Rule request thread

[yujh]

State 0:off.
State 1:Life.
State 2:HighLife.

If an off-cell had more life cells than HighLife cells in its neighbourhood and vice visa.

Then it turns into state 1?
Also, please give more details on b6.

[lk050807]

State 0:off.
State 1:Life.
State 2:HighLife.

If an off-cell had more life cells than HighLife cells in its neighbourhood and vice visa.

Then it turns into state 1?
Also, please give more details on b6.

What I wanted to say is: "If an off-cell had more life cells than HighLife cells in its neighbourhood ONLY if There are HighLife cells in its neighbourhood and vice visa."

[hotcrystal0]

A rule called Neut4AnnhHC0, which is the same as Neut4Annh2 before Disaster16439 made a request to change it.

Was this request forgotten?

Unrelatedly, a rule called "lbs4c" which is TBlockLife but state 2 follows B3/S234c instead of B3/S2-i34q.

[FWKnightship]

A rule called Neut4AnnhHC0, which is the same as Neut4Annh2 before Disaster16439 made a request to change it.

Was this request forgotten?

Unrelatedly, a rule called "lbs4c" which is TBlockLife but state 2 follows B3/S234c instead of B3/S2-i34q.

Code: Select all

@RULE Neut4AnnhHC0
@TREE
num_states=6
num_neighbors=8
num_nodes=260
1 0 0 0 3 4 5
1 0 0 0 3 4 3
1 0 0 0 3 4 4
1 0 0 0 0 0 0
2 0 1 2 3 3 3
1 0 1 0 3 4 3
1 0 1 0 0 0 0
2 1 5 0 6 3 6
1 0 0 2 3 4 4
1 0 0 2 0 0 0
2 2 0 8 3 9 9
2 3 6 3 6 3 6
2 3 3 9 3 9 9
1 0 1 2 0 0 0
2 3 6 9 6 9 13
3 4 7 10 11 12 14
1 1 1 0 3 4 3
1 1 1 0 0 0 0
2 5 16 1 17 3 17
2 6 17 3 17 3 17
2 3 3 3 3 3 3
3 7 18 4 19 20 19
1 2 0 2 3 4 4
1 2 0 2 0 0 0
2 8 2 22 3 23 23
2 9 3 23 3 23 23
3 10 4 24 20 25 25
3 11 19 20 19 20 19
3 12 20 25 20 25 25
2 13 17 23 17 23 13
3 14 19 25 19 25 29
4 15 21 26 27 28 30
1 3 3 3 3 4 3
1 3 3 3 0 0 0
2 16 1 32 3 33 3
1 5 5 5 3 4 5
1 4 4 4 0 0 0
2 1 32 35 33 36 3
2 17 3 33 3 33 3
2 3 33 36 33 36 3
2 17 3 3 3 3 3
3 18 34 37 38 39 40
1 4 4 4 3 4 4
2 2 35 42 33 36 3
1 5 5 5 0 0 0
2 3 33 33 33 44 3
2 3 36 36 44 36 3
3 4 37 43 45 46 20
2 3 33 44 33 36 3
3 19 38 45 38 48 40
2 3 36 36 36 36 3
3 20 39 46 48 50 20
3 19 40 20 40 20 40
4 21 41 47 49 51 52
2 22 42 2 36 3 3
2 23 36 3 36 3 3
2 23 3 3 3 3 3
3 24 43 54 39 55 56
2 3 33 33 33 33 3
2 3 44 36 33 36 3
3 20 45 39 58 59 20
3 25 46 55 59 55 56
3 25 20 56 20 56 56
4 26 47 57 60 61 62
3 19 38 58 38 45 40
3 20 48 59 45 46 20
4 27 49 60 64 65 52
3 25 50 55 46 55 56
4 28 51 61 65 67 62
2 13 3 3 3 3 3
3 29 40 56 40 56 69
4 30 52 62 52 62 70
5 31 53 63 66 68 71
2 1 1 1 3 3 3
2 32 1 1 3 3 3
2 33 3 3 3 3 3
3 34 73 74 20 75 20
2 35 1 2 3 3 3
2 36 3 3 3 3 3
3 37 74 77 75 78 20
3 38 20 75 20 75 20
3 39 75 78 75 78 20
3 40 20 20 20 20 20
4 41 76 79 80 81 82
2 42 2 2 3 3 3
3 43 77 84 75 78 20
2 44 3 3 3 3 3
3 45 75 75 75 86 20
3 46 78 78 86 78 20
3 20 20 20 20 20 20
4 47 79 85 87 88 89
3 48 75 86 75 78 20
4 49 80 87 80 91 82
3 50 78 78 78 78 20
4 51 81 88 91 93 89
4 52 82 89 82 89 82
5 53 83 90 92 94 95
2 2 2 2 3 3 3
3 54 84 97 78 20 20
3 55 78 20 78 20 20
3 56 20 20 20 20 20
4 57 85 98 81 99 100
3 58 75 75 75 75 20
3 59 86 78 75 78 20
4 60 87 81 102 103 89
4 61 88 99 103 99 100
4 62 89 100 89 100 100
5 63 90 101 104 105 106
4 64 80 102 80 87 82
4 65 91 103 87 88 89
5 66 92 104 108 109 95
4 67 93 99 88 99 100
5 68 94 105 109 111 106
3 69 20 20 20 20 20
4 70 82 100 82 100 113
5 71 95 106 95 106 114
6 72 96 107 110 112 115
3 73 73 73 20 20 20
2 1 1 0 3 3 3
3 74 73 118 20 20 20
3 75 20 20 20 20 20
4 76 117 119 89 120 89
2 2 0 2 3 3 3
3 77 118 122 20 20 20
3 78 20 20 20 20 20
4 79 119 123 120 124 89
4 80 89 120 89 120 89
4 81 120 124 120 124 89
4 82 89 89 89 89 89
5 83 121 125 126 127 128
3 84 122 97 20 20 20
4 85 123 130 120 124 89
3 86 20 20 20 20 20
4 87 120 120 120 132 89
4 88 124 124 132 124 89
4 89 89 89 89 89 89
5 90 125 131 133 134 135
4 91 120 132 120 124 89
5 92 126 133 126 137 128
4 93 124 124 124 124 89
5 94 127 134 137 139 135
5 95 128 135 128 135 128
6 96 129 136 138 140 141
3 97 97 97 20 20 20
4 98 130 143 124 89 89
4 99 124 89 124 89 89
4 100 89 89 89 89 89
5 101 131 144 127 145 146
4 102 120 120 120 120 89
4 103 132 124 120 124 89
5 104 133 127 148 149 135
5 105 134 145 149 145 146
5 106 135 146 135 146 146
6 107 136 147 150 151 152
5 108 126 148 126 133 128
5 109 137 149 133 134 135
6 110 138 150 154 155 141
5 111 139 145 134 145 146
6 112 140 151 155 157 152
4 113 89 89 89 89 89
5 114 128 146 128 146 159
6 115 141 152 141 152 160
7 116 142 153 156 158 161
4 117 117 117 89 89 89
3 118 73 4 20 20 20
4 119 117 164 89 89 89
4 120 89 89 89 89 89
5 121 163 165 135 166 135
3 122 4 97 20 20 20
4 123 164 168 89 89 89
4 124 89 89 89 89 89
5 125 165 169 166 170 135
5 126 135 166 135 166 135
5 127 166 170 166 170 135
5 128 135 135 135 135 135
6 129 167 171 172 173 174
4 130 168 143 89 89 89
5 131 169 176 166 170 135
4 132 89 89 89 89 89
5 133 166 166 166 178 135
5 134 170 170 178 170 135
5 135 135 135 135 135 135
6 136 171 177 179 180 181
5 137 166 178 166 170 135
6 138 172 179 172 183 174
5 139 170 170 170 170 135
6 140 173 180 183 185 181
6 141 174 181 174 181 174
7 142 175 182 184 186 187
4 143 143 143 89 89 89
5 144 176 189 170 135 135
5 145 170 135 170 135 135
5 146 135 135 135 135 135
6 147 177 190 173 191 192
5 148 166 166 166 166 135
5 149 178 170 166 170 135
6 150 179 173 194 195 181
6 151 180 191 195 191 192
6 152 181 192 181 192 192
7 153 182 193 196 197 198
6 154 172 194 172 179 174
6 155 183 195 179 180 181
7 156 184 196 200 201 187
6 157 185 191 180 191 192
7 158 186 197 201 203 198
5 159 135 135 135 135 135
6 160 174 192 174 192 205
7 161 187 198 187 198 206
8 162 188 199 202 204 207
3 73 73 118 20 20 20
4 117 117 209 89 89 89
5 163 163 210 135 135 135
3 4 118 122 20 20 20
4 164 209 212 89 89 89
5 165 210 213 135 135 135
5 166 135 135 135 135 135
6 167 211 214 181 215 181
3 97 122 97 20 20 20
4 168 212 217 89 89 89
5 169 213 218 135 135 135
5 170 135 135 135 135 135
6 171 214 219 215 220 181
6 172 181 215 181 215 181
6 173 215 220 215 220 181
6 174 181 181 181 181 181
7 175 216 221 222 223 224
4 143 217 143 89 89 89
5 176 218 226 135 135 135
6 177 219 227 215 220 181
5 178 135 135 135 135 135
6 179 215 215 215 229 181
6 180 220 220 229 220 181
6 181 181 181 181 181 181
7 182 221 228 230 231 232
6 183 215 229 215 220 181
7 184 222 230 222 234 224
6 185 220 220 220 220 181
7 186 223 231 234 236 232
7 187 224 232 224 232 224
8 188 225 233 235 237 238
5 189 226 189 135 135 135
6 190 227 240 220 181 181
6 191 220 181 220 181 181
6 192 181 181 181 181 181
7 193 228 241 223 242 243
6 194 215 215 215 215 181
6 195 229 220 215 220 181
7 196 230 223 245 246 232
7 197 231 242 246 242 243
7 198 232 243 232 243 243
8 199 233 244 247 248 249
7 200 222 245 222 230 224
7 201 234 246 230 231 232
8 202 235 247 251 252 238
7 203 236 242 231 242 243
8 204 237 248 252 254 249
6 205 181 181 181 181 181
7 206 224 243 224 243 256
8 207 238 249 238 249 257
9 208 239 250 253 255 258
@COLORS
1 255 0 0
2 0 0 255
3 255 128 128
4 128 128 255
5 255 0 255

