Difference between revisions of "Drifter"

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==External links==
==External links==
{{LinkLexicon|lex_d.htm#drifter}}
* {{LinkLexicon|lex_d.htm#drifter}}
{{LinkForumThread|f=2|t=1437|p=13021|title=Re: New p17 and other billiard tables}} (download link)
* {{LinkForumThread|f=2|t=1437|p=13021|title=Re: New p17 and other billiard tables}} (download link)
{{LinkForumThread|f=9|t=1445|title=A small modification of dr}} (Matthias Merzenich's modified version)
* {{LinkForumThread|f=9|t=1445|title=A small modification of dr}} (Matthias Merzenich's modified version)
{{LinkForumThread|f=9|t=4247|title=dr Discussion Thread}} (includes a hopefully up-to-date version of dr and its knownrotors file)
* {{LinkForumThread|f=9|t=4247|title=dr Discussion Thread}} (includes a hopefully up-to-date version of dr and its knownrotors file)


[[Category:Software]]
[[Category:Software]]
[[Category:Search software]]

Revision as of 05:36, 8 December 2022

A drifter is a perturbation moving within a stable pattern.

Dean Hickerson has written a program to search for drifters, with the hope of finding one which could be moved around a track. Because drifters can be very small, they could be packed more tightly than Herschels, and so allow the creation of oscillators of periods not yet attained, and possibly prove that Life is omniperiodic. Hickerson has found a number of components towards this end, but it has proved difficult to change the direction of movement of a drifter, and so far no complete track has been found. However, Hickerson has had success using the same search program to find eaters with novel properties, such as that used in diuresis.

dr, the search program used to find drifters, can also find oscillators. Most oscillators with period 10 or greater with dense stators and small rotors were found this way, including 55P10, p11 domino sparker, 66P13, all three known base p17s, and Merzenich's p18. The highest period found with dr that doesn't rely on symmetry, flipping, or phase-shifting is 18 (Merzenich's p18); 19 is possible, but specific periods can't be directly searched for.

External links