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/programs/demos/life2/lif/ACORN.lif
0,0 → 1,9
#Life 1.05
#D Acorn
#D The most vigorously growing 7-cell
#D "methuselah" pattern. See also RABBITS.
#N
#P -3 -1
.*
...*
**..***

/programs/demos/life2/lif/ADDER.lif
0,0 → 1,837
#Life 1.05
#D Binary Adder
#D By David Buckingham, with size optimization by Mark
#D Niemec, 1975. Two glider streams enter the lower
#D right, representing the binary numbers 1110 and 0011.
#D The sum, 10001, appears from the middle right side
#D after about one thousand generations. The gliders go
#D in and come out backwards -- that is, 1's place first.
#D That way, the numbers to be added can be arbitrarily
#D large.
#N
#P -56 -95
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/programs/demos/life2/lif/AK47.lif
0,0 → 1,71
#Life 1.05
#D AK47, a gun at 47 gens/shot.
#D The AK47 reaction (middle)
#D by Richard Schroeppel was
#D known for years before
#D stabilizers were found by
#D Paul Callahan in July 1994.
#D See also P94S.
#N
#P -23 -11
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/programs/demos/life2/lif/AQUA20.lif
0,0 → 1,304
#Life 1.05
#D c/5 orthogonal spaceships
#D by Tin Coe and David Bell.
#N
#P -72 -85
....................................................................*
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/programs/demos/life2/lif/AQUA25B.lif
0,0 → 1,609
#Life 1.05
#D c/4 diagonal spaceships
#D By Hartmut Holzwart and David Bell.
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/programs/demos/life2/lif/AQUA33.lif
0,0 → 1,1232
#Life 1.05
#D c/3 long spaceships
#D By Hartmut Holzwart and David Bell.
#D
#D Long c/3 are used in SAWTOOT3 and
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/programs/demos/life2/lif/AQUA40.lif
0,0 → 1,259
#Life 1.05
#D 2c/5 spaceships
#D By Hartmut Holzwart, Dean Hickerson, and Tim Coe.
#N
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/programs/demos/life2/lif/AQUA50.lif
0,0 → 1,2452
#Life 1.05
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/programs/demos/life2/lif/AQUA50F.lif
0,0 → 1,867
#Life 1.05
#D c/2 flipper spaceships
#D By Hartmut Holzwart.
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#D
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/programs/demos/life2/lif/AQUA50S.lif
0,0 → 1,1206
#Life 1.05
#D c/2 symmetrical spaceships
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#D One of the front ends came
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/programs/demos/life2/lif/BARGE.lif
0,0 → 1,406
#Life 1.05
#D c/3 spaceship extensible in 2 dimensions
#D Hartmut Holzwart, David Bell
#N
#P -32 -50
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/programs/demos/life2/lif/BARGE2.lif
0,0 → 1,334
#Life 1.05
#D c/2 spaceship extensible in 2 dimensions
#D Hartmut Holzwart
#N
#P -20 -52
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/programs/demos/life2/lif/BHEPTO.lif
0,0 → 1,14
#Life 1.05
#D B-heptomino
#D A somewhat vigorous, commonly seen bit of
#D fluff, which lends to Life's growth
#D tendencies. This piece is used in PUFTRAIN,
#D RAKE, RAKE2, RAKE3, BHEPTPUF, GUN46, TRACK,
#D GUNSTAR, GUNSTAR2, GUNSTAR3, BI-GUN, and the
#D p46, p54, and p100 shuttles in OSCSPN2 and
#D OSCSPN3, and in many other patterns.
#N
#P -1 -1
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/programs/demos/life2/lif/BHEPTPUF.lif
0,0 → 1,225
#Life 1.05
#D B-heptomino puffer (well known)
#D An extension of PUFTRAIN, but at these
#D lengths, the ends need to be hit by
#D rakes. Even with the rakes, there are
#D only a finite number of lengths that
#D don't eventually self-destruct. For a
#D stable dirty puffer, see LINEPUF.
#N
#P 8 -53
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/programs/demos/life2/lif/BI-GUN.lif
0,0 → 1,30
#Life 1.05
#D Two-barrelled p46 glider gun
#D found by Bill Gosper.
#N
#P -9 -7
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/programs/demos/life2/lif/BLKRAKE.lif
0,0 → 1,65
#Life 1.05
#D Programmable rake
#D Based on Tim Coe's rakes.
#N
#P -29 9
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/programs/demos/life2/lif/BREEDER.lif
0,0 → 1,2523
#Life 1.05
#D Breeder, the classic original
#D by Bill Gosper, early 1970's.
#D
#D This is the first pattern to
#D demonstrate that quadratic
#D growth was possible in the
#D Game of Life. Much better
#D results have been achieved
#D since then (see MAX).
#N
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/programs/demos/life2/lif/BREEDER2.lif
0,0 → 1,359
#Life 1.05
#D Smallest Breeder ever created.
#D This is still larger than MAX, but
#D only fills half a quadrant (1/8 of
#D all space) with gliders.
#D By Dean Hickerson
#N
#P 44 -23
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/programs/demos/life2/lif/BREEDER3.lif
0,0 → 1,358
#Life 1.05
#D Backward-shooting Breeder.
#D Just a slight modification
#D of Breeder2.
#D By Dean Hickerson
#N
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/programs/demos/life2/lif/BREEDER4.lif
0,0 → 1,1984
#Life 1.05
#D Pufferless breeder (Standing breeder)
#D A shotgun sends an 8 spaceship salvo eastward every 360 gens.
#D Call the spaceships, from top to bottom, A, B, C, D, D', C', B',
#D and A'. D and D' are MWSSs; the others are HWSSs. (The shotgun's
#D output is approximately glide symmetric.) Every 360 gens, two
#D guns and a kickback reaction are used to create a northeastward
#D glider in front of A and B. A and B redirect the glider
#D southeastward. Then C' and D' duplicate it, producing 2 SEward
#D gliders and a block. The second glider escapes, the block is
#D deleted by D, and the first glider is turned NEward by A' and B'.
#D It is duplicated by C and D, again producing an escaping glider, a
#D block that gets deleted by the next D', and another NEward glider.
#D The latter interacts with the next A and B in the same way as the
#D original glider did, 596 gens later and 118 units farther east.
#D
#D Thus, in gen t, there are approximately t/360 gliders zigzagging
#D east, each producing 2 more gliders every 596 gens. So the
#D population is growing by about 5 * 2/596 * t/360 = t/21456
#D cells per generation, and the total population is about t^2/42912.
#D The gliders occupy a nonconvex quadrilateral with vertices at
#D (approximately) (0,0), (t/4,t/4), (59t/298,0), and (t/4,-t/4).
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 10/12/92
#N
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/programs/demos/life2/lif/BREEDER5.lif
0,0 → 1,1137
#Life 1.05
#D Synchronous P32 breeder based on Tim Coe's P16 engine:
#D Breeder makes new puffer every 32 generations;
#D Puffers make new blinker every 32 generations.
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/programs/demos/life2/lif/BREEDST.lif
0,0 → 1,905
#Life 1.05
#D t log(t) via stifled breeder
#D Population in generation t is asymptotic to t log(t) / (6 log(3)).
#D A modified exponential aperiodic pattern emits a LWSS in gen
#D 20*3^n + 32 (n >= 1). Meanwhile, a breeder produces a line of
#D "stifled" guns, with eaters suppressing their outputs. Each LWSS
#D destifles one gun. So in gen t there are about log(t)/log(3)
#D active guns, which have emitted about t log(t)/(30 log(3)) gliders.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 2/11/92
#N
#P 152 -30
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/programs/demos/life2/lif/BSHIP.lif
0,0 → 1,44
#Life 1.05
#D Blinker ship
#D Leaves a trail of blinkers
#D which are eaten by a pattern
#D with not quite a large enough
#D appetite (6c/13). A similar
#D idea is shown in PIPUF.
#N
#P 10 -4
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/programs/demos/life2/lif/BSHIP2.lif
0,0 → 1,51
#Life 1.05
#D Another Blinker puffer
#D
#D An HWSS cleans up behind it.
#D This was was found using a
#D search program.
#N
#P 15 -6
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/programs/demos/life2/lif/BTRACK.lif
0,0 → 1,1065
#Life 1.05
#D All 8 of David Buckingham's Herschel conduits demonstrated.
#D
#D A Herschel is the 20th generation of the B-heptomino (see BHEPTO).
#D Various combinations of still life can be made to assist the
#D forward propagation of a Herschel, and with Buckingham's complete
#D set, a glider gun of any period greater than 61 can be constructed.
#D This period-1246 loop demonstrates all of them. Each conduit in
#D this pattern is boxed off and labeled, and future Herschel
#D positions are marked by ghost Herschels. See also SLR, GUNB256.
#D
#D Gens Type Tightest Compression; Notes
#D ---- ---- ---------------------------
#D 64 90 degree 153 (also 73, 74, 77); 1 glider, aimed inward.
#D 77 move+flip 61; 1 glider (natural b-heptomino glider).
#D 112 90 degree 61; 1 glider, aimed outward.
#D 117 move 63; 1 glider. Can be perturbed by single-spark oscs.
#D 119 move+flip 231; 3 gliders.
#D 156 90 degree 62; 2 gliders: Normal B-hepto glider + one more.
#D 158 move+flip 176 (also 101, 102, 109, 111, 159); 1 glider.
#D 190 90 degree 107; 1 glider, aimed inward.
#N
#P 14 -70
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/programs/demos/life2/lif/COERAKE1.lif
0,0 → 1,26
#Life 1.05
#D p16 backward rake
#D A very simple construction: just
#D four *WSS and an extra cell. By
#D Tim Coe, 1996.
#N
#P 4 -4
....**
****.**
.*****
..***
#P 5 2
.****
*...*
....*
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.******
*.....*
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....**
****.**
******
.****

/programs/demos/life2/lif/COERAKE2.lif
0,0 → 1,39
#Life 1.05
#D p16 forward rake
#D Just like the backward rake
#D (coerake1.lif) but with an
#D additional pair of *WSS to
#D turn each glider around.
#D By Tim Coe, 1996.
#N
#P 4 -4
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*.....*
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......*
*.....*
.******

/programs/demos/life2/lif/CORDER.lif
0,0 → 1,146
#Life 1.05
#D 10-engine Cordership
#D Based on switch engine (SWITCHEN, by Charles Corderman)
#D Dean Hickerson, dean@ucdmath.ucdavis.edu
#N
#P 17 -25
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/programs/demos/life2/lif/CORDER2.lif
0,0 → 1,136
#Life 1.05
#D 7-engine Cordership
#D deleting 10 still lifes and a blinker.
#D Based on switch engine (SWITCHEN, by Charles Corderman)
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 8/23/93
#N
#P -13 -43
.*.*
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/programs/demos/life2/lif/CORDPULL.lif
0,0 → 1,221
#Life 1.05
#D Diagonal sawtooth with expansion factor 6
#D Population is unbounded but does not tend to infinity. Its graph is
#D a sawtooth function with ever-increasing teeth. More specifically,
#D the population in generation t = 8*6^n - 216 (n >= 2) is t/36 + 558,
#D but the population in generation 32*6^n - 429 (n >= 2) is only 469.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 5/14/91
#N
#P -30 -35
..***
.*...*
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...*

/programs/demos/life2/lif/CORDTOSS.lif
0,0 → 1,207
#Life 1.05
#D Caber tosser
#D Population in generation t is asymptotic to 5 log(t)/log(2).
#D
#D A glider bounces back and forth between a Cordership and a fixed
#D reflector; the round trip time doubles with each trip. Whenever
#D the glider hits the fixed reflector, an extra glider is created;
#D these gliders eventually dominate the population.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 5/1/91
#N
#P -31 -62
..*
..*
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*...***
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/programs/demos/life2/lif/CRYSTAL.lif
0,0 → 1,85
#Life 1.05
#D Crystal&decay 2700
#D
#D A p150 gun fires at a pair of pentadecathlons. When the first glider
#D hits the PDs, it is reflected back and hits the second, forming a
#D honey farm. Subsequent gliders form a crystal growing upstream. When
#D the crystal reaches an eater near the gun, it begins to decay.
#D When it's all gone, the cycle begins again.
#D
#D The period of this pattern is 2700, but by moving the PDs, any period
#D of the form 750 + 1950n (n>=0) can be obtained.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 3/27/90
#N
#P -14 -23
**
**
#P -17 -19
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#P -16 11
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/programs/demos/life2/lif/CYCLTRON.lif
0,0 → 1,443
#Life 1.05
#D Cyclotron
#D
#D An inefficient but amusing period 874 = 46*19 glider gun based on
#D a 3 glider collision that produces 4 blocks, 4 beehives,
#D 8 blinkers, and 13 gliders. 28 p46 shuttles are used to redirect
#D some of the gliders: 1 escapes, 1 is destroyed, 8 are reflected
#D back to delete the debris, and 3 are reflected back to collide
#D again.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 7/22/92
#N
#P -3 -20
.*
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#P -10 -37
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/programs/demos/life2/lif/DOUBLEX.lif
0,0 → 1,232
#Life 1.05
#D Double-x
#D By Bob Wainwright
#N
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/programs/demos/life2/lif/E15GROW.lif
0,0 → 1,609
#Life 1.05
#D t^1.5
#D Population in generation t is asymptotic to t^(3/2)/sqrt(9720).
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 12/6/91
#N
#P -69 -83
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/programs/demos/life2/lif/EATERS.lif
0,0 → 1,127
#Life 1.05
#D Examples of glider eaters.
#D Larger examples by Dean Hickerson.
#N
#P -31 -15
..*
*.*
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#P -23 -8
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#P -15 -17
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*...*.*..*
**..*..**
...**

/programs/demos/life2/lif/EDEN.lif
0,0 → 1,15
#Life 1.05
#D A Garden of Eden pattern
#D No pattern can have this as
#D its second generation.
#N
#P -16 -4
*********************************
**.*.***.***.**.*.*.*.*.*.*.*.*.*
*.*.***.***.****.***.*.*.*.*.*.*
*****.***.***.****.**************
*.*.**.***.***.*.***.*.*.*.*.*.*
****.***.***.*****.**.*.*.*.*.*.*
.**.***.***.***.*.*.*************
**.**.***.***.**.****.*.*.*.*.*.*
******************.**************

/programs/demos/life2/lif/EFENCE.lif
0,0 → 1,40
#Life 1.05
#D Electric fence
#D By Dean Hickerson, 1992.
#D Both ends found by search program.
#D See also STRETCH.
#N
#P -37 -11
.....................**
....................*.*
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............*
#P -9 -6
**...**...**
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..**...**...**
**...**...**

