Life tag testing

Post by **rowett** » December 5th, 2019, 5:50 am

This rule is the current worst case I've found for @TABLE performance:

@RULE deeperlife

https://conwaylife.com/forums/viewtopic.php?p=42910#p43888

@TABLE

n_states:8
neighborhood:Moore
symmetries:permute

# all states
var a={0,1,2,3,4,5,6,7}
var b={a}
var c={a}
var d={a}
var e={a}
var f={a}
var g={a}
var h={a}
var i={a}

# states with red
var Ra={4,5,6,7}
var Rb={Ra}
var Rc={Ra}
var Rd={Ra}
var Re={Ra}
var Rf={Ra}
var Rg={Ra}
var Rh={Ra}
var Ri={Ra}

# states without red
var ra={0,1,2,3}
var rb={ra}
var rc={ra}
var rd={ra}
var re={ra}
var rf={ra}
var rg={ra}
var rh={ra}
var ri={ra}

# states with green
var Ga={2,3,6,7}
var Gb={Ga}
var Gc={Ga}
var Gd={Ga}
var Ge={Ga}
var Gf={Ga}
var Gg={Ga}
var Gh={Ga}
var Gi={Ga}

# states without green
var ga={0,1,4,5}
var gb={ga}
var gc={ga}
var gd={ga}
var ge={ga}
var gf={ga}
var gg={ga}
var gh={ga}
var gi={ga}

# states with blue
var Ba={1,3,5,7}
var Bb={Ba}
var Bc={Ba}
var Bd={Ba}
var Be={Ba}
var Bf={Ba}
var Bg={Ba}
var Bh={Ba}
var Bi={Ba}

# states without blue
var ba={0,2,4,6}
var bb={ba}
var bc={ba}
var bd={ba}
var be={ba}
var bf={ba}
var bg={ba}
var bh={ba}
var bi={ba}

# states with red and with green
var RGa={6,7}
var RGb={RGa}
var RGc={RGa}
var RGd={RGa}
var RGe={RGa}
var RGf={RGa}
var RGg={RGa}
var RGh={RGa}
var RGi={RGa}

# states with red and without green
var Rga={4,5}
var Rgb={Rga}
var Rgc={Rga}
var Rgd={Rga}
var Rge={Rga}
var Rgf={Rga}
var Rgg={Rga}
var Rgh={Rga}
var Rgi={Rga}

# states without red and with green
var rGa={2,3}
var rGb={rGa}
var rGc={rGa}
var rGd={rGa}
var rGe={rGa}
var rGf={rGa}
var rGg={rGa}
var rGh={rGa}
var rGi={rGa}

# states without red and without green
var rga={0,1}
var rgb={rga}
var rgc={rga}
var rgd={rga}
var rge={rga}
var rgf={rga}
var rgg={rga}
var rgh={rga}
var rgi={rga}

# states with red and with blue
var RBa={5,7}
var RBb={RBa}
var RBc={RBa}
var RBd={RBa}
var RBe={RBa}
var RBf={RBa}
var RBg={RBa}
var RBh={RBa}
var RBi={RBa}

# states with red and without blue
var Rba={4,6}
var Rbb={Rba}
var Rbc={Rba}
var Rbd={Rba}
var Rbe={Rba}
var Rbf={Rba}
var Rbg={Rba}
var Rbh={Rba}
var Rbi={Rba}

# states without red and with blue
var rBa={1,3}
var rBb={rBa}
var rBc={rBa}
var rBd={rBa}
var rBe={rBa}
var rBf={rBa}
var rBg={rBa}
var rBh={rBa}
var rBi={rBa}

# states without red and without blue
var rba={0,2}
var rbb={rba}
var rbc={rba}
var rbd={rba}
var rbe={rba}
var rbf={rba}
var rbg={rba}
var rbh={rba}
var rbi={rba}

# states with green and with blue
var GBa={3,7}
var GBb={GBa}
var GBc={GBa}
var GBd={GBa}
var GBe={GBa}
var GBf={GBa}
var GBg={GBa}
var GBh={GBa}
var GBi={GBa}

# states with green and without blue
var Gba={2,6}
var Gbb={Gba}
var Gbc={Gba}
var Gbd={Gba}
var Gbe={Gba}
var Gbf={Gba}
var Gbg={Gba}
var Gbh={Gba}
var Gbi={Gba}

# states without green and with blue
var gBa={1,5}
var gBb={gBa}
var gBc={gBa}
var gBd={gBa}
var gBe={gBa}
var gBf={gBa}
var gBg={gBa}
var gBh={gBa}
var gBi={gBa}

# states without green and without blue
var gba={0,4}
var gbb={gba}
var gbc={gba}
var gbd={gba}
var gbe={gba}
var gbf={gba}
var gbg={gba}
var gbh={gba}
var gbi={gba}

# B[RGB]
a,0,0,0,0,0,7,7,7,7
a,0,0,0,0,1,6,7,7,7
a,0,0,0,0,2,5,7,7,7
a,0,0,0,0,3,4,7,7,7
a,0,0,0,0,3,5,6,7,7
a,0,0,0,1,1,6,6,7,7
a,0,0,0,1,2,4,7,7,7
a,0,0,0,1,2,5,6,7,7
a,0,0,0,1,3,4,6,7,7
a,0,0,0,1,3,5,6,6,7
a,0,0,0,2,2,5,5,7,7
a,0,0,0,2,3,4,5,7,7
a,0,0,0,2,3,5,5,6,7
a,0,0,0,3,3,4,4,7,7
a,0,0,0,3,3,4,5,6,7
a,0,0,1,1,1,6,6,6,7
a,0,0,1,1,2,4,6,7,7
a,0,0,1,1,2,5,6,6,7
a,0,0,1,1,3,4,6,6,7
a,0,0,1,2,2,4,5,7,7
a,0,0,1,2,2,5,5,6,7
a,0,0,1,2,3,4,4,7,7
a,0,0,1,2,3,4,5,6,7
a,0,0,1,3,3,4,4,6,7
a,0,0,2,2,2,5,5,5,7
a,0,0,2,2,3,4,5,5,7
a,0,0,2,3,3,4,4,5,7
a,0,0,3,3,3,4,4,4,7
a,0,1,1,1,2,4,6,6,7
a,0,1,1,2,2,4,4,7,7
a,0,1,1,2,2,4,5,6,7
a,0,1,1,2,3,4,4,6,7
a,0,1,2,2,2,4,5,5,7
a,0,1,2,2,3,4,4,5,7
a,0,1,2,3,3,4,4,4,7
a,1,1,1,2,2,4,4,6,7
a,1,1,2,2,2,4,4,5,7
a,1,1,2,2,3,4,4,4,7

# B[RG], S[B]
Ba,0,0,0,0,0,6,7,7,7
Ba,0,0,0,0,1,6,6,7,7
Ba,0,0,0,0,2,4,7,7,7
Ba,0,0,0,0,2,5,6,7,7
Ba,0,0,0,0,3,4,6,7,7
Ba,0,0,0,0,3,5,6,6,7
Ba,0,0,0,1,1,6,6,6,7
Ba,0,0,0,1,2,4,6,7,7
Ba,0,0,0,1,2,5,6,6,7
Ba,0,0,0,1,3,4,6,6,7
Ba,0,0,0,2,2,4,5,7,7
Ba,0,0,0,2,2,5,5,6,7
Ba,0,0,0,2,3,4,4,7,7
Ba,0,0,0,2,3,4,5,6,7
Ba,0,0,0,3,3,4,4,6,7
Ba,0,0,1,1,2,4,6,6,7
Ba,0,0,1,2,2,4,4,7,7
Ba,0,0,1,2,2,4,5,6,7
Ba,0,0,1,2,3,4,4,6,7
Ba,0,0,2,2,2,4,5,5,7
Ba,0,0,2,2,3,4,4,5,7
Ba,0,0,2,3,3,4,4,4,7
Ba,0,1,1,2,2,4,4,6,7
Ba,0,1,2,2,2,4,4,5,7
Ba,0,1,2,2,3,4,4,4,7
Ba,1,1,2,2,2,4,4,4,7

# B[RB], S[G]
Ga,0,0,0,0,0,5,7,7,7
Ga,0,0,0,0,1,4,7,7,7
Ga,0,0,0,0,1,5,6,7,7
Ga,0,0,0,0,2,5,5,7,7
Ga,0,0,0,0,3,4,5,7,7
Ga,0,0,0,0,3,5,5,6,7
Ga,0,0,0,1,1,4,6,7,7
Ga,0,0,0,1,1,5,6,6,7
Ga,0,0,0,1,2,4,5,7,7
Ga,0,0,0,1,2,5,5,6,7
Ga,0,0,0,1,3,4,4,7,7
Ga,0,0,0,1,3,4,5,6,7
Ga,0,0,0,2,2,5,5,5,7
Ga,0,0,0,2,3,4,5,5,7
Ga,0,0,0,3,3,4,4,5,7
Ga,0,0,1,1,1,4,6,6,7
Ga,0,0,1,1,2,4,4,7,7
Ga,0,0,1,1,2,4,5,6,7
Ga,0,0,1,1,3,4,4,6,7
Ga,0,0,1,2,2,4,5,5,7
Ga,0,0,1,2,3,4,4,5,7
Ga,0,0,1,3,3,4,4,4,7
Ga,0,1,1,1,2,4,4,6,7
Ga,0,1,1,2,2,4,4,5,7
Ga,0,1,1,2,3,4,4,4,7
Ga,1,1,1,2,2,4,4,4,7

# B[GB], S[R]
Ra,0,0,0,0,0,3,7,7,7
Ra,0,0,0,0,1,2,7,7,7
Ra,0,0,0,0,1,3,6,7,7
Ra,0,0,0,0,2,3,5,7,7
Ra,0,0,0,0,3,3,4,7,7
Ra,0,0,0,0,3,3,5,6,7
Ra,0,0,0,1,1,2,6,7,7
Ra,0,0,0,1,1,3,6,6,7
Ra,0,0,0,1,2,2,5,7,7
Ra,0,0,0,1,2,3,4,7,7
Ra,0,0,0,1,2,3,5,6,7
Ra,0,0,0,1,3,3,4,6,7
Ra,0,0,0,2,2,3,5,5,7
Ra,0,0,0,2,3,3,4,5,7
Ra,0,0,0,3,3,3,4,4,7
Ra,0,0,1,1,1,2,6,6,7
Ra,0,0,1,1,2,2,4,7,7
Ra,0,0,1,1,2,2,5,6,7
Ra,0,0,1,1,2,3,4,6,7
Ra,0,0,1,2,2,2,5,5,7
Ra,0,0,1,2,2,3,4,5,7
Ra,0,0,1,2,3,3,4,4,7
Ra,0,1,1,1,2,2,4,6,7
Ra,0,1,1,2,2,2,4,5,7
Ra,0,1,1,2,2,3,4,4,7
Ra,1,1,1,2,2,2,4,4,7

# B[R], S[GB]
GBa,0,0,0,0,0,4,7,7,7
GBa,0,0,0,0,0,5,6,7,7
GBa,0,0,0,0,1,4,6,7,7
GBa,0,0,0,0,1,5,6,6,7
GBa,0,0,0,0,2,4,5,7,7
GBa,0,0,0,0,2,5,5,6,7
GBa,0,0,0,0,3,4,4,7,7
GBa,0,0,0,0,3,4,5,6,7
GBa,0,0,0,1,1,4,6,6,7
GBa,0,0,0,1,2,4,4,7,7
GBa,0,0,0,1,2,4,5,6,7
GBa,0,0,0,1,3,4,4,6,7
GBa,0,0,0,2,2,4,5,5,7
GBa,0,0,0,2,3,4,4,5,7
GBa,0,0,0,3,3,4,4,4,7
GBa,0,0,1,1,2,4,4,6,7
GBa,0,0,1,2,2,4,4,5,7
GBa,0,0,1,2,3,4,4,4,7
GBa,0,1,1,2,2,4,4,4,7

# B[G], S[RB]
RBa,0,0,0,0,0,2,7,7,7
RBa,0,0,0,0,0,3,6,7,7
RBa,0,0,0,0,1,2,6,7,7
RBa,0,0,0,0,1,3,6,6,7
RBa,0,0,0,0,2,2,5,7,7
RBa,0,0,0,0,2,3,4,7,7
RBa,0,0,0,0,2,3,5,6,7
RBa,0,0,0,0,3,3,4,6,7
RBa,0,0,0,1,1,2,6,6,7
RBa,0,0,0,1,2,2,4,7,7
RBa,0,0,0,1,2,2,5,6,7
RBa,0,0,0,1,2,3,4,6,7
RBa,0,0,0,2,2,2,5,5,7
RBa,0,0,0,2,2,3,4,5,7
RBa,0,0,0,2,3,3,4,4,7
RBa,0,0,1,1,2,2,4,6,7
RBa,0,0,1,2,2,2,4,5,7
RBa,0,0,1,2,2,3,4,4,7
RBa,0,1,1,2,2,2,4,4,7