Code: Select all

@RULE lbs4c
********************************
**** COMPILED FROM NUTSHELL ****
****         v0.6.3         ****
********************************

@TABLE
neighborhood: Moore
symmetries: rotate4reflect
n_states: 3

var any.0 = {0,1,2}
var any.1 = any.0
var any.2 = any.0
var any.3 = any.0
var any.4 = any.0
var any.5 = any.0
var any.6 = any.0
var any.7 = any.0
var any.8 = any.0
var live.0 = {1,2}
var live.1 = live.0
var live.2 = live.0
var live.3 = live.0

1, 0, 0, 0, 0, live.0, live.1, live.2, 0, 2
2, 0, 0, 0, 0, live.0, live.1, live.2, 0, 1
2, 0, live.0, 0, live.1, 0, live.2, 0, live.3, 2
0, 0, 0, 0, 0, 0, 1, 1, live.0, 1
0, 0, 0, 0, 0, 0, 1, live.0, 1, 1
0, 0, 0, 0, 0, 1, 0, 1, live.0, 1
0, 0, 0, 0, 0, 1, 0, live.0, 1, 1
0, 0, 0, 0, 0, 1, 1, 0, live.0, 1
0, 0, 0, 0, 0, 1, 1, live.0, 0, 1
0, 0, 0, 0, 0, 1, live.0, 0, 1, 1
0, 0, 0, 0, 0, 1, live.0, 1, 0, 1
0, 0, 0, 0, 0, live.0, 0, 1, 1, 1
0, 0, 0, 0, 0, live.0, 1, 0, 1, 1
0, 0, 0, 0, 1, 0, 0, 1, live.0, 1
0, 0, 0, 0, 1, 0, 0, live.0, 1, 1
0, 0, 0, 0, 1, 0, 1, 0, live.0, 1
0, 0, 0, 0, 1, 0, live.0, 0, 1, 1
0, 0, 0, 0, 1, 1, 0, 0, live.0, 1
0, 0, 0, 1, 0, 0, 0, 1, live.0, 1
0, 0, 0, 1, 0, 0, 0, live.0, 1, 1
0, 0, 0, 1, 0, 0, 1, 0, live.0, 1
0, 0, 0, 1, 0, 1, 0, 0, live.0, 1
0, 0, 0, 1, 0, 1, 0, live.0, 0, 1
0, 0, 0, 1, 0, live.0, 0, 0, 1, 1
0, 0, 0, 1, 0, live.0, 0, 1, 0, 1
0, 0, 0, 1, 1, 0, 0, live.0, 0, 1
0, 0, 0, live.0, 0, 0, 1, 0, 1, 1
0, 0, 0, 0, 0, 0, 2, 2, live.0, 2
0, 0, 0, 0, 0, 0, 2, live.0, 2, 2
0, 0, 0, 0, 0, 2, 0, 2, live.0, 2
0, 0, 0, 0, 0, 2, 0, live.0, 2, 2
0, 0, 0, 0, 0, 2, 2, 0, live.0, 2
0, 0, 0, 0, 0, 2, 2, live.0, 0, 2
0, 0, 0, 0, 0, 2, live.0, 0, 2, 2
0, 0, 0, 0, 0, 2, live.0, 2, 0, 2
0, 0, 0, 0, 0, live.0, 0, 2, 2, 2
0, 0, 0, 0, 0, live.0, 2, 0, 2, 2
0, 0, 0, 0, 2, 0, 0, 2, live.0, 2
0, 0, 0, 0, 2, 0, 0, live.0, 2, 2
0, 0, 0, 0, 2, 0, 2, 0, live.0, 2
0, 0, 0, 0, 2, 0, live.0, 0, 2, 2
0, 0, 0, 0, 2, 2, 0, 0, live.0, 2
0, 0, 0, 2, 0, 0, 0, 2, live.0, 2
0, 0, 0, 2, 0, 0, 0, live.0, 2, 2
0, 0, 0, 2, 0, 0, 2, 0, live.0, 2
0, 0, 0, 2, 0, 2, 0, 0, live.0, 2
0, 0, 0, 2, 0, 2, 0, live.0, 0, 2
0, 0, 0, 2, 0, live.0, 0, 0, 2, 2
0, 0, 0, 2, 0, live.0, 0, 2, 0, 2
0, 0, 0, 2, 2, 0, 0, live.0, 0, 2
0, 0, 0, live.0, 0, 0, 2, 0, 2, 2
1, 0, 0, 0, 0, 0, any.0, live.0, live.1, 1
1, 0, 0, 0, 0, 0, live.0, any.0, live.1, 1
1, 0, 0, 0, 0, any.0, 0, live.0, live.1, 1
1, 0, 0, 0, 0, any.0, live.0, 0, live.1, 1
1, 0, 0, 0, 0, any.0, live.0, live.1, 0, 1
1, 0, 0, 0, 0, live.0, 0, any.0, live.1, 1
1, 0, 0, 0, 0, live.0, 0, live.1, any.0, 1
1, 0, 0, 0, 0, live.0, any.0, 0, live.1, 1
1, 0, 0, 0, 0, live.0, any.0, live.1, 0, 1
1, 0, 0, 0, 0, live.0, live.1, 0, any.0, 1
1, 0, 0, 0, any.0, 0, 0, live.0, live.1, 1
1, 0, 0, 0, any.0, 0, live.0, 0, live.1, 1
1, 0, 0, 0, any.0, live.0, 0, 0, live.1, 1
1, 0, 0, 0, live.0, 0, 0, any.0, live.1, 1
1, 0, 0, 0, live.0, 0, any.0, 0, live.1, 1
1, 0, 0, any.0, 0, 0, 0, live.0, live.1, 1
1, 0, 0, any.0, 0, 0, live.0, 0, live.1, 1
1, 0, 0, any.0, 0, live.0, 0, 0, live.1, 1
1, 0, 0, any.0, 0, live.0, 0, live.1, 0, 1
1, 0, 0, any.0, live.0, 0, 0, live.1, 0, 1
1, 0, 0, live.0, 0, 0, 0, live.1, any.0, 1
1, 0, 0, live.0, 0, 0, any.0, 0, live.1, 1
1, 0, 0, live.0, 0, any.0, 0, live.1, 0, 1
1, 0, 0, live.0, 0, live.1, 0, 0, any.0, 1
2, 0, 0, 0, 0, 0, any.0, live.0, live.1, 2
2, 0, 0, 0, 0, 0, live.0, any.0, live.1, 2
2, 0, 0, 0, 0, any.0, 0, live.0, live.1, 2
2, 0, 0, 0, 0, any.0, live.0, 0, live.1, 2
2, 0, 0, 0, 0, any.0, live.0, live.1, 0, 2
2, 0, 0, 0, 0, live.0, 0, any.0, live.1, 2
2, 0, 0, 0, 0, live.0, 0, live.1, any.0, 2
2, 0, 0, 0, 0, live.0, any.0, 0, live.1, 2
2, 0, 0, 0, 0, live.0, any.0, live.1, 0, 2
2, 0, 0, 0, 0, live.0, live.1, 0, any.0, 2
2, 0, 0, 0, any.0, 0, 0, live.0, live.1, 2
2, 0, 0, 0, any.0, 0, live.0, 0, live.1, 2
2, 0, 0, 0, any.0, live.0, 0, 0, live.1, 2
2, 0, 0, 0, live.0, 0, 0, any.0, live.1, 2
2, 0, 0, 0, live.0, 0, any.0, 0, live.1, 2
2, 0, 0, any.0, 0, 0, 0, live.0, live.1, 2
2, 0, 0, any.0, 0, 0, live.0, 0, live.1, 2
2, 0, 0, any.0, 0, live.0, 0, 0, live.1, 2
2, 0, 0, any.0, 0, live.0, 0, live.1, 0, 2
2, 0, 0, any.0, live.0, 0, 0, live.1, 0, 2
2, 0, 0, live.0, 0, 0, 0, live.1, any.0, 2
2, 0, 0, live.0, 0, 0, any.0, 0, live.1, 2
2, 0, 0, live.0, 0, any.0, 0, live.1, 0, 2
2, 0, 0, live.0, 0, live.1, 0, 0, any.0, 2
any.0, any.1, any.2, any.3, any.4, any.5, any.6, any.7, any.8, 0

