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Babbling brook 1 (xp4_0gie0ok4ba2s0g8gz121078aq4530e91)

#C [[ GRID THUMBLAUNCH THUMBSIZE 2 THEME Catagolue ]]
x = 1, y = 1, rule = B3/S23
b!
This pattern is an oscillator.
This pattern is periodic with period 4.
This pattern runs in standard life (b3s23).
The population fluctuates between 46 and 50.
This evolutionary sequence works in multiple rules, from b3inrs2-n3-acj through to b2cin34ceiqry5aijn6-ik78s01c234-ty5678.

Pattern RLE

Code: Select all

Sample occurrences

There are 1 sample soups in the Catagolue:

Unofficial symmetries

SymmetrySoupsSample soup links

oscstdin 1  

Comments (4)

Displaying comments 1 to 4.

On 2017-12-29 at 13:29:03 UTC, paulrw63@live.com wrote:

LATEST REPORT:

Having combined this with the Pedestel, it was, in turn, combined with a P9 oscillator I call the FARO GAME to create a P180 oscillator. If a FARO GAME is used at both ends, it eliminates the end bracket. I call this stack the DAGWOOD SANDWICH. It can be extended endlessly and ,the further the extension, the more variations of internal rotors are possible.

Such high periods in oscillators are hard to find, and the only other P180 one is one I call HOLDING PATTERN. (A glider endlessly rotates inside an array of 4 Queen Bee shuttles that reflect the glider. )

On 2017-01-04 at 14:54:03 UTC, paulrw63@live.com wrote:

It can even be hybridized with the PEDESTEL, also endlessly extendable. Infinities upon infinities.

On 2017-01-04 at 14:52:30 UTC, paulrw63@live.com wrote:

This is named the BABBLING BROOK and is the type species of the B.B. family.

On 2016-11-19 at 22:22:18 UTC, paulrw63@live.com wrote:

I can extend this endlessly, and the segments do not have to be in phase.

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