# B[B], S[RG]
RGa,0,0,0,0,0,1,7,7,7
RGa,0,0,0,0,0,3,5,7,7
RGa,0,0,0,0,1,1,6,7,7
RGa,0,0,0,0,1,2,5,7,7
RGa,0,0,0,0,1,3,4,7,7
RGa,0,0,0,0,1,3,5,6,7
RGa,0,0,0,0,2,3,5,5,7
RGa,0,0,0,0,3,3,4,5,7
RGa,0,0,0,1,1,1,6,6,7
RGa,0,0,0,1,1,2,4,7,7
RGa,0,0,0,1,1,2,5,6,7
RGa,0,0,0,1,1,3,4,6,7
RGa,0,0,0,1,2,2,5,5,7
RGa,0,0,0,1,2,3,4,5,7
RGa,0,0,0,1,3,3,4,4,7
RGa,0,0,1,1,1,2,4,6,7
RGa,0,0,1,1,2,2,4,5,7
RGa,0,0,1,1,2,3,4,4,7
RGa,0,1,1,1,2,2,4,4,7

# S[RGB]
7,0,0,0,0,0,0,7,7,7
7,0,0,0,0,0,1,6,7,7
7,0,0,0,0,0,2,5,7,7
7,0,0,0,0,0,3,4,7,7
7,0,0,0,0,0,3,5,6,7
7,0,0,0,0,1,1,6,6,7
7,0,0,0,0,1,2,4,7,7
7,0,0,0,0,1,2,5,6,7
7,0,0,0,0,1,3,4,6,7
7,0,0,0,0,2,2,5,5,7
7,0,0,0,0,2,3,4,5,7
7,0,0,0,0,3,3,4,4,7
7,0,0,0,1,1,2,4,6,7
7,0,0,0,1,2,2,4,5,7
7,0,0,0,1,2,3,4,4,7
7,0,0,1,1,2,2,4,4,7

# B[RG], D/A[B]
rga,rgb,rgc,rgd,rge,rgf,RGg,RGh,RGi,6
rga,rgb,rgc,rgd,rge,rGf,Rgg,RGh,RGi,6
rga,rgb,rgc,rgd,rGe,rGf,Rgg,Rgh,RGi,6
rga,rgb,rgc,rGd,rGe,rGf,Rgg,Rgh,Rgi,6

# B[R], S[G], D/A[B]
rGa,rgb,rgc,rgd,rge,rgf,RGg,RGh,RGi,6
rGa,rgb,rgc,rgd,rge,rf,Rgg,RGh,RGi,6
rGa,rgb,rgc,rgd,re,rGf,Rgg,Rgh,RGi,6
rGa,rgb,rgc,rd,rGe,rGf,Rgg,Rgh,Rgi,6

# B[G], S[R], D/A[B]
Rga,rgb,rgc,rgd,rge,rgf,RGg,RGh,RGi,6
Rga,rgb,rgc,rgd,rge,rGf,gg,RGh,RGi,6
Rga,rgb,rgc,rgd,rGe,rGf,gg,Rgh,RGi,6
Rga,rgb,rgc,rGd,rGe,rGf,gg,Rgh,Rgi,6

# S[RG], D/A[B]
RGa,rgb,rgc,rgd,rge,rgf,RGg,RGh,RGi,6
RGa,rgb,rgc,rgd,rge,gf,rg,RGh,RGi,6
RGa,rgb,rgc,rgd,ge,rf,rGg,Rgh,RGi,6
RGa,rgb,rgc,gd,re,rGf,rGg,Rgh,Rgi,6

# B[RB], D/A[G]
rba,rbb,rbc,rbd,rbe,rbf,RBg,RBh,RBi,5
rba,rbb,rbc,rbd,rbe,rBf,Rbg,RBh,RBi,5
rba,rbb,rbc,rbd,rBe,rBf,Rbg,Rbh,RBi,5
rba,rbb,rbc,rBd,rBe,rBf,Rbg,Rbh,Rbi,5

# B[R], S[B], D/A[G]
rBa,rbb,rbc,rbd,rbe,rbf,RBg,RBh,RBi,5
rBa,rbb,rbc,rbd,rbe,rf,Rbg,RBh,RBi,5
rBa,rbb,rbc,rbd,re,rBf,Rbg,Rbh,RBi,5
rBa,rbb,rbc,rd,rBe,rBf,Rbg,Rbh,Rbi,5

# B[B], S[R], D/A[G]
Rba,rbb,rbc,rbd,rbe,rbf,RBg,RBh,RBi,5
Rba,rbb,rbc,rbd,rbe,rBf,bg,RBh,RBi,5
Rba,rbb,rbc,rbd,rBe,rBf,bg,Rbh,RBi,5
Rba,rbb,rbc,rBd,rBe,rBf,bg,Rbh,Rbi,5

# S[RB], D/A[G]
RBa,rbb,rbc,rbd,rbe,rbf,RBg,RBh,RBi,5
RBa,rbb,rbc,rbd,rbe,bf,rg,RBh,RBi,5
RBa,rbb,rbc,rbd,be,rf,rBg,Rbh,RBi,5
RBa,rbb,rbc,bd,re,rBf,rBg,Rbh,Rbi,5

# B[GB], D/A[R]
gba,gbb,gbc,gbd,gbe,gbf,GBg,GBh,GBi,3
gba,gbb,gbc,gbd,gbe,gBf,Gbg,GBh,GBi,3
gba,gbb,gbc,gbd,gBe,gBf,Gbg,Gbh,GBi,3
gba,gbb,gbc,gBd,gBe,gBf,Gbg,Gbh,Gbi,3

# B[G], S[B], D/A[R]
gBa,gbb,gbc,gbd,gbe,gbf,GBg,GBh,GBi,3
gBa,gbb,gbc,gbd,gbe,gf,Gbg,GBh,GBi,3
gBa,gbb,gbc,gbd,ge,gBf,Gbg,Gbh,GBi,3
gBa,gbb,gbc,gd,gBe,gBf,Gbg,Gbh,Gbi,3

# B[B], S[G], D/A[R]
Gba,gbb,gbc,gbd,gbe,gbf,GBg,GBh,GBi,3
Gba,gbb,gbc,gbd,gbe,gBf,bg,GBh,GBi,3
Gba,gbb,gbc,gbd,gBe,gBf,bg,Gbh,GBi,3
Gba,gbb,gbc,gBd,gBe,gBf,bg,Gbh,Gbi,3

# S[GB], D/A[R]
GBa,gbb,gbc,gbd,gbe,gbf,GBg,GBh,GBi,3
GBa,gbb,gbc,gbd,gbe,bf,gg,GBh,GBi,3
GBa,gbb,gbc,gbd,be,gf,gBg,Gbh,GBi,3
GBa,gbb,gbc,bd,ge,gBf,gBg,Gbh,Gbi,3