@COLORS
0 0 0 0
1 255 0 0
2 255 255 0

[hotcrystal0]

It works!

Code: Select all

 x = 50, y = 38, rule = Neut4AnnhHC0
.A2.BC2EAE.E3.CBEA.AC.D2.A2.BC2.C.B.A.B3.DBDA2.A$E2D2.D2.D.CED.ACA2D5.
AEDA2.C.AB.EA.CDB4.CB2.E$A2.A2.E2.AC.2D2.B2.A2.C2.2B2.AB2.DB3.B2.E2.D
B.2ED$.AC.CE2.C.2D5.B.EBCAD2.A3.A4.D4.AD2B.E.D.D$EB.B3.DB.EA7.C.B3.BC
2.C.ACA2.2B2.2EAD.ADC.D$.AED.BA2.D6.A.A2.DEB4.A.2BCDB.ACD.D2EC2.C3E$.
CDCEAC.A.D.EA2.CB2AEC.B2.B4.DBDBA.B2.EC.D.C3.D$AD.C.BCAE.D2E.EA2.AE.C
2.A.CD.D.2D2.D.DB.DCA2.2D$2.D3.ECAC4.D2.BD.CDBA3.ED.B2D.EC3.A.DAC.D.D
.A$.C.ACDE.C2B2.E.E.BC.D.C.C2ED4.2B2.D.EA.B3.E.D.E$BD.D2.DB.2E.EC.D.E
DED2.E.B.ECA.DC5.DB.D.C.A3.A$.C.A.A.2BDE.3BABCA.CB2.DCB2CDEB2.EB2.A.C
B.CDE$E.2A.2D.C.D3.CEBE2.D.DE.ABE3.AB2.BEDC3.B.D.DC.E$2.DA2.C2.A.ABE.
E4.2CD2.A.2ADC.EC.E.EAE2.EB.2BC.E$E3.E2.C3.D.E.AE.D2.D.E4.E3.E2.AC.C.
B.BA.EA$2.A3.C.2D.B2E2DE2.CDE3.DE2B5.E2.BEA2B.C.B.D.E$CAC.E2A.EDA.A.D
.E.CE2.BD8.D.BDA3.E.C4.BD$.A2.2C3.AEC3.BABC4.C.ABA2.DEABC2.B4.DE.A.AD
B$2.A2.D.ADABA.E3.2A2D.AE.DE2.ADB.2A2.C.2A3E4.E$2.BAD6.B2A.BC2.E4.E.C
.2AB2.DAE3.AB2.E.EB2.C$CA2.A4.B.A.AC2.B3.2D.2ABC2.E.A2.EDBD.CB2C.CAC$
.A2.CEA.C.A.C3.CABDCB2.C2.BD3.2C.AB2.DBA.D2.B2.D$2C.A8.D.E.D2.B2.AB2.
DBADB.2D5.D3.BD3.2E$2.D4.EDED3.C2B.ED4.D.D5.DB.C.C2.D3.B.ABCE$DE4.D2.
B7.A3.D.2ED.DCED.E.BA.2E.C3.C.CDAC$C2.A2.2E2.2D2.B3.EC4.B2D8.AE2D3.2A
.C2.E$2CA.D5.BE2.2A.EDB6.CD3.B.EA2.B2.2A.D2.C$A.A.CA2.BE.B.2D.C4.B2.D
.AD.2BD8.3C2BD$DB.A.C3.E2.A3.DB3.A.C.CED3.B2.D.CB.CB.C3.BE.A$CBAC.D.C
EAB3.C4.B2.AC.DE.EC.DC2.E.C3.B5.3E$2C.D.B2.CA4.DEC2.D.BC.B2.BCA.A2.D3.
CA.E.A2.A.EB$A2.CDC2.ECE.DBD.AB6.C.DBA.BE.B3ADA2.E2C2E.DCA$.2D.E4.3CD
B.DECBCD3.CB3.E7.C3.B.EC2.B$DBAB2.C3.B4.DAC.A2.AC.BEA.2CA.E2.E.C2.E2.
2CA2.A$BAD2.EC4.C.C.EB.DBECE2.E.B.A.BC.ED.E.E.DA4.DB$E2.2D.B2.BAE8.2A
4.E2.E3.C.D3.BAE2.E2C2.C$C.CA.A3.C3.B5.E.B2.B.C.BA.DCD.EC3.2A2.A2D.E$
2B2.A3.2A.E2.BDCEC2.CE.2D3.B5.B2.AD3.B.C!
@RULE Neut4AnnhHC0
@TREE
num_states=6
num_neighbors=8
num_nodes=260
1 0 0 0 3 4 5
1 0 0 0 3 4 3
1 0 0 0 3 4 4
1 0 0 0 0 0 0
2 0 1 2 3 3 3
1 0 1 0 3 4 3
1 0 1 0 0 0 0
2 1 5 0 6 3 6
1 0 0 2 3 4 4
1 0 0 2 0 0 0
2 2 0 8 3 9 9
2 3 6 3 6 3 6
2 3 3 9 3 9 9
1 0 1 2 0 0 0
2 3 6 9 6 9 13
3 4 7 10 11 12 14
1 1 1 0 3 4 3
1 1 1 0 0 0 0
2 5 16 1 17 3 17
2 6 17 3 17 3 17
2 3 3 3 3 3 3
3 7 18 4 19 20 19
1 2 0 2 3 4 4
1 2 0 2 0 0 0
2 8 2 22 3 23 23
2 9 3 23 3 23 23
3 10 4 24 20 25 25
3 11 19 20 19 20 19
3 12 20 25 20 25 25
2 13 17 23 17 23 13
3 14 19 25 19 25 29
4 15 21 26 27 28 30
1 3 3 3 3 4 3
1 3 3 3 0 0 0
2 16 1 32 3 33 3
1 5 5 5 3 4 5
1 4 4 4 0 0 0
2 1 32 35 33 36 3
2 17 3 33 3 33 3
2 3 33 36 33 36 3
2 17 3 3 3 3 3
3 18 34 37 38 39 40
1 4 4 4 3 4 4
2 2 35 42 33 36 3
1 5 5 5 0 0 0
2 3 33 33 33 44 3
2 3 36 36 44 36 3
3 4 37 43 45 46 20
2 3 33 44 33 36 3
3 19 38 45 38 48 40
2 3 36 36 36 36 3
3 20 39 46 48 50 20
3 19 40 20 40 20 40
4 21 41 47 49 51 52
2 22 42 2 36 3 3
2 23 36 3 36 3 3
2 23 3 3 3 3 3
3 24 43 54 39 55 56
2 3 33 33 33 33 3
2 3 44 36 33 36 3
3 20 45 39 58 59 20
3 25 46 55 59 55 56
3 25 20 56 20 56 56
4 26 47 57 60 61 62
3 19 38 58 38 45 40
3 20 48 59 45 46 20
4 27 49 60 64 65 52
3 25 50 55 46 55 56
4 28 51 61 65 67 62
2 13 3 3 3 3 3
3 29 40 56 40 56 69
4 30 52 62 52 62 70
5 31 53 63 66 68 71
2 1 1 1 3 3 3
2 32 1 1 3 3 3
2 33 3 3 3 3 3
3 34 73 74 20 75 20
2 35 1 2 3 3 3
2 36 3 3 3 3 3
3 37 74 77 75 78 20
3 38 20 75 20 75 20
3 39 75 78 75 78 20
3 40 20 20 20 20 20
4 41 76 79 80 81 82
2 42 2 2 3 3 3
3 43 77 84 75 78 20
2 44 3 3 3 3 3
3 45 75 75 75 86 20
3 46 78 78 86 78 20
3 20 20 20 20 20 20
4 47 79 85 87 88 89
3 48 75 86 75 78 20
4 49 80 87 80 91 82
3 50 78 78 78 78 20
4 51 81 88 91 93 89
4 52 82 89 82 89 82
5 53 83 90 92 94 95
2 2 2 2 3 3 3
3 54 84 97 78 20 20
3 55 78 20 78 20 20
3 56 20 20 20 20 20
4 57 85 98 81 99 100
3 58 75 75 75 75 20
3 59 86 78 75 78 20
4 60 87 81 102 103 89
4 61 88 99 103 99 100
4 62 89 100 89 100 100
5 63 90 101 104 105 106
4 64 80 102 80 87 82
4 65 91 103 87 88 89
5 66 92 104 108 109 95
4 67 93 99 88 99 100
5 68 94 105 109 111 106
3 69 20 20 20 20 20
4 70 82 100 82 100 113
5 71 95 106 95 106 114
6 72 96 107 110 112 115
3 73 73 73 20 20 20
2 1 1 0 3 3 3
3 74 73 118 20 20 20
3 75 20 20 20 20 20
4 76 117 119 89 120 89
2 2 0 2 3 3 3
3 77 118 122 20 20 20
3 78 20 20 20 20 20
4 79 119 123 120 124 89
4 80 89 120 89 120 89
4 81 120 124 120 124 89
4 82 89 89 89 89 89
5 83 121 125 126 127 128
3 84 122 97 20 20 20
4 85 123 130 120 124 89
3 86 20 20 20 20 20
4 87 120 120 120 132 89
4 88 124 124 132 124 89
4 89 89 89 89 89 89
5 90 125 131 133 134 135
4 91 120 132 120 124 89
5 92 126 133 126 137 128
4 93 124 124 124 124 89
5 94 127 134 137 139 135
5 95 128 135 128 135 128
6 96 129 136 138 140 141
3 97 97 97 20 20 20
4 98 130 143 124 89 89
4 99 124 89 124 89 89
4 100 89 89 89 89 89
5 101 131 144 127 145 146
4 102 120 120 120 120 89
4 103 132 124 120 124 89
5 104 133 127 148 149 135
5 105 134 145 149 145 146
5 106 135 146 135 146 146
6 107 136 147 150 151 152
5 108 126 148 126 133 128
5 109 137 149 133 134 135
6 110 138 150 154 155 141
5 111 139 145 134 145 146
6 112 140 151 155 157 152
4 113 89 89 89 89 89
5 114 128 146 128 146 159
6 115 141 152 141 152 160
7 116 142 153 156 158 161
4 117 117 117 89 89 89
3 118 73 4 20 20 20
4 119 117 164 89 89 89
4 120 89 89 89 89 89
5 121 163 165 135 166 135
3 122 4 97 20 20 20
4 123 164 168 89 89 89
4 124 89 89 89 89 89
5 125 165 169 166 170 135
5 126 135 166 135 166 135
5 127 166 170 166 170 135
5 128 135 135 135 135 135
6 129 167 171 172 173 174
4 130 168 143 89 89 89
5 131 169 176 166 170 135
4 132 89 89 89 89 89
5 133 166 166 166 178 135
5 134 170 170 178 170 135
5 135 135 135 135 135 135
6 136 171 177 179 180 181
5 137 166 178 166 170 135
6 138 172 179 172 183 174
5 139 170 170 170 170 135
6 140 173 180 183 185 181
6 141 174 181 174 181 174
7 142 175 182 184 186 187
4 143 143 143 89 89 89
5 144 176 189 170 135 135
5 145 170 135 170 135 135
5 146 135 135 135 135 135
6 147 177 190 173 191 192
5 148 166 166 166 166 135
5 149 178 170 166 170 135
6 150 179 173 194 195 181
6 151 180 191 195 191 192
6 152 181 192 181 192 192
7 153 182 193 196 197 198
6 154 172 194 172 179 174
6 155 183 195 179 180 181
7 156 184 196 200 201 187
6 157 185 191 180 191 192
7 158 186 197 201 203 198
5 159 135 135 135 135 135
6 160 174 192 174 192 205
7 161 187 198 187 198 206
8 162 188 199 202 204 207
3 73 73 118 20 20 20
4 117 117 209 89 89 89
5 163 163 210 135 135 135
3 4 118 122 20 20 20
4 164 209 212 89 89 89
5 165 210 213 135 135 135
5 166 135 135 135 135 135
6 167 211 214 181 215 181
3 97 122 97 20 20 20
4 168 212 217 89 89 89
5 169 213 218 135 135 135
5 170 135 135 135 135 135
6 171 214 219 215 220 181
6 172 181 215 181 215 181
6 173 215 220 215 220 181
6 174 181 181 181 181 181
7 175 216 221 222 223 224
4 143 217 143 89 89 89
5 176 218 226 135 135 135
6 177 219 227 215 220 181
5 178 135 135 135 135 135
6 179 215 215 215 229 181
6 180 220 220 229 220 181
6 181 181 181 181 181 181
7 182 221 228 230 231 232
6 183 215 229 215 220 181
7 184 222 230 222 234 224
6 185 220 220 220 220 181
7 186 223 231 234 236 232
7 187 224 232 224 232 224
8 188 225 233 235 237 238
5 189 226 189 135 135 135
6 190 227 240 220 181 181
6 191 220 181 220 181 181
6 192 181 181 181 181 181
7 193 228 241 223 242 243
6 194 215 215 215 215 181
6 195 229 220 215 220 181
7 196 230 223 245 246 232
7 197 231 242 246 242 243
7 198 232 243 232 243 243
8 199 233 244 247 248 249
7 200 222 245 222 230 224
7 201 234 246 230 231 232
8 202 235 247 251 252 238
7 203 236 242 231 242 243
8 204 237 248 252 254 249
6 205 181 181 181 181 181
7 206 224 243 224 243 256
8 207 238 249 238 249 257
9 208 239 250 253 255 258
@COLORS
1 255 0 0
2 0 0 255
3 255 128 128
4 128 128 255
5 255 0 255