/programs/demos/life2/lif/FORERAKE.lif
0,0 → 1,751
#Life 1.05
#D p90 Foreward LWSS rake
#D
#D David Bell
#N
#P -93 -124
............*.......*...........................*.......*
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/programs/demos/life2/lif/FUSES.lif
0,0 → 1,285
#Life 1.05
#D Some fuses and some fenceposts
#D Mostly by Al Hensel.
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/programs/demos/life2/lif/GLIDERS6.lif
0,0 → 1,18
#Life 1.05
#D How 6 gliders can pass right through each other
#D
#D This is somewhat amazing, considering that even
#D 4-glider collisions have not all been explored.
#N
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/programs/demos/life2/lif/GUN104.lif
0,0 → 1,61
#Life 1.05
#D p104 r-pentomino shuttle gun
#D by Noam Elkies, March 1996.
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/programs/demos/life2/lif/GUN132.lif
0,0 → 1,78
#Life 1.05
#D p132 glider gun, using only one p44 engine.
#D
#D p44 oscillator by David Buckingham.
#D Gun by Dean Hickerson, June 1996.
#N
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.*.*.*
...*
.*..*
....*
*...*
*...*
....*
.*..*
...*
.*.*.*
*.*.**
*.*
.**
#P -4 5
.**
*.*
*
*.*
.**
#P 3 5
**
*.*
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*.*
**
#P 17 -1
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...*.*
**.*.*
*.*.*
..*
.*..*
.*
.*...*
.*...*
.*
.*..*
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*.*.*
**.*.*
...*.*
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#P -4 21
**
**
#P 4 21
**
**
#P 11 -2
**
*.*
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#P -8 -8
*
***
...*
..**
#P -7 -19
.*
..**
**
..*
#P 6 -22
..**
..*
*.*
**

/programs/demos/life2/lif/GUN144.lif
0,0 → 1,58
#Life 1.05
#D p144 glider gun
#D Found by Bill Gosper, 7/22/94,
#D using an oscillator by Achim
#D Flammenkamp, Dean Hickerson,
#D and David Bell, combined with
#D a p72 oscillator by Bob
#D Wainwright. Same period as
#D GUNSTAR but much smaller.
#N
#P -29 -11
....**
****....**
***.**..**
.....*
#P -9 -11
.....*
***.**..**
****....**
....**
#P -22 -4
**
**
#P -8 -4
**
**
#P -12 -1
.***
*
*..*
.**
#P 1 2
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.*..*
*...*
...*
.***
.*
#P -2 8
***
#P 10 -1
...*
.***
.*
*...*
*..*
.**
#P 15 -2
***
#P 20 -6
**
**
#P 20 11
**
**
#P -6 11
**
**

/programs/demos/life2/lif/GUN184.lif
0,0 → 1,37
#Life 1.05
#D p184 gun using a single b-heptomino.
#D
#D Since 184 is a multiple of 46, this
#D gun is perfect for p46 glider logic.
#D David Buckingham, July 1996.
#N
#P -3 -19
...*
.***
*
**
#P 8 -15
...*
.***
*
**
#P -7 0
.***
*..*
**..*
...**
#P -19 -3
..**
.*.*
.*
**
#P -15 8
..**
.*.*
.*
**
#P -4 13
**
*
.***
...*

/programs/demos/life2/lif/GUN246.lif
0,0 → 1,42
#Life 1.05
#D p246 gun, using a single bookend-based engine
#D
#D by David Buckingham, June 1996
#N
#P 10 -21
.....**
.....*..*
.
.
.....*.**
**..*.*
*....*
....*
.*..*
#P 16 3
**
*.*
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#P -23 0
..**
.*.*
.*
**
#P -17 13
...*
..*.****
.*.*.***
*.*
.*
.**
.**
.**
#P -11 -8
**
**
#P 1 -5
.**
..*
*.*
**

/programs/demos/life2/lif/GUN30.lif
0,0 → 1,39
#Life 1.05
#D p30 glider gun (the Original)
#D
#D This is made of two of a pattern
#D know as the "queen bee", which
#D sometimes occurs naturally,
#D whose debris can be deleted on
#D the sides by blocks or eaters.
#D But a collision in the center
#D can, as seen here, miraculously
#D form a glider. Just one of these
#D moving back and forth is called
#D piston (see the p30 in OSCSPN2).
#N
#P 4 -5
....*
.****
****
*..*
****
.****
....*
#P 13 -4
*
*
#P -6 -3
..*
.*.*
*...**
*...**
*...**
.*.*
..*
#P 17 -2
**
**
#P -17 0
**
**

/programs/demos/life2/lif/GUN44.lif
0,0 → 1,74
#Life 1.05
#D Single-engine p44 glider gun
#D Found by David Buckingham, Oct 1996
#N
#P -15 -13
**
.*
.*.*
..**
#P 1 -20
..**
..*
*.*
**
#P 3 -13
**
**
#P 6 -10
...*
.***
*
**
#P -21 -3
.**
*.*
*.*.**
.*.*.*
...*
..*..*
..*
..*...*
..*...*
..*
..*..*
...*
.*.*.*
*.*.**
*.*
.**
#P -4 3
..*
.**
*
.**
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#P 3 3
*
**
..*
**
*
#P 16 -3
....**
....*.*
.**.*.*
.*.*.*
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....*
*...*
*...*
....*
.*..*
...*
.*.*.*
.**.*.*
....*.*
....**
#P -4 19
**
**
#P 4 19
**
**

/programs/demos/life2/lif/GUN46.lif
0,0 → 1,38
#Life 1.05
#D p46 glider gun
#D Based on two shuttles which
#D make use of a double
#D B-heptomino reaction. See
#D the p46 piston in OSCSPN2.
#N
#P 2 -17
**
**
#P -6 -8
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**.*
#P 1 -8
.*
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#P -25 4
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...**
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.
...*
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..**
..*
#P -36 6
**
**
#P -9 13
**
**

/programs/demos/life2/lif/GUNB112.lif
0,0 → 1,125
#Life 1.05
#D p112 gun, using a B track
#D By Dave Buckingham, 7/5/96.
#N
#P -30 -29
*
***
...*
..**
#P -27 -23
**
**
#P -15 -31
...*
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*
**
#P -11 -15
**
*
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#P -14 -11
**
*
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#P 25 -30
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*.*
**
#P 21 -27
**
**
#P 27 -15
**
*.*
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#P 11 -11
..**
*..*
**
#P 7 -14
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.*.*
.*
**
#P 26 25
**
*
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#P 25 21
**
**
#P 11 27
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*
#P 8 11
**
*
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#P 10 7
*
***
...*
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#P -29 26
..**
.*.*
.*
**
#P -23 25
**
**
#P -31 11
**
.*
.*.*
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#P -15 8
..**
*..*
**
#P -11 10
..**
..*
*.*
**
#P -11 -23
**
.**
.*
#P 20 -11
..*
***
.*
#P 8 20
.*
**
.**
#P -23 8
.*
***
*
#P -1 -32
**
.*
.*.*
..**
#P 28 -1
...*
.***
*
**
#P -3 28
**
*.*
..*
..**

/programs/demos/life2/lif/GUNB256.lif
0,0 → 1,59
#Life 1.05
#D p256 gun, using a B track
#D By David Buckingham, 9/29/95.
#D Based on an idea by Mark Niemec.
#D See also BTRACK, SLR.
#N
#P 16 7
.......**
.......**
.
.
.
..**
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.
.
**
**
#P 7 -24
**
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.
.
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#P -24 -19
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.
.
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.
.
.
**
**
#P -19 16
**
**
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.
.
....**
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#P 0 9
*
***
*.*
..*

/programs/demos/life2/lif/GUNB856.lif
0,0 → 1,135
#Life 1.05
#D p856 gun, using a B track
#N
#P 22 13
.*
***
*.**
#P 23 2
**
**
#P 4 -9
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.
...*
..*.*
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.
*..*
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#P 42 -13
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***.*...*
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#P 28 -34
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*
**
#P 2 -24
**
**
#P -9 -8
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*...**..**
.*..**
#P -12 -51
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.***.*.**
*......*
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.
**.....*
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..*..*.*
#P -34 -31
**
.*
.*.*
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#P -24 -3
**
**
#P -9 0
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.
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.
*..*
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#P -51 4
**.******
**.******
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******.**
#P -31 31
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*
#P -3 23
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**
#P 0 5
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#P 2 41
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..**..**..***
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...****
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#P 31 28
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#P 20 19
**
**
#P -7 32
..**
...*
***
*
#P 32 4
**
*.*
..*
..**
#P 4 -35
...*
.***
*
**

/programs/demos/life2/lif/GUNSTAR.lif
0,0 → 1,443
#Life 1.05
#D 4-barrelled p144 gun
#D This is a p144 gun based on an unnamed p72 oscillator found by
#D Bob Wainwright. Two copies of the p72 together with a blocker and
#D 2 eaters can duplicate a glider. One output glider emerges in the
#D same direction as the original; the other is turned 90 degrees.
#D By putting together 4 such reflectors, a 4-barrelled gun can be
#D built with period 144+72N for any N>=0.
#D This was built by David Buckingham some time before 11/21/91.
#D (This header written by Dean Hickerson, 1/25/93)
#N
#P -36 -75
.**
.**
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.
.
.**
.**
#P -36 -55
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.
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#P -29 -68
**
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#P -25 -63
**
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#P -29 -59
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#P -20 -50
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*
.*
#P -11 -53
**
**
#P -15 -64
*
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#P 3 -61
.*
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#P 10 -64
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#P 14 -61
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.
*..*
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#P -4 -44
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#P 7 -43
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#P 5 -33
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#P 64 -36
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#P 65 -29
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**
#P 59 -25
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#P 52 -29
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#P 46 -20
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#P 59 -15
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#P 50 -11
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#P 39 -4
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.*.*
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#P 57 3
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#P 50 14
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#P 31 44
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#P 16 46
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#P 10 59
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#P 8 50
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#P -16 27
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#P -15 35
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#P -10 40
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#P -7 57
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#P -15 59
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#P -20 50
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#P -36 28
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#P -75 31
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#P -68 26
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#P -63 21
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#P -59 19
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#P -64 10
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#P -64 -15
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#P -61 -20
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#P -33 -16
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#P -14 -20
*
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#P 16 -14
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*
.*
#P 10 16
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#P -20 10
.*
..*
***

/programs/demos/life2/lif/GUNSTAR2.lif
0,0 → 1,241
#Life 1.05
#D David Buckingham's p168 glider gun
#D A 4-barrelled, period 168 glider gun, using 4 B-heptominoes moving
#D around a p840 track consisting of 4 64 gen turns and 8 73 gen turns.
#D Built by David Buckingham sometime before 11/20/91
#N
#P -20 -53
....**
.*.*..*.**
**..*....*
.....*......**
......*.....*
#P 3 -42
**
.*
#P 12 -60
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#P 15 -56
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#P 16 -47
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.
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#P 8 -35
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#P 28 -38
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#P 47 -20
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#P 51 15
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#P 33 28
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#P 12 30
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#P 14 38
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#P -20 51
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#P -17 55
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#P -20 6
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.*...*
*...*
.*.*
..*

/programs/demos/life2/lif/GUNSTAR3.lif
0,0 → 1,401
#Life 1.05
#D 4-barrelled p216 gun
#D Notice the similarity to
#D GUNSTAR, which has a
#D period of 144.
#N
#P -35 -74
.**
.**
.**
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.
.
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#P -28 -67
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#P -26 -64
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#P -35 -54
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#P -29 -56
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#P -21 -51
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#P -14 -63
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#P -10 -52
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#P -3 -43
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#P 3 -35
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#P 13 -37
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#P 18 -43
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#P 25 -41
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#P 65 -35
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#P 62 -26
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#P 66 -28
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#P 49 -21
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#P 51 -29
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#P 60 -14
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#P 51 -10
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#P -54 32
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#P -74 32
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#P -67 27
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#P -33 -35
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/programs/demos/life2/lif/HACKSAW.lif
0,0 → 1,430
#Life 1.05
#D Hacksaw (orthogonal sawtooth with expansion factor 9)
#D Population is unbounded but does not tend to infinity. Its graph is a
#D sawtooth function with ever-increasing teeth. More specifically, the
#D population in generation t = 385*9^n - 189 (n>=1), is t/4 + 1079, but the
#D population in generation 1155*9^n - 179 (n>=0) is only 977.
#D
#D The pattern consists of two parts, a stationary shotgun and a set
#D of puffers moving east. The shotgun produces, and usually destroys, a salvo
#D consisting of a MWSS and 2 LWSSs. The moving part consists of a period 8
#D blinker puffer (found by Bob Wainwright), and two p24 glider puffers, whose
#D output gliders destroy each other (with help from an accompanying MWSS). In
#D generation 385*9^n - 189 (n>=1) (and 228 for n=0), a salvo hits the back end
#D of the row of blinkers, causing it to decay at 2c/3. When the row is
#D completely gone, a new row starts to form and a spark is produced. The spark
#D is turned into a glider by an accompanying HWSS; the glider is turned into a
#D westward LWSS, in generation 1155*9^n - 127 (n>=0), by interaction with the
#D glider puffers. (This 3 glider synthesis of a LWSS is due to David
#D Buckingham.) When the LWSS hits the shotgun, in generation 2310*9^n - 184
#D (n>=0), another salvo is released, starting the cycle again.
#D
#D The idea for this sawtooth pattern was suggested by Bill Gosper.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 7/8/92
#N
#P 82 -28
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#P -83 -51
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#P -57 -25
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.****

/programs/demos/life2/lif/HIGHAQ33.lif
0,0 → 1,22
#Life 1.05
#R 23/36
#P 2 -9
...**
...**
...*.**
...*.*
...***
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.***
*.*
.**
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*.*
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...*.*
...*.**
...**
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/programs/demos/life2/lif/HIGHBIRD.lif
0,0 → 1,24
#Life 1.05
#R 23/36
#P -21 4
..........*..........*
......*.**.**.*.....**
.....**.......**...***
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.
**................**
#P 1 4
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..*.*.*.......***
*.*.*.........*
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..*................*
.
.**................**

/programs/demos/life2/lif/HIGHBRDR.lif
0,0 → 1,58
#Life 1.05
#R 23/36
#P -45 -52
**
.*
.*.*
..**
#P 46 -50
..**
..*
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#P -50 -43
*
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#P -22 -33
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#P -32 -21
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#P 7 -16
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#P 9 -2
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#P -15 8
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#P 0 11
...*
..***
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**
.**
#P -48 48
..**
...*
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*

/programs/demos/life2/lif/HIGHCRNA.lif
0,0 → 1,11
#Life 1.05
#R 23/36
#P 7 4
.***
*
*
*
#P 16 7
*
*
*

/programs/demos/life2/lif/HIGHGUN2.lif
0,0 → 1,74
#Life 1.05
#R 23/36
#P -17 -25
....*
....**
..**.**
..*....*
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.**.....**
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...*....*
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#P 11 -23
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#P -33 -9
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......*
#P -15 19
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.*..*
*...*
*..*
***

/programs/demos/life2/lif/HIGHGUN3.lif
0,0 → 1,36
#Life 1.05
#R 23/36
#P -61 -54
**
.*
.*.*
..**
#P -39 -36
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#P -7 -4
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#P 34 32
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#P 57 51
**
*.*
..*
..**

/programs/demos/life2/lif/HIGHLOOP.lif
0,0 → 1,192
#Life 1.05
#R 23/36
#P -7 -42
*
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#P 17 -38
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/programs/demos/life2/lif/HIGHOSCS.lif
0,0 → 1,421
#Life 1.05
#R 23/36
#P 3 -38
.....**
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...*.*
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**
#P 1 -33
.*.*
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#P 15 -40
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#P -30 -35
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#P -24 -34
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#P -18 -20
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#P 52 -21
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#P 61 -21
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#P -28 -19
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/programs/demos/life2/lif/HIGHPUF.lif
0,0 → 1,153
#Life 1.05
#R 23/36
#D Line Puffer, analogous to the one in regular life.
#P -1 1
.....*
.....*.*.*.***
.....*.*..*..***
.....*....*.*...*
.....*...*..**...*
.....*.*..**.*...*
.....*...*..**...*
.....*....*.*...*
.....*.*..*..***
.....*.*.*.***
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#P 0 38
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#P -1 -35
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.....*....*.*...*
.....*.*..*..***
.....*.*.*.***
.....*