# B[R], D/A[GB]
ra,rb,rc,rd,re,rf,Rg,Rh,Ri,4

# S[R], D/A[GB]
Ra,rb,rc,rd,re,rf,g,Rh,Ri,4

# B[G], D/A[RB]
ga,gb,gc,gd,ge,gf,Gg,Gh,Gi,2

# S[G], D/A[RB]
Ga,gb,gc,gd,ge,gf,g,Gh,Gi,2

# B[B], D/A[RG]
ba,bb,bc,bd,be,bf,Bg,Bh,Bi,1

# S[B], D/A[RG]
Ba,bb,bc,bd,be,bf,g,Bh,Bi,1

# D/A[RGB]
a,b,c,d,e,f,g,h,i,0

@TREE
num_states=8
num_neighbors=8
num_nodes=566
1 0 0 0 0 0 0 0 0
2 0 0 0 0 0 0 0 0
1 0 1 0 1 0 1 0 1
2 0 2 0 2 0 2 0 2
1 0 0 2 2 0 0 2 2
2 0 0 4 4 0 0 4 4
1 0 1 2 3 0 1 2 3
2 0 2 4 6 0 2 4 6
1 0 0 0 0 4 4 4 4
2 0 0 0 0 8 8 8 8
1 0 1 0 1 4 5 4 5
2 0 2 0 2 8 10 8 10
1 0 0 2 2 4 4 6 6
2 0 0 4 4 8 8 12 12
1 0 1 2 3 4 5 6 7
2 0 2 4 6 8 10 12 14
3 1 3 5 7 9 11 13 15
1 1 1 1 1 1 1 1 1
2 2 17 2 17 2 17 2 17
1 1 1 3 3 1 1 3 3
2 2 17 6 19 2 17 6 19
1 1 1 1 1 5 5 5 5
2 2 17 2 17 10 21 10 21
1 1 1 3 3 5 5 7 7
2 2 17 6 19 10 21 14 23
3 3 18 7 20 11 22 15 24
1 2 2 2 2 2 2 2 2
2 4 4 26 26 4 4 26 26
1 2 3 2 3 2 3 2 3
2 4 6 26 28 4 6 26 28
1 2 2 2 2 6 6 6 6
2 4 4 26 26 12 12 30 30
1 2 3 2 3 6 7 6 7
2 4 6 26 28 12 14 30 32
3 5 7 27 29 13 15 31 33
1 3 3 3 3 3 3 3 3
2 6 19 28 35 6 19 28 35
1 3 3 3 3 7 7 7 7
2 6 19 28 35 14 23 32 37
3 7 20 29 36 15 24 33 38
1 4 4 4 4 4 4 4 4
2 8 8 8 8 40 40 40 40
1 4 5 4 5 4 5 4 5
2 8 10 8 10 40 42 40 42
1 4 4 6 6 4 4 6 6
2 8 8 12 12 40 40 44 44
1 4 5 6 7 4 5 6 7
2 8 10 12 14 40 42 44 46
3 9 11 13 15 41 43 45 47
1 5 5 5 5 5 5 5 5
2 10 21 10 21 42 49 42 49
1 5 5 7 7 5 5 7 7
2 10 21 14 23 42 49 46 51
3 11 22 15 24 43 50 47 52
1 6 6 6 6 6 6 6 6
2 12 12 30 30 44 44 54 54
1 6 7 6 7 6 7 6 7
2 12 14 30 32 44 46 54 56
3 13 15 31 33 45 47 55 57
1 7 7 7 7 7 7 7 7
2 14 23 32 37 46 51 56 59
3 15 24 33 38 47 52 57 60
4 16 25 34 39 48 53 58 61
2 17 0 17 0 17 0 17 0
2 17 0 19 4 17 0 19 4
2 17 0 17 0 21 8 21 8
2 17 0 19 4 21 8 23 12
3 18 63 20 64 22 65 24 66
2 19 4 35 26 19 4 35 26
2 19 4 35 26 23 12 37 30
3 20 64 36 68 24 66 38 69
2 21 8 21 8 49 40 49 40
2 21 8 23 12 49 40 51 44
3 22 65 24 66 50 71 52 72
2 23 12 37 30 51 44 59 54
3 24 66 38 69 52 72 60 74
4 25 67 39 70 53 73 61 75
2 26 26 0 0 26 26 0 0
2 26 28 0 2 26 28 0 2
2 26 26 0 0 30 30 8 8
2 26 28 0 2 30 32 8 10
3 27 29 77 78 31 33 79 80
2 28 35 2 17 28 35 2 17
2 28 35 2 17 32 37 10 21
3 29 36 78 82 33 38 80 83
2 30 30 8 8 54 54 40 40
2 30 32 8 10 54 56 40 42
3 31 33 79 80 55 57 85 86
2 32 37 10 21 56 59 42 49
3 33 38 80 83 57 60 86 88
4 34 39 81 84 58 61 87 89
2 35 26 17 0 35 26 17 0
2 35 26 17 0 37 30 21 8
3 36 68 82 91 38 69 83 92
2 37 30 21 8 59 54 49 40
3 38 69 83 92 60 74 88 94
4 39 70 84 93 61 75 89 95
2 40 40 40 40 0 0 0 0
2 40 42 40 42 0 2 0 2
2 40 40 44 44 0 0 4 4
2 40 42 44 46 0 2 4 6
3 41 43 45 47 97 98 99 100
2 42 49 42 49 2 17 2 17
2 42 49 46 51 2 17 6 19
3 43 50 47 52 98 102 100 103
2 44 44 54 54 4 4 26 26
2 44 46 54 56 4 6 26 28
3 45 47 55 57 99 100 105 106
2 46 51 56 59 6 19 28 35
3 47 52 57 60 100 103 106 108
4 48 53 58 61 101 104 107 109
2 49 40 49 40 17 0 17 0
2 49 40 51 44 17 0 19 4
3 50 71 52 72 102 111 103 112
2 51 44 59 54 19 4 35 26
3 52 72 60 74 103 112 108 114
4 53 73 61 75 104 113 109 115
2 54 54 40 40 26 26 0 0
2 54 56 40 42 26 28 0 2
3 55 57 85 86 105 106 117 118
2 56 59 42 49 28 35 2 17
3 57 60 86 88 106 108 118 120
4 58 61 87 89 107 109 119 121
2 59 54 49 40 35 26 17 0
3 60 74 88 94 108 114 120 123
4 61 75 89 95 109 115 121 124
5 62 76 90 96 110 116 122 125
3 63 1 64 5 65 9 66 13
3 64 5 68 27 66 13 69 31
3 65 9 66 13 71 41 72 45
3 66 13 69 31 72 45 74 55
4 67 127 70 128 73 129 75 130
3 68 27 91 77 69 31 92 79
3 69 31 92 79 74 55 94 85
4 70 128 93 132 75 130 95 133
3 71 41 72 45 111 97 112 99
3 72 45 74 55 112 99 114 105
4 73 129 75 130 113 135 115 136
3 74 55 94 85 114 105 123 117
4 75 130 95 133 115 136 124 138
5 76 131 96 134 116 137 125 139
3 77 78 1 3 79 80 9 11
3 78 82 3 18 80 83 11 22
3 79 80 9 11 85 86 41 43
3 80 83 11 22 86 88 43 50
4 81 84 141 142 87 89 143 144
3 82 91 18 63 83 92 22 65
3 83 92 22 65 88 94 50 71
4 84 93 142 146 89 95 144 147
3 85 86 41 43 117 118 97 98
3 86 88 43 50 118 120 98 102
4 87 89 143 144 119 121 149 150
3 88 94 50 71 120 123 102 111
4 89 95 144 147 121 124 150 152
5 90 96 145 148 122 125 151 153
3 91 77 63 1 92 79 65 9
3 92 79 65 9 94 85 71 41
4 93 132 146 155 95 133 147 156
3 94 85 71 41 123 117 111 97
4 95 133 147 156 124 138 152 158
5 96 134 148 157 125 139 153 159
3 97 98 99 100 1 3 5 7
3 98 102 100 103 3 18 7 20
3 99 100 105 106 5 7 27 29
3 100 103 106 108 7 20 29 36
4 101 104 107 109 161 162 163 164
3 102 111 103 112 18 63 20 64
3 103 112 108 114 20 64 36 68
4 104 113 109 115 162 166 164 167
3 105 106 117 118 27 29 77 78
3 106 108 118 120 29 36 78 82
4 107 109 119 121 163 164 169 170
3 108 114 120 123 36 68 82 91
4 109 115 121 124 164 167 170 172
5 110 116 122 125 165 168 171 173
3 111 97 112 99 63 1 64 5
3 112 99 114 105 64 5 68 27
4 113 135 115 136 166 175 167 176
3 114 105 123 117 68 27 91 77
4 115 136 124 138 167 176 172 178
5 116 137 125 139 168 177 173 179
3 117 118 97 98 77 78 1 3
3 118 120 98 102 78 82 3 18
4 119 121 149 150 169 170 181 182
3 120 123 102 111 82 91 18 63
4 121 124 150 152 170 172 182 184
5 122 125 151 153 171 173 183 185
3 123 117 111 97 91 77 63 1
4 124 138 152 158 172 178 184 187
5 125 139 153 159 173 179 185 188
6 126 140 154 160 174 180 186 189
3 1 1 5 5 9 9 13 13
3 5 5 27 27 13 13 31 31
3 9 9 13 13 41 41 45 45
3 13 13 31 31 45 45 55 55
4 127 191 128 192 129 193 130 194
3 27 27 77 77 31 31 79 79
3 31 31 79 79 55 55 85 85
4 128 192 132 196 130 194 133 197
3 41 41 45 45 97 97 99 99
3 45 45 55 55 99 99 105 105
4 129 193 130 194 135 199 136 200
3 55 55 85 85 105 105 117 117
4 130 194 133 197 136 200 138 202
5 131 195 134 198 137 201 139 203
3 77 77 1 1 79 79 9 9
3 79 79 9 9 85 85 41 41
4 132 196 155 205 133 197 156 206
3 85 85 41 41 117 117 97 97
4 133 197 156 206 138 202 158 208
5 134 198 157 207 139 203 159 209
3 97 97 99 99 1 1 5 5
3 99 99 105 105 5 5 27 27
4 135 199 136 200 175 211 176 212
3 105 105 117 117 27 27 77 77
4 136 200 138 202 176 212 178 214
5 137 201 139 203 177 213 179 215
3 117 117 97 97 77 77 1 1
4 138 202 158 208 178 214 187 217
5 139 203 159 209 179 215 188 218
6 140 204 160 210 180 216 189 219
3 1 3 1 3 9 11 9 11
3 3 18 3 18 11 22 11 22
3 9 11 9 11 41 43 41 43
3 11 22 11 22 43 50 43 50
4 141 142 221 222 143 144 223 224
3 18 63 18 63 22 65 22 65
3 22 65 22 65 50 71 50 71
4 142 146 222 226 144 147 224 227
3 41 43 41 43 97 98 97 98
3 43 50 43 50 98 102 98 102
4 143 144 223 224 149 150 229 230
3 50 71 50 71 102 111 102 111
4 144 147 224 227 150 152 230 232
5 145 148 225 228 151 153 231 233
3 63 1 63 1 65 9 65 9
3 65 9 65 9 71 41 71 41
4 146 155 226 235 147 156 227 236
3 71 41 71 41 111 97 111 97
4 147 156 227 236 152 158 232 238
5 148 157 228 237 153 159 233 239
3 97 98 97 98 1 3 1 3
3 98 102 98 102 3 18 3 18
4 149 150 229 230 181 182 241 242
3 102 111 102 111 18 63 18 63
4 150 152 230 232 182 184 242 244
5 151 153 231 233 183 185 243 245
3 111 97 111 97 63 1 63 1
4 152 158 232 238 184 187 244 247
5 153 159 233 239 185 188 245 248
6 154 160 234 240 186 189 246 249
3 1 1 1 1 9 9 9 9
3 9 9 9 9 41 41 41 41
4 155 205 235 251 156 206 236 252
3 41 41 41 41 97 97 97 97
4 156 206 236 252 158 208 238 254
5 157 207 237 253 159 209 239 255
3 97 97 97 97 1 1 1 1
4 158 208 238 254 187 217 247 257
5 159 209 239 255 188 218 248 258
6 160 210 240 256 189 219 249 259
3 1 3 5 7 1 3 5 7
3 3 18 7 20 3 18 7 20
3 5 7 27 29 5 7 27 29
3 7 20 29 36 7 20 29 36
4 161 162 163 164 261 262 263 264
3 18 63 20 64 18 63 20 64
3 20 64 36 68 20 64 36 68
4 162 166 164 167 262 266 264 267
3 27 29 77 78 27 29 77 78
3 29 36 78 82 29 36 78 82
4 163 164 169 170 263 264 269 270
3 36 68 82 91 36 68 82 91
4 164 167 170 172 264 267 270 272
5 165 168 171 173 265 268 271 273
3 63 1 64 5 63 1 64 5
3 64 5 68 27 64 5 68 27
4 166 175 167 176 266 275 267 276
3 68 27 91 77 68 27 91 77
4 167 176 172 178 267 276 272 278
5 168 177 173 179 268 277 273 279
3 77 78 1 3 77 78 1 3
3 78 82 3 18 78 82 3 18
4 169 170 181 182 269 270 281 282
3 82 91 18 63 82 91 18 63
4 170 172 182 184 270 272 282 284
5 171 173 183 185 271 273 283 285
3 91 77 63 1 91 77 63 1
4 172 178 184 187 272 278 284 287
5 173 179 185 188 273 279 285 288
6 174 180 186 189 274 280 286 289
3 1 1 5 5 1 1 5 5
3 5 5 27 27 5 5 27 27
4 175 211 176 212 275 291 276 292
3 27 27 77 77 27 27 77 77
4 176 212 178 214 276 292 278 294
5 177 213 179 215 277 293 279 295
3 77 77 1 1 77 77 1 1
4 178 214 187 217 278 294 287 297
5 179 215 188 218 279 295 288 298
6 180 216 189 219 280 296 289 299
3 1 3 1 3 1 3 1 3
3 3 18 3 18 3 18 3 18
4 181 182 241 242 281 282 301 302
3 18 63 18 63 18 63 18 63
4 182 184 242 244 282 284 302 304
5 183 185 243 245 283 285 303 305
3 63 1 63 1 63 1 63 1
4 184 187 244 247 284 287 304 307
5 185 188 245 248 285 288 305 308
