Difference between revisions of "68P9"
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apgcode = xp9_6lny6nl6z31912sy0s21913zjmm21y212mmjz123y6321  apgcode = xp9_6lny6nl6z31912sy0s21913zjmm21y212mmjz123y6321  
}}  }}  
−  '''68P9''' is a highly [[volatilityvolatile]] [[period]] [[:Category:Oscillators with period 99]] [[oscillator]] found by [[:Category:Patterns found by carybecarybe]] on October 2, [[:Category:Patterns found in 20182018]] as part of a haul submitted to [[Catagolue]].<ref name="post64284" /> One half of this oscillator can be supported by two [[eater 1eaters]] as seen in the [[p9 bouncer]].  +  '''68P9''' is a highly [[volatilityvolatile]] [[period]] [[:Category:Oscillators with period 99]] [[oscillator]] found by [[:Category:Patterns found by carybecarybe]] on October 2, [[:Category:Patterns found in 20182018]] as part of a haul submitted to [[Catagolue]].<ref name="post64284" /> One half of this oscillator can be supported by two [[eater 1eaters]] or a [[User:Entity Valkyrie/22bit eater22bit eater]] as seen in the [[p9 bouncer]]. 
==See also==  ==See also== 
Revision as of 01:16, 30 October 2018
68P9  
View static image  
Pattern type  Oscillator  

Number of cells  68  
Bounding box  22×19  
Period  9  
Mod  9  
Heat  62.2  
Volatility  0.98  
Strict volatility  0.98  
Discovered by  carybe  
Year of discovery  2018  
 

68P9 is a highly volatile period 9 oscillator found by carybe on October 2, 2018 as part of a haul submitted to Catagolue.^{[1]} One half of this oscillator can be supported by two eaters or a 22bit eater as seen in the p9 bouncer.
See also
References
 ↑ Re: Soup search results (discussion thread) at the ConwayLife.com forums
External links
 68P9 at Adam P. Goucher's Catagolue
Categories:
 Patterns
 Oscillators with 68 cells
 Patterns with 68 cells
 Patterns found by carybe
 Patterns found in 2018
 Oscillators
 Periodic objects with minimum population 68
 Oscillators with period 9
 Oscillators with mod 9
 Oscillators with heat 62
 Oscillators with volatility 0.98
 Oscillators with strict volatility 0.98
 Patterns with rectangular orthogonal symmetry