Difference between revisions of "Boring p24"

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(first natural appearance)
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|bx          = 26
|bx          = 26
|by          = 18
|by          = 18
|fc          = 42.6
|p            = 24
|p            = 24
|m            = 24
|h            = 59.5
|h            = 59.5
|v            = 0.82
|v            = 0.82
|sv          = 0.03
|rulemin      = B3/S23
|rulemin      = B3/S23
|rulemax      = B378/S237
|rulemax      = B378/S237
|rulespecial  = [[Conway's Game of Life|Conway Life]]
|rulespecial  = [[Conway's Game of Life|Conway Life]]
|isorulemin  = B3-jky/S23-ky
|isorulemax  = B2i34ckqty5-k6-in78/S234aceitwz5-acei6-e7
|synthesis    = 7
|plaintext    = true
|rle          = true
|rle          = true
|animated    = yes
|animated    = yes
Line 16: Line 23:
|apgcode      = xp24_co9nas0san9oczgoldlo0oldlogy0ggz1047210127401y01581qo
|apgcode      = xp24_co9nas0san9oczgoldlo0oldlogy0ggz1047210127401y01581qo
}}
}}
'''Boring p24''' (or '''trans-[[pulsar]] on [[figure eight]]''') is a [[period]] [[:Category:Oscillators with period 24|24]] [[oscillator]] composed of a [[pulsar]] and a [[figure eight]].
'''Boring p24''' (or '''trans-[[pulsar]] on [[figure eight]]''') is a {{period|24}} [[oscillator]] composed of a [[pulsar]] and a [[figure eight]].


Despite being composed of two oscillators of smaller period ([[:Category:Oscillators with period 3|3]] and [[:Category:Oscillators with period 8|8]] respectively), it is considered non-trivial because it has four cells that are alive in one [[generation]] and dead in the other 23.
Despite being composed of two oscillators of smaller period ({{period|3|brief}} and {{period|8|brief}} respectively), it is considered non-trivial because it has two cells that are alive in one [[generation]] and dead in the other 23, and two more otherwise period-8 cells that are alive in one additional generation.


==Also see==
==[[List of common oscillators|Commonness]]==
On [[Catagolue]], it is the most common period 24 oscillator, being more common than the similar [[uninteresting p24]].<ref>{{citeCatagolueStats|October 27, 2018}}</ref>
 
The boring p24 first appeared [[natural]]ly on August 27, {{year|2015}}, in a [[soup]] found by [[Brett Berger]].<ref name="post22203" /> Before this, symmetric figure-eight-on-pulsar variants had appeared only [[semi-natural]]ly.<ref name="post15147" />
 
==See also==
* [[Uninteresting p24]]
* [[Uninteresting p24]]
==References==
<references>
<ref name="post22203">{{LinkForumThread
|format = ref
|title  = Re: Soup search results
|p      = 22203
|author = Ivan Fomichev
|date  = August 27, 2015
}}</ref>
<ref name="post15147">{{LinkForumThread
|format = ref
|title  = Re: Soup search results
|p      = 15147
|author = Richard Schank
|date  = December 20, 2014
}}</ref>
</references>


==External links==
==External links==
{{LinkCatagolue|xp24_co9nas0san9oczgoldlo0oldlogy0ggz1047210127401y01581qo}}
{{LinkCatagolue|xp24_co9nas0san9oczgoldlo0oldlogy0ggz1047210127401y01581qo}}
__NOTOC__
[[Category:Least-common-multiple oscillators]]

Revision as of 19:08, 7 March 2020

Boring p24
15bo5bo$15bo5bo$15b2o3b2o2$11b3o2b2ob2o2b3o$13bobobobobobo$15b2o3b2o2$ 6bo8b2o3b2o$6b2o5bobobobobobo$5b2obo2b3o2b2ob2o2b3o$4bo2b3o$3bobobo7b 2o3b2o$2bobobo8bo5bo$3o2bo9bo5bo$bob2o$2b2o$3bo! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ AUTOSTART ]] #C [[ GPS 4 THUMBSIZE 2 ]]
Pattern type Oscillator
Number of cells 62
Bounding box 26 × 18
Frequency class 42.6
Period 24
Mod 24
Heat 59.5
Volatility 0.82
Strict volatility 0.03
Discovered by Unknown
Year of discovery Unknown

Boring p24 (or trans-pulsar on figure eight) is a period-24 oscillator composed of a pulsar and a figure eight.

Despite being composed of two oscillators of smaller period (3 and 8 respectively), it is considered non-trivial because it has two cells that are alive in one generation and dead in the other 23, and two more otherwise period-8 cells that are alive in one additional generation.

Commonness

On Catagolue, it is the most common period 24 oscillator, being more common than the similar uninteresting p24.[1]

The boring p24 first appeared naturally on August 27, 2015, in a soup found by Brett Berger.[2] Before this, symmetric figure-eight-on-pulsar variants had appeared only semi-naturally.[3]

See also

References

  1. Adam P. Goucher. "Statistics". Catagolue. Retrieved on October 27, 2018.
  2. Ivan Fomichev (August 27, 2015). Re: Soup search results (discussion thread) at the ConwayLife.com forums
  3. Richard Schank (December 20, 2014). Re: Soup search results (discussion thread) at the ConwayLife.com forums

External links