6 186 189 246 249 286 289 306 309
3 1 1 1 1 1 1 1 1
4 187 217 247 257 287 297 307 311
5 188 218 248 258 288 298 308 312
6 189 219 249 259 289 299 309 313
7 190 220 250 260 290 300 310 314
4 191 191 192 192 193 193 194 194
4 192 192 196 196 194 194 197 197
4 193 193 194 194 199 199 200 200
4 194 194 197 197 200 200 202 202
5 195 316 198 317 201 318 203 319
4 196 196 205 205 197 197 206 206
4 197 197 206 206 202 202 208 208
5 198 317 207 321 203 319 209 322
4 199 199 200 200 211 211 212 212
4 200 200 202 202 212 212 214 214
5 201 318 203 319 213 324 215 325
4 202 202 208 208 214 214 217 217
5 203 319 209 322 215 325 218 327
6 204 320 210 323 216 326 219 328
4 205 205 251 251 206 206 252 252
4 206 206 252 252 208 208 254 254
5 207 321 253 330 209 322 255 331
4 208 208 254 254 217 217 257 257
5 209 322 255 331 218 327 258 333
6 210 323 256 332 219 328 259 334
4 211 211 212 212 291 291 292 292
4 212 212 214 214 292 292 294 294
5 213 324 215 325 293 336 295 337
4 214 214 217 217 294 294 297 297
5 215 325 218 327 295 337 298 339
6 216 326 219 328 296 338 299 340
4 217 217 257 257 297 297 311 311
5 218 327 258 333 298 339 312 342
6 219 328 259 334 299 340 313 343
7 220 329 260 335 300 341 314 344
4 221 222 221 222 223 224 223 224
4 222 226 222 226 224 227 224 227
4 223 224 223 224 229 230 229 230
4 224 227 224 227 230 232 230 232
5 225 228 346 347 231 233 348 349
4 226 235 226 235 227 236 227 236
4 227 236 227 236 232 238 232 238
5 228 237 347 351 233 239 349 352
4 229 230 229 230 241 242 241 242
4 230 232 230 232 242 244 242 244
5 231 233 348 349 243 245 354 355
4 232 238 232 238 244 247 244 247
5 233 239 349 352 245 248 355 357
6 234 240 350 353 246 249 356 358
4 235 251 235 251 236 252 236 252
4 236 252 236 252 238 254 238 254
5 237 253 351 360 239 255 352 361
4 238 254 238 254 247 257 247 257
5 239 255 352 361 248 258 357 363
6 240 256 353 362 249 259 358 364
4 241 242 241 242 301 302 301 302
4 242 244 242 244 302 304 302 304
5 243 245 354 355 303 305 366 367
4 244 247 244 247 304 307 304 307
5 245 248 355 357 305 308 367 369
6 246 249 356 358 306 309 368 370
4 247 257 247 257 307 311 307 311
5 248 258 357 363 308 312 369 372
6 249 259 358 364 309 313 370 373
7 250 260 359 365 310 314 371 374
4 251 251 251 251 252 252 252 252
4 252 252 252 252 254 254 254 254
5 253 330 360 376 255 331 361 377
4 254 254 254 254 257 257 257 257
5 255 331 361 377 258 333 363 379
6 256 332 362 378 259 334 364 380
4 257 257 257 257 311 311 311 311
5 258 333 363 379 312 342 372 382
6 259 334 364 380 313 343 373 383
7 260 335 365 381 314 344 374 384
4 261 262 263 264 261 262 263 264
4 262 266 264 267 262 266 264 267
4 263 264 269 270 263 264 269 270
4 264 267 270 272 264 267 270 272
5 265 268 271 273 386 387 388 389
4 266 275 267 276 266 275 267 276
4 267 276 272 278 267 276 272 278
5 268 277 273 279 387 391 389 392
4 269 270 281 282 269 270 281 282
4 270 272 282 284 270 272 282 284
5 271 273 283 285 388 389 394 395
4 272 278 284 287 272 278 284 287
5 273 279 285 288 389 392 395 397
6 274 280 286 289 390 393 396 398
4 275 291 276 292 275 291 276 292
4 276 292 278 294 276 292 278 294
5 277 293 279 295 391 400 392 401
4 278 294 287 297 278 294 287 297
5 279 295 288 298 392 401 397 403
6 280 296 289 299 393 402 398 404
4 281 282 301 302 281 282 301 302
4 282 284 302 304 282 284 302 304
5 283 285 303 305 394 395 406 407
4 284 287 304 307 284 287 304 307
5 285 288 305 308 395 397 407 409
6 286 289 306 309 396 398 408 410
4 287 297 307 311 287 297 307 311
5 288 298 308 312 397 403 409 412
6 289 299 309 313 398 404 410 413
7 290 300 310 314 399 405 411 414
4 291 291 292 292 291 291 292 292
4 292 292 294 294 292 292 294 294
5 293 336 295 337 400 416 401 417
4 294 294 297 297 294 294 297 297
5 295 337 298 339 401 417 403 419
6 296 338 299 340 402 418 404 420
4 297 297 311 311 297 297 311 311
5 298 339 312 342 403 419 412 422
6 299 340 313 343 404 420 413 423
7 300 341 314 344 405 421 414 424
4 301 302 301 302 301 302 301 302
4 302 304 302 304 302 304 302 304
5 303 305 366 367 406 407 426 427
4 304 307 304 307 304 307 304 307
5 305 308 367 369 407 409 427 429
6 306 309 368 370 408 410 428 430
4 307 311 307 311 307 311 307 311
5 308 312 369 372 409 412 429 432
6 309 313 370 373 410 413 430 433
7 310 314 371 374 411 414 431 434
4 311 311 311 311 311 311 311 311
5 312 342 372 382 412 422 432 436
6 313 343 373 383 413 423 433 437
7 314 344 374 384 414 424 434 438
8 315 345 375 385 415 425 435 439
5 316 316 317 317 318 318 319 319
5 317 317 321 321 319 319 322 322
5 318 318 319 319 324 324 325 325
5 319 319 322 322 325 325 327 327
6 320 441 323 442 326 443 328 444
5 321 321 330 330 322 322 331 331
5 322 322 331 331 327 327 333 333
6 323 442 332 446 328 444 334 447
5 324 324 325 325 336 336 337 337
5 325 325 327 327 337 337 339 339
6 326 443 328 444 338 449 340 450
5 327 327 333 333 339 339 342 342
6 328 444 334 447 340 450 343 452
7 329 445 335 448 341 451 344 453
5 330 330 376 376 331 331 377 377
5 331 331 377 377 333 333 379 379
6 332 446 378 455 334 447 380 456
5 333 333 379 379 342 342 382 382
6 334 447 380 456 343 452 383 458
7 335 448 381 457 344 453 384 459
5 336 336 337 337 416 416 417 417
5 337 337 339 339 417 417 419 419
6 338 449 340 450 418 461 420 462
5 339 339 342 342 419 419 422 422
6 340 450 343 452 420 462 423 464
7 341 451 344 453 421 463 424 465
5 342 342 382 382 422 422 436 436
6 343 452 383 458 423 464 437 467
7 344 453 384 459 424 465 438 468
8 345 454 385 460 425 466 439 469
5 346 347 346 347 348 349 348 349
5 347 351 347 351 349 352 349 352
5 348 349 348 349 354 355 354 355
5 349 352 349 352 355 357 355 357
6 350 353 471 472 356 358 473 474
5 351 360 351 360 352 361 352 361
5 352 361 352 361 357 363 357 363
6 353 362 472 476 358 364 474 477
5 354 355 354 355 366 367 366 367
5 355 357 355 357 367 369 367 369
6 356 358 473 474 368 370 479 480
5 357 363 357 363 369 372 369 372
6 358 364 474 477 370 373 480 482
7 359 365 475 478 371 374 481 483
5 360 376 360 376 361 377 361 377
5 361 377 361 377 363 379 363 379
6 362 378 476 485 364 380 477 486
5 363 379 363 379 372 382 372 382
6 364 380 477 486 373 383 482 488
7 365 381 478 487 374 384 483 489
5 366 367 366 367 426 427 426 427
5 367 369 367 369 427 429 427 429
6 368 370 479 480 428 430 491 492
5 369 372 369 372 429 432 429 432
6 370 373 480 482 430 433 492 494
7 371 374 481 483 431 434 493 495
5 372 382 372 382 432 436 432 436
6 373 383 482 488 433 437 494 497
7 374 384 483 489 434 438 495 498
8 375 385 484 490 435 439 496 499
5 376 376 376 376 377 377 377 377
5 377 377 377 377 379 379 379 379
6 378 455 485 501 380 456 486 502
5 379 379 379 379 382 382 382 382
6 380 456 486 502 383 458 488 504
7 381 457 487 503 384 459 489 505
5 382 382 382 382 436 436 436 436
6 383 458 488 504 437 467 497 507
7 384 459 489 505 438 468 498 508
8 385 460 490 506 439 469 499 509
5 386 387 388 389 386 387 388 389
5 387 391 389 392 387 391 389 392
5 388 389 394 395 388 389 394 395
5 389 392 395 397 389 392 395 397
6 390 393 396 398 511 512 513 514
5 391 400 392 401 391 400 392 401
5 392 401 397 403 392 401 397 403
6 393 402 398 404 512 516 514 517
5 394 395 406 407 394 395 406 407
5 395 397 407 409 395 397 407 409
6 396 398 408 410 513 514 519 520
5 397 403 409 412 397 403 409 412
6 398 404 410 413 514 517 520 522
7 399 405 411 414 515 518 521 523
5 400 416 401 417 400 416 401 417
5 401 417 403 419 401 417 403 419
6 402 418 404 420 516 525 517 526
5 403 419 412 422 403 419 412 422
6 404 420 413 423 517 526 522 528
7 405 421 414 424 518 527 523 529
5 406 407 426 427 406 407 426 427
5 407 409 427 429 407 409 427 429
6 408 410 428 430 519 520 531 532
5 409 412 429 432 409 412 429 432
6 410 413 430 433 520 522 532 534
7 411 414 431 434 521 523 533 535
5 412 422 432 436 412 422 432 436
6 413 423 433 437 522 528 534 537
7 414 424 434 438 523 529 535 538
8 415 425 435 439 524 530 536 539
5 416 416 417 417 416 416 417 417
5 417 417 419 419 417 417 419 419
6 418 461 420 462 525 541 526 542
5 419 419 422 422 419 419 422 422
6 420 462 423 464 526 542 528 544
7 421 463 424 465 527 543 529 545
5 422 422 436 436 422 422 436 436
6 423 464 437 467 528 544 537 547
7 424 465 438 468 529 545 538 548
8 425 466 439 469 530 546 539 549
5 426 427 426 427 426 427 426 427
5 427 429 427 429 427 429 427 429
6 428 430 491 492 531 532 551 552
5 429 432 429 432 429 432 429 432
6 430 433 492 494 532 534 552 554
7 431 434 493 495 533 535 553 555
5 432 436 432 436 432 436 432 436
6 433 437 494 497 534 537 554 557
7 434 438 495 498 535 538 555 558
8 435 439 496 499 536 539 556 559
5 436 436 436 436 436 436 436 436
6 437 467 497 507 537 547 557 561
7 438 468 498 508 538 548 558 562
8 439 469 499 509 539 549 559 563
9 440 470 500 510 540 550 560 564

