#C Infinite Glider Hotel #C The name is derived from the old mathematical "infinity hotel" #C scenario, where a hotel with an infinite number of rooms always #C has room for more guests by shuffling the old guests around. #C Here two pairs of double Corderships are pulling slowly apart at #C c/12 such that there is an ever-lengthening glider track between #C them. Every 128 generations another glider is injected into the #C glider track, joining the gliders already circulating there. #C Eventually an arbitrarily large number of gliders will be #C traveling around the track. #C The tricky bit to this construction is that even though all the #C previously injected gliders are repeatedly flying through the #C injection point, that point is guaranteed to be empty when it is #C time for the next glider to be injected! #C David Bell, 29 May 2001, based on his original version, 9 Oct 1992. #C From Alan Hensel's "lifebc" pattern collection. x = 274, y = 206, rule = B3/S23 99bo82b3o$87bo11b3o80bobo$85b3o14bo23boo38boo14bobo$69bo14bo16boo23bo 38bobbo9boo4bo$69b3o12boo38bobo38b3o10boo3b3o$72bo47boob3o39boo12bo$ 71boo17bo4bo24boboo42bo13b4o$88boob3obbo3boo19b3o41boobo12boo$89boobo 7bobo15b5o42b4o13bo$72boo16boboobo6bo15b3o43bobobo$72boo18boo6b3o55boo 3booboo13bo$80bo10bo66boo4bo3bo12bobo$79b3o12bo27bo42b3o13b4o$78boobbo 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