Short keys: Difference between revisions

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'''Short keys''' is a {{period|3}} [[oscillator]] found by [[Dean Hickerson]] in August {{year|1989}}.<ref>{{CiteHickersonOscillators|accessdate=March 14, 2020}}</ref> In August {{year|2004}} [[Jason Summers]] found a {{gliders|10}} [[synthesis]] of this oscillator.<ref>{{CiteSummersPattern|name=jslife}}</ref> It can be extended infinitely, like the [[odd keys]] and [[bent keys]].
'''Short keys''' is a {{period|3}} [[oscillator]] found by [[Dean Hickerson]] in August {{year|1989}}.<ref>{{CiteHickersonOscillators|accessdate=March 14, 2020}}</ref> In August {{year|2004}} [[Jason Summers]] found a {{gliders|10}} [[synthesis]] of this oscillator.<ref>{{CiteSummersPattern|name=jslife}}</ref> It can be extended infinitely, like the [[odd keys]] and [[bent keys]].


==See also==
== See also ==
*[[Bent keys]]
* [[Bent keys]]
*[[Odd keys]]
* [[Odd keys]]
*[[Jam]] (for which it may substitute a loaf)
* [[Jam]] (for which it may substitute a loaf)


==References==
== References ==
<references/>
<references/>


==External links==
== External links ==
* {{LinkLexicon|lex_s.htm#shortkeys}}
* {{LinkLexicon|lex_s.htm#shortkeys}}
* {{LinkCatagolue|xp3_2522ewe2252}}
* {{LinkCatagolue|xp3_2522ewe2252}}
* {{LinkPentadecathlonObject|16P3.5}}
* {{LinkPentadecathlonObject|16P3.5}}


{{Symmetry|orthogonal2}}
{{Sparker|p=3|type=dot|strength=moderate}}
{{Sparker|p=3|type=dot|strength=moderate}}

Revision as of 14:12, 7 August 2024

Short keys
x = 12, y = 4, rule = B3/S23 bo8bo$ob3o2b3obo$bo2bo2bo2bo$4bo2bo! #C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]] #C [[ AUTOSTART ]] #C [[ GPS 2 ZOOM 24 LOOP 3 ]]
Pattern type Oscillator
Number of cells 16
Bounding box 12 × 5
Frequency class 41.3
Period 3 (mod: 3)
Heat 14.7
Volatility 0.73 | 0.73
Kinetic symmetry -e
Discovered by Dean Hickerson
Year of discovery 1989

Short keys is a period-3 oscillator found by Dean Hickerson in August 1989.[1] In August 2004 Jason Summers found a 10-glider synthesis of this oscillator.[2] It can be extended infinitely, like the odd keys and bent keys.

See also

References