/programs/demos/life2/lif/HIGHRAK1.lif
0,0 → 1,21
#Life 1.05
#R 23/36
#P 11 0
..**
...**
*.**
***
.*
#P 21 4
*
*
*
#P 1 8
...*
..**
.*.*
***
#P 6 17
*
*
*

/programs/demos/life2/lif/HIGHRAK2.lif
0,0 → 1,27
#Life 1.05
#R 23/36
#P 11 0
..***
.*..*
*...*
*..*
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.....*..*
....*...*
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....***
.
.
.......*
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#P 2 13
...*
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.*.*
***
.
......***
.....*.*
.....**....***
.....*

/programs/demos/life2/lif/HIGHSIER.lif
0,0 → 1,20
#Life 1.05
#R 23/36
#P 14 -20
***
*..*
*...*
.*..*
..***
#P 0 8
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***

/programs/demos/life2/lif/HIGHTUG.lif
0,0 → 1,16
#Life 1.05
#R 23/36
#P -17 -17
.***
*
*
*
#P -4 -10
*
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#P 13 13
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.*.*
***

/programs/demos/life2/lif/HOTEL.lif
0,0 → 1,733
#Life 1.05
#D Infinite glider hotel
#D The name is derived from the old mathematical "infinity hotel"
#D scenario, where a hotel with an infinite number of rooms always has
#D room for more guests by shuffling the old guests around.
#D Here two pairs of double Corderships are pulling slowly apart at
#D c/12 such that there is an ever-lengthening glider track between
#D them. Every 1920 generations another glider is injected into the
#D glider track, joining the gliders already circulating there.
#D Eventually an arbitrarily large number of gliders will be traveling
#D around the track.
#D The tricky bit to this construction is that even though all the
#D previously injected gliders are repeatedly flying through the
#D injection point, that point is guaranteed to be empty when it is
#D time for the next glider to be injected!
#D David Bell, dbell@pdact.pd.necisa.oz.au, Oct 9 1992
#N
#P 13 -101
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/programs/demos/life2/lif/HWSSGUN.lif
0,0 → 1,174
#Life 1.05
#D p120 HWSS gun
#N
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#P -36 10
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/programs/demos/life2/lif/IRRAT2.lif
0,0 → 1,420
#Life 1.05
#D Irrational 2
#D Population growth appears to be linear with an irrational multiplier.
#D The probability that a MWSS will hit a boat seems to be 1/sqrt(2)
#D for the lower (westward) stream, and sqrt(2)-1 for the upper
#D (eastward) stream. If this is true, then the population in gen t is
#D about (78 sqrt(2) - 73)t/40 for t even, and (82 sqrt(2) - 77)t/40
#D for t odd. If you can prove any of this, please let me know.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 5/20/91
#N
#P -76 -33
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/programs/demos/life2/lif/IRRAT5.lif
0,0 → 1,351
#Life 1.05
#D Irrational 5
#D Population growth is linear with an irrational multiplier.
#D Each middleweight spaceship produced by the puffers either hits a
#D boat or is deleted by a glider. Denoting the first possibility by
#D 1 and the second by 0, we obtain a sequence beginning 101011011010...
#D If we prepend 101, we obtain the Fibonacci string sequence, defined
#D by starting with 1 and then repeatedly replacing each 0 by 1 and each
#D 1 by 10: 1 -> 10 -> 101 -> 10110 -> 10110101 -> ... (See Knuth's
#D "The art of computer programming, vol. 1", exercise 1.2.8.36 for
#D another definition.) The density of 1's in this sequence is
#D (sqrt(5)-1)/2, which implies that the population in gen t is
#D asymptotic to (8 - 31 sqrt(5)/10) t. More specifically, the
#D population in gen 20 F[n] - 92 (n>=6) is 98 F[n] - 124 F[n-1] + 560,
#D where F[n] is the n'th Fibonacci number. (F[0]=0, F[1]=1, and
#D F[n] = F[n-1] + F[n-2] for n>=2.)
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 5/12/91
#N
#P -67 -32
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/programs/demos/life2/lif/IRRATU.lif
0,0 → 1,264
#Life 1.05
#D Unknown irrational
#D Population growth appears to be linear. If you can find the rate
#D of growth, please let me know. (It's probably irrational, and
#D probably different for even and odd generations.) Just proving
#D that the pattern never blows up isn't quite trivial.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 6/16/91
#N
#P 33 -31
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#P 7 -10
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#P 3 27
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#P 18 -1
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#P 5 -6
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#P 5 1
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*

/programs/demos/life2/lif/JAWS.lif
0,0 → 1,239
#Life 1.05
#D Jaws, a switch-engine based quadratic growth mechanism.
#D
#D The population roughly follows the equation
#D p = (5.167e-6)t^2 + 2.72t + 1000.
#D
#D If you can't see the pattern, that's probably because
#D it is too large and sparse, and most Life programs at
#D the time of this writing are not powerful enough to
#D view it.
#D
#D By Nick Gotts, February 1997.
#N
#P -268 -632
..*.*
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/programs/demos/life2/lif/Jason1.lif
0,0 → 1,17
#Life 1.05
#D A nice cycler
#D Found by watching random starts.
#D Shapes are correct, but spacing is wrong.
#D they need to be horizontally closer.
#D 11th October 1998
#N
#P -10 -4
....**
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....**

/programs/demos/life2/lif/LINEPUF.lif
0,0 → 1,185
#Life 1.05
#D Line Puffer of width 33
#D
#D The width is defined by the length of the first free-standing line
#D in the puffer's plume. The formula for this is 12n+1-s, where n is
#D the number of middle segments, and s is the number of cells covered
#D by the little 3-cell, 5-unit puff-suppressors on the upper edge of
#D this otherwise symmetrical pattern.
#D
#D Here, n=4, and s=6+5+5. The Y-shaped puff-suppressors can have 5,
#D 6, or 7 units of spacing on between them, or between one of them and
#D the end. You only need 2 or 3 such suppressors to produce any
#D puffer width.
#D
#D Notice that placing random debris behind the puffer sometimes
#D affects the plume permanently - even turning it asymmetrical if the
#D debris was asymmetrical. It also affects the period of the puffer,
#D that is, the number of generations it takes to repeat. By
#D increasing the width, the period can be made to rise exponentially,
#D surpassing 10^6 at a width of only about 70. But the most amazing
#D thing is that it has a half-life on the order of 10^8 generations.
#D
#D By Hartmut Holzwart and Al Hensel, April 1994
#N
#P 3 -22
*
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#P 1 -49
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#P 10 -48
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#P 6 -26
*.*..**
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*
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*........*
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*
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#P 1 27
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.*.*
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#P 10 27
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*

/programs/demos/life2/lif/LINEPUF2.lif
0,0 → 1,449
#Life 1.05
#D Superstable line puffer of width 76
#D
#D The slight instability in the previous line
#D puffer is corrected in this version, which
#D is believed to be perfectly stable and not
#D have a half-life. In the previous version,
#D a line puffer of width 76 collapses after
#D 39.7 million generations.
#D
#D Unfortunately, adding puff-suppressors
#D brings back the instability. So the formula
#D for the width of this puffer is 12n+7m+7,
#D introducing 7-unit spacers so that all
#D sufficiently large widths are possible.
#D
#D Tim Coe, May 1996.
#N
#P 10 -76
*.*
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.
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**.*
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#P 29 -49
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#P 15 -33
...*.*....*.*
**.*..*..*..*
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...*......*
...*.*****
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......**...*
**.*..*..*..*
...*.*....*.*
#P 23 -78
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#P 18 -47
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#P 29 -3
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#P 15 13
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#P 23 47
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#P 10 45
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#P 5 -40
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#P 8 -34
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#P 5 4
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#P 8 4
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/programs/demos/life2/lif/LOGGROW.lif
0,0 → 1,3126
#Life 1.05
#D t log(t)
#D Population in generation t is asymptotic to t log(t)/48.
#D More specifically, for n >= 2, the population in gen 60n is
#D
#D . n n - m n - m + 4
#D . 5747 + 247n + 5 SUM (2 floor(-----) - floor(---------)).
#D . m=1 4m 4m
#D
#D Three breeders and two puffers create a sequence of large period
#D guns; the N'th gun has period 240N. In gen t there are about
#D t/60 finished guns, which have emitted about t/(240*1) + t/(240*2)
#D + t/(240*3) + ... + t/(240*(t/60)) ~ t log(t)/240 gliders.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 11/13/90
#N
#P -129 -141
..*
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/programs/demos/life2/lif/LOGGROW2.lif
0,0 → 1,824
#Life 1.05
#D log(t)^2
#D Population in generation t is asymptotic to
#D (5 log(t)^2)/(3 log(2)^2). More specifically, for
#D n>=2, the population in generation 960*2^n is
#D 5n^2/3 + 60n + 1875 + (if n mod 3 = 0 then 0 else 25/3).
#D This uses a caber tosser, a modified block pusher, and a toggleable
#D p120 gun. Each glider from the caber tosser turns on the gun and
#D causes the block pusher to go through one cycle (sending out a
#D salvo and awaiting the return gliders). When the cycle is
#D complete, the gun is turned back off.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 4/24/92
#N
#P -82 94
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**

/programs/demos/life2/lif/LONEDOTS.lif
0,0 → 1,384
#Life 1.05
#D Lone Dot Agars
#D by Dean Hickerson, Al Hensel.
#D See also TWINDOTS, POLES, OSCSP2.
#N
#P -60 -57
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#P -59 36
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#P -20 31
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#P 30 31
..........**........**
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.....*......*.........*............*.*..**
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..*..***....*...*.....*...*.....*...*....*
...**.......*.........*.........*...*.*.*
.....*..*.*...*.*.*.*...*.*.*.*...*...*
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........*.*.*...*.*.*.*...*.*.*.*..**..*
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........*...*.*.*.*...*.*.*.*...*.*..**.*
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....*.*.*.*.*.*...*.*.*.*...*.*.*.*.*.*
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*.......*.*.*...*.*.*.*...*.*.*.*..**..*
.....................................*..*
........*...*.*.*.*...*.*.*.*...*.*..**.*
....**................................*.**
....*.*.*.*.*.*...*.*.*.*...*.*.*.*.*.*
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..*.**..*.*...*.*.*.*...*.*.*.*...*
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*.......*.*.*...*.*.*.*...*.*.*.*..**
.....................................*
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.......*.......****......****.....**.*
.**..*.*............*.........*......*
.**..**..........***.*.....***.*...*.*.**
.................*...*.....*...*....**.**
.....................**........**

/programs/demos/life2/lif/LOOP.lif
0,0 → 1,251
#Life 1.05
#D Two-glider loop between retreating Corderships
#D by David Bell. See also: HOTEL, SAWTOOT6, CORDER,
#D and the rest of the Cordership series.
#N
#P 8 -75
.*
.*
*.*
.*
.*
#P -1 -74
..***
.*..**
*.....*
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.**..*
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#P 23 -62
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#P 21 -57
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#P 34 -49
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#P 25 -48
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#P 29 -33
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#P 18 -34
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#P 14 -49
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#P 10 -45
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#P 12 -55
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#P -15 -36
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#P 4 -18
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#P -11 -69
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#P -19 -61
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#P -27 -53
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#P 27 -23
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#P 19 -15
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#P -10 70
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#P -20 13
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#P -28 21
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#P 26 51
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#P 18 59
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**
#P 10 67
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**

/programs/demos/life2/lif/LWSSGUN.lif
0,0 → 1,48
#Life 1.05
#D Lightweight Spaceship gun
#D by Dieter Leithner, Oct 1993
#N
#P -22 -13
**
**
.
.
.
.
.
.
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#P -5 -21
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#P -23 12
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#P -26 19
**.............**
**..**.....**..**
....**.....**

/programs/demos/life2/lif/LWSSRAK2.lif
0,0 → 1,46
#Life 1.05
#D p32 orthogonal lwss rake.
#D Based on Tim Coe's rake.
#N
#P -4 -8
.****
*...*
....*
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#P -8 -4
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.
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#P -11 5
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#P -29 -14
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#P -37 -10
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#P -22 5
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.****
#P -23 11
..***
.*****
****.**
....**

/programs/demos/life2/lif/LWSSRAKE.lif
0,0 → 1,63
#Life 1.05
#D A period 32 LWSS backrake.
#D By Tim Coe, April 1996.
#N
#P 11 -14
.******
*.....*
*.....*
.*...*
...*
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..****
..**.**
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#P 1 -21
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#P 3 -5
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*....*
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#P 21 6
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#P 24 12
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#P -1 18
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#P -9 14
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*....*
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#P -30 5
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*****
***.**
...**

/programs/demos/life2/lif/MAKEBILS.lif
0,0 → 1,391
#Life 1.05
#D Glider syntheses for 4 billiard tables
#D A collection of 4 glider syntheses, found by David Buckingham,
#D of billiard table oscillators:
#D 12 gliders -> p8 Hertz oscillator
#D 14 gliders -> p3 MIT oscillator
#D 10 gliders -> p2 scrubber
#D 6 gliders -> p3 (unnamed?)
#D (Collection assembled by Dean Hickerson, 1/25/93. The syntheses
#D are much older.)
#N
#P -31 -32
..*
*.*
.**
#P -22 -36
*
*.*
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#P -28 -27
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..*
***
#P -12 -27
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#P -18 -20
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#P -8 -16
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#P -28 -17
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#P -35 -14
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#P -27 -12
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#P -21 -13
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#P -27 -4
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#P 24 -25
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#P 31 -23
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#P 6 -11
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#P 18 -13
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#P -23 17
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#P -27 21
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#P -16 28
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.
.
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/programs/demos/life2/lif/MAKEFISH.lif
0,0 → 1,106
#Life 1.05
#D Glider syntheses for LWSS, MWSS, HWSS, and the Schick Engine.
#D
#D Notice that if you delete the upper-left glider in the HWSS
#D synthesis on the right, the result will be an LWSS instead.
#N
#P -34 -17
*.*
.**
.*
#P -28 -21
*.*
**
.*
#P -30 -12
.**
*.*
..*
#P -27 -2
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*.*
.**
#P -30 5
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*.*
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#P -17 -2
*.*
**
.*
#P -20 13
.*
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#P -19 18
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#P -14 16
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..*
#P -1 -15
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*.*
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#P 29 10
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..*
#P 17 -4
*
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#P 12 1
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*.*
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#P 1 13
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..*
.*
#P -45 -7
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#P -48 8
.**
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..*
#P -49 -6
*
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**
#P -53 -4
.*
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#P -51 1
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**
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#P -53 5
.*
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*.*
#P -58 6
.*
**
*.*
#P -60 11
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*.*
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#P -67 8
***
..*
.*
#P -61 -3
*.*
.**
.*
#P -59 -10
..*
*.*
.**