Edit: B3/S234c’s P62 still works in lbs4c.

Code: Select all

 x = 22, y = 22, rule = Lbs4c
11.B$10.A.A2$8.A2B2.2B$7.2A3.2B.B$5.2BA3.B3.2B$4.2B4.2B4.B$3.B12.2A$3.
2B12.2A$.A2.B13.B$B4.2B8.B2.B.A$.A.B2.B8.2B4.B$3.B13.B2.A$3.2A12.2B$4.
2A12.B$5.B4.2B4.2B$5.2B3.B3.A2B$6.B.2B3.2A$7.2B2.2BA2$9.A.A$10.B!

Observe this: Even-period oscillators that use blocks will get period-doubled, but not odd-period ones.

Code: Select all

 x = 52, y = 20, rule = Lbs4c
21.2A$21.A14.2A4.2A$9.2A8.A.A13.B2A4.2AB$9.A.A7.2A12.A12.A$4.2B6.A19.
A.A10.A.A$2B.A2.A2.A2.A15.2B.2A14.2A.2B$2B2.2B6.A15.2B2.A.A10.A.A2.2B
$9.A.A21.BA10.AB$9.2A23.A10.A4$34.A10.A$33.BA10.AB$28.2B2.A.A10.A.A2.
2B$28.2B.2A14.2A.2B$32.A.A10.A.A$33.A12.A$35.B2A4.2AB$36.2A4.2A!

[PHPBB12345]

Code: Select all

@RULE TimeTun

@TABLE

n_states:4
neighborhood:vonNeumann
symmetries:permute

var A1={0,1,2,3}
var A2=A1
var A3=A1
var A4=A1
var E1={0,2}
var E2=E1
var E3=E1
var E4=E1
var O1={1,3}
var O2=O1
var O3=O1
var O4=O1

0,O1,A2,A3,A4,1
1,O1,O2,O3,O4,2
1,A1,A2,A3,A4,3
2,E1,E2,E3,E4,1
2,A1,A2,A3,A4,0
3,E1,A2,A3,A4,2

@COLORS

0 0 0 0
1 0 255 0
2 0 0 255
3 255 0 0

[unname4798]

What about a rule where light speed ships exist but patterns don't explode like crazy like in Seeds?