@COLORS

0   0   0   0
1   0   0 255
2   0 255   0
3   0 255 255
4 255   0   0
5 255   0 255
6 255 255   0
7 255 255 255

@ICONS

circles

Install the rule in Golly and then open and run the following pattern:

Code: Select all

x = 152, y = 145, rule = deeperlife:T160
106.4B$31.D73.5BD17.A8.C$4.2D13.BCA2B5.2D.D10.B13.2A2.A5.2D3B32.B.4BE
G15.A.A5.DGFA2.D.D$4.D.D7.D3.2BCA2B3.2BF.3B.2B.B3.3C.2B9.A.2A.A3.2D.F
.B2A3.ED.B4.2A16.BCA2.D3.D4.B.DB5.A.2DAB2.2DADAC.D.D.A2.B$5.D7.2D.DEF
E2DA3.3B2FB2.F.B.ACACB2.2A4B2C.4E5.A2D3.FD2C.ADEGBD2.BA.BC3D.DACA8.B
2A.2DADAE2.AC2.DCDA3.AD.AB.D2.D.E2B3.DA.A.B$9.3A2.BG2D2EAEGA.3C3.FD.D
.2A.BACA3D.A.BCBCFEDADEA3B2A3.A.2AD2EDGA3D3.2ADB2DFDEC2A3.E3.3BF2.A.D
.A.AC3DEDG2.A2.A4.D.BD2.B3.D4.B$5.B3.A2CD2BA3.2G.DAD2B3.CBD2.EB.B2.AF
A2DAB.AC.F.BED.D2A.B.AC.A2DEABEG2D2.2F.BCAED2.FCB.D.A.DEAED.ABABD.B.B
2A3.EGBEA.DB3.F2.B.D.2D4.D.D3A$5.3B.2CBADFB2DCGECDG.D4.C3.DA2EBDA3.2D
6.AGFCE2B.2C.B.E2D2FG2D3.D2B.D4.2B.B4AEA.5D2BA2.B.EG2.2A2.EAC2.3DB.A.
AD.D.D.2FC2AD2.BG2.D$7.B.2B.GABFD.A.3B2.D.2C2ACA.B.2F.2E.BD.E3A.2BE.D
CFD.D3CBED2EDEG4.2E.A.D3.D3.BC2BDA2.DADE.2B.B.2CAC3.3EAEB3.D2E2B3.DF.
2F4.C.BDCA2.D$8.3B.4B2AE.2CA.DC.B2A.3A.B.D.GDG3DEA5.D.G3.FDAEB2A2.2D
2ED.2DCF.E2D3.AE.B2.BCE.D.DADE.ACBCE2.3A2DE2A.D3.A2.A2F2.CA.B.FBCD.C.
B.2A2D$8.2D.E.2C2D.D.A.AEC2.BA5.A3.2B.B2A.F6.D.C.B.2D.2E.EDE2BD3.DC2D
2.E3.CEDAGAGCE4.D3E2.ACDCG3.EA3.4A.A2.F2B2.DC3B.2D.CD3.2B.3D$4.B2DB3.
ED2.C2B.DED2AC2B2ED.2A.A2.B3.C.B3.2A.2D.AB.D5.2BFDA2.BD2.BDA2EDEAB2.C
DF3.B.E3B.D3.DFA3.A2.D.DADAEDE4DFA.2BDF.BGD.FB2D4.3B$3.BF.2B2.DFCBCB
3.BD3BC2D.D.D.3ABCA.AB2.2B2.2BECGED6.2DB6.FAEF.2B.2DCAB2.A2D2.AC3ADF
2.D2.2BD2.BA2.A.FBCBCFEDFDBC2.C3AB2.2D.D.D8.BF$2.BF3B4.AC2A4.DAD.BCDF
4.D3.2BA2DA.B4.BF3.2D.2D.DE2AB2A2.B.F.F4.B2.EAEA.A2.3DB3.GD2.B.2BC4.E
3.BA.B.B.A.E2A.F2.BDAB2.3B2.D.3D4.AF$2.F5.D.2A2.B4.AE2DBA2B2.EDFB.B.B
C.BDB3DB2.AB.D.B.AED.B.CDEACFD.BE.A.2BFD.BFBE2.A3DEDA3.E2B3.DEA2.BAD
3.A.AE2C2FDC.AB3D2F2A.GA.D.2EAD5.AF$A2.D.2B7.B4.E2.D5.2A.BF.3B2.B2.2D
FB2A.ED2CB3.A.B.DF.DC2F3.A2.B2.B4.ED.FCABABDB.A4B.2DE2A.B.F2.2BA.A.BA
.A.BCB2.A.D.AGCADBA3.D2.D.A.A$3A2.2AGB.3A.D.F.BD2.D2.BD2F2DFB.2B.BA2.
2AFG2A.A2.C2A.2CFGECD2A.A2B2D5.B2DB6.D.DCA.EBAC.2DC5A.DBAB3.A3B.B3A2.
C.A2.B.D.FA.DB3.DA.D.2B$.A.2B2.AG5.D.G2B.2D2.A.GBDBD.D2B.CGE.2ADE.A.
2A4.C2BFDFEG.2C.GE.3D4.C.2B.D3.2BDF3.FBEC.DGC.AEGCA.EAE2B2.A4.B.2B2.
2A.B.2B2.BF.B.AD.DA.B.EB$5.F2BE2A4.B.A.CB4.CB.2BA2D4.FA2.BC3.A2.2A.B
2CE2.ACB4.D2.C2.2D3.C2B2.DB.ABFBDG3FAFCEFDAE2DB4.D.2B4.D.D.E.FB.2CA.
2DB3.2D.A.AG2C.ABDFB$8.2AED3.2FB.2AC3.B2.3BA2E4.2B2.5A2.2A4.G2F2A.4BD
3.A.2E6.D.FG2BA3.B.B.A.A.2D2.DGA.CFD.GF4.E.D2A2E.FD2B.DB.2F4.3DBA.D.A
CDFB$4.BDB2.2D4.2B2.2AE2B2A.B.ACGE3A2.2B2.B.2DE2.AE.2A2EGECB.4BE4.D2E
.FB2D.DFBCD.A3.C2.BC.2DE2.2D3.2B2.ED5.A.D.D.AB2.ACBD3BDE3BD2.CAD2B.CA
$3.C2FB2D6.2BCDA.D2C.B5.C.D3.DGFDB2.2A.2A2GBAED2EA7.D3.AD.D.2B.A2.F2.
B.DE.BAEDA.DABCD.A2BCED.F3.DED.AE.E2.A2.D4.D3.A4.D2.CADFE2AE$3.BEFAF
3.CGFE.A.D.BCFA3.3C2.C3A2DAF.D.BD.D.DGF2CEAD4.F3.GF3DC6.2E3.E.2B5.DED
AE2BFDEC.BA3.CEA2.2D.AE.E.2A2B.E2.D2.A.EDB2.C2.A.G2D.D$2.BFCACFD2.GBC
E.CABCABFA4.BC2B.BCG3.2AE3.FBAED.FDAE.D2.DA.D.EGCA2BA3BAE2BA2.EA2B.2C
A.D2.E.2BD.2B2.BDCE.B.4DEDBCD3.F.ECA2.2D2C.DB.2A2.FDE2AGCA$2.B3FG.BDA
2D3.2B.A2.DE.A3.E.FBABFEA2.E5.B2.D.DB.E2A2.EB3.A.2ADE.B3.EA.B2.2DECAE
.C2A.2D5.B2.2B.GAFBA2B.D.F2B.2D.FA2.BE.2DBCA4.A2B3.ACB$2.B2F2B.BDC2E
2.A.F.2B.2DED3.D2.D2BDA2.A5.D.D2.FBCED.D.DEC3B4.2E.F2.AF2A.DB2.FA.GFG
BEA.D3.DGCB2.A.BC.2FBC.2BA.B6.A.CAD10.B4.BF.2ED$2.A.2D.2D6.B.F.2D3.B
2.B4.B2C.A3ED.B2.DB3.FC.ADE2.D2.DB2.DE.A2.AC.AFEA3.B.2BA.DG3DAEDAE.C
2B.3A2CDBF2.AGDAB.2B2AC.A2.C4.2B2.BF2.B3.BF.2D$2.2A3.FD.C2.2A2B.A2.B.
3AB3.A2.CB.2B3AE3.DA3.2A2.3A2.DE2.BF2.E.D2.2B2DE2.E.GFDFDFGED2.ADA.CF
2.D2.2B2.D.2DB4.BDF4.CE2BA2.A.2BDCBD.B2.F.ED.BFD$4.2DB.B.A.A2.B2.A.AB
3.2A.B.CABDB2.B.D.D4.C2DCD.A5.2BAB.BFB2D.2D2B2.2ABACAF2GDFB2D2E2.3C.A
2.EAC2A.ED.2D.2DB2AFD.2B.CEB.A.CBA2DEB.D2B2.A.EA.2BD$.2B.DF.DF2.A2D2.
DA2.CA6.B.DCABEAC.BF.DE3.B.ABDED3.E.A2CB2.D.B2.2B.F2.2A2.DA2F.D.B.F2.
A2CB2.A.GE2.2B.DE.2EG2DBADAB.DAB.C3A.2BG.DA.BGB.BD.DGA2.D$3.D.3B3.D2.
D.D3AC.B.F.FD.BFCA.ADA.B.FD2.A.BGAB3.D3.DB2.B2ABFDA.3BD.BC2.CDBFB3.2D
B.D2CAB.B2.2C.2AB2AFB.F.EDBABAB.DC.2A3.2ACF.D.E.C2DFAB.CB.2D$3.A2CB.B
A.3D2.A3.B2A3DFDB.B.AB.E2.B.B2D2.D2.DF2A2.B2.D2.C.2A.D.A2.B.D3.ABA.B
2.B.BFD2.FCABFDB.2BCBABCACFA.DBA.2ADCB2.E.A3.2DA.3DFD4.2DA2.DCED$3.2A
BD2BA2.FDB2.3A.BFACB2.B.A3.A.2A.B4.D2.D2.2FCF2A.D.AC6.DA2B.E2.FDB.C3.
2B2.F.BDCACDF.FDE2BAC2AC.E.EA2.B3.2B2CGA.AE2.DBFE2.F.4D.A4.DE$4.EA.DC
FD.B2AB6.4D2.B.AF.BA.BA6.2D.A2.2A.CAC2A.C.2D2.2B.CGDB2EDFD2A4.2B4.BE
2.B.G.B.AFBD3AC3A4.D.A.AC2D.A.AE.DBFG.AD.CB10.A2B$3.F2B.G3.ABAEB.B.C.
AD.D.AB2.EA.2ABCD7.DB.2C3.BA.A2CA2DFDFBDC.2AFD2.F3D.2A2.B3.EF3.B.CDBF
.CAFD2.A2C2.BCD6.3B3.AD.BDC.2EA.A6.D3.D3B$3.D3.2D2.CBFC2.DABC.2A3.2A
2FG2B3.D7.DF.D2.BAC3.B2.ABDCB.AG.C.BG2D.GC.BC2AC.AE.2F2.B.D2.FBDFAE2A
7.AD2A3.BCAB4.2ABAGB2.A2.A3C.B.B2.D2B$3.2D.A2D2.DEAB2.DFB2.AD.2BF2G2E
FB2.D.D7.F3.B2.D2.B3.G2EDB.GC2.AE2D2.AEA2.D.BAC2GB.2B2.DBG2B.DADE.2B.
A2.B.A4.2A.3B2.A.C.AB6.A2BE.2D.B2.2B$3.2D.EDFBA3.E4.D4B.FC3AE2BF4.DB
4.D.DFB10.B.3DFD2A2.3E2.2BF.A2.2B.FBAD2.BAG.BCABD2AF.FDB.A.4B3.D2FDEA
.3ADB.B2E2A3.AEFEA.DB.2AC$2.AED.A.G.A.FB.D2A.FDC2B.DF.FEF2.DFB2.D.BFB
3.D2B11.BD5BCA4.D2.B.BED.D.DE.GDA3.FG.AD2.EA.B2A2.B2.2B.FBF3.2B2.A2.E
FC.A2.2ED2.AGF5.D.C$2.E2DAEBAGDAD.B.D3.AB3.AD.A3D.D.B3.4B2.D.CBA4.BCB
3.2B2.EFAC2BD.3D.B.B.3D2AEBG2.ABCBGE.B.BCAEGFBA3.3A2D2.2A3.AFED2AB.2A
D.AE6.F3.A2FA$3.2E.A2D.DEAC2.BD.BC2A3BA.A4.2AB5.3D.BFE2BADBCAB.B4.B2C
AE7.3D.2CD2E.D.BFCGDB.CA.F2DB3.C2.A2.B4.2B2.2A2.FCFB.A.EC.B2D.2B.2ABD
.B2.BA$4.2EA5.2D.A3.E.EAB2.B.2B.B.2AC4.A5.B.2AE.FGAB.BD2FB.EBC.D3E3.B
FD.2BA6.CE2FB.B.2DF.B3.A3B2.A8.DA.BFD.FD.FC2B2.AD3.ACA.ABCB$5.EDEDB.F
BD2.3A.D.B3.B.BD.FD.AC2ABFD2.B2.2B.A.A.D4.2DFB2.D2B.2A2E2ABF4B5.ABDED
.FEB2.D5.B2.DB2.C4.A3.D2.FB.2D.GDA.B.AECFB2.A.A.BABA$4.E2D2ABD.F10.B
3.B2D8.DED3AB2C.E3ADB2CA2.3B.ABFBA.E3ABA3.B.5BED2A.AEA3B.AE2.FB.DA.BD
GE4.DEA2D5.DE4.DA.AGB3.BAC3B.2A$3.C2BF2BGB2.2B.AEDA.4B4.F2.B2.B2.FBGA
6.E5.2CA2.B.B3A5.D2FAED2.B2.B2.AD.BC2.2AD2F.EAE.FDF.ABDCEDA2.DE2.DE3A
2.3A.B2.DB.B3.BACBD2.2BA$6.E3.A2.AC2EA2E2BAC2B3.D3BD2.B.BFGA2.DA2.B.
3AB.B.AC.B.CBG2.3DFAFDE3AF3.ABDEBEA.AEA2B7.BDAC.D.2A3.A4.D3.AECB2.A.E
CA2.2A.BD.D.DE2B$3.3A.D.DA.A.FD.D2.ACBC.BA.E2B.EFC.2B.F3.A.2ACAGAE2C
4.CA.2BCGE3.BC2AC.E.BC3B.B2D.2A2.D2A.AED.D.A.3A2E2DE2A3.AE.D4AD3ABC2.
BA.B2EAD.B.2BD2C$4.2AGF.D.B.B2E2.2D.2B.B2AE.CB.EBCB2D.FDB2D2.A2.AB.2B