/programs/demos/life2/lif/MAKEFUSE.lif
0,0 → 1,100
#Life 1.05
#D Glider synthesis for a fuse
#D This can be ignited easily by another glider.
#N
#P -27 -20
*
.**
**
#P -28 -2
***
..*
.*
#P 8 34
.**
*.*
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#P 26 33
.*
**
*.*
#P -10 -20
*.*
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.*
#P -14 -16
*.*
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.*
#P -6 -16
..*
**
.**
#P -14 -12
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..*
.*
#P -2 -12
*.*
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.*
#P -6 -8
*.*
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.*
#P 2 -8
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**
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#P -6 -4
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..*
.*
#P 6 -4
*.*
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#P 2 0
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.*
#P 10 0
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#P 2 4
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#P 14 4
*.*
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#P 10 8
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#P 18 8
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#P 10 12
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.*
#P 22 12
*.*
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.*
#P 18 16
*.*
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.*
#P 26 16
..*
**
.**
#P 18 20
***
..*
.*

/programs/demos/life2/lif/MAKEGUN.lif
0,0 → 1,36
#Life 1.05
#D Glider synthesis for a glider gun
#D with only 8 gliders
#N
#P -22 -4
*.*
.**
.*
#P -6 -7
*
*.*
**
#P -9 -4
*
.**
**
#P -12 1
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.**
*
#P 13 -6
*
*.*
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#P 10 1
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*.*
*
#P 4 4
.*
.**
*.*
#P 22 2
***
*
.*

/programs/demos/life2/lif/MAKEHSLR.lif
0,0 → 1,503
#Life 1.05
#D Glider synthesis for a hustler
#D 123 gliders crash to form the period 3 oscillator "hustler". First,
#D 14 gliders are used to form the p8 Hertz oscillator, with non-standard
#D induction coils. The induction coils are then repeatedly modified by
#D the next 99 gliders. Finally, 10 gliders are used to reshape the
#D billiard table and induction coils, creating the hustler.
#D The steps of the construction were figured out by David Buckingham.
#D Dean Hickerson put them together, about 3/12/91, from notes by
#D Buckingham dated 1/30/90.
#N
#P 8 2
.*
**
*.*
#P -8 -11
.*
..*
***
#P -8 5
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*.*
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#P -1 9
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*
#P -7 10
**
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*
#P 14 -11
*.*
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.*
#P 10 14
**
*.*
*
#P 18 6
.*
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*.*
#P -11 -16
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*.*
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#P -15 8
**
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*
#P -7 18
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*.*
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#P 15 17
***
*
.*
#P 23 -11
*
*.*
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#P 4 -20
*
*.*
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#P -16 -19
.*
..*
***
#P -23 -11
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*.*
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#P -31 15
**
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*
#P 13 31
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#P 21 30
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*
.*
#P 27 15
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#P 33 -23
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#P -22 -41
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***
#P -32 31
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#P 22 35
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#P 32 14
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*
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#P 40 -24
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#P -30 -39
*.*
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.*
#P -35 36
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*
#P 54 50
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*.*
*
#P 37 -41
*
*.*
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#P -30 -45
*
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#P 51 55
**
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/programs/demos/life2/lif/MAKEOSCS.lif
0,0 → 1,761
#Life 1.05
#D Glider syntheses for ten oscillators
#D
#D Pentadecathlon, tumbler, mold, figure 8, unix, mazing,
#D A for All, (unnamed p2), octagon II, Achim's p4.
#N
#P -85 -31
..*
*.*
.**
#P -83 -27
***
*
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*.*
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.*
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**
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.*
#P -61 -23
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#P -48 -28
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**
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.*
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#P -26 -35
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#P -24 -26
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.*
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*..*..*..*..*..*
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#P 6 -39
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#P 33 -39
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#P 57 -39
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#P -93 -12
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/programs/demos/life2/lif/MAKEPOLE.lif
0,0 → 1,192
#Life 1.05
#D Glider synthesis for a barberpole
#D See also POLES.
#N
#P 7 -11
.*
**
*.*
#P 3 -19
.*
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***
#P -2 -11
.**
*.*
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#P -8 -23
*.*
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.*
#P -10 1
**
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*
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***
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#P -17 18
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#P 31 -25
.*
*
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#P 28 16
**
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*
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.*
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**
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*
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*
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**
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*
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*
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*
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#P -81 -78
.*
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#P 78 -71
*
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**
#P 74 75
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*
.*

/programs/demos/life2/lif/MAX.lif
0,0 → 1,62
#Life 1.05
#D MAX, the smallest known example of a "spacefiller"
#D
#D This is the fastest-growing known pattern in Conway's Game of Life
#D (possibly the fastest possible). It fills space to a density of 1/2,
#D conjectured to be the maximum density, and does it at a speed of c/2
#D in each of the 4 directions, which has been proven to be the maximum
#D possible speed.
#D
#D Population is [(t+19)^2+463]/4 for t divisible by 4;
#D . [(t+19)^2+487]/4 for t even, not div. by 4;
#D . [(t+18)^2+639]/4 for t odd.
#D
#D Original construction, top/bottom stretchers by Hartmut Holzwart;
#D Size optimization, left/right stretchers by David Bell;
#D Original idea, middle part, l/r stretcher connection by Al Hensel.
#D This spacefiller by David Bell, September 1993.
#N
#P -14 -21
.....*.*
....*..*
...**
..*
.****
*....*
*..*
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.*.........***...***
..****.*..*..*...*..*
...*...*.....*...*
....*........*...*
....*.*......*...*
.
...***.....***...***
...**.......*.....*
...***......*******
...........*.......*
....*.*...***********
...*..*..*............**
...*.....************...*
...*...*.............*...*
....*...************.....*
.....**............*..*..*
........***********...*.*
.........*.......*
..........*******......***
..........*.....*.......**
.........***...***.....***
.
...........*...*......*.*
...........*...*........*
...........*...*.....*...*
........*..*...*..*..*.****
.........***...***.........*
.........................*..*
.........................*..*
.......................*....*
........................****
..........................*
........................**
.....................*..*
.....................*.*

/programs/demos/life2/lif/MAX2.lif
0,0 → 1,35
#Life 1.05
#D Small spacefiller drawn by spaceships.
#D A 187 point rotationally symmetric spacefiller with
#D flipper stretchers in place of the normally period
#D 2 stretchers. The pattern on the interior of this
#D spacefiller is forced by the stabilization requirements.
#D This spacefiller also exists in a vertically reflected
#D symmetric form that also has 187 points. By Tim Coe.
#N
#P -17 -12
.............***...***
............*..*...*..*
...............*...*
...............*...*
.*.............*...*
*............................******
*.....*......***...***......*.....*
******........*..*..*.............*
........*.....*.***.**.....*.....*
........*....*............*.*
....****....********.**.**
...*****........*..*...*.*....**
..**.***...****..*..****...***.**
...**....*.*...*..*........*****
.........**.**.********....****
......*.*............*....*
.*.....*.....**.***.*.....*
*.............*..*..*........******
*.....*......***...***......*.....*
******............................*
...............*...*.............*
...............*...*
...............*...*
............*..*...*..*
.............***...***

/programs/demos/life2/lif/MAX3.lif
0,0 → 1,33
#Life 1.05
#D A 187 point spacefiller that fits in a 27 by 27 box.
#D Some cheating has taken place to squish it into this
#D area. By Tim Coe.
#N
#P -13 -13
...........***...***
........*..*..*.*..*
.....****..*.......*
.....***...*.......*
...*...*....*.*.*.*
...***......*.*.*.*
..*....*.....*...*
.******.....*******
**
.*...**....**..*..**
...**..*..*.*.*.*.*..**
...*.*....**.*.*..**...*
..***...*...........*...*
..*.....***********.....*
..*...*...........*...***
...*...**..*.*.**....*.*
....**..*.*.*.*.*..*..**
.......**..*..**....**...*
.........................**
........*******.....******
.........*...*.....*....*
........*.*.*.*......***
........*.*.*.*....*...*
.......*.......*...***
.......*.......*..****
.......*..*.*..*..*
.......***...***

/programs/demos/life2/lif/MEMORY.lif
0,0 → 1,281
#Life 1.05
#D 8-bit serial memory cell
#D
#D The reset line comes in
#D from the lower left, and
#D the set line comes in from
#D the lower right. The set
#D line pre-empts the reset
#D line, so the result shown
#D here is that the memory is
#D set to 11111111.
#N
#P -34 -24
**
**
#P -22 -33
...*
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.***.*
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.
..*
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#P -12 -40
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#P -2 -41
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#P 14 -32
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#P -32 -8
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#P -31 -12
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#P -3 2
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..*.*
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#P 19 -18
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#P 18 -14
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#P 24 -14
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#P 30 12
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#P -14 59
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#P -9 59
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#P -38 38
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***
..*
.*
#P -84 84
.**
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..*
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***
..*
.*
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.**
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#P 58 61
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#P 93 95
**
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#P 104 107
***
*
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#P 116 118
**
*.*
*
#P 127 130
***
*
.*
#P 139 141
**
*.*
*

/programs/demos/life2/lif/MIRAGE.lif
0,0 → 1,170
#Life 1.05
#D Mirage (Fata Morgana)
#D Life is but a dream.
#N
#P -20 -22
....*
.*...*...**
...*...*
..*...*...**
*...*...*
.*...*...*.*
...*...*
..*...*
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/programs/demos/life2/lif/MWSSGUN.lif
0,0 → 1,75
#Life 1.05
#D Middleweight Spaceship gun
#D By Bill Gosper.
#D
#D Spaceship guns are actually rather easy to make,
#D thanks to their glider syntheses (see MAKEFISH).
#D With those, you can make an *WSS gun of just
#D about any period that you can make a glider gun.
#D (See also MWSSRAK2.)
#N
#P -25 -25
**
**
#P -33 -16
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#P -26 -16
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#P -33 13
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#P -27 13
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#P -25 23
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#P 28 -20
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#P -11 -11
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#P 1 -22
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/programs/demos/life2/lif/MWSSRAK2.lif
0,0 → 1,123
#Life 1.05
#D Back-rake
#D
#D This is a simple combination of 3 glider rakes
#D whose gliders are aligned to form MWSS traveling
#D in the opposite direction. This is well-known.
#D It is fun to collide the stream with random junk,
#D partly because the source is rarely destroyed.
#N
#P 22 -22
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#P -6 20
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#P -1 25
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#P 4 30
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..*
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#P 9 35
***
..*
.*

/programs/demos/life2/lif/MWSSRAKE.lif
0,0 → 1,92
#Life 1.05
#D MWSS rake
#D
#D Boy, don't you wish you could
#D use this on your lawn!
#N
#P 20 -20
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#P -4 -11
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#P -12 -19
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#P -20 -19
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#P -3 12
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#P -9 4
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.****
#P -8 20
....**
****.**
******
.****

/programs/demos/life2/lif/OSCSP2.lif
0,0 → 1,524
#Life 1.05
#D p2 oscillators
#D
#D By various artists - mostly well-
#D known, but most of these are also
#D easy to generate with a search
#D program.
#D
#D Other p2's in this collection:
#D POLES, QUILT, LONEDOTS, TWINDOTS,
#D VENETIAN, VENETIAN3.
#N
#P -1 -29
***
#P 8 -30
*
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#P -18 -30
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**.***...***.***...***.***...***.**

/programs/demos/life2/lif/OSCSP3.lif
0,0 → 1,687
#Life 1.05
#D p3 oscillators
#D
#D By Dean Hickerson's Apple IIe search program,
#D Bob Wainwright, Richard Schroeppel, David
#D Buckingham, Mark Niemec, Peter Raynham,
#D various.
#N
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/programs/demos/life2/lif/OSCSP3X.lif
0,0 → 1,429
#Life 1.05
#D Extensible p3 oscillators
#D
#D By Dean Hickerson's Apple IIe search program,
#D Bob Wainwright, Charles Trawick, David
#D Buckingham, various.
#N
#P -57 -18
...*
..*.*
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*
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*.*
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#P -56 -24
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#P 27 29
...**
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*
*.****
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.*