B2a/S12kn:

Code: Select all

x = 0, y = 0, rule = B2a/S12kn
!
[[ RANDOMIZE RANDHEIGHT 256 RANDWIDTH 256 ]]

There are no quadratic growth patterns.

[Period1GliderGun]

What about a rule where light speed ships exist but patterns don't explode like crazy like in Seeds?

B2a/S12kn:

Code: Select all

x = 0, y = 0, rule = B2a/S12kn
!
[[ RANDOMIZE RANDHEIGHT 256 RANDWIDTH 256 ]]

There are no quadratic growth patterns.

Also the general neighborhood of B2ac3q/S0.

[lk050807]

Life but the neighborhood is knight(KnightLife).
eg:

Code: Select all

x = 5, y = 5, rule = B/S012345678Super
.EDE$E.D.E$2DA2D$E.D.E$.EDE!

The yellow cells is neighbors of the green cell.
It is still B3/S23(or B3/S23K or something...).

[confocaloid]

Life but the neighborhood is knight(KnightLife).

(generated with Scripts/Lua/create-custom-ltl.lua)

"B3/S23":

Code: Select all

x = 32, y = 32, rule = R2,C0,S2-3,B3,N@54422A
5b3o3b2o3bo3bobobobo$bo2b2ob3ob2o2b2obo2bobobo2bo2bo$2b3ob2obo2bobo5b
2ob5o2bo$ob4o2b2obobo3bobobob2obo3bo$obob5obo6b2ob3ob2obob2o$o2b4o5bo
3bo4b2ob2o2bob2o$5o2b5obo5bobo4bo4bo$4b2o5b4o4bo2b2o5bobo$o2bo3bob3o2b
2ob3ob4ob4o$3bob2obobo2b2obo2bo2bob2obobo$bobobobobob2o3bobobo2b2o2b2o
bo$2o3b2o2b2o4b2o2bob3obo$3obobobobo5b5obo3b3o2bo$bobo2bo2b2o2b6ob3obo
b3ob2o$2ob2o2b2ob2o3bo3bo4b2o3b3o$3b2o3b2o3bobobo3bo3bob3o$2bo2b2o2bob
2o2b3o2b3ob8o$2bobobob2o2bob2o4bo2b3o2bob2o$o5bo7b4ob3ob5obo$bo2bo3bob
2ob3o2bo2bo6bob2o$b2ob3obo5b3o3b2obo2b2obobo$b2obobo3bob3ob3ob2o2bob2o
3bo$b2o2bobo5bo2b3obob3ob6o$2b3o3b2o4b2o2bo2b6o3b2o$bo3b2ob7ob2obob2ob
8o$8b2ob2o5b3o2b3o2bob2o$2o4bobob2obo2bo2bobob2o6bo$bobo2b3o4b2o2b2o2b
ob3ob3obo$b2o2bo3bo2b2ob2obob2ob4ob2obo$o4b7o2bo2b3o2b2o2bobobo$obo2bo
5b3obo2bo2b2ob4o2b2o$2o2b3o5bob3obo2b5o5bo!

"B34/S3":

Code: Select all

x = 32, y = 32, rule = R2,C0,S3,B3-4,N@54422A
5b3o3b2o3bo3bobobobo$bo2b2ob3ob2o2b2obo2bobobo2bo2bo$2b3ob2obo2bobo5b
2ob5o2bo$ob4o2b2obobo3bobobob2obo3bo$obob5obo6b2ob3ob2obob2o$o2b4o5bo
3bo4b2ob2o2bob2o$5o2b5obo5bobo4bo4bo$4b2o5b4o4bo2b2o5bobo$o2bo3bob3o2b
2ob3ob4ob4o$3bob2obobo2b2obo2bo2bob2obobo$bobobobobob2o3bobobo2b2o2b2o
bo$2o3b2o2b2o4b2o2bob3obo$3obobobobo5b5obo3b3o2bo$bobo2bo2b2o2b6ob3obo
b3ob2o$2ob2o2b2ob2o3bo3bo4b2o3b3o$3b2o3b2o3bobobo3bo3bob3o$2bo2b2o2bob
2o2b3o2b3ob8o$2bobobob2o2bob2o4bo2b3o2bob2o$o5bo7b4ob3ob5obo$bo2bo3bob
2ob3o2bo2bo6bob2o$b2ob3obo5b3o3b2obo2b2obobo$b2obobo3bob3ob3ob2o2bob2o
3bo$b2o2bobo5bo2b3obob3ob6o$2b3o3b2o4b2o2bo2b6o3b2o$bo3b2ob7ob2obob2ob
8o$8b2ob2o5b3o2b3o2bob2o$2o4bobob2obo2bo2bobob2o6bo$bobo2b3o4b2o2b2o2b
ob3ob3obo$b2o2bo3bo2b2ob2obob2ob4ob2obo$o4b7o2bo2b3o2b2o2bobobo$obo2bo
5b3obo2bo2b2ob4o2b2o$2o2b3o5bob3obo2b5o5bo!

[Disaster16439]

Life but the neighborhood is knight(KnightLife).

(generated with Scripts/Lua/create-custom-ltl.lua)

"B3/S23":

Code: Select all

x = 32, y = 32, rule = R2,C0,S2-3,B3,N@54422A
5b3o3b2o3bo3bobobobo$bo2b2ob3ob2o2b2obo2bobobo2bo2bo$2b3ob2obo2bobo5b
2ob5o2bo$ob4o2b2obobo3bobobob2obo3bo$obob5obo6b2ob3ob2obob2o$o2b4o5bo
3bo4b2ob2o2bob2o$5o2b5obo5bobo4bo4bo$4b2o5b4o4bo2b2o5bobo$o2bo3bob3o2b
2ob3ob4ob4o$3bob2obobo2b2obo2bo2bob2obobo$bobobobobob2o3bobobo2b2o2b2o
bo$2o3b2o2b2o4b2o2bob3obo$3obobobobo5b5obo3b3o2bo$bobo2bo2b2o2b6ob3obo
b3ob2o$2ob2o2b2ob2o3bo3bo4b2o3b3o$3b2o3b2o3bobobo3bo3bob3o$2bo2b2o2bob
2o2b3o2b3ob8o$2bobobob2o2bob2o4bo2b3o2bob2o$o5bo7b4ob3ob5obo$bo2bo3bob
2ob3o2bo2bo6bob2o$b2ob3obo5b3o3b2obo2b2obobo$b2obobo3bob3ob3ob2o2bob2o
3bo$b2o2bobo5bo2b3obob3ob6o$2b3o3b2o4b2o2bo2b6o3b2o$bo3b2ob7ob2obob2ob
8o$8b2ob2o5b3o2b3o2bob2o$2o4bobob2obo2bo2bobob2o6bo$bobo2b3o4b2o2b2o2b
ob3ob3obo$b2o2bo3bo2b2ob2obob2ob4ob2obo$o4b7o2bo2b3o2b2o2bobobo$obo2bo
5b3obo2bo2b2ob4o2b2o$2o2b3o5bob3obo2b5o5bo!

"B34/S3":

Code: Select all

x = 32, y = 32, rule = R2,C0,S3,B3-4,N@54422A
5b3o3b2o3bo3bobobobo$bo2b2ob3ob2o2b2obo2bobobo2bo2bo$2b3ob2obo2bobo5b
2ob5o2bo$ob4o2b2obobo3bobobob2obo3bo$obob5obo6b2ob3ob2obob2o$o2b4o5bo
3bo4b2ob2o2bob2o$5o2b5obo5bobo4bo4bo$4b2o5b4o4bo2b2o5bobo$o2bo3bob3o2b
2ob3ob4ob4o$3bob2obobo2b2obo2bo2bob2obobo$bobobobobob2o3bobobo2b2o2b2o
bo$2o3b2o2b2o4b2o2bob3obo$3obobobobo5b5obo3b3o2bo$bobo2bo2b2o2b6ob3obo
b3ob2o$2ob2o2b2ob2o3bo3bo4b2o3b3o$3b2o3b2o3bobobo3bo3bob3o$2bo2b2o2bob
2o2b3o2b3ob8o$2bobobob2o2bob2o4bo2b3o2bob2o$o5bo7b4ob3ob5obo$bo2bo3bob
2ob3o2bo2bo6bob2o$b2ob3obo5b3o3b2obo2b2obobo$b2obobo3bob3ob3ob2o2bob2o
3bo$b2o2bobo5bo2b3obob3ob6o$2b3o3b2o4b2o2bo2b6o3b2o$bo3b2ob7ob2obob2ob
8o$8b2ob2o5b3o2b3o2bob2o$2o4bobob2obo2bo2bobob2o6bo$bobo2b3o4b2o2b2o2b
ob3ob3obo$b2o2bo3bo2b2ob2obob2ob4ob2obo$o4b7o2bo2b3o2b2o2bobobo$obo2bo
5b3obo2bo2b2ob4o2b2o$2o2b3o5bob3obo2b5o5bo!