2A.BGCB.BF.A.2DB.2BGBFCA2.BCB2.D2A.D2.D3.2D.D.D2.A2.2AE3.2A.EABC2A.AE
.D3.FAC.D.AE.B.B.B2.FB$2.2D.DCGE3A5.AGEA.2BA2.DA2.D2A3.GCA.DB5.B.FD2.
A2.B.2D2.2D.AD.CA2CB8.BCF.2A4.D4.A2.E2.A.DE2.D.3D2.DC2.B2FAGC2.2E.ABA
GFD.DFB2F2B.2D$.D3.DBD8.ABFBD2.2A.A2BE.E.4BD.2B.BFB4.FD.A.A3.AC3.A2EA
DB.BF2A4.C2GA3B3.2D.D.BC2.2A4.D4.2AFBE2ADF4.FB.ED2B2.A.CA.A2.DBC2.DB.
BD$2.DB.2BD4.2B3.B2DF.ADA.A2BECB.BCB2.D.2BD2B.3AD2.A3.B2D.BC2.A2EC2FB
.2FAEGBD.CA3B4.3D.2B2.AD3.A.DAE2.B4.EFBFCGF3.AEAEAE2D3.AE.D5.BGB.DA$
3.F2DF3.2C2B.A.DC.BDAE4.2DE2B.CB3.F2.B4.A.D.2D2C.CACACB2.AC2AD2BD.EAG
E.2A3.B3.DF2D.D2.D.3D.A.2E.D2BC2.ADF.C2.BCA2BDA.2DAEDB.AE2.2C.AD.2ADA
E$3.B.D.B2EF.A2.AD.2CFE.D3.BA.A.AB.A.B11.D.DBFBGBDE2BA.2AEGEF2BDA3.DA
B.2C4.2DB2.D2.DBD2.2D.GCA2.B.A3.DB.FCAB2CF2.DA2E.2EAB.D2.C.BEAD2.D2E$
8.A3.3AD.2BAD7.DAE.B2A2CB2.A3.2AC.C2BD3.AD6.D2.2ABFD2GBDGDF5.3D2.DB.
2DBF.B.D2.3DB3.2BA2.D2.FAB.CBF2BF.2AB.AC.D2.BADCD.D2A$6.BD4.2A.CB.BA
5.B.2BF2.CAC2.C3A3.ECD.AB6.2A3.D3.F.ACA2.2DG2F.A4.BABD2B2.BD.D.DB2.D
2.B4.AB4.3BEBG2.BF.D3.B.3AD.D.BGF2D.A.2A.A$4.B.BD.2A3.CBDA.CD4.BACB3.
2AB.B2A2.2B.EADA5BFDA2.2DE.3D.2B3.2A.A.DA7.C.BCE.C.2D.F.2A3.D3.E3.CBF
BF2DACAD2FD4.B3.D4.B3.GA.A4.A$8.DAG.B.B3.B2DF2BA.CB.A4.2B2A3.3BDCEAB
2.2B.F.2A.B2ABA2.2D.A3.2AG.FB.3B.C2BE.D.AB.D9.2DABF.ABGB2.DFA2CA.F2A
8.B3.D2.2ECE3A.A$4.5AE2B.B.2AD2B2.D5.A3.B.2A.BC5.B2G4.AB.EFDA.B4A3.D
2.2A2.AB.2DB3.2A3.E3A2.2F.D8.A.EA.AEAD2.CEGCA.DB.AD2BAE2FD2.2D.BADBDB
2.ED$3.A2BAC2.3BA.CFB.2BAG.A2CBABCB2.3D.FA.D3.DE2.A.ABD.AEDG2.A2.A2.D
.2D2.AEFD.AG.B3AB3.A3.DAEAD.2D2.2DGE.F3.2A.2ABABCB3.AC.2F2AF4DAE3B.D
2B2.2D$3.B2A2.B4.2AF3.2B.B.C2.B.B.C2.D.D2.A3.D.DEB.A.D.CA.BEGAD2A4.D
2.AD5.BCA2B6.FBDEDE2.DA2D.D2B.D.F6.D2A2.BCGBGAEF2.D.2BDFBA.2A2BA.DE$
3.B3.B2.3D.CE.2D.2B.AB2.D2.DG3.A3D2.2A.B.3BFD2.2C2FGBACE.F3.BFA3D3.A.
2E2D3B2.F2.F4.CBA3.B2D2B6.2D2.CB3.D.D.AFB2.EB3.BA.EA.BA2BFA$5.BC3.3D.
BGED4A3.B2.D2.GDAGED.3AE.EGD.2BFB2D.FDCABABACFD.3DA3.A3.2A.3D4.BD.B5.
BC2.B.2B2.GCBAE2D2.ACB.2BA.2BACA2.A2.2A2C2AEDBC2B.B.D$5.EDA2.D.D3.D.
5A4.ADB3.DBD.D2.2BFCE.3A.F2.D2.2AB.2A2CE.2B.D.A.AC.B5.AD4.2BD.3DBA3.B
.B.E.D2BD.EA5.C4.2CA.A2.E5.A.DE.B2.3DF$3.BCDFG3.FD.DEA3.CACA4C2.2D.B.
A2DEA7.FBF6.ACBA.2ACA2C2.EA3.BDB4.2DE5.DA5.A.2ACB.ACBF2.E.D.D.FD3.A.
4A4.4A.C3.ED3BD.F$4.2A3.2B.2F2.A.C.AEC3BC.2AD.DB2C3.3D4.F2B.A.2C.AFD
4BGCBEC3.D3.BFB2.3DAE.5A2E.2D.A3.A.BAC4ADE2.E3B.3A2ED.A2.DE2BAC2BA.2A
.3BABCA$2.F2BEBF3B.B.BED2B.DFBFAE.FCE2DAC2B2ACDACA.AC.3DE2.2ABFD3.BD
2F.C2D.D2.B.D3.ADADEABA3.A.A2D5.A3.A2D2.BD2AF2.F2.A.E3DE3D.2CA3.2CB2.
AC2.FB.FB$3.EDA2.FD2.BAGD.DFDAFCFC2.2BD.EA.2C.CADEACA.A4.EB2DB3.D.2A
2D.2A.2D2B4.EA.2A2.C.C.3A3.E3A3.4A.A2.2B2DB2.E2A.A.E3DEF2A2.B2A.CAC4.
B.B.2A$3.2D3.2DFBEAF2.E2FED.GB.B.D.A3.B.ACA2E.CA.B3.DFAFDED2A2.D.E.A
2EF.A.B2.2A3G.AD9.FBD.8AC.E2DBCD.D.AB4.DB3.2ED2.B2.BGEA2.B.FBD2.EA.D$
8.B.DGA3.3B3A.ECGEADC.AEDABA.C2E3A.D4.DFG.D3.B.D.E.DG.2A.A2.2A2.B2F2E
2.2A.B.B.BCAD7.B.D.D2.ACE.C4.AGCDC2.B.2DB2.B.C.GC2.2D.D2.A.AD$2.2A4.
2B2.2A4.AE2A2D2CF2GECB3.ABDGBA2EA2.ED2B.BFE3.A2CED.D.E3B.C.BC.BA4.EA.
A.2B.B3.B.2A5.D.B.DBF.CG2A4.DC2AD3AB3D2ABGC.E.G2.D4.D2AD$9.BG2.A2.D2.
2DA.DGCA.2F.A.A4.D2A2.E2.DFC3DBE.DE.AB2.D3.DGCE2.2DACA3B4.AEDF2D.BA2.
2A3.ADEA.2B.F2DFA3.2ADBDECA.A.A.3A.B.A2DAGFB2.B.D2CD$2.3BAE.2FBDA.D5.
D2.2D4.BA2.C2.2B.E2BE.A2.BCE2.B2.ABD.F2D3.EA.F3.D2FA.D2A.EA.6D.B.GA3.
A2.D4.2CBDCF3.AE2.BEA4.DE3.A2.BCE.A.D2.2B2.2DB$3.2BED2.2B2.2D6.D.2D2.
D.FC3.D2B.F.E.ED4.AGCDB2.DB2DFD4.D.DB3.D2B.D3.2E.A2E2.2D3.B3.A3.A2D2.
CGDFAFA2.D3AGA.B2.D2.AECB.2FCD3.AB6.B$3.2B.C.DFCA.DFB3.F2GD.D.3D3A2.D
B2.DBCDC5.EFCF2B.DBE.FEA3.2DEA.2AD5.D.D.A.D.2A.4A4.2C5.D2.2C2D2BA.D.
2AFBAB2.B2FDEB.B3.F2DEACAC2A$4.3B.B4.D2BE3D2ED.D2GBD2.AFAEA4.2AC2.A.A
.3B2F3BE2.B2A.3DG2B.GA2D.BDBGBF2D2.2ACB2DE.3BC3A.A.AB3DC2DA3.D2.2BC2B
.B.AFD2.B.2C.D3.F.2B.C.2A$3.2B.B6.FBADA5.2B2A4.2A.B.AD2.A.B.BA2.DBGA
2.CF4D.DA3.FGF2.FCGFB.ACA.FBDF.DEGB3.C3B.2ACB2.G.2DECFA2D3.D.2B2AB.A.
2B2.BDE2GE5.DBABC2.A$2.B.BD6.2BD.2A3.B3D.2B3.ADB2F.F2.2AC6A.D6.DBD.AB
A2F.2F2ABGC2.3A.C3.BFB.AD2.B.2C3.2CAF2A.2DEGD4.B.3BF2.4AB.CB.BC.AD5.
2BA.ACA$4.D3.D3.2B2.2BA.EFBDBD6.BF3DF3.AED2C.2AC.EA.D.BD.ACA.ABG2BD2A
B.4AE.A2.DF.FB2.E.A.BAC4B2AD3A2.AC.2DF2B.BFBD.ACAG2.BFBD.2E.A3.D.BCBF
D.2D$.B2.B.A2CF5.C2DB2.C.2BFD5.CF.2BF.D3.EA.3CGFA.AE2.FB2A5.BF2.CAC2B
AE2DC3.F.B3.DA.A.A4B2C.FB.B.C.A2.BFB2.3DCF.D4.CGAD.E.3A.CG4ACEF2D$4.B
DAC2B5.C2.B2.C3.D6.3A.B.2D.2BF2A.BFDGED.2D2.D5.B.C2.2BAB2.AE.2A.D.2F
2.D3.DA.GC2BA.FC4.CB2.A2.2B2.2DA.D2BE.D2B.AD3.A.A.C.B2.GBF.A$2.2B.A.B
4.A2.B2A2.BD.B2FDA5.CA.C.D.A.2F.DBAC2BE7.C3D9.A.BCA.AC.D.D5.ED2ECB2A.
AB.A2.DAD3A3.3B2.A3.B.A2FB5.2BC4.B2.CFB.2D$3.FB.A5.A7.F2D.2B2EA2BA.2A
BCB.D2A.DCBCG.A.A.2AE3.A2FDB.B2A.DFCF2.2ADAC.2D.4DCBCA2B.DE2.3A.2DE2A
B.B2.C4B.2A.EF3BD2.EAB2.C3.2A.2D2ABDE$3.2B3AE.A10.F2.DCD.B2C5E3.AC3.C
.B3.D3.D2A4.2EB2.A.EA.4BCBD2FD3.D.DB2FB.BD2B.D2.D3.D.ABCAC3.B2.B4.DEC
AD2.DEAC9.DBF.2GB$3.B.2C.CE.2ECF.B.AGA.FB2.EACEBF3.D.A2.BD.D2C.A.AD.D
7.2D.B.B2.DA.F.DBG2A2.D.3DEA2F3.A.GC.D.3D2.B.C.BAC2.E.DFB5.DAE3D.EACB
3.A3D7.B$5.CB.GB4.CD2.3A.F5.D2.BCBD.E4.F2.ED.C.A.A2.2A4.2D2.2B5.3BD2.
CDB.4DE.EDF4.FBD6.2B4.BA.2DECEF3.2BFD.3A2D5.D.2ED7.2B$4.B.B2.A3.B.A6D
.2BF4.B2.BE.D4.3DGC.C.A4.C8.EAC4.DG.BDGCA.D.FD.DF2BFB3.B.B3.2D2.DFD.
4B.FC2.2B.2B.FB2.A.2E5.2DB.D.CA5.B$3.2B3.B2C.G.A.D.2EDBF2.F.D.B3.D2GF
2.3B2.CB.A2.B2.AC2D2.D.A2C.2A.BFCAGCAFCA2.2B.AB.E.DB.GE3DED2.2DA2FD2.
2F.3DA3.D2BDED3.FBA2B2.A.B.B2.C.C.B$2.2B.C.CBC2A.ED2.ABE.DB.2B2.GA2.D
F2D.B2.B2.A2.2ED3.A.B2.AFACB.A.E2D2BCBG2A.GD2.BF.A.DG3D.2E.D.A.D.D.E
2B.2F.3DEAGB3.BDECF.ACAB.B.BAE2D4.4ABA.B$2.2AC3BDBA3.D.EAFA4.B2.BCDE
5.2A.3DA3.E2D.BCB2.FGCF2.F2.B.A.DB.2BA8.EB.E2.D2.2D3.DB.D2.BDF.2B2.AG
DCF4.BADFCABCB.2A2B3.C2B2.AE.DF2A$.A.DBA.ACG.D.B.2DCA2.2B6.A.2D3.CBA
3.B2A3.3AB3ABF2.AB4.FBC4B.D2.DA.D2.DC2.2DFB.D2.2D.2D2.DB.B7.2BF.2D2.D
GAEF4.EAEA3.DA2D.3DA.DE$2.E.D2C.B.AD2.BDFBC2.2B3.4DCBAF.C3.2DFB3.D3A
3.BCD2.2DC2A3.EF.F3.BADBD5.F.D2.DB5.2DB2AGBDFB3.CDE.E2.D.ABDA.DEFDB4.
2A2.2D.D3.D2AC2E$3.ACG.GCBE2.2B.2B9.D2.A.AGBE2.BACB3.D6.DB.2D.CB4.A.A
2B2.F.D.F.DFD.A2DF.D2B8.2C.ACDBC.D.C.E2A.A.D.AEDE.GCAB2D6.DA.2A.D.EDE
DA$2.D.BFB.ACE.2B2.BFD2.2BA5.A3.BA.D2B.2C.D.E2.B3.DF2B.E.AED3.EAB2.B
2.G.E5.2A.DBD4.D5.EAF5.C2B4.A.A2.D.C.E2BE2A5D.B2ED.A.2E.D2.EC$3.2D2.D
2FA2.2BCGE2B.2A.2A4.A.AEGCEBC.BC.D2AC2.B2D3.BDC2.2D2.2DFE2.BA2.2DBDAB
.A2.D.3B2D2A3.2D.3E.3A5.D2.A2.2D.CD.BDA.2DB.B3.F.2A.ED3.BEB$4.2B2.2B
2A3.AG.AE4.AE3.2D.DA2.DBA.BC.D3A.3D.2D2.B.A.2A3.2DEA2.C2.ED.D.B.BD.2D
.FDBG2CF.D4.AFDA5.B2.DE3.D.2DA.FD.2D.B2.B2.2DFCBGB3.BF$4.2B2.B2A.A.D.