/programs/demos/life2/lif/OSCSP4.lif
0,0 → 1,2383
#Life 1.06
#D p4 oscillators, arranged by symmetry.
#D
#D By Dean Hickerson's Apple IIe search program,
#D Bill Gosper, Bob Wainwright, John Conway,
#D Achim Flammenkamp, David Buckingham, various.
#N
15 31
14 29
15 28
14 28
13 28
12 28
11 27
15 26
14 26
11 26
13 25
11 25
10 25
13 24
11 24
8 24
-16 26
-15 25
-14 24
-25 25
-25 24
-19 31
-20 31
-20 30
-18 29
-18 28
-19 28
-20 28
-21 28
-22 28
-22 27
-17 26
-18 26
-19 26
-19 25
-24 25
-17 24
-19 24
16 31
16 30
18 28
17 28
16 28
19 27
16 26
20 25
18 25
16 25
19 24
16 23
-25 23
-27 23
-28 23
-25 22
-28 22
-25 21
-26 21
-17 23
-19 23
-18 22
-20 22
-21 22
-22 22
-23 22
-17 21
-19 21
-23 21
-18 20
-20 20
-21 20
-23 20
-18 19
-20 19
-23 19
-17 18
-18 18
-20 18
-22 18
-21 17
-17 -14
-17 -17
-18 -17
-19 -18
-17 -19
-18 -19
-20 -19
-22 -19
-23 -19
-20 -20
-22 -20
-23 -20
-20 -21
-19 -22
-20 -22
-14 -17
-15 -17
-16 -17
-13 -18
-16 -18
-9 -19
-10 -19
-12 -19
-14 -19
-15 -19
-16 -19
-9 -20
-10 -20
-12 -20
-12 -21
-12 -22
-13 -22
-11 50
-12 49
-11 48
5 -17
4 -17
3 -17
2 -17
1 -17
0 -17
5 -19
4 -19
2 -19
0 -19
6 -20
4 -20
0 -20
6 -21
2 -21
5 -22
4 -22
3 -22
1 -22
0 -22
3 -23
1 -23
16 -17
19 -18
17 -18
19 -19
18 -19
16 -19
16 -20
16 -21
14 -16
15 -17
14 -17
13 -17
12 -17
11 -18
9 -18
14 -19
12 -19
10 -19
9 -19
12 -20
14 -21
12 -21
15 -22
13 -22
14 -23
17 -37
16 -37
18 -38
18 -39
17 -39
-16 -13
-15 -14
-16 -15
-90 -73
-91 -73
-93 -73
-95 -73
-93 -74
-93 -75
-94 -75
-93 -65
-92 -66
-93 -66
-92 -67
-93 -67
-92 -68
-90 -70
-91 -70
-92 -70
-93 -70
-94 -70
-89 -71
-96 -71
-89 -72
-91 -72
-93 -72
-96 -72
-93 -57
-94 -58
-95 -58
-96 -58
-96 -59
-94 -50
-95 -50
-94 -51
-92 -52
-94 -52
-91 -53
-93 -53
-90 -54
-91 -54
-93 -56
-94 -56
-81 -53
-82 -53
-82 -54
-87 -54
-88 -54
-87 -55
-88 -55
-78 -73
-80 -73
-80 -74
-73 -75
-79 -75
-80 -75
-69 -73
-70 -73
-72 -73
-72 -74
-72 -75
-82 -73
-83 -73
-81 -71
-83 -72
-74 -67
-75 -67
-79 -67
-80 -67
-74 -68
-76 -68
-79 -68
-80 -68
-76 -69
-73 -70
-74 -70
-75 -70
-77 -70
-78 -70
-79 -70
-80 -70
-77 -71
-73 -72
-74 -72
-75 -72
-78 -72
-80 -72
-72 -70
-71 -71
-69 -72
-72 -72
-61 -73
-62 -73
-57 -74
-58 -74
-61 -74
-59 -75
-61 -75
-59 -76
-61 -76
-63 -76
-64 -76
-60 -77
-61 -77
-63 -77
-64 -77
-61 -78
-59 -79
-61 -79
-59 -80
-60 -80
-55 -74
-56 -74
-54 -75
-54 -76
-55 -76
-59 -65
-60 -65
-57 -71
-58 -71
-57 -72
-58 -72
-77 -57
-80 -57
-74 -58
-75 -58
-77 -58
-80 -58
-73 -59
-75 -59
-77 -59
-75 -60
-80 -60
-75 -61
-76 -61
-81 -59
-72 -58
-72 -59
-79 -50
-80 -50
-80 -51
-78 -52
-78 -53
-79 -53
-80 -53
-78 -55
-79 -55
-77 -56
-79 -56
-57 -58
-57 -59
-57 -61
-58 -61
-59 -61
-62 -61
-63 -61
-60 -62
-63 -62
-58 -63
-60 -63
-62 -63
-58 -64
-61 -64
-56 -58
-56 -59
-54 -61
-55 -61
-56 -61
-53 -62
-56 -62
-53 -63
-54 -63
-58 -49
-59 -49
-60 -49
-62 -49
-63 -49
-61 -50
-63 -50
-57 -51
-58 -51
-59 -51
-60 -51
-58 -52
-53 -49
-55 -49
-52 -50
-55 -50
-52 -51
-53 -51
-56 -51
-60 -46
-61 -46
-57 -47
-60 -47
-58 -48
-60 -48
-56 -47
-52 -48
-53 -48
-55 -48
-39 -73
-40 -73
-28 -73
-29 -73
-41 -71
-41 -72
-35 -65
-36 -65
-34 -67
-36 -68
-38 -68
-39 -68
-39 -69
-37 -70
-38 -70
-33 -71
-34 -71
-35 -71
-36 -71
-39 -71
-40 -71
-38 -72
-29 -68
-30 -68
-32 -68
-29 -69
-30 -70
-31 -70
-27 -71
-28 -71
-29 -71
-32 -71
-27 -72
-30 -72
-33 -57
-34 -57
-37 -57
-38 -57
-39 -57
-40 -57
-35 -58
-33 -59
-34 -59
-37 -61
-35 -62
-36 -62
-37 -62
-37 -63
-37 -64
-41 -57
-44 -57
-45 -57
-46 -57
-43 -58
-46 -58
-44 -59
-45 -59
-32 -57
-32 -58
-41 -54
-43 -54
-44 -54
-44 -55
-42 -56
-43 -56
-39 -53
-34 -54
-35 -54
-37 -54
-34 -55
-35 -56
-36 -56
-83 -25
-85 -25
-86 -25
-83 -26
-85 -26
-87 -26
-82 -27
-85 -27
-87 -27
-84 -28
-85 -28
-87 -28
-88 -28
-85 -29
-83 -30
-85 -30
-83 -31
-84 -31
-77 -25
-78 -25
-80 -25
-76 -26
-78 -26
-80 -26
-76 -27
-78 -27
-80 -27
-75 -28
-76 -28
-78 -28
-78 -29
-78 -30
-80 -30
-79 -31
-80 -31
-86 -17
-87 -18
-88 -18
-81 -24
-82 -24
-65 -25
-66 -25
-65 -27
-66 -27
-66 -28
-66 -30
-65 -31
-66 -31
-57 -25
-58 -25
-59 -25
-64 -25
-61 -26
-62 -26
-57 -27
-58 -27
-59 -27
-63 -27
-57 -28
-64 -28
-59 -29
-61 -29
-63 -29
-64 -29
-57 -30
-59 -30
-61 -30
-57 -31
-58 -31
-72 -18
-72 -19
-66 -24
-61 -17
-62 -17
-63 -17
-60 -23
-63 -23
-57 -24
-60 -24
-61 -24
-62 -24
-63 -24
-43 -25
-44 -25
-48 -25
-41 -26
-42 -26
-45 -26
-46 -26
-47 -26
-43 -27
-45 -28
-46 -28
-41 -29
-43 -29
-45 -29
-42 -31
-45 -31
-43 -32
-44 -32
-39 -25
-39 -26
-40 -26
-40 -27
-40 -28
-41 -23
-42 -23
-45 -23
-46 -23
-42 -24
-45 -24
-47 -24
-40 -24
-89 -18
-89 -19
-87 -10
-88 -10
-87 -11
-85 -12
-87 -12
-84 -13
-86 -13
-81 -14
-83 -14
-84 -14
-81 -15
-86 -16
-87 -16
-73 -10
-74 -10
-74 -11
-74 -12
-76 -12
-77 -12
-75 -13
-80 -13
-76 -14
-75 -15
-76 -15
-77 -15
-74 -16
-75 -16
-80 -16
-75 -17
-73 -18
-74 -18
-65 -14
-66 -14
-66 -15
-65 -16
-62 -9
-60 -11
-61 -11
-62 -11
-63 -11
-64 -11
-60 -12
-64 -12
-61 -13
-58 -14
-59 -14
-60 -14
-63 -14
-64 -14
-58 -15
-61 -15
-60 -16
-61 -16
-62 -16
-62 -7
-61 -8
-63 -8
-34 -9
-34 -10
-34 -11
-36 -11
-37 -11
-38 -11
-39 -11
-33 -12
-34 -12
-36 -12
-39 -12
-37 -14
-38 -14
-48 -10
-44 -11
-48 -11
-41 -12
-48 -12
-41 -13
-43 -13
-45 -13
-46 -13
-47 -13
-50 -9
-50 -10
-52 -10
-53 -10
-50 -11
-53 -11
-50 -12
-51 -12
-49 -8
-50 -8
-31 -10
-32 -10
-31 -11
-34 -8
-35 -8
-83 7
-85 7
-85 12
-86 12
-84 11
-87 11
-83 10
-85 10
-87 10
-83 9
-86 9
-82 8
-71 7
-72 6
-73 7
-73 13
-74 13
-75 12
-74 10
-76 10
-76 9
-73 8
-74 8
-75 8
-71 14
-72 14
-70 13
-72 13
-70 12
-69 11
-70 11
-72 11
-68 10
-72 10
-69 9
-70 9
-71 9
-71 8
-54 7
-55 6
-56 5
-57 7
-59 7
-61 7
-57 6
-59 6
-60 6
-57 13
-58 12
-58 11
-60 11
-61 11
-58 10
-61 10
-60 9
-61 9
-62 9
-57 8
-59 8
-62 8
-56 12
-55 11
-55 10
-56 10
-55 8
-56 8
-42 7
-43 7
-44 7
-42 6
-44 6
-46 6
-45 5
-46 5
-47 13
-45 12
-48 12
-41 11
-47 11
-43 10
-45 10
-46 10
-47 10
-41 9
-46 9
-45 8
-40 11
-40 10
-46 23
-41 22
-45 22
-47 22
-45 21
-47 21
-46 20
-47 20
-47 19
-45 18
-47 18
-45 17
-46 17
-40 23
-40 22
-43 28
-42 27
-44 27
-43 26
-41 24
-42 24
-43 24
-44 24
-45 24
-50 21
-49 20
-51 20
-50 19
-65 19
-65 18
-60 23
-60 22
-63 22
-63 21
-62 20
-63 19
-64 19
-58 26
-57 25
-58 25
-61 25
-62 25
-60 24
-62 24
-55 28
-56 28
-56 27
-56 26
-81 23
-83 23
-85 23
-86 23
-83 22
-81 21
-83 21
-82 20
-81 19
-81 18
-82 18
-78 23
-78 22
-79 21
-80 21
-81 29
-81 28
-81 26
-82 25
-81 24
-83 24
-85 24
-86 24
-80 29
-80 28
-78 26
-79 26
-80 26
-75 25
-77 25
-75 24
-76 24
-78 24
-79 24
-74 47
-75 47
-79 47
-76 46
-77 46
-78 46
-76 45
-82 47
-83 47
-81 50
-82 49
-83 48
-78 53
-76 52
-77 52
-78 52
-75 51
-79 51
-80 51
-74 50
-76 50
-77 50
-78 50
-74 49
-76 49
-78 49
-80 49
-73 48
-76 48
-77 48
-80 48
-71 51
-72 51
-65 50
-71 50
-72 49
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6 63
7 62
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7 61
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0 61
7 60
5 60
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7 59
5 59
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10 61
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10 60
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38 -73
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43 -5
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43 -7
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41 -8
36 15
34 15
32 15
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36 9
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43 14
41 14
43 13
41 13
42 12
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38 20
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40 16
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32 30
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39 28
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35 28
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37 26
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38 25
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41 31
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40 30
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40 28
41 26
40 26
41 25
31 31
31 29
31 32
38 39
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39 36
37 36
36 36
35 36
39 35
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36 34
34 34
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34 33
32 33
33 32
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40 36
45 35
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42 35
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42 34
40 34
45 33
42 33
45 32
43 32
39 55
38 55
37 55
36 55
35 54
39 53
38 53
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34 53
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34 52
39 51
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32 51
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38 48
37 48
36 48
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44 53
43 53
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38 46
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38 45
31 51
31 50
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36 57
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40 71
38 79
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36 79
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32 79
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32 78
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36 73
34 73
32 73
33 72
42 79
40 79
42 78
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42 77
40 77
40 76
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42 75
40 75
42 74
42 73
40 73
41 72
31 77
31 75
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34 81
33 80
40 81
41 80
74 -73
73 -73
72 -73
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76 -74
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73 -75
72 -75
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74 -76
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88 9
76 23
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83 23
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83 22
82 21
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86 20
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82 18
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80 17
85 16
70 23
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69 22
68 22
67 21
71 20
70 20
67 20
71 19
69 19
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66 19
69 18
70 17
69 17
89 22
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90 21
90 20
91 19
90 19
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88 18
88 17
71 24
75 28
75 27
74 27
73 27
72 26
77 25
76 25
75 25
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74 24
72 24
82 28
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83 27
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85 26
85 25
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80 25
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83 24
80 24
79 47
78 47
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73 47
72 47
75 46
73 46
77 45
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77 43
76 43
75 43
77 42
77 41
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78 40
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85 47
84 47
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84 46
82 46
84 45
81 45
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82 43
81 43
80 43
80 42
80 41
71 47
71 50
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70 48
77 55
77 54
76 54
75 54
74 53
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76 52
73 52
75 51
73 51
79 50
78 50
75 50
73 50
72 50
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77 48
80 55
82 54
81 54
80 54
83 53
84 52
81 52
80 52
84 51
82 51
86 50
85 50
84 50
82 50
87 49
80 49
87 48
80 48
79 57
78 57
77 56
80 56
76 71
75 71
73 71
77 70
72 70
77 69
74 69
73 69
75 68
79 67
78 67
77 67
75 67
76 66
77 65
77 64
76 64
87 71
86 71
84 71
82 71
81 71
87 70
85 70
80 70
84 69
83 69
80 69
82 68
82 67
80 67
81 66
80 65
81 64
80 64
71 71
70 71
70 70
76 79
79 78
78 78
77 78
75 78
75 77
77 76
74 76
73 76
77 75
72 75
76 74
75 74
73 74
73 73
73 72
81 79
82 78
80 78
82 77
84 76
83 76
80 76
87 75
85 75
80 75
87 74
86 74
84 74
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81 74
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84 72
70 75
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70 74
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77 80
81 81
80 81
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-21 -41
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-21 -29
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-21 -30
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-20 -31
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-18 -32
14 -33
15 -34
15 -35
14 -35
14 -36
9 -36
15 -37
13 -37
12 -37
11 -37
10 -37
9 -37
8 -37
15 -38
11 -38
9 -38
12 -40
11 -40
-12 -41
-12 -42
-13 -42
-13 -43
-14 -43
-13 -44
-14 -44
-15 -44
-16 -44
-15 -47
14 -42
13 -42
11 -42
10 -42
8 -42
15 -43
9 -43
15 -44
14 -44
12 -44
9 -46

/programs/demos/life2/lif/OSCSP4X.lif
0,0 → 1,654
#Life 1.05
#D Extensible p4 oscillators
#D
#D By Dean Hickerson's Apple IIe search program,
#D Bill Gosper, Bob Wainwright, various.
#N
#P -103 -55
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/programs/demos/life2/lif/OSCSP5.lif
0,0 → 1,630
#Life 1.05
#D Period 5 oscillators, arranged by symmetry
#D
#D By Sol Goodman, Arthur Taber, Achim
#D Flammenkamp, Dean Hickerson, David
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/programs/demos/life2/lif/OSCSP6.lif
0,0 → 1,380
#Life 1.05
#D Period 6 oscillators, arranged by symmetry
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/programs/demos/life2/lif/OSCSP6X.lif
0,0 → 1,136
#Life 1.05
#D Extensible period 6 oscillators
#N
#P -23 -38
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/programs/demos/life2/lif/OSCSP7-9.lif
0,0 → 1,1106
#Life 1.05
#D Various oscillators of periods 7 to 9
#D
#D Found by: Hickerson's Apple IIe search program,
#D Arthur Taber, David Buckingham, John Conway,
#D Don Woods, Bill Gosper, George Collins Jr.,
#D Dean Hickerson, Jan Kok, Mark Niemiec,
#D Sol Goodman, Bob Wainwright, Achim Flammenkamp,
#D Tim Coe, others.
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/programs/demos/life2/lif/OSCSPN1.lif
0,0 → 1,1381
#Life 1.05
#D Periods 10-22 oscillators
#D
#D Undiscovered periods are:
#D 19, 23, 27, 31, 33, 34, 37,
#D 38, 39, 41, 43, 49, 51, 53, 57.
#N
#P -134 -102
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/programs/demos/life2/lif/OSCSPN2.lif
0,0 → 1,1892
#Life 1.05
#D Periods 24-50 oscillators
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/programs/demos/life2/lif/OSCSPN3.lif
0,0 → 1,1076
#Life 1.05
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/programs/demos/life2/lif/P136.lif
0,0 → 1,1137
#Life 1.05
#D 12-barrelled p136 glider gun
#D
#D A 12-barrelled, period 136 glider gun, using 29 B-heptominoes moving
#D around a p3944 track consisting of 16 of David Buckingham's 64 gen
#D turns and 40 of his 73 gen turns. This is the smallest possible
#D period that can be obtained using Buckingham's turns. Any larger
#D multiple of 8 can also be obtained as a gun period.
#D dean@ucdmath.ucdavis.edu 11/23/91
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/programs/demos/life2/lif/P94S.lif
0,0 → 1,1608
#Life 1.05
#D Period 94 gun(s)
#D
#D By Dean Hickerson.
#D This was the first gun to take advantage
#D of the AK47 reaction. It was also the
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/programs/demos/life2/lif/PI.lif
0,0 → 1,13
#Life 1.05
#D Pi Heptomino
#D
#D A common pattern in Life.
#D
#D Pi = 3.141592653589793238
#D
#D See SPARK2PI, PIPUF, REVFUSE.
#N
#P 3 3
***
*.*
*.*

