Electric fence
x = 61, y = 15, rule = B3/S23
10bo$9bobo24b2o$2bo4b3obo5bo19bo3bo2bo6bo5b2o$bobo2bo4b2o3bobo18bob3o
2b3o3bobo4bo$bobo2bob2o7bo20bo3b2o3bobo2bo6bo$2ob2obobob5o5bo18b2o3bo
2bobob2ob2o2b2o$bobo2bo3bo2bo2bo7b2o3b2o3b2o4b2ob2o2bobo2bobobo$bo2b2o
4b2o6b3ob2o3b2o3b2o3b3o5b4ob3obo3b2o$2bo2b3o2bo2bob4o3b2o3b2o3b2o3b3ob
2o2bo4bobo4bo2bo$3b2o3bobo2bo5b2o3b2o3b2o3b2o6bo12bo3b2o$5b2obob2obob
2o2bo22bo8b2obo$5bob2obo2bob2o4bo17b2obobo$11b2o7b2o18bo2b2o$38bobo$
38b2o!
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]
#C [[ AUTOSTART ]]
#C [[ GPS 3 ZOOM 8 LOOP 5 ]]
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Pattern type
Oscillator
Number of cells
197
Bounding box
61 × 15
Period
5 (mod : 5 )
Heat
72.8
Volatility
0.59 | 0.59
Kinetic symmetry
n
Discovered by
Dean Hickerson
Year of discovery
1993
Electric fence is a stabilization of ants and therefore an extensible period-5 oscillator .[1] It was found by Dean Hickerson in February 1993 .[2]
Extensions
Because both independent terminations of electric fence have a period of 5 and the ants wick has a mod of 1, there are five different phase combinations, and the shortest possible cases are demonstrated below. Some are so short that the ants wick is hardly visible.
x = 52, y = 95, rule = B3/S23
14bo$13bobo11b2o$6bo4b3obo5bo6bo3bo2bo6bo5b2o$5bobo2bo4b2o3bobo5bob3o
2b3o3bobo4bo$5bobo2bob2o7bo7bo3b2o3bobo2bo6bo$4b2ob2obobob5o5bo5b3o2b
4obob2ob2o2b2o$5bobo2bo3bo2bo2bo10bob2o5bo2bobo2bo$5bo2b2o4b2o6b3ob4o
4bobobo2bobobob4o$6bo2b3o2bo2bob4o3b2o2b3o5bob2o3bo5bo$7b2o3bobo2bo5b
2o3b4o2bo7b3o5b2o$9b2obob2obob2o2bo6bo2bo$9bob2obo2bob2o4bo4b2obobo$
15b2o7b2o5bo2b2o$29bobo$29b2o6$13bo$12bobo12b2o$5bo4b3obo5bo7bo3bo2bo
6bo5b2o$4bobo2bo4b2o3bobo6bob3o2b3o3bobo4bo$4bobo2bob2o7bo8bo3b2o3bobo
2bo6bo$3b2ob2obobob2obo4b3o6b3o2b4obob2ob2o2b2o$4bo4bobobo2b2obob2o8bo
b2o5bo2bobo2bo$4bobobo5bobob2ob2obob4o4bobobo2bobobob4o$5bo2b2obobob2o
b2o6b2o2b3o5bob2o3bo5bo$6b2o3bobo2bo5b2o4b4o2bo7b3o5b2o$8b2obob2obob2o
2bo7bo2bo$8bob2obo2bob2o4bo5b2obobo$14b2o7b2o6bo2b2o$29bobo$29b2o6$12b
o$11bobo13b2o$4bo4b3obo5bo8bo3bo2bo6bo5b2o$3bobo2bo4b2o3bobo7bob3o2b3o
3bobo4bo$3bobo2bob2o3bo3bo9bo3b2o3bobo2bo6bo$2b2ob2obobob2o8bo7b3o2b4o
bob2ob2o2b2o$3bo4b2o4b2o3bob2o8bob2o5bo2bobo2bo$3bob2o2bo3bobob2o2bob
2ob4o4bobobo2bobobob4o$4bo3b3obobo2bo4bo3b2o2b3o5bob2o3bo5bo$5b2o3bobo
2bo5b2o5b4o2bo7b3o5b2o$7b2obob2obobo3bo8bo2bo$7bob2obo2bob2o4bo6b2obob
o$13b2o7b2o7bo2b2o$29bobo$29b2o6$11bo$10bobo14b2o$3bo4b3obo5bo9bo3bo2b
o6bo5b2o$2bobo2bo4b2o3bobo8bob3o2b3o3bobo4bo$2bobo2bob2o7bo10bo3b2o3bo
bo2bo6bo$b2ob2obobob3obo14b3o2b4obob2ob2o2b2o$2bo4bo12b3obo6bob2o5bo2b
obo2bo$2bob3o3b2obo3b4o5b4o4bobobo2bobobob4o$3bo2b3o4bobob2o4bo2b2o2b
3o5bob2o3bo5bo$4b2o3bobo2bo3b4o2bo3b4o2bo7b3o5b2o$6b2obob2obob2o2bo9bo
2bo$6bob2obo2bob2o4bo7b2obobo$12b2o7b2o8bo2b2o$29bobo$29b2o6$10bo$9bob
o15b2o$2bo4b3obo5bo10bo3bo2bo6bo5b2o$bobo2bo4b2o3bobo9bob3o2b3o3bobo4b
o$bobo2bob2o7bo11bo3b2o3bobo2bo6bo$2ob2obobob5o15b3o2b4obob2ob2o2b2o$b
obo2b2o5b2o5b2ob2o6bob2o5bo2bobo2bo$bob2o2bob4ob2o2b2ob2o3b4o4bobobo2b
obobob4o$2bo3b2o2bobobob2o4bo3b2o2b3o5bob2o3bo5bo$3b2o3bobo2bo5b2o2b2o
3b4o2bo7b3o5b2o$5b2obob2obob2o2bo10bo2bo$5bob2obo2bob2o4bo8b2obobo$11b
2o7b2o9bo2b2o$29bobo$29b2o!
#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]
#C [[ ZOOM 8 HEIGHT 800 WIDTH 600 GPS 3 AUTOSTART LOOP 5 ]]
#C [[ LABEL -5 5 2 "1" ]]
#C [[ LABEL -5 25 2 "2" ]]
#C [[ LABEL -5 45 2 "3" ]]
#C [[ LABEL -5 65 2 "4" ]]
#C [[ LABEL -5 85 2 "5" ]]
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Five shortest electric fences(click above to open LifeViewer ) RLE : here Plaintext : here
Any one of them can be extended by moving the rightmost 26 columns 5n cells to the right and inserting n units of ant in the gap. The resulting changes in population, heat and volatility are listed in the following table.
Number
Min Pop .
Heat
Volatility
1
173+8n
52.0+8n
(121+20n )/(240+20n )
2
173+8n
53.6+8n
(125+20n )/(244+20n )
3
176+8n
55.2+8n
(129+20n )/(248+20n )
4
181+8n
56.8+8n
(133+20n )/(252+20n )
5
180+8n
58.4+8n
(137+20n )/(256+20n )
The pattern shown in the infobox is the n =2 version for #4.
See also
References
External links