Primekitten and I have investigated it for a while. It is explosive. There are some cool patterns found by a script I'm going to find later.

Code: Select all

x = 100, y = 27, rule = R2,C0,S2-3,B3,N@54422A
obo$obo$3o13bo25bo$2bo11bo2b2o6bo3bo10b2o$2bo11b3o2bo6bobobo8bobobo6bo
9bo$13bob3o6bob2obo7bo10bo3bo5bo3bo15bo$14b2o2bo6b3o12bobo3bo3b2o7b2ob
o3bo9bo3bo14bo$16bo10b2o9bobo8bo3bo5bobob2o13b2o13bo2bo$47bo2bo10bo3bo
bo9bo3bo12bo3bo$39bo12bo10bobo13bo2bo9bo2bobo$64bo13bobo13bo2bobo$66bo
14bo14bo$79bo18bo5$b3o$bo13bo12bo$b3o9bo12bo3bo$bobo10b2o11b3o39bo$b3o
14bo6bobo3bo6bo15bo12bo3bo8bob2o$15b2o11bo7bo3bo11bobo15bo10bo2bo$13bo
3bo8bo3bo6bobo12bo2bo12bobobo6bob3o$28bo6bo3bo11bob3o12b3o10bobo$37b3o
12b2o2bo10bo3bo$69bo!

In the other knight rules, p3 and p7:

Code: Select all

x = 11, y = 28, rule = R2,C0,S2,4-5,B3,6,8,N@54422A
5bo2$4bobo$5bo$2bo2bo2bo$o2b2ob2o2bo$2bo2bo2bo$5bo$4bobo2$5bo12$bo2bo$
6o$b4o$b4o$6o$bo2bo!

A knightcrystal rule:

Code: Select all

x = 180, y = 202, rule = R2,C0,S2,B3,5-7,N@54422A
2ob4o2b6o5b2o2b2o5bo2b2o4b2o3bo2bobobobo4bo2b2o2b5ob4o3bob5obobo3b6obo
3b3obo2bo3bob3o4bob3o2bo2b3ob3o2bobo2bo2bo4bobobo3bob3ob2o3bob3o$o2bob
2obobob2obob2o4bo2bob2ob6obob2o3bob2o4b4ob4o4bobob3ob2ob3ob2o2b4obobob
2ob5obo2b3ob2ob4o7bob5ob2o3bo4b2o2b4ob4ob3ob2o2bo2b7obob3o$ob2o2b4obob
obob3ob3o2bob7obobobob3obob6obobob2o2bobo2b2obo2bob2ob9o2b4obo3bo2b3ob
o3b3ob2ob2o2bobob2o2bob2obob4ob3ob2o2b5obo2bo2bo2b2o3bobo3bo$2o4bob4ob
5o2b2o2bo2bobobo2b2ob2ob2o6b6ob2ob2o4bob3obobob5ob2obobo3bo2bobobo3bob
o5b3obo2bobobobo8bo2b3obob2ob2obob2ob8ob9o3bob2obobo$2bo2bo3b2obob2o4b
2o2bobobobo3b3o3bobob3o4b5o3bobo4bobobob3o2bo2bo3b2obob2ob5ob3o7bobo6b
2ob4ob3o2bo3b2ob3ob2ob3obo2b3obobobo5bo2bo2b2o2b5o$b2obo2b3obob5ob3obo
4bobo3bo2b3o3b2obo2b2o3b6ob6ob2ob2o4bob5o5b2o2bo2bo2b3o3b2o2b3ob3ob2ob
3ob2obo2b3ob4ob2ob3o6b2obob3obo2b7ob2ob5o$5obob4obobob3o3b2ob2o2bo2bob
3ob3o3bobob4o3b3ob2o7bob3o2bobobobo2b5o2bob6obob4obo3b4o4bobo3b6o2b2ob
2obo2b2obo2b4o4bobo2bo2bobob5o2b2obo$o2bobo8b2o6b2obo4bobob2obob2o2b7o
bo3b3ob3ob2ob3ob2ob2o4b3obobob8ob3ob3ob2ob2o2bobobob2o2b3ob2obo2bob3ob
8o3b6ob2o3bobobo3b3o2b2o3bo$obo3bobobobob2obo2b4obob6ob2o2b2o2b3o4b2ob
o3b2obobo3b2ob2ob2ob2obo2bo2b2ob4o3bo3b4obobobo4bobob2obobo4bobob5o3bo
2b2obob2ob4obob2obobo3b3o2bo2bobo2b3o$2ob2o3bo4bob4ob2obobo2bo2b2obob
3o2b3o2bo4b2ob3ob6o2bobo2bobo2b3o4bo3bo2bobobobob2o3b3o7bo4b7o2b2o2b5o
3b10o4b2ob3obo3b3ob2obob2ob2o$2o2bo2bo2b2obobo2b2o3bobo2b3obo2bobobob
2obobob4o2bo3bobob2obobo2b2o2bo5bo3b2o2b3o6b2ob2o2b2o2b2obo2b6ob3o3b2o
3bobobo3b5obob2o3bo2bo3b2o2bo2b3o2bobobob2o$b2o2b2o2b3ob2obo2b2o3bobob
o3bob3ob2o4b5ob3ob2o2b4obob3ob2o2b2o2b4obobo2b5obo2bo2b2o2b2o2b4ob4ob
3ob5o2b6o2b3o3b3o2b2o2bo2bo5b3o3b3o2b2obo2b3o$2o7bob2o3bo4bobo4b2o3bo
2bob2ob7ob5o2bob3obo2bo2bo6bo2b2o2bo2b2o2b2o2b2o3bo3b3o2bob5o6bob9o2bo
bob7o3b2ob5obo5bob2obobo3b2ob2o$bo3bob2o2b4ob5o2bobobobobobob2ob6obo2b
6obo2b4ob2ob2ob2obobo4b3o2bob3o2b2ob7obo2bo3b5o2b6o2b3obobob2o2b7ob6o
3b3obobob2obobob2ob2o2bobobo$4b2ob2ob2ob2o2b6o2b2obo2bob3o3bob3obo3bob
3obo3b2o2b3o2bo2bobo2bob2obob2o2b4obobo2b2o6bo2bob5ob3o4bo5b3o2bob3ob
2o2bobob3obobo3bo4b2ob2ob2obob3obo$b3o5b2o2b5ob3obobobo2bo2b5ob3o2b2o
3b2o2b2o3bo3b3o2bo3bob2o2b2ob2o2bob8o3bo2bo3b2o2bo3b3o2b4o2b3o3bo2b8ob
2o2bo4bo2bo2b2ob2o3bo4bobo3b2ob2o$2o7b3obobobo2bob2o4b2o3bo3bobob3o2b
3obo2b3o2b2o8b2obob3o2b3ob4ob2obob3obo2b2obo3b2ob2obob2obob6o2bo2bobo
2b2obo6b2o2bo2b2o2bo2b2o3bo3bo3bo4bobo$b3o2bo5b2obo3bo2b3ob2obob4o2b4o
3bobo3b2ob3o2bobo2b3obo3b3o4b2o2bob2obobob2obo3bo5bo2b3o2b6ob2ob2ob2o
2bo2bo4b4o2bob2ob3ob2ob2o2b4ob3ob2obo2bob4o$o2bob3obo4bob2o2b2obo2b2o
3b3o2b2o3b2o2bobo10bobo6b3ob6obobob3o3b2ob6o2b6ob4ob3obob8ob2obobo2bob
obob5o3b4ob2o2b2o2bo2b2obo2b3o3b4o$3o2bo3b2o2b2obob6o3b5o6b3ob3o3bo2bo
bobo2b2o3b4o6b3obo5b4obobo2bo2bo2b2o2b2o2b2ob6o2bob2o2b5obo3bo2bo2b2ob
3obob2ob2o4b4obob2o3bo3b2ob3o$ob2ob3obobo2bo3bo2bo5bobob2obo2bo2bobobo
b3o2bob2o2b3obo2bobobob2o3b2obobobo4b3o3bo5b2o2bo2b7o2bo3bob3o2bo2bob
3o5b3ob2o2b5o2bo2b3ob2o3bo2bob3o2b2obo$bobobo2b3ob3o2b7o2bo2bobobo2b2o
7b2obo4b2obo6b3ob2o2b2obo4bo2bo3bo4bobobo2bo5b2o3b3o2bo2b2obobo7b2obob
o3b4o3bobo2bo2b6obobo4bo4b2obo$o2bo2bo7b2obobob2o2bo2bo3bobobo3bob2obo
b4obob3ob2ob2o3b3o2bo2bob2obo3b7o4b2o6bob7obo2bo8bob3obo4b4o2bo3bo3bo
2b5obo2b3o2bo3b4obobo$3bobo2bo3b5o2b2obo3bobob2obo10b3o4bo2bob2obob3o
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2bo2b5ob2o2b3o3bo4b5o2bob3o2bobo3b2o2bobob3ob2o4b2o2bobo2b4obo4b2o3b3o
2bo5b3ob3obob3ob9obo2bo2bo3bo2bob3o2bobob7ob5o$2o2b3o2bo2bob2ob2o3bob
2ob3o2b2o5b3obob2ob6o5bo4b2o4b2o2b2o3b2ob4o2b3ob2obo2b2o2b3o2bo2bob5ob
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b2o2bob3ob2obo5bo2bo2bo3bobo2b3o2bobobobo2bo6bo2b4o2b2o2b3obo7bob2o2b
2obobo3bo7bo2bobobo3bo2b2o3b4obobob2obo4b2obo2bob2o2bo$3obob2obo3b2ob
5o2b3obobo2b4ob3ob3o3bobob5obob4o2bobo2b3o2bobo5b2ob3o2bo2b2ob3ob2o2b
3o2b2ob2ob4o2bo3bobobobo2bo3b4o4bobo2bo2b2obo2b2ob2o3b3o2bo2b3o$o4b3o
3b2obob4obobo3b2obo2bo2b2o2bobob2ob2o6bo3b2obob6o3bo3bobo4bob3ob5o5bo
2b2obob2ob5o2b2obob2o2b4obo3bo3b3obob2obobob2o2b2o5bo4bo2b3ob3o$2o2b3o
bobob2o2bo4bo2b4o3bo2b2o2bobo5bo3b2obobo2b2o2bo2b2ob3o2b2obo2b5o2b2o2b
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2b3ob3o4bo2b2ob2o2bo3bo2bo2bo2b2o2b5o2b3o7b2ob3o2bo3b3o2b2o3b5ob2obob
4o3b2obobob5o4bob2obo2bo2bob3obo4b2o3bo3bob3obo2b4o2b3o3bob3o4b3obo$bo
2bobo2bobo3bob2ob2obo3bo2b2ob2obobo4b2o3bob2o2b3obo5b3ob5o9b3obob6o11b
7o2bo3bob2o2bobo2b3o2bo3bob3o3bobo2bob7o3b2ob2o2bobo4b3o$2ob3o2bo2bob
3ob2o3b2o5b3obobo3bobo4bob4obo6bob4ob2obobob3ob2ob4obo3b2o3bobo2b2ob4o
2bo2b4ob3ob5o3b2ob2o3b2o2bob2obobobo2b4obo2bobob2ob3o3b2o3bo$2o3b2obo
2b2o8b2o4bobob4o2bo4b3ob2obob4ob3ob3o6b2o4bo2b2o2bobob2ob3obo2bobob2ob
3obob6ob2obob3o2b8o2b2o2bobob4ob2o3bobo2b2o4b6obobob3o$2b5ob3o5bo2b3o
3b4o2b2ob2obo2b5obo3bo2b5obob2o3b3obo4b5obo6bob2ob4ob4o3b2o2bo2b3ob2o
3bobo6b3obo2b2o2b4o2b4obo3b2ob3o2bo2bob4obo3bo$2bob2ob2ob4obobob3o2bob
2ob3ob3obobo5b3o2bob2obobob5obo3bobobob2o2bo2bob3obo5b4ob7obo3b3o2bo4b
6obobo3b3obo3b2o2bo2bobobo4b3ob2o2bob4ob3o$ob2o4bobo3b4o4b5o2b4ob4o3b
2obo4bob2o2b2ob2o2b4ob2o4bo4b2o3bob4o3bo4b2obob2o2bo3b3o3bobo2b4o3bob
4o5b4obob2o2bob3obo2b5ob3o3b6o$2bo2bob2ob6o4b2obobobo3bo10b3o3bo4bob3o
b2obobobo2bobo3bobo3b2ob4ob2ob3ob2o2bobo2b3o2bobo7bo3b2o2bo3b3ob7o2bob
3ob4o2bo2b8ob4o2b2o$3b3ob4o3bobo2b5ob2obobo3bob3ob2o2b2ob2o7bo2b2obobo
bobobo5b2obo2bo5b5o6b3o4bo2b2ob5obo2bob2o2b3obo3b3ob3o2b6obo2bo3b2ob2o
3b3o4bob3obo$bo3b5o3b2obo2bobobob2obo2b3obo3b3o2bo4b3o2bobo2b2ob2o8bo
3b2ob4ob3ob3o5b2o3bo4b2o2bo6bob5o2bo4b3obo3bo3bo2b2o2bob3o2bo2bo2bo2bo
b3obobo2b3o$2bo5b2obo7bob2obobo4b2o2bo6b2o2bobo2b2o3b3ob2o3bob4obo2b4o
2b2o3b2ob2obobo4b4o2bo2bob3obobob2o2bob2o2bobo2b3obo2bo2b2o3bo2bobobob
2ob4ob2o5b3ob2obo$2b3obo2b2ob2o2b3o3b2ob5o2bo2b2o2b2ob4ob3o3bo2b2ob4ob