/programs/demos/life2/lif/PINBALL.lif
0,0 → 1,189
#Life 1.05
#D Pinball
#D This demonstrates some glider reflections.
#N
#P -24 -17
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/programs/demos/life2/lif/PIPUF.lif
0,0 → 1,187
#Life 1.05
#D Pi fuse burning puffer
#D See LINEPUF, BSHIP.
#D Dean Hickerson, Al Hensel, May 1994.
#N
#P 2 -1
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/programs/demos/life2/lif/POLES.lif
0,0 → 1,202
#Life 1.05
#D Barberpoles and how to stabilize the ends
#D Most of these by Bob Wainwright, 1989.
#N
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/programs/demos/life2/lif/PRIMES.lif
0,0 → 1,1643
#Life 1.05
#D Primer, a prime number sieve
#D
#D Produces a westward stream of lightweight spaceships representing
#D prime numbers: a LWSS escapes past the pentadecathlon around
#D generation 120n+100 if and only if n is prime.
#D This is probably not a good way to look for the largest primes!
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 11/1/91
#N
#P 307 -223
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/programs/demos/life2/lif/PSRTRAIN.lif
0,0 → 1,44
#Life 1.05
#D Pulsar puffer train
#D
#D Leaves a trail of pulsars
#D by igniting the plume of a
#D Schick engine with a pair
#D of HWSS and a pair of MWSS.
#N
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/programs/demos/life2/lif/PUFTRAIN.lif
0,0 → 1,29
#Life 1.05
#D Puffer train
#D
#D This was created simply by perturbing
#D the sides of a B-heptomino with two
#D LWSS's. A B-heptomino is a naturally
#D occurring object that lurches forward at
#D the speed c/2 before its own debris
#D usually destroys it. Not here! The
#D LWSS keep it alive. See BHEPTO, RAKE,
#D RAKE2. For a super dirty puffer, see
#D LINEPUF.
#N
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/programs/demos/life2/lif/PULLER.lif
0,0 → 1,1082
#Life 1.05
#D Block puller with binary distance counter.
#D
#D The starting distance to the block is measured as number of times
#D pulled. This is displayed in 5 boat bits (binary) from the lower
#D right to the upper left of the left side of the pattern. In this
#D case, the answer is 25 (11001).
#D
#D Kaoru "Mad Player" Maeda, July 1990.
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**

/programs/demos/life2/lif/PUSHER.lif
0,0 → 1,541
#Life 1.05
#D Block pusher
#D by Dean Hickerson
#N
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**

/programs/demos/life2/lif/PUSHGUN.lif
0,0 → 1,534
#Life 1.05
#D Sqrtgun 10.1
#D Population in generation t is asymptotic to sqrt(5t/8).
#D A 3 glider salvo pushes a block 10 units southeast and sends back
#D 2 gliders, which cause another salvo to be fired and a glider to
#D be sent southwest. The round trip time, and hence the gap between
#D southwestward gliders, increases by an average of 80 generations each
#D time. More specifically, let a[0]=a[2]=199 and a[1]=-1. Then, for
#D n>=0, a glider is sent southwest (by reflection from a buckaroo) in
#D generation 40 n^2 + 1120 n + a[n mod 3] (at which time the population
#D is 5n + 1115) and escapes about 270 generations later.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 2/14/91
#N
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/programs/demos/life2/lif/PUSHGUN2.lif
0,0 → 1,562
#Life 1.05
#D Sqrtgun 3.0
#D Population in generation t is asymptotic to 5 sqrt(t/12). A 4 glider
#D salvo pushes a blinker 3 units southeast and sends back a glider,
#D which causes another salvo to be fired and a glider to be sent
#D northeast. The round trip time, and hence the gap between
#D northeastward gliders, increases by an average of 24 generations each
#D time. More specifically, let a[0]=207, a[1]=159, a[2]=-33, a[3]=111,
#D and a[4]=231. For n>=0, a glider is sent northeast (by reflection from
#D a buckaroo) in generation 12 n^2 + 1116 n + a[n mod 5] (at which
#D time, for n>=1, the population is 5n + 1297) and escapes about 300
#D generations later.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 1/28/91
#N
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/programs/demos/life2/lif/QUILT.lif
0,0 → 1,51
#Life 1.05
#D Another quilt
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/programs/demos/life2/lif/R125AQ25.lif
0,0 → 1,58
#Life 1.05
#R 125/36
#P -32 -14
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/programs/demos/life2/lif/R125AQ33.lif
0,0 → 1,119
#Life 1.05
#R 125/36
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/programs/demos/life2/lif/R125BOX.lif
0,0 → 1,418
#Life 1.05
#R 125/36
#P -1 151
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/programs/demos/life2/lif/R125FISH.lif
0,0 → 1,11
#Life 1.05
#R 125/36
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/programs/demos/life2/lif/R125FUSE.lif
0,0 → 1,13
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/programs/demos/life2/lif/R125OSCS.lif
0,0 → 1,247
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/programs/demos/life2/lif/R135AQ33.lif
0,0 → 1,108
#Life 1.05
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/programs/demos/life2/lif/R135AQUA.lif
0,0 → 1,1015
#Life 1.05
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/programs/demos/life2/lif/R135PUSH.lif
0,0 → 1,100
#Life 1.05
#R 135/3
#P 35 0
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/programs/demos/life2/lif/R234KLDO.lif
0,0 → 1,8
#Life 1.05
#R /234
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/programs/demos/life2/lif/R2378PI.lif
0,0 → 1,7
#Life 1.05
#R 2378/38
#P -1 -1
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/programs/demos/life2/lif/R238COLL.lif
0,0 → 1,20
#Life 1.05
#R 238/357
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/programs/demos/life2/lif/R238FISH.lif
0,0 → 1,11
#Life 1.05
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/programs/demos/life2/lif/R238OSCS.lif
0,0 → 1,28
#Life 1.05
#R 238/357
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/programs/demos/life2/lif/R245FISH.lif
0,0 → 1,7
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#R 245/368
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/programs/demos/life2/lif/R245PUFF.lif
0,0 → 1,10
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/programs/demos/life2/lif/R2AQUA1.lif
0,0 → 1,23
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/programs/demos/life2/lif/R2COL.lif
0,0 → 1,10
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/programs/demos/life2/lif/R2DIAG.lif
0,0 → 1,134
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/programs/demos/life2/lif/R2OSCS.lif
0,0 → 1,16
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/programs/demos/life2/lif/R2PASCAL.lif
0,0 → 1,23
#Life 1.05
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0,0 → 1,12
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/programs/demos/life2/lif/R2PUF2.lif
0,0 → 1,13
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/programs/demos/life2/lif/R2PUF3.lif
0,0 → 1,12
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/programs/demos/life2/lif/R2RAKE.lif
0,0 → 1,23
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0,0 → 1,24
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/programs/demos/life2/lif/R34ACORN.lif
0,0 → 1,8
#Life 1.05
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/programs/demos/life2/lif/R34AQUA.lif
0,0 → 1,18
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/programs/demos/life2/lif/R34BILL.lif
0,0 → 1,18
#Life 1.05
#R 34/34
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/programs/demos/life2/lif/R34P12.lif
0,0 → 1,21
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#R 34/34
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0,0 → 1,90
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/programs/demos/life2/lif/R34P3.lif
0,0 → 1,52
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/programs/demos/life2/lif/R34P4.lif
0,0 → 1,7
#Life 1.05
#R 34/34
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/programs/demos/life2/lif/R34STILL.lif
0,0 → 1,23
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/programs/demos/life2/lif/R45678FI.lif
0,0 → 1,9
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/programs/demos/life2/lif/R45678G2.lif
0,0 → 1,13
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/programs/demos/life2/lif/R45678GO.lif
0,0 → 1,10
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/programs/demos/life2/lif/R45678OS.lif
0,0 → 1,173
#Life 1.05
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/programs/demos/life2/lif/R45678PO.lif
0,0 → 1,138
#Life 1.05
#R 45678/35
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/programs/demos/life2/lif/R4OSC.lif
0,0 → 1,40
#Life 1.05
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/programs/demos/life2/lif/R5678LIN.lif
0,0 → 1,8
#Life 1.05
#R 5678/35678
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/programs/demos/life2/lif/R5678MAT.lif
0,0 → 1,84
#Life 1.05
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/programs/demos/life2/lif/R5678NON.lif
0,0 → 1,35
#Life 1.05
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/programs/demos/life2/lif/R5678OS2.lif
0,0 → 1,398
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/programs/demos/life2/lif/R5678OSC.lif
0,0 → 1,171
#Life 1.05
#R 5678/35678
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/programs/demos/life2/lif/R5678POP.lif
0,0 → 1,92
#Life 1.05
#R 5678/35678
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/programs/demos/life2/lif/RABBITS.lif
0,0 → 1,11
#Life 1.05
#D Rabbits
#D Another small but vigorously growing population.
#D (If you look closely you can see a male and female rabbit!)
#D Andrew Trevorrow discovered Rabbits in 1986 using a
#D Methuselah search program.
#N
#P -3 -1
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/programs/demos/life2/lif/RACE.lif
0,0 → 1,92
#Life 1.05
#D A race between two gliders
#D
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/programs/demos/life2/lif/RAKE.lif
0,0 → 1,33
#Life 1.05
#D Rake
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/programs/demos/life2/lif/RAKE2.lif
0,0 → 1,34
#Life 1.05
#D Backward Rake
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#D puffer train (PUFTRAIN) to make
#D a moving glider gun. Very
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/programs/demos/life2/lif/RAKE3.lif
0,0 → 1,78
#Life 1.05
#D Rake for the Breeder
#D
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#D than the other rakes.
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/programs/demos/life2/lif/RAKEGUN.lif
0,0 → 1,1167
#Life 1.05
#D Rake Gun
#D
#D Yet another method of quadratic
#D growth (see also the BREEDERs
#D and SWITCPUF). Notice that you
#D can switch to backward rakes by
#D delaying the lwssgun farthest
#D west by two generations.
#D
#D By Achim Flammenkamp,
#D Aug 6, 1994.
#N
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**
**

/programs/demos/life2/lif/RANDGUN.lif
0,0 → 1,159
#Life 1.05
#D Pseudorandom number generator with p46 logic
#D A glider stream is emitted representing a pseudorandom binary
#D sequence satisfying the recursion a[n] = a[n-1] XOR a[n-12].
#D (By spreading out the pattern, the 12 can be changed.) The
#D sequence has period 3255, so the gun has period 46*3255 = 149730.
#D Built by Bill Gosper, October 1989 or earlier
#D (Header by Dean Hickerson, 4/11/93)
#N
#P -41 61
**
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#P -28 30
**
**

/programs/demos/life2/lif/RANDGUN2.lif
0,0 → 1,159
#Life 1.05
#D Pseudorandom number generator with p120 logic
#D A glider stream is emitted representing a pseudorandom binary
#D sequence satisfying the recursion a[n] = a[n-1] XOR a[n-11].
#D (By spreading out the pattern, the 11 can be changed.) The
#D sequence has period 1533, so the gun has period 120*1533 = 183960.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 3/21/92
#N
#P -94 -90
**
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#P -86 -88
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/programs/demos/life2/lif/RANDLWSS.lif
0,0 → 1,197
#Life 1.05
#D Pseudorandom LWSS generator with p46 logic
#D A lightweight spaceship stream is emitted representing a
#D pseudorandom binary sequence satisfying the recursion
#D a[n] = a[n-1] XOR a[n-19]. (By spreading out the pattern,
#D the 19 can be changed.) The sequence has period 413385,
#D so the gun has period 46*413385 = 19015710.
#D Built by Bill Gosper, October 1989 or earlier
#D (Header by Dean Hickerson, 4/11/93)
#N
#P 16 -18
**
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#P 15 -32
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#P -16 30
**
**

/programs/demos/life2/lif/RELAY.lif
0,0 → 1,12
#Life 1.05
#D Relay between two pentadecathlons
#D Well known.
#N
#P -17 -2
**********
#P -1 0
*
.**
**
#P 8 2
**********

/programs/demos/life2/lif/RELAY2.lif
0,0 → 1,242
#Life 1.05
#D Relay with pit stops
#D Authors: David Bell, Dean Hickerson.
#N
#P -56 -60
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/programs/demos/life2/lif/REVFUSE.lif
0,0 → 1,535
#Life 1.05
#D Reversible Pi Fuse
#D By Dean Hickerson.
#D Uses a pi-heptomino reaction that
#D climbs a row of blinkers. This
#D example has a period of 1200 gens.
#D See also SPARK2PI, PIPUF.
#N
#P -163 -46
**
**
#P -159 -48
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#P -134 -49
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**
**

/programs/demos/life2/lif/ROT8.lif
0,0 → 1,274
#Life 1.05
#D A field of roteightors
#D Well known.
#N
#P -4 -25
*
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#P -9 -21
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/programs/demos/life2/lif/ROUND2.lif
0,0 → 1,117
#Life 1.05
#D LWSS going round and round
#D
#D Turning reaction by Paul Callahan, July 1994
#N
#P -23 -40
**
**
#P -24 -29
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/programs/demos/life2/lif/RPENTO.lif
0,0 → 1,13
#Life 1.05
#D r-pentomino
#D A small, vigorous, common pattern.
#D
#D When the Game of Life was first
#D introduced around 1970, this was
#D proposed as the smallest pattern
#D for which the outcome was unknown.
#N
#P 3 3
.**
**
.*

/programs/demos/life2/lif/SAWTOOT2.lif
0,0 → 1,574
#Life 1.05
#D Parabolic sawtooth
#D Population is unbounded but does not tend to infinity; its graph as
#D a function of time is a sawtooth with a parabolic envelope.
#D The pattern works by repeating the following operation for each n>=0.
#D A 4-glider salvo is sent southeast toward a block A, arriving in
#D generation 20 n^2 + 144 n + a[n mod 3], where a[0]=a[2]=131 and
#D a[1]=91. Block A is pushed 1 unit southeast and another block, B, is
#D created upstream from A. Then, every 108 generations, 2 gliders hit B,
#D pulling it 3 units northwest. Eventually B gets deleted by a glider, at
#D generation 20 n^2 + 180 n + b[n mod 3], where b[0]=193, b[1]=223,
#D and b[2]=227. Then another 4-glider salvo is sent toward A.
#D The population is minimal around the time B is deleted. (The minimum
#D appears to be 1208 in generations 180 n^2 + 540 n + 210 and
#D 180 n^2 + 660n + 450.) The population is maximal around the time B is
#D created: there are about n/30 2-glider salvos on their way toward B
#D around generation t = 20 n^2 + 144 n, so the population is about
#D n/3 ~ sqrt(t/180) at this time.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 6/26/91
#N
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/programs/demos/life2/lif/SAWTOOT3.lif
0,0 → 1,621
#Life 1.05
#D Orthogonal sawtooth with expansion factor 21
#D Population is unbounded but does not tend to infinity. Its graph is
#D a sawtooth function with ever-increasing teeth. More specifically,
#D the population in generation t = 18*21^n + 222 (n>=0), is
#D 7t/60 + 1290, but the population in generation 6*21^n + 193 (n>=1)
#D is only 1212.
#D This uses a spark from a c/3 orthogonal spaceship ("turtle") to turn
#D a HWSS into a loaf, which is then pulled back by pairs of LWSSs. When
#D the loaf is pulled all the way back, another HWSS is fired toward the
#D c/3, starting the cycle again. The HWSS synthesis, using 2 gliders,
#D a Kok's galaxy, and a figure 8, is due to David Buckingham.
#D This was the first sawtooth built.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 4/10/91
#N
#P -33 2
*.......***
**.**.*..**
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...***

