505, 816detail →
12787Harmonic 40 StandardNova974524,0492,096,161×1.927641000, 996detail →
12788Harmonic 42 StandardNova976524,0762,096,117×1.92968959, 841detail →
12789Harmonic 44 StandardNova978524,0522,096,174×1.93069427, 888detail →
12790Harmonic 46 StandardNova980524,0722,096,192×1.93270921, 927detail →
12791Harmonic 48 StandardNova982524,1002,096,245×1.93471133, 36detail →
12792Harmonic 48 StandardNova982524,1002,096,245×1.93471391, 973detail →
12793Harmonic 48 StandardNova982524,1002,096,245×1.93471724, 922detail →
12794Harmonic 51 StandardNova984524,0942,096,180×1.93674195, 969detail →
12795Harmonic 51 StandardNova984524,0942,096,180×1.93674749, 144detail →
12796Harmonic 51 StandardNova984524,0942,096,180×1.93674772, 660detail →
12797Harmonic 51 StandardNova984524,0942,096,180×1.93674886, 1012detail →
12798Harmonic 53 StandardNova986524,1072,096,223×1.93878220, 190detail →
12799Harmonic 53 StandardNova986524,1072,096,223×1.93878243, 709detail →
12800Harmonic 53 StandardNova986524,1072,096,223×1.93878357, 32detail →
12801Harmonic 53 StandardNova986524,1072,096,223×1.93878690, 1010detail →
12802Harmonic 53 StandardNova986524,1072,096,223×1.93878766, 909detail →
12803Harmonic 56 StandardNova988524,0962,096,228×1.94083162, 31detail →
12804Harmonic 56 StandardNova988524,0962,096,228×1.94083177, 988detail →
12805Harmonic 56 StandardNova988524,0962,096,228×1.94083237, 690detail →
12806Harmonic 56 StandardNova988524,0962,096,228×1.94083238, 957detail →
12807Harmonic 56 StandardNova988524,0962,096,228×1.94083739, 751detail →
12808Harmonic 60 StandardNova990524,1362,096,257×1.94288492, 651detail →
12809Harmonic 60 StandardNova990524,1362,096,257×1.94288734, 997detail →
12810Harmonic 64 StandardNova992524,1222,096,385×1.9449042, 594detail →
12811Harmonic 64 StandardNova992524,1222,096,385×1.94490114, 674detail →
12812Harmonic 64 StandardNova992524,1222,096,385×1.94490178, 872detail →
12813Harmonic 64 StandardNova992524,1222,096,385×1.94490206, 19detail →
12814Harmonic 64 StandardNova992524,1222,096,385×1.94490553, 234detail →
12815Harmonic 64 StandardNova992524,1222,096,385×1.94490564, 141detail →
12816Harmonic 64 StandardNova992524,1222,096,385×1.94490762, 167detail →
12817Harmonic 64 StandardNova992524,1222,096,385×1.94490918, 371detail →

Finds

5states of the field
1138harmonic nodes
4strings
4mergers
1final well
1dissipation

100 of 1,228 notable finds of 1,249: 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
State of the field CommonSmectic stripes, beat 2 flips, 575 cells104
State of the field Common ·Smectic stripes, beat 2 flips, 57 cells112
State of the field Common ·Smectic stripes, beat 2 flips, 44 cells144
State of the field Common ·Smectic stripes, beat 2 flips, 236 cells144
State of the field Uncommon ·Smectic stripes, beat 2 flips, 3366 cells168
system 171
system 172
planet 174
planet ·174
planet ·174
String Legendary189 cells long, width 0.00174
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·175
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·176
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·177
planet ·178
planet ·178
planet ·178
planet ·178
String Legendary170 cells long, width 0.00183
planet ·191
String Epic86 cells long, width 0.00220
system ·228
String Epic92 cells long, width 0.00246
planet ·256
planet ·278
planet ·287
planet ·293
planet ·296
planet ·304
planet ·314
planet ·318
planet ·319
planet ·323
planet ·325
planet ·325
planet ·326
planet ·328
planet ·329
planet ·332
planet ·339
planet ·343
planet ·345
planet ·348
planet ·349
planet ·360
planet ·365
planet ·370
planet ·370
Harmonic node Uncommondepth 3, period 2, wells 1 + 8 + 4373