GDEDA.2A2.2B3D.D.D.D.BA.G2ABG3B.AE3D.2BC2.3A2D3A4.3A2.F7.3DEC.AFD2ED
3.ACF3.3D3B.2D.B.CE2CD.D.BA.A5.D.CA2B3.D2.2A$2.BFD2.BC.D.2D3.DA.ACA2.
DFB6.2D3.AE.DG3BA.A2E4.2B2.2FB.2DAG4.ABA3.BF2.2E3GAG2A.B.DEGF2DA2BD2.
EA2.C.DB3.C.BDGFDA9.B2.DABFB4.A2.A$2.FBD3.CE2.3BC2A2.2BA3.E2A4.AE3.CF
BABCD3.A.2E3.ABABA2D.D2.BC2A2.ABC.2B3.BAFCGDCABA4.BD.DBGFAB2.EA.3A.AG
3A.F.2A2E.2BA2.A4.GCEB2D.A2.A2BA$5.3BEC.AG2BCBA4.A2.D2.2D3.AEDBCB.AB.
E.E4.2D3.BCAB.2D.D2.FB2FDB3.A.GEADFBEABDCA2B3.C2A.DC.D5.A2DAB.CBD.D2.
DE.ED.C2.3ACB.A2.A.F.D2ACG2CB$.D.B.DAED3BDB2.2A.DEA4.2D4.D.2DBC.D.A.E
.A.EDAD3.AC2AB4.D.BGB2FD2AF2AB2D2.BFD.D.2A2.2DEB.A.3D2A2.3DA.3B4AD.AE
.2ED2CA.3AFG.E3.A2.2DC.G2B$.D.2ACE2DB.BF3.3A.3A3.2B5.2D.FAF2D.FDA2CAB
2E5.B6.3DAB.2BE2DG.A2D8.2A2.2DE.A3.2D.2D.DFD.D2.C.DB.D5.2A5.CA.A.D3.E
FB2DBAC$.D.AC.E2ADCB.D2.BAC.A.EA.A2BF.D3.2D.3FC.FECAC.D.EDFBCA10.EBAD
FD2.AE5.3A6.BDB.B2D.2BCAE2.DB.BG.FA.2DBFD3.2D2.FED2C.2EA.D.D.AD.D2B$.
DA.B.EC.E2.CE.B2.B.A.EA.A.A.2F.2FD.B.D2E2DADABDFB3D.AEDBA.A2.D.D.F2.D
.2D.ED4.A.A2B4.B.EAFDFBCA.BFED2.B3DB4.B.2FD.D4.F.E2D.AB3.A2D3.FAC2FD$
.2D.B.2BDE2.2BA3.A.D.2A3.ACE3DG2DC2A2E2.DBADA.D2.BFEA.DC.A.D2.D.FBG2.
3DB5.ADCB.B5.B2.FD2BC.2AB4.DC2B2.2A2B2DBFC.2BDF2.AD2.2B3.2AED2.FA2F$
2.DC.AFADEAECGD.DB.A.2DGF2.A.2B2FAE2F.CBF.B.FD.DC.B.BF.3BA.A.2FD.2B2A
5.F4.BD2F3.2A4.2B2.B2A3.BA2.DBA.2B2.B2A2D2.EG2B.2BDB.GAC2.F2D2EDADCA$
3.EB.BCDE2.G2DB.D2.BCD.EB2.2A.B.ADF5.2DAF4.DB.AF2B3.A2.D2.2BA6.AED2.F
D.BD2.D3A.2DA.CB.BCA2.CA.DB.B.B.2A.AD2.DBGD3.B2.2F.2A2.D2.2D.D2.3B$3.
ADA.B.B.FB.D.BD.B.DE.A3.DB3.A.D2C2.3ABFD4.DEA2B6.BDB.FD2EA4.D3.BC.2D.
2D.D2.D.AEDB2.B2A4.D.B.2A2.BF.A3.BEG4.2B.4C3.2B3D3.DED$2.A3.A2.D.2B.F
A.D.2BFE4.BDF2.A.2D.DBG2.A2B6.A3.5B3.3B.2D2.ADA3.A2C3.D.D.D.D2.A.D2.A
FCA3.D.AC.2A2.FBDC2.2AFAB3.B.C2.A7.DA6.D$3.2A2CFGA2EABGC3.CEBAE.ABABF
4.DE2.CDBA.D.BD2B2.B4.B.2ABF3.A.D2A2.ED.D.DBA4.A2.B3.2ABCD.EA2D2.E2AC
AB2A2.DB.EC.CADAFD3.A2.DA2.B3.D3.2ABF.D$5.ACDC3.DC.F.FCGEA2EDC.B.2A4.
AD.B.CB2.D.BD.B.BFD3.A.CA6.D3A2.CBFBAG.D3.AG2BCAED2.CDEAEDABD2A.3BCBC
2BFD2C.B.3DF3.A.DCA5.D4.B2.AG$5.A.DA3.DCA2.BC.F4.D.2B4.B2C.2DB.2FBD.D
FD2.BA2.A.B.ABEA4.A.AB5.A.AFD.EC.AE3AB.C.AC2.A2.2B3.2A.B.ABAB.2FDEG3.
BD.2BCFEA.B2.2B3.DB2.ACA$4.AB.2D2.D.2AE.E3AE2DADFBA3DBFA.F.B4.D3.D2BF
CBG2AC3A.2A3.D2.B3A2.DAB.BFB3ADAC.2AE2B2.BCF.F.2E2.3B2.A.A5.DE2FDF2BA
.AFADEGD.ACBAD.2DA2BA$4.AGD.CBEABAE.AE3A2.D2.CADC5D.2DB4.2D.D4.DFB5.
3CGC.2A7.D.C.DBDA2.A5.CG2D.AEBDBD.D.E.A4.A2.A2.2AEA.B.DB.A.B.E2A2D.B.
2A2.FCE2.D$5.EBA2.G.BAC2GF.B3.A.DGF3B.BC2.BF.D.DEA3.D7.D3A2B.B2AD.B2A
CA2.FB2D2.BED.A4.DA.2ADABF.B.3AB.B2.E.ED5A.3DA2BFB.A3BACA2.D9.DE$5.D
2.2AFAB2.A4.B3.B4.C.A.BC.B4.A2.A.BFAB2DE2DEDEAC2B2.E.D.AED.A.D.D4.2CA
.D2.BF3.BF5.DGE2F.CBDB.D.2D3.CFBD.A2D.BA.A2B.2D2.DAD.D4.DBA$8.DCFD4B
2.2DAB.ABE.DBC.4A2B6.3ABAEA.B6.2A3.AEAD2F2D.A2D.B.C3.ABD.D.FCAB2.AD2.
3DGBDAEDA.B7.B.EF3.D.D.A.A3.2DADE.2D.2AB.FA$7.B.A2.GE3.2DGBA3D3.F4.2A
FDF3.2A.A2.BD.ACAD3.3A2.AE.DA.2A.2A2B3.A4.C3.2D.2AD2A2.DFDEDE2D.2E2FB
2.2D2.B.BA2.A3D.2A2D.B.A.A5.2B.AGA$5.2A2B.C.D2EC.D.FB3D.FDB.D4.2B.CA
2.A.A3.D2.D2AE3.A3.GC2D.AD.A.AB6.AB.D2.2D.D.BAEA5.A2.BD2.DA2BFDB5.F2D
5.2DEA2.B6.D3.C2BDE$5.2DA3.B2DB.B3.2DE.FDBA.D3.B4.B.ABA4.D.AD2.A2.2A.
D.CB.2DAE.FB4.2AB3.BE4.B.D.B.BAC4.A.BDA2DGE3D2.B.D3F.AD.A.B.D.D.B7.D
2.CFBE3B$5.ACG2B7.B.2DE3.BC2.DB.B3DBA.2BC5.2EABFD3.E4.B2.D.2ECD.B2.AC
A.AB2.DBD5.D3A.AE.FBFD.DAE.2A3B.2B.2FB2CF.D2.3BD3.2B5.D3.CBE2B$5.C.FC
A.D.B2.B.D.E3D.BG2EA2B3.D2.A2.A4.D.3D.FB.ADE2DBFD.2AEDFDF2.DED4.BCABF
2.3A2.A2BCD.A2CA4.B.A.B.3D.B.EGEBCAD3.DG2B.2BDA2B2.D.D.EGC$3.DB.A.B2.
D2.B2A.2EA4.BCB3ABDBDF4.C3.AED.D.D.CB2DA2.F.AD4.2F2D.DF.D3.B4.2B.B4.C
.AB.6A.F3DCAD2EA2.FB.CA2B.DFB.3A2B.DA.AB2.B.2D$3.DFB2.FCB2DF2B2.2D2.B
2A2.ABAECDF.CAE2ADFEA2.DAF.2D2CGA.D.B2AC2.F.FGEBA.B.2D2.B.3BFCB2.C2.A
.A.A4.A4BDGB.5D4.EA2.BF.DA2DA2.DBEA.B.B.F4.2B$2.BFGCDAF3.FDG2B2.2D3C
3.CDF2.B2.B2EA2DB2EDEFGA.AFEDBC.D.AC2BA5DE2.G.D3.ACE2BD.FD2.B3.DABCA.
2BDEBAD.AB2.3DFD.D2AC3.B2D.D.2AEDG2A3.B.2FD2.D$3.4A2B3.E2DC.2C2.G2D2F
DEBC.E3.G.A.D.FD2.F.A2.B2DE2B.A2.EDCB4.B2C.E5.ACFE2.CDFAB4.EF.2A.B.GD
.DGBC2.3DE.2D.2A.BD2.A3.B.B.DACA3.A.F3D.A$3.CB.C.B.B2.A.2BCB.A.ABCG.A
G.E2D.BD.D2.B4.G.2ABD2.DB.3A3DBA2.5BG2.F3.A5.ECG.F.DA.D2B4.2CFGE.BA.F
AEAFDB.ADEA.2BGECF2.2B.E5.AC2BFG2A.A$3.3A.AD.FG.ED2A5.B3.BE3.2D.B.BD
2BA.D.DFDADF3D6.3DBC.B2.BA.F2.B2.AB2.ADE.CEA.B.2EGC3B5.BA2.BCBDA.B2.F
EAC3FB.3D4.2DE.B.2FB.2BAB3.D$2.A.EA2.D.B.AB.D.A4.4BFG.B4.BF.D.B.E.A.
2DAD4B2.EF2B3ABA2.FD2B.D2B.D3C2E2.2A.D2AF.FBGCABA2.D2E2A.ACBFEA.B2.FC
ED2BA2.CB2DA3.D.AE2D.ACB2A2.2AD$2.A.ED.AFCB.BDEA.CFD2.DFD.FEC.BA2.BDA
D.B2.2D.FA.B.F.G.FED2B3.ACFDF.2B5.GA.CF2D.A2.A2E2.2AEBABC.3EDGC.AD.F
2GF2B.BD.DCG.A.BCG.A.F.F.3DE.2C2B2.D2AD$2.FG3.AGC.B.F2.FEB.3B.D2.BE3.
B.3AD6.BFD.B3.EDG.D3.DA4D2B3.D.ADC3.DF3.2A.A3.A.FB4D.D2.FB2.DB.D2A2F.
FACBECFG2FEGAEBE.C2D2.D3.BF.BA2DA$.D4.2EDBC.BFBDB.BED.B.3D.BAD2BC.A2.
F4.B2EAF.2B2.B3.3D2E.3B2A2.2DEA2.B.CGFD.DA3.D.D3.2D3.A2.F2B.BGC.B2A.D
2B.B3.BCB.EFA.AB2.C.2D4.2BDBC2A$2.2B.B.GD.AC2.2BCD.A3.AED3.BEDA11.2B.
D.C6.2DFECD.2FC.A.2DB2CB2.A2GCED2.3A3.D3.BDEADA3.2B2CD.E2C2.B8.A.BFG
2ADB.AFD4.D.B.C.A.D$D2.B2.DAEBA2.3BD4.2D3A3.ECBFB.D2.DB8.AB.GA.3ADBD.
B2DA3.ADF.4B.2A.BD4.A.E2D4.B4.A3.2BCA2.2DA5.B3.3B2.DFBAEGE.FGF2B.A2.E
2.D2.D$D3.B.D2A.B3.F2.D.ADFB2D2A2.EA2BE2A3.CA7.AD.ABA3.AB2DEB2A.DA2DF
2.3B.2AB.B.2A.BD.A2.A3.D3F3.ABCB2A.2D3.BA.B2.DEFB.DCB2.DFD.B2G.2AE2DA
2B$3.BFBCGE.D.F2.ED.D2BGAGD2A2.DA2.DCAE.4A.EA.A.EFGEA2.DADEFDAD.E2D.D
2.B4.DEA.AEC3.2F.DA.DE2.DE2BDA4.AC2FD.D2.A3.AECE.2ABFE2AF2D.CAGCB4.C.
BGF$4.FCBCAF.D3.C3.B.DAD.A.A.2D.DE2.FCF2BAEG.CEAE.BD.2AEADEBA2.G4.D2.
2FD3.E2.D.B2DBCB.DA.2DEDE3F.A.AB2.D.F2D.2D.C.AE2AC3.B.EA.F2D3.AD.A3.A
2.DF$6.AC.FD7.BFBED3A.2AD.3A2.EABF.AGADBAEDG2F5.A2.2A2.2DF3.AGCDEADF.
CEAGD.2DF3BED.A2.AD.GB2.B5.D2B2D.C5.FDA3.A.AD.C3.A3.AC2.CD$2.FDEACB.B
.D.B.2DF2EG4.AE2A.A.2A.A2.2E2.AFDB4.BD4BD2E5.AED.2BAEBD.CA.D.B.BF2BAF
2B2.E.EACB.DGF3.DF.2D3.F3.3A.B2D.A2D2E2.CAB3.3ABAEDE3D$2.B3.2B.FB.2FD
FCAC2D.B3.DA.AE3A6.E.A2D.3A2.D3.DB2D7.A.B2CFEDADB.3B.2BFD.F3BDA.DBDAB
.GB3D.2F2A3.CAF.A.FGE2A3.D2EA.B.2B.DECEFADG3.BF$3.B.C3.B3ED.A.AB.B7.A
3.2E.E2.2D.D5.2A2.ECBD2FD2.BDB2.B.B4.A.D3.2B.2ABDF4.A.AEB.E.2B2A2DGAD
ACB2.AG.D2.ACBEC2B4.A2.CA2.B.BDBCFCB.D.2B$4.B.2A2B2.DFBABAB.B6.DE3.D.
A2.ADE3D.2B2.A.A3D5.BF.FBA2.ACFBDE4D.2AD.B.B5.3AD.FADE6.CAC.D.D2AE3.B
2.F2A6.3A2B.3BACADBFD2.2B$6.2A2.A.A3B13.A2.AE3.DA2.3DBF2A3.2A6.DB.F.A
4.D.ED3.4D3.2B5.2D2.D2A.A6.BA.DB4.7BF2.B6.A3.2B2.A3.2D$11.A.2B16.A2.
3D6.DBF2A12.DF2.A5.A12.B8.2D2.A.A7.B2.D.FB.2B4.4B$66.A.2A27.A12.F3B$
109.4B!