/programs/demos/life2/lif/SAWTOOT4.lif
0,0 → 1,304
#Life 1.05
#D Orthogonal sawtooth with expansion factor 11
#D Population is unbounded but does not tend to infinity. Its graph is a
#D sawtooth function with ever-increasing teeth. More specifically, the
#D population in generation t = 36*11^n - 37 (n>=1), is 7(t+1)/30 + 746, but the
#D population in generation 12*11^n - 51 (n>=1) is only 635 if n is even, 633 if
#D n is odd. This uses a spark from a period 9, speed c/3 orthogonal spaceship,
#D found by David Bell, to turn a LWSS into a loaf, which is then pulled back by
#D pairs of LWSSs. When the loaf is pulled all the way back, it gets deleted and
#D the cycle begins again. (The deletion is caused by interaction with a LWSS
#D and with 3 gliders which would otherwise form a LWSS.)
#D
#D Try putting something in the path of the c/3, far away from the guns. When
#D the beam of LWSSs hits the resulting garbage, it is likely that a loaf will
#D eventually be formed and pulled back. No matter where the loaf starts, when
#D it reaches the guns it will be deleted by one of 3 different reactions. (The
#D block behind the c/3 is used for one of these; it's not needed for the
#D sawtooth pattern itself.) The beam of LWSSs will again be released and may
#D eventually form another loaf. The process may be repeated many times until
#D either the LWSS beam burns through the garbage or the reaction moves upstream
#D and consumes the guns.
#D
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 5/15/92
#N
#P 20 5
**
.*
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#P 21 -11
...............*...**
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/programs/demos/life2/lif/SAWTOOT5.lif
0,0 → 1,935
#Life 1.05
#D Orthogonal sawtooth with expansion factor 25
#D Population is unbounded but does not tend to infinity. Its graph is a
#D sawtooth function with ever-increasing teeth. More specifically, the
#D population in generations t near 30 * 25^n is about 59t/225 if t is odd,
#D about 7t/10 if t is even but not == 46 (mod 60), and about 211t/900 if
#D t == 46 (mod 60); the population in generation 6 * 25^n - 1125 (n>=2) is
#D only 1846. (Even more specifically, the population in generation
#D t = 30 * 25^n - 525 (n>=1), is 59t/225 + 1951.)
#D
#D A shotgun produces a salvo of 4 eastward lightweight spaceships every 120
#D generations. Some are deleted; the others eventually catch up to a pair of
#D c/3 spaceships and reflect off the backs of them, forming westward
#D middleweight spaceships. When a MWSS returns to the shotgun, it causes the
#D deletion of 5 salvos. (Notice the unusual eatering of a pi heptomino, by 2
#D blocks, that's used in this deletion.) So the region between the shotgun and
#D the c/3s alternately becomes full and empty of spaceships.
#D
#D The c/3 spaceships were found by David Bell, who suggested this way of making
#D a sawtooth.
#D
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 8/26/92
#N
#P 178 -48
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*

/programs/demos/life2/lif/SAWTOOT6.lif
0,0 → 1,260
#Life 1.05
#D Diagonal sawtooth with expansion factor 4
#D Population is unbounded but does not tend to infinity. Its graph
#D is a sawtooth function with ever-increasing teeth.
#D
#D A p960 gun sends gliders southwest. Some are deleted; the others
#D reflect off the back of a Cordership. Each returning glider
#D deletes 2 outgoing ones.
#D
#D Note the use of an in-line inverter found by David Bell.
#D This was built by David Bell 8/29/92
#D (header written by Dean Hickerson)
#N
#P 20 -7
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#P 50 -3
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#P 68 -35
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/programs/demos/life2/lif/SAWTOOT7.lif
0,0 → 1,681
#Life 1.05
#D Sawtooth with external timing
#D A p8 blinker puffer (found by Bob Wainwright) moves west. A glider
#D bounces between a fixed reflector (in gens 480*2^n-701 (n>=1))
#D and a southeastward Cordership (in gens 720*2^n-661 (n>=1)).
#D Each bounce from the fixed reflector releases a salvo (formed in
#D gens 480*2^n-310 (n>=1)) consisting of a MWSS and 2 LWSSs aimed
#D toward the line of blinkers. The salvo hits the nearest blinker
#D in gen 2400*2^n-880n-3115 (n>=1), causing the blinker line to
#D decay at 2c/3. (Another salvo, present in the initial pattern,
#D hits in gen 5.) When the decay catches up to the puffer, a new
#D line of blinkers starts to form (in gen 3840*2^n-880n-3760 (n>=0)).
#D
#D When the salvo hits the blinker line, the population is large,
#D about 180*2^n in gens around 2400*2^n. (Specifically, in gen
#D 2400*2^n-880n-3115 there are 60*2^n-29 blinkers.) When the
#D decay catches up with the puffer, the population is bounded, about
#D 1400 in gens around 3840*2^n-880n.
#D (This header was written by Dean Hickerson, 4/4/93)
#D David I. Bell, dbell@pdact.pd.necisa.oz.au, 27/10/92
#N
#P -72 -85
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/programs/demos/life2/lif/SAWTOOTH.lif
0,0 → 1,269
#Life 1.05
#D Orthogonal sawtooth with expansion factor 6
#D Population is unbounded but does not tend to infinity. Its graph is
#D a sawtooth function with ever-increasing teeth. More specifically,
#D the population in generations t near 28*6^n is about t/5 if
#D t is odd and about 3t/20 if t is even, but the population in
#D generation 14*6^n - 84 (n>=2) is only 562. (Even more
#D specifically, the population in generation t = 28*6^n + 12 (n>=1),
#D is 3t/20 + 555 and it drops to t/5 + 599 in the next generation.)
#D
#D This uses a spark from a period 4, speed c/4 orthogonal spaceship,
#D found by Tim Coe, to turn one LWSS into a loaf, which is then pulled
#D back by subsequent pairs of LWSSs. When the loaf is pulled all the
#D way back, it gets deleted and the cycle begins again.
#D
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 8/14/92
#D Tim Coe, coe@vitsemi.com 8/11/95
#N
#P 3 -5
..*.*
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*..*.......*..*
.**.........**

/programs/demos/life2/lif/SBMEM.lif
0,0 → 1,1044
#Life 1.05
#D Sliding Block Memory
#D A block can be shifted back and
#D forth at will.
#D by Dean Hickerson
#N
#P 45 53
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...*

/programs/demos/life2/lif/SLOPUF.lif
0,0 → 1,121
#Life 1.05
#D SloPuf: Move fast but Puff slowly. A good motto to live your Life by.
#D
#D This can be modified in two ways to give larger periods as follows:
#D
#D Moving the back 12 spaceships backwards by 9 cells and outwards by 3 cells
#D increases the period by 96.
#D
#D Moving the back 6 spaceships forwards by one cell and outwards by one cell,
#D and moving the next 6 spaceships forwards by 3 cells and inwards by one cell
#D increases the period by 8 and leaves one more blinker as output. (This can
#D only be done when there is sufficient room along the center line.)
#D
#D An interesting linear combination of the two rules results in the following:
#D
#D Moving the back six spaceships backwards by 6 cells and outwards by 6 cells
#D increases the period by 120 and leaves 3 more blinkers as output.
#D
#D By David Bell
#N
#P -41 -10
...*
.*...*
*
*....*
*****
#P -41 -2
.**
**.***
.****
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#P -39 3
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*
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#P -33 0
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#P -29 -3
........*
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*.*.****.*
*
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#P -17 -19
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*.....*
*
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#P -17 15
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#P 2 -23
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#P 2 20
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#P 10 -29
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.******
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#P 10 26
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.******
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#P 11 -13
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#P 11 10
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.******
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#P 21 -32
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**.***
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#P 21 29
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.*****
..***
#P 30 -22
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*
*.....*
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#P 30 18
******
*.....*
*
.*....*
...**
#P 34 -36
.**
**.****
.******
..****
#P 34 33
..****
.******
**.****
.**

/programs/demos/life2/lif/SLOPUF2.lif
0,0 → 1,43
#Life 1.05
#D Another puffer that moves fast but puffs slowly
#D
#D No puffers are known that move slowly.
#D This pattern by David Bell.
#N
#P -9 -10
...*
.*...*
*
*....*
*****
#P -9 -2
.**
**.***
.****
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#P -7 3
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.*....*
*
*.....*
******
#P -1 0
***
#P 3 -3
........*
.**.*..*.*
*.*.****.*
*
*.*.****.*
.**.*..*.*
........*
#P 3 -10
.**
**.***
.*****
..***
#P 3 7
..***
.*****
**.***
.**

/programs/demos/life2/lif/SLR.lif
0,0 → 1,178
#Life 1.05
#D Still-Life Reflector
#D
#D Converts one glider into 4 for any input stream
#D with a period of 672 or greater, unless pipelining
#D techniques are employed. It is a great challenge
#D to come up with the small, fast reflector that
#D consists solely of still-lifes. Dieter Leithner
#D (dietrich.deithner@dlr.de) is offering a $100
#D prize for the first stable glider reflector that
#D fits within a 50x50 box.
#D
#D A glider collides with a boat in generation 97,
#D destroying the boat but creating a B-heptomino at
#D generation 107. This is converted into a Herschel
#D in 59 generations. Herschel conduits of lengths 64,
#D 77, 77, 64, 64, 77, 119, and 64 set the Herschel up
#D for a final collision to recreate the destroyed
#D boat.
#D
#D The first stable glider reflectors were created by
#D Paul Callahan and Dean Hickerson in late 1996. This
#D one by Dave Buckingham, May 30, 1997.
#N
#P -31 -20
**
*.*
.*
#P -44 -16
*.**
**.*
#P -35 -13
**
**
#P -27 -5
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**
#P -47 13
**
**
#P -46 20
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#P -42 18
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#P -40 24
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#P -26 25
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**

/programs/demos/life2/lif/SPARK2PI.lif
0,0 → 1,354
#Life 1.05
#D Spark to Pi fuse
#D by Al Hensel, 1987
#D See also REVFUSE.
#N
#P -44 -40
*.*
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#P -12 3
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#P -1 67
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#P -2 115
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**.**

/programs/demos/life2/lif/SPDRRAKE.lif
0,0 → 1,360
#Life 1.05
#D Period 360 c/5 rake
#D
#D On the inspiration of a huge c/5 puffer construction by
#D Tim Coe, David Bell used spiders (c/5 spaceships that he
#D found a few months earlier) to bounce gliders back and
#D forth, leaving debris. Part of the mechanism involves
#D Herschel reactions. In this version, the debris on the
#D left is cleaned up by extra spiders, and the debris on
#D the right is converted into a forward-swept wing of
#D gliders. Note that one of the spiders can be deleted to
#D leave gliders heading backward. Also, any of the eleven
#D circulating glider pairs may be deleted, increasing the
#D period to 3960.
#D
#D David Bell, September 13, 1997.
#N
#P -225 -48
....*.....**.....**.....*
..*..**.**..*...*..**.**..*
***....*.*...*.*...*.*....***
**..*..***.**...**.***..*..**
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#P -227 -15
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*.....**..***.***..**.....*
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..*..*...............*..*
#P -230 -1
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*.....**..***.***..**.....*
**.***...............***.**
*.........................*
.*...*...............*...*
..*..*...............*..*
#P -172 15
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*.....**..***.***..**.....*
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*.........................*
.*...*...............*...*
..*..*...............*..*
#P -165 37
......*...***.....***...*
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.*.**.*.....*.*.*.*.....*.**.*
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....***.....**...**.....***
.*..*.***.............***.*..*
...*.......................*
#P -260 37
.........**.....**
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#P -218 52
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#P -267 53
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#P -164 65
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#P -269 75
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#P -228 77
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#P -213 86
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..*.......................*

/programs/demos/life2/lif/SPIRAL.lif
0,0 → 1,143
#Life 1.05
#D Spiral decay
#D A glider's work is never done.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 4/10/91
#N
#P -15 -27
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/programs/demos/life2/lif/STARGATE.lif
0,0 → 1,726
#Life 1.05
#D Star Gate: the paradox of an apparent warp-speed spaceship tunnel.
#D A p60 device which allows lightweight spaceships to jump forward in
#D Life space at the superluminous speed of 15/14 = 1.071c.
#D Specifically, LWSSs entering from the left jump by 30 cells along
#D their path in 28 generations. The Star Gate implements two copies
#D of a reaction in which crashing gliders create a Fast Forward
#D Force Field which allows LWSSs to travel by way of a tunnel effect.
#D Dieter Leithner, 26 Oct 1996
#N
#P -77 -65
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/programs/demos/life2/lif/STILL.lif
0,0 → 1,265
#Life 1.05
#D Still life
#D An artistic arrangement
#D by Al Hensel. All of these
#D objects are well-known.
#N
#P 0 0
**
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*..*.*.*.*.*.*.*.*.*.*..*
**.*.*.*.*.*.*.*.*.*.*.**
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/programs/demos/life2/lif/STRETCH.lif
0,0 → 1,60
#Life 1.05
#D Wick stretcher
#D A c/4 spaceship pulls a wick (line of ants) which is attached
#D to a stabilizing end. Both halves were found by computer search
#D by Dean Hickerson, 1992. See also EFENCE, TIRETRAX, AQUA25.
#N
#P -20 -9
*.**..**
*....**..*
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..*.***....*
..*.*
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/programs/demos/life2/lif/SWITCHEN.lif
0,0 → 1,14
#Life 1.05
#D Switch Engine
#D by Charles Corderman.
#D The smallest forever-growing
#D pattern in the Game of Life.
#N
#P -13 -3
.*.*
*
.*..*
...***
#P 13 2
**
*

/programs/demos/life2/lif/SWITCPUF.lif
0,0 → 1,260
#Life 1.05
#D Puffer train that creates switch engines.
#D
#D This is another type of pattern which
#D grows quadratically. Half of a quadrant
#D of the space is filled with blocks.
#D Every 80 generations a new switch
#D engine is created. See also SWITCHEN,
#D BREEDER, MAX.
#D
#D by Helmut Postl, 1997.
#N
#P -29 -70
............**.....****
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/programs/demos/life2/lif/THICKGU2.lif
0,0 → 1,103
#Life 1.05
#D Minimal area pseudo p23 glider gun
#D The construction uses Peter Rott's p46 glider gun variant with a
#D hole in the center. It was improved by David Bell's double blocks.
#D Dieter Leithner, constructed 2 Oct 1993, improved 14 Oct 1996
#N
#P -34 -16
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/programs/demos/life2/lif/THICKGUN.lif
0,0 → 1,196
#Life 1.05
#D Pseudo p15 gun
#D
#D A p30 LWSS-based mechanism inserts
#D extra gliders into a regular p30
#D stream.
#D
#D By Dieter Leithner, 20 Sep 1995.
#N
#P -48 -28
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/programs/demos/life2/lif/THINGUN.lif
0,0 → 1,482
#Life 1.05
#D 4-bit binary counter
#D A p736 (= 46 * 2^4) gun based on 4 boat-bits which form a binary
#D counter. (A boat-bit is a memory device in which a bit of
#D information is represented as the presence or absence of a boat
#D adjacent to a snake (or eater or beacon or ...). Hitting the
#D boat-bit with a glider changes its state. The transition from
#D 1 to 0 can be detected by another glider.)
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 2/9/90
#N
#P -55 -72
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/programs/demos/life2/lif/THINGUN2.lif
0,0 → 1,71
#Life 1.05
#D p120 thin gun
#N
#P -17 -7
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#P -7 -10
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/programs/demos/life2/lif/THINGUN3.lif
0,0 → 1,56
#Life 1.05
#D p92 glider gun
#D Smallest known p92 gun; it uses 2 overlapping p46 guns whose
#D streams cross in an eater-assisted ternary reaction.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 1/8/91
#N
#P -35 -6
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/programs/demos/life2/lif/THINGUN4.lif
0,0 → 1,235
#Life 1.05
#D 4-digit Base-4 counter
#D
#D 0=nothing, 1=boat,
#D 2=blinker, 3=block.
#D
#D This also serves as a
#D p30720 gun.
#N
#P -17 -44
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**

/programs/demos/life2/lif/THINRAKE.lif
0,0 → 1,1130
#Life 1.05
#D Thin rake
#D
#D By Dean Hickerson and Paul Callahan.
#D
#D This example of a thin rake starts with a period-120 block puffer
#D (Callahan's design using p24 and p20 rakes) and uses three halving
#D stages, resulting in the rather large period of 960.
#D
#D See also RAKE, RAKE2, MWSSRAKE, MWSSRAK2.
#N
#P 21 -17
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/programs/demos/life2/lif/THUE.lif
0,0 → 1,104
#Life 1.05
#D Thue generator
#D
#D Four puffers produce gliders, whose collisions produce four
#D lines of blinkers representing the transcendental number
#D .110110111110110111110110110..., where the n'th bit is 1 if n
#D is not divisible by 3 and is the complement of the (n/3)'th bit
#D if n is divisible by 3.
#D Built by Bill Gosper, in or before 1987
#N
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/programs/demos/life2/lif/TIRETRAK.lif
0,0 → 1,18
#Life 1.05
#D Boat stretcher
#D Diagonal c/4 spaceship found by Tim Coe 2/20/96.
#D Noam Elkies noticed that it can stretch a boat.
#N
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/programs/demos/life2/lif/TIRETRAX.lif
0,0 → 1,54
#Life 1.05
#D Boat stretcher
#D By Hartmut Holzwart, 1993.
#D A speed c/4 diagonal spaceship
#D stretches these potential fuses.
#D In this example, a c/4 eater
#D found by Tim Coe (April 1996)
#D burns one of the wicks.
#D See also AQUA25B, STRETCH,
#D TIRETRAK.
#N
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/programs/demos/life2/lif/TRACK.lif
0,0 → 1,1611
#Life 1.05
#D p155 oscillator via B track
#D 20 B heptominoes travel around a track of length 3100 gens,
#D consisting of 20 64 gen turns and 28 65 gen turns. The turns use
#D the p5 oscillators "toaster" and "middleweight volcano". Four of
#D the toasters are 2-slicers rather than the usual 4-slicers, to
#D avoid destroying nearby eaters. Any period of the form 150+5n
#D (n>=0) can be obtained by using these components.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 4/20/92
#N
#P -118 -95
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#P -108 -68
**
**

/programs/demos/life2/lif/TUBTRAX.lif
0,0 → 1,136
#Life 1.05
#D Superstring on tub tracks
#D by Tony Smithurst
#N
#P -2 -37
.**
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*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
#P 84 -36
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 164 -36
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
#P 244 -36
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 324 -36
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 404 -36
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*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 484 -36
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
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#P 4 34
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*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 84 34
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*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 164 34
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*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 244 34
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#P 324 34
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
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#P 404 34
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*.*
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
#P 484 34
.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*
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.*...*...*...*...*...*...*...*...*...*...*...*...*...*...*...*

/programs/demos/life2/lif/TWINDOTS.lif
0,0 → 1,82
#Life 1.05
#D Twin Dot Agars
#D The one on left by Don Woods;
#D Dean Hickerson stabilized the
#D border, making it finite, and
#D introduced the second one.
#D See also LONEDOTS.
#N
#P -37 -18
........*..**...*..**...*..**
........*.*.*...*.*.*...*.*.*
........*.......*.......*
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...........*.......*.......*
.........*.......*.......*
...........*.......*.......*
.......*.*.*...*.*.*...*.*.*
.......**..*...**..*...**..*
#P 3 -18
.........*.......*.......*
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............*.......*.......*
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............*.......*.......*
........*.*.....*.*.....*.*
..........*.......*.......*

/programs/demos/life2/lif/UNITCELL.lif
0,0 → 1,2761
#Life 1.05
#D p5760 Unit Life Cell in 500x500
#D
#D A Unit Life Cell is an object which plays the Game of Life on a larger
#D scale. This entire pattern emulates the behavior of one Life cell. If
#D multiple copies of this pattern are placed on a grid, 500 units apart
#D in each direction, then one can play a meta-game of life. The existence
#D of one Unit Cell implies the existence of an infinite number of Unit
#D Cells, of period 5760^n and size 500^n x 500^n (here, n=1, of course).
#D
#D In practice, this cell is terribly slow, and would still be a just an
#D interesting curiosity even if it were fast.
#D
#D The state is determined by the presence or absence of a glider at every
#D multiple of 5760 generations, in a space in the upper left quadrant.
#D Two long boats point at this space. Long boats are also pointing at the
#D corners of the pattern, to aid alignment with other Unit Cells (if you
#D are running a powerful enough machine to view more than one of these).
#D
#D by David Bell, January 1996.
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*

/programs/demos/life2/lif/VENETIA2.lif
0,0 → 1,85
#Life 1.05
#D Venetian blinds based on emulators
#D
#D See VENETIAN, OSCSP4X.
#N
#P -4 -20
**..**..**
**..**..**
#P -12 -17
..**.*
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...**
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#P 8 -17
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#P -4 19
**..**..**
**..**..**

/programs/demos/life2/lif/VENETIA3.lif
0,0 → 1,38
#Life 1.05
#D Vertical venetian blinds
#D Dean Hickerson (dean@ucdmath.ucdavis.edu)
#D See VENETIAN.
#N
#P -26 -16
......**......**....................**..**..**.**
.......*.....*..*......*.......*...*.*..*..*.*.*.*.**
.....*......*..*..*.*.*.*.*.*.*.*.*...**..**..*..**.*
....*.****..*.**.**.**.*.**.**.*.**.**..**...**.*
..***.....*.*..*...*...*...*...*...*..**..**.*.*..**
.*...**..**..**..**..**..**..**..**..**..**....*.**.*
.*.*.*....**..**..**..**..**..**..**..**..**..**....*
..**.*.*.**..**..**..**..**..**..**..**..**..*...***
....*.**..**..**..**..**..**..**..**..**..**..***
..**..*..**..**..**..**..**..**..**..**..**..**...**
...*.***..**..**..**..**..**..**..**..**..**...*...*
.*...*...**..**..**..**..**..**..**..**..**..***.*
.**...**..**..**..**..**..**..**..**..**..**..*..**
....***..**..**..**..**..**..**..**..**..**..**.*
.***...*..**..**..**..**..**..**..**..**..**.*.*.*.*
*....**..**..**..**..**..**..**..**..**..**....*.**.*
*.**.*....**..**..**..**..**..**..**..**..**..**....*
.*.*.*.*.**..**..**..**..**..**..**..**..**..*...***
....*.**..**..**..**..**..**..**..**..**..**..***
..**..*..**..**..**..**..**..**..**..**..**..**...**
...*.***..**..**..**..**..**..**..**..**..**...*...*
.*...*...**..**..**..**..**..**..**..**..**..***.*
.**...**..**..**..**..**..**..**..**..**..**..*..**
....***..**..**..**..**..**..**..**..**..**..**.*
.***...*..**..**..**..**..**..**..**..**..**.*.*.**
*....**..**..**..**..**..**..**..**..**..**....*.*.*
*.**.*....**..**..**..**..**..**..**..**..**..**...*
.**..*.*.**..**..*...*...*...*...*...*..*.*.....***
....*.**...**..**.**.*.**.**.*.**.**.**.*..****.*
*.**..*..**..**...*.*.*.*.*.*.*.*.*..*..*......*
**.*.*.*.*..*..*.*...*.......*......*..*.....*
....**.**..**..**....................**......**

/programs/demos/life2/lif/VENETIAN.lif
0,0 → 1,89
#Life 1.05
#D Venetian blinds
#D This is a finite version of the infinite p2 oscillator in which
#D rows alternate full, full, empty, empty, full, full, ... Two types
#D of edges are shown, one perpendicular to the rows and one at a 45
#D degree angle. (It's easy to prove that there's no p2 edge parallel
#D to the rows.) Also shown are 3 type of corners where the edges
#D meet. This partly answers a question of John Conway's: What's the
#D maximum average density of an infinite p2 pattern, and can it be
#D obtained as a limit of finite p2 patterns? This shows that 1/2 is
#D a lower bound. Hartmut Holzwart showed that 8/13 is an upper bound.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu 9/13/92
#N
#P -31 -36
..................*.**.**......*......**.**.*
..................**.*.*...**.*.*.**...*.*.**
.....................*...*..*.*.*.*..*...*
.....................*..***...*.*...***..*
....................**.*.....*.*.*.....*.**
.......................*..**.*...*.**..*
....................**..***..**.**..***..**
................**.*.**...**.*****.**...**.*.**
**.**...**......**.**....*...........*....**.**
.*.*...*.*.........*..**.*.*.......*.*.**..*
.*..*..*........**..***..**.*******.**..***..**
..*.*.*..*..**.*.**...**.*************.**...**.*.**
...*.**.**..**.**....*...................*....**.**
.....**........*..**.*.*...............*.*.**..*
....*.......**..***..**.***************.**..***..**
..***.*.**.*.**...**.*********************.**...**.*.**
.*...***.*.**....*...........................*....**.**
.***...*...*..**.*.*.......................*.*.**..*
....**...*..***..**.***********************.**..***..**
...*..*.***...**.*****************************.**...**.*.**..**
...*.**.*....*...................................*....**.**...*..*
....**.**.**.*.*...............................*.*.**..*......*.*.*
.........**..**.*******************************.**..***..**..**.*..*
....**..*.**.*************************************.**...**.*....**.*
....*..*.*...........................................*....**.**...**.**
......**.*.*.......................................*.*.**..*.*.**...*.*
..........*.***************************************.**..***..*.*.**.*
.........**.******************************************.**...****..*.*
....*.**.*.*.............................................*.......*..**
....**.*.*.............................................*.*.**....*.*..*
...........********************************************.**..*****..*.*
.........*...*********************************************.***..***.*
.............................................................*..*.*
........*.*.*..............................................*.*..*.*.*
....**.*...*.**********************************************.**.*...**
....*.**.*.***************************************************
........*.*
#P -31 1
........*.*
....*.**.*.***************************************************
....**.*...*.**********************************************.**.*...**
........*.*.*..............................................*.*..*.*.*
.............................................................*..*.*
.........*...*********************************************.***..***.*
...........********************************************.**..*****..*.*
....**.*.*.............................................*.*.**....*.*..*
....*.**.*.*.............................................*.......*..**
.........**.******************************************.**...****..*.*
..........*.***************************************.**..***..*.*.**.*
......**.*.*.......................................*.*.**..*.*.**...*.*
....*..*.*...........................................*....**.**...**.**
....**..*.**.*************************************.**...**.*....**.*
.........**..**.*******************************.**..***..**..**.*..*
....**.**.**.*.*...............................*.*.**..*......*.*.*
...*.**.*....*...................................*....**.**...*..*
...*..*.***...**.*****************************.**...**.*.**..**
....**...*..***..**.***********************.**..***..**
.***...*...*..**.*.*.......................*.*.**..*
.*...***.*.**....*...........................*....**.**
..***.*.**.*.**...**.*********************.**...**.*.**
....*.......**..***..**.***************.**..***..**
.....**........*..**.*.*...............*.*.**..*
...*.**.**..**.**....*...................*....**.**
..*.*.*..*..**.*.**...**.*************.**...**.*.**
.*..*..*........**..***..**.*******.**..***..**
.*.*...*.*.........*..**.*.*.......*.*.**..*
**.**...**......**.**....*...........*....**.**
................**.*.**...**.*****.**...**.*.**
....................**..***..**.**..***..**
.......................*..**.*...*.**..*
....................**.*.....*.*.*.....*.**
.....................*..***...*.*...***..*
.....................*...*..*.*.*.*..*...*
..................**.*.*...**.*.*.**...*.*.**
..................*.**.**......*......**.**.*

/programs/demos/life2/lif/WING.lif
0,0 → 1,159
#Life 1.05
#D Diagonal c/4 grammar
#D By Hartmut Holzwart, 1993.
#D This is the first extensible c/4 spaceship.
#D See AQUA25B.
#N
#P 27 -9
*
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.**
...**.*
....*.*
....*..*
.
...**
.....*
#P 15 -13
.**
**
..*
#P 12 -10
.*
**
*.*
#P 7 -5
.**
**
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#P 4 -2
.*
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#P -1 3
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**
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#P -4 6
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#P -9 11
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#P -12 14
.*
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#P 18 -10
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#P 15 -7
.*
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#P 10 -2
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#P 7 1
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#P -1 9
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#P -9 17
.*
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#P 21 -8
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#P 17 -4
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#P 13 0
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#P 9 4
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#P 5 8
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#P 1 12
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#P -3 16
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#P -7 20
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#P 22 -8
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#P 18 -3
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#P 10 5
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#P 6 9
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#P -8 25
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/programs/demos/life2/lif/ZIP2.lif
0,0 → 1,26
#Life 1.05
#D Lightspeed wire with p5 sink and source
#D
#D See ZIPS. Any period above 5 is possible
#D but requires more search power to find
#D the stabilizing ends.
#D
#D Dean Hickerson, Jan 1995
#N
#P -23 0
.........**........**..................**
.........**......*..*..................*
......*..........***....................***
......*******.........*..*..*..*..*..*....*
............*..**************************.*.*
....*******.*.*..........................*.*.*
**.*........**.**.*..***..***..***..***....*.*
.*.*.*.......**...**...**...**...**...**..**.**
*..*.......**...***..***..***..***..***....*.*
**..******....*..........................*.*.*
..........***...*************************.*.*
....**.*....*.*.*..*..*..*..*..*..*..*....*
.....*.****..*.*........................***
....*.....**.*.........................*
.....***.....*.........................**
.......*.....**

/programs/demos/life2/lif/ZIPS.lif
0,0 → 1,36
#Life 1.05
#D Lightspeed wire and some simple signals
#D
#D Well known.
#D
#D No corners or branches have been found yet.
#D See also ZIP2, MAX.
#N
#P -38 -6
....*..*..*..*..*..*..*..*..*..*..*..*..*..*..*..*..*..*
..******************************************************
.*
.*******************************************************
........................................*........*
.******.**.*..******..*****************....******....***
*......*...**......**........*........*.........*
.********..*..******..******....*******....******....***
............................*..........*.........*
.*******************************************************
.*
..******************************************************
....*..*..*..*..*..*..*..*..*..*..*..*..*..*..*..*..*..*
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