I manually used RuleTableToTree to insert an @TREE section after the @TABLE section.
LifeViewer uses the @TREE by preference over the @TABLE regardless of order in the rule file.
Because of this LifeViewer is running this pattern over 1,000 times faster than Golly since Golly uses the first section found which is the @TABLE section.
If you switch the order of the @TREE and @TABLE sections then Golly picks @TREE and becomes the world speed champion again.

Perhaps we should change Golly to favour @TREE over @TABLE?

In which order does your hacked RuleTableToTree put the sections?

Post by **rowett** » December 5th, 2019, 5:15 pm

Build 468 is now available on the lazyslug server

Fixes in this build:

fixed quotes in tokenizer for script commands

Post by **dvgrn** » December 5th, 2019, 10:36 pm

rowett wrote: December 5th, 2019, 5:50 amThis rule is the current worst case I've found for @TABLE performance...
I manually used RuleTableToTree to insert an @TREE section after the @TABLE section.
LifeViewer uses the @TREE by preference over the @TABLE regardless of order in the rule file.
Because of this LifeViewer is running this pattern over 1,000 times faster than Golly since Golly uses the first section found which is the @TABLE section.
If you switch the order of the @TREE and @TABLE sections then Golly picks @TREE and becomes the world speed champion again.

That's very odd. I thought the story was that Golly always generates an internal tree when it first parses the rule file, because that's so much more efficient than hunting through rule lines to find a matching one. But I haven't gone hunting for exceptions in the code -- maybe if the @TREE is too big, Golly decides to give up and do without it?

rowett wrote: December 5th, 2019, 5:50 amPerhaps we should change Golly to favour @TREE over @TABLE?

In which order does your hacked RuleTableToTree put the sections?

Well, I was going to just drop the @TREE at the end of the rule, but now I guess I'll sneak it in before the @TABLE!

Post by **rowett** » December 5th, 2019, 11:55 pm

dvgrn wrote: December 5th, 2019, 10:36 pm That's very odd. I thought the story was that Golly always generates an internal tree when it first parses the rule file, because that's so much more efficient than hunting through rule lines to find a matching one.

Golly uses two completely different algorithms for @TREE and @TABLE. They're implemented in ruletreealgo.cpp and ruletable_algo.cpp respectively.

The @TREE algo does what you suggest and generates a tree to represent the transitions. The next generation for each cell can be found in 5 (von Neumann) or 9 (Moore) lookups.

The update code is:

Code: Select all

state ruletreealgo::slowcalc(state nw, state n, state ne, state w, state c, state e,
                        state sw, state s, state se) {
   if (num_neighbors == 4)
     return b[a[a[a[a[base+n]+w]+e]+s]+c] ;
   else
     return b[a[a[a[a[a[a[a[a[base+nw]+ne]+sw]+se]+n]+w]+e]+s]+c] ;
}

The @TABLE algo generates a packed table of transitions with a look up table with 1 bit per transition so on a 64bit machine you can check 64 transitions at a time.
The deeperlife rule has 10569 x 64 transitions and so for every cell has to linearly search a 10569 entry table for a match.

The update code is:

Code: Select all

state ruletable_algo::slowcalc(state nw, state n, state ne, state w, state c, state e,
                        state sw, state s, state se) 
{
   TBits is_match = 0;  // AKT: explicitly initialized to avoid gcc warning

   for(unsigned int iRuleC=0;iRuleC<this->n_compressed_rules;iRuleC++)
   {
      // is there a match for any of the (e.g.) 64 rules within iRuleC?
      // (we don't have to worry about symmetries here since they were expanded out in PackTransitions)
      switch(this->neighborhood)
      {
         case vonNeumann: // c,n,e,s,w
            is_match = this->lut[0][c][iRuleC] & this->lut[1][n][iRuleC] & this->lut[2][e][iRuleC] & 
               this->lut[3][s][iRuleC] & this->lut[4][w][iRuleC];
            break;
         case Moore: // c,n,ne,e,se,s,sw,w,nw
            is_match = this->lut[0][c][iRuleC] & this->lut[1][n][iRuleC] & this->lut[2][ne][iRuleC] & 
               this->lut[3][e][iRuleC] & this->lut[4][se][iRuleC] & this->lut[5][s][iRuleC] & 
               this->lut[6][sw][iRuleC] & this->lut[7][w][iRuleC] & this->lut[8][nw][iRuleC];
            break;
         case hexagonal: // c,n,e,se,s,w,nw
            is_match = this->lut[0][c][iRuleC] & this->lut[1][n][iRuleC] & this->lut[2][e][iRuleC] & 
               this->lut[3][se][iRuleC] & this->lut[4][s][iRuleC] & this->lut[5][w][iRuleC] & 
               this->lut[6][nw][iRuleC];
            break;
         case oneDimensional: // c,w,e
            is_match = this->lut[0][c][iRuleC] & this->lut[1][w][iRuleC] & this->lut[2][e][iRuleC];
            break;
      }
      // if any of them matched, return the output of the first
      if(is_match)
      {
         // find the least significant bit of is_match
         unsigned int iBit=0;
         TBits mask=1;
         while(!(is_match&mask))
         {
            ++iBit;
            mask <<= 1;
         }
         return this->output[ iRuleC*sizeof(TBits)*8 + iBit ]; // find the uncompressed rule index
      }
   }
   return c; // default: no change
}

For most rules this packed table is fairly small so the lookup is not too bad - but still not as fast as the @TREE algo.

Both algos derive from ghashbase so get the advantage of memoizing over time. You'll notice in Golly (if you allow it to run for long enough) that the example worst case pattern above does slowly speed up.

In Help->Info->Pattern->Type LifeViewer displays the size of the packed transition look up table. For example using a @TABLE-only version of the deeperlife rule it will display:

Code: Select all

Type @TABLE [21137]

The reason it's 21137 and not 10569 is because Javascript doesn't have 64bit integers so I have to use a 32bit lookup table which means there are twice as many entries to search.

This context also explains what I was talking about in my recent message to the golly-test list. Unfortunately there are no duplicates to remove for deeperlife since it uses the permute symmetry.

Post by **rowett** » December 6th, 2019, 6:29 am

I just submitted a patch to Golly to improve @TABLE performance. For the deeperlife test case it's now roughly an order of magnitude faster. However it's still significantly slower than @TREE.

Post by **dvgrn** » December 6th, 2019, 7:50 am

rowett wrote: December 6th, 2019, 6:29 am I just submitted a patch to Golly to improve @TABLE performance. For the deeperlife test case it's now roughly an order of magnitude faster. However it's still significantly slower than @TREE.

Did you also make the change so that Golly prefers @TREEs if they're both present in a rule table? I have the feeling that there will be more of these Rosetta Stone rule tables floating around soon...!

Post by **rowett** » December 6th, 2019, 11:33 am

dvgrn wrote: December 6th, 2019, 7:50 am
rowett wrote: December 6th, 2019, 6:29 am I just submitted a patch to Golly to improve @TABLE performance. For the deeperlife test case it's now roughly an order of magnitude faster. However it's still significantly slower than @TREE.
Did you also make the change so that Golly prefers @TREEs if they're both present in a rule table? I have the feeling that there will be more of these Rosetta Stone rule tables floating around soon...!

Yes, just testing it.

Post by **rowett** » December 6th, 2019, 12:19 pm

dvgrn wrote: December 6th, 2019, 7:50 am Did you also make the change so that Golly prefers @TREEs if they're both present in a rule table? I have the feeling that there will be more of these Rosetta Stone rule tables floating around soon...!

Just checked in the prefer @TREE patch. It is still worth you putting the @TREE first since it will be found faster in the rule file.

Post by **rowett** » December 8th, 2019, 5:45 am

Build 469 is now available on the lazyslug server

Enhancements in this build:

improved @TABLE decode performance

Fixes in this build:

fix pattern settings not being reset when rule already in cache

Post by **dvgrn** » December 8th, 2019, 10:51 pm

A post by otismo reminded me of an interesting rule that LifeViewer can probably handle now, that was in .ZIP format so the rule-finding script couldn't see it. Trying it out here:

Code: Select all

x = 1, y = 1, rule = BlahMonaLisa2
A!

-- Yup, it works, but it's not too speedy. Might try creating the @TREE tomorrow and see if it's small enough to use instead.

I haven't been inspired yet to apply the RuleTableToTree-hacked.py code to the whole extracted rule collection. That might have to wait until I'm trying to avoid some other task.

Post by **rowett** » December 9th, 2019, 9:10 am

dvgrn wrote: December 8th, 2019, 10:51 pm -- Yup, it works, but it's not too speedy. Might try creating the @TREE tomorrow and see if it's small enough to use instead.

The @TREE is much faster but too big I fear.

Once I’ve finished implementing @ICONS I’ve got some ideas for improving LifeViewer’s runtime. However that might end up on the procrastination list.

Post by **rowett** » December 18th, 2019, 12:10 pm

Build 470 is now available on the lazyslug server

Enhancements in this build:

allow @RULE in pattern comments

Code: Select all

x = 13, y = 34, rule = AnchorTracks
BA3$B2A3$B3A3$B4A3$B5A3$B6A3$B7A3$B8A3$B9A3$B10A3$B11A3$B12A!

@RULE AnchorTracks
@TABLE
n_states:3
neighborhood:Moore
symmetries:none
1,0,0,2,0,0,0,0,0,2 #  —(
2,0,0,2,0,0,0,0,0,1 #  ((
2,0,0,2,0,0,0,2,0,1 # (((
1,0,0,1,0,0,0,2,0,2 # (--
2,0,0,1,0,0,0,1,0,1 # -(-
1,0,0,2,0,0,0,1,0,2 # --(
1,0,0,0,0,0,0,2,0,2 # (-
2,0,0,0,0,0,0,1,0,1 # -(

Post by **rowett** » December 19th, 2019, 4:54 am

Build 471 is now available on the lazyslug server

Fixes in this build:

do not add local @RULEs to the rule cache
fixed an issue with the Repository load failed handler

Post by **rowett** » December 22nd, 2019, 12:45 pm

Build 472 is now available on the lazyslug server

Enhancements in this build:

export build number

Post by **rowett** » December 26th, 2019, 5:55 am

Build 473 is now available on the lazyslug server

Enhancements in this build:

snow ignores grid lines

Post by **rowett** » December 26th, 2019, 5:55 am

Build 474 is now available on the lazyslug server

Enhancements in this build:

increase update count

Post by **rowett** » December 27th, 2019, 5:38 am

Build 475 is now available on the lazyslug server

Enhancements in this build:

prettier rendering at ZOOM > 1

Fixes in this build:

list controls were not respecting custom background colour

Post by **rowett** » December 27th, 2019, 5:09 pm

Build 476 is now available on the lazyslug server

Fixes in this build:

make pretty rendering less blurry

Post by **rowett** » December 28th, 2019, 4:13 am

Build 477 is now available on the lazyslug server

Enhancements in this build:

new button Settings->Advanced->Render Quality (hotkey Ctrl+"Q") toggles rendering quality
- high quality
  - cells are anti-aliased at ZOOM > 1
  - slower and uses more memory
- standard quality (the original)
  - default rendering mode
  - faster and uses less memory
new script command [[ QUALITY ]] enables high quality rendering
added new aliases

Post by **rowett** » December 29th, 2019, 8:22 am

Build 478 is now available on the lazyslug server

Enhancements in this build:

high quality rendering performance improvement
don't use high quality renderer at integer zooms
high quality rendering now works with [R]History rules

Fixes in this build:

if pattern load failure is because of illegal cell state then don't assume rule is invalid

Post by **rowett** » January 1st, 2020, 10:07 am

Build 479 is now available on the lazyslug server

Enhancements in this build:

much faster high quality rendering

Post by **rowett** » January 1st, 2020, 3:22 pm

Build 480 is now available on the lazyslug server

Enhancements in this build:

high quality rendering is now faster if none of stars, snow or grid lines are displayed

Post by **rowett** » January 4th, 2020, 4:18 am

Build 481 is now available on the lazyslug server

Enhancements in this build:

use grab pointer for scrolling Help
added more aliases

Post by **rowett** » January 6th, 2020, 3:29 am

Build 482 is now available on the lazyslug server

Enhancements in this build:

added some movement displacements to Identify output
added more aliases

Fixes in this build:

Identify was not correctly identifying B0 or Alternating rule still lives

Post by **rowett** » January 6th, 2020, 6:57 am

Build 483 is now available on the lazyslug server

Enhancements in this build:

resolve Alternate rule aliases from rule
PCA colours can be set with [[ COLOR 0..15 R G B|name ]]
added new aliases

Fixes in this build:

Identify now reduces down displacements
fixed two aliases that were not in canoncial form

ConwayLife.com

Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing

Re: Life tag testing