2ob4o2b3o2b2o2b5obo3bo3b2o2b2ob4ob2obob2o4b6o3bob4ob2o3b5obob2obo2b2ob
2ob2obo3b5ob5obo$2bo2bobo2b3ob2ob5o3b2obobob2obo2b2o7bo3b2o6b2ob4obob
5o4b3obob3ob5ob3obo2b2ob2ob3o3b2ob2obo4bo2b2o2bo2bobob2o2b4ob5o4b2o4bo
bo2bo2bo2b2o2b3o$bobob2obobo4b4ob6o2bo3bobob2ob3ob4ob2o3bobo3b2o4bo3b
3ob2o4b2o3b3o2bo2bo3bobob2obob2obo5bob8o7b3o5b2ob2ob3ob2ob2obo3b5o3bo
2b4o4bo$2o5bo2bobobob3obobobo2bo3bobob5ob3o2bo3b2obo2bo2bob3ob2o2bo2b
2obo4b3o2b2obob2o2b2ob2obob5obo5b4o4b2ob2obob2obob2o6b2o2bobobo3b2o4b
3ob2obobobob2o3bo$2b2o3bo2b5obob5o2b2obo3b2obo2b3ob3obobo2b2ob7obob3ob
5o3b3ob2o2b2o2bo3b2obob2o2bob4o3b2o2b3ob3obo7bo2b3obobob2ob2ob2obobo2b
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3b4o4b3o3bobob3ob2obobo5b6o3b2obo2b3obo2bobobobo2bobob6obo4b3obo7b4o3b
2ob5ob3ob2o$2bobo6b3obo2b3o4bo2b2obob4ob3o7b7o3bob2ob3obobobo2bobobob
3o6bobo2b2o3b3ob2o2b3ob2o3b6ob2obob4o2b3o2bobo2bo5bo2b4o4b5o3bobob5obo
$bo3bo2b4ob4o3bo2b2obob5o4bob2ob4o9b2obo3bobob5o3bobob2obo2bobo7b2ob3o
2b3ob5o3b2o3b2obo3b2o3b3obobo3bob2o5bobob4ob4obobob2ob5o2b2o$o5bobo4b
3ob2o5b4obob2ob2o5bo3b5o2b2o2bob2ob2obobobo2bob2obob2obo2b2ob2o5b2o2bo
b5o3b11obobo2b2obobo2b3ob2obo2b8ob4obo2b2o3b4obob2o4b2o$b2o5bob3obo3bo
bob4o2b3o2b3ob2obob3o4b5o2bo2bobo2bo6b4o2b2ob2ob2o2b4ob2o2bo4b3obo2b2o
bobobob3ob3ob3ob2ob2ob4obo11bo2bo2b3o4b3obob5o3bo$obo6b3o3b2ob3o2bob6o
2bob3ob3obob3ob3o2bo2bob2obob3o2b2o3bo2b3obo2b3obo2bo4bob3o6b2ob2ob4o
2b2ob3ob2ob2obobob3o2bo2b5o3bobobobo2bobob4o2b2o2b5o$obobobo2b4obob2ob
4ob3o4b5o3b5o3b2o2bo2b3obo5b4ob3o2b2obobobob3o3bo2b2o6b2o3bo2b2obo4b2o
b6o4bobob2o2bob3obo5b5ob3obo7b3obobo4b2o$bo2b2o2b11o4b9obo2bob3obobo2b
3o2bobobobo2b2o4b6o2b2o2bob4o2b2obob2obo2bo2bob4o5b2o2bob6o3b3o6b2ob2o
bobo4bo2bo6b2obob5o2bo2b2ob2o$2b2o2bobo3b3o5b5obo3b6obo3b2obob2ob5obob
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2bo2b2o2b3o2b2o2b4o2bo$bo2b14o2bo2bo2b3ob2o2bo3b5ob4ob3o3bobo2b2o3b3o
2bo2b2obob2o3b4obobobo3b3ob2obob3o3bobo3bo3b2ob2obo2bo2b6obob3ob4o4b3o
bo2bobo4b5obo2bobo$ob3ob2o4b2o2bob3ob4ob2o2b3o2b2o3b3o3b3obo2b2ob2obob
5o2b3o4bo3b2o5b2o2b3ob2o2bobo5bobobo4bo2b2obob2obo2bob2obobobo2b4o2b2o
b3o2bo2bo3b2o3bo3bob3o$b3o3bo2bob4obo2bo4bo3b2obob2o2b2o2bobobob3ob2ob
2ob2o2bobo2b5obobobobo2b5obo4bobob4o2b2obobo2bobobo2b2obobobob3o5bobo
3b2o2b3o2b5o7b2obo5bo4bo2bo$o2bob3o2b3o2b4obo2b6o4b4o3b5obo2bo3bob3ob
2o2bo2b4o3bobob2o2bob4o2b2o5b2ob4obo2b3o6bobo2bobo3bobobob4ob3ob2o4bo
2b2obo2b4o2bobo2b3ob2o2b3o$2b3ob4o3bo3bob4o2b2ob2o2bob2o2bo2bobob3o2bo
bob4o2b2o2b3o2b3obo2bo2bob7obobob3o2b3o2bo2b3ob3o2b2o2bo2bob4ob5ob4o2b
3o3b2obobobo3bob2ob2obo2bo2bo2bo3bo$b4ob4o2b2ob3o3b2ob4obobo3b3o2b3o3b
2ob2o2b2obo2b2obo4b2o2b3o2b4o2b3obo2b2ob2ob4ob2o3bo2bo2bobob2obob6o2b
3o4bo2b2obobob2ob6ob2o2b2obob3ob2ob2o3bob2o$6b2o4bo2b4obo2b4obob3obob
3ob2ob3ob7ob2o4b2obob2o5b4obo2bo4b2obo2bob3o3b2obobob4ob2o2b2ob2o2b2o
2b3o7bo2b2ob2o6b3obo2b2obob5obobob2ob3o$b5obo2b2ob5ob2o4b2o2b2ob2o6b2o
2bob7obob2obob2o2b3o4b2ob3o2bobo2bo6bobo2b2o4b2o2bobo4bob2o3b3ob2ob5ob
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2b3ob4o2b2obobob3obob3o4b4o2bobo4bobo2bo2b2o2b3obob2o4bob2obob2o2bob2o
b3o5b5o2bobobo3bobo2bob3obob3o4bo3b6ob4ob2o$4obo5bobo2bo2b2o2bob2obo2b
obobobob3o2b3obobo2bo2b2o3b5o4b4o3bo2b2o2bob2ob3ob2o4b4ob5o2b5o4b2ob3o
bo4b2o4b2o3b2o3bobob2ob3ob4obo2bobob4o2b3o$o2bobo2b4o2b2o2b2o2b2obo2b
7o3b2o4bo2bo2b2o2b3obo2bo3bob2ob2obobo4b4o2b5ob3o2b3ob2obo2b2ob2obo4bo
3b3o3b2obobobobobo2bob2o2bo2b3o2b4ob3obobo2b2obo4b2o$obobo2b2obob3ob5o
6b2ob2o2bob3o2b5o2bo2bob2obo3bo5b2obo5b2o3bobo2b4o2bo2b2ob3obo2b3o4b2o
b2obobo3bo2b5ob3ob2o2b5o2b2o4b4ob3o5b2obob2o4bobo$b2obob3o5b2o2bo2b2o
2bo2b2o2b7ob2ob2ob4ob2ob5obo3b2o4bo3b2obob3obo2b2obob2obob2o4bob3ob2ob
o3b2obo2bo2b2o2b5ob2ob3o2bo4b4o3bob3ob2o4bo2bo2b2o4b2o$5bo13b3obo2bob
2o2bob6o3b3ob6o3bobo3b2ob2obo3b3ob2obo2bo3b2ob6o2bobob2o3bo2b4o2b2obob
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5o2bobob2obob5ob3ob2o5bo2bo2b2o2b7ob2o4bo4bob8o3b2o2bo4b2o2bo4bobo3b3o
2bobo2b2obobo3b2ob2ob3obobobo2bobobobo2b2o4b2o3bobobo$2obo2b2ob2obobob
o3b2ob4o4b3o2bobo2b3ob3obo4bo3bob2ob5o4b2obo2b7obob2o2b3o2bob4obobo4bo
11b2o2bo2bob3obobo3bobob2o3b3o3bo2b5o2b6o4bobo$b3ob2o2bobobo2b2obo2bo
2b2obo3bob5ob2ob2o2bob2obo4b2o2b2ob2o2bob3obo4b2obo3b3obob4o2b3o2b4obo
b3obo3bo5bobobo5bo2b4ob4o3bobob3o2bo2bo5b3o2b2o2b2o$bo2b3o2bobo4bo3b2o
4b2ob3o3bo2b2o4b2obob2obo2bo2bobo6bobo2bo6bob2ob3o3bobob5obob2o2b2o3b
2ob2obobobo2b2ob4o2bob2ob6ob4ob2obo3bobobobob2o2b5o$3o2b5obo2bobob2o7b
2o2b3o2bob2o2b2obo2bo2bo2bob2obob2o2b3obobobob3ob3o7bob2ob3o2bo2b2ob2o
b6o2b2o2b2ob2o2b4obo4bobobob2o7bo3b3o2b3obo3bo3bob3o$2b2ob2o2b2ob6o2b
4o3bob3o2b4ob4o2b2ob5ob2o3b2ob3o3b3obo5bo3b3o2b2o2bob2obobo5b2obobo2bo
b2ob2o2bo5b2o7bob2o3bo3bo2bo2bobo2bob2obob2ob2o2b2o2b2obo$2b2o2bo2bo4b
obo2b2obo3bo2b4ob4o2bob5ob3o2b2ob2ob5obob3o3bo2bo2b2o3bo3bo2b2obo2bo7b
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3bobo2bobob3ob6o3bo4bobob4o4b2obob2obo2b2ob4ob2o2bo2b2o4bo2b5o4b2o2b2o
b3ob2o5b2obo2bo5b2obob2o2b3o4b3ob4o2b2obobob5ob3ob3o$ob5obob2o2bo3bo2b
o4b2obo2b5o2b2o2b2obo5bo4b9obo2bo2b3o4bo2b2o2bobob4ob3o8bob4o2bo2bob2o
bobob4o2b7obob4obo3b3o3b2obo2b3o2bobobobo2bo$bo2bo2b2obobo2b5o2bobobob
o2b3o2bobo5b2o2b3o2bobo2bob4o4bob4obob2o7b2o3bob4o2b2o5b2o5bo5b6o3b3ob
4o3b6o3bo2b5o2b2ob2obobo3b3obo2b2o$o5bobob9o2bo2b3obo3bob3o3bobob2ob2o
b2ob2o2bo2bob2ob3ob3o6b3o3b8o2b5ob2ob3obo5bo2bob2ob4ob3o2bo2b6o2b2o2b
2obobo4b3obo3b2obob2o2b2o2bo$2o2b2o2bo6b4o2b3ob3obobob3o2b2o2b2o5bobo
5bo2b4ob5o2bo2bob3ob2obob2o2bo2b2o2b2o3bo4bobob2obo2bob2ob4o3b2o2b4o2b
2ob3obob5o2b6o3bob3o3bobob2obo$5bobob2obob6obo2b2obo2bob2ob2o2bobobob
5obobo2b2o2bob6ob3o2b2o2b2o2bob2o2bo2bob5o2b2obob3o9bo3bob3o2bo8b3obo
2b2obo3b3o2b3obo2bo2b3o3b8o$3bo2b3o3b3ob4o2b6ob2obo5b2obo2bo4b3o2bob3o
b2o2b2o2b3o4b2o3b2o3bobobobo2b2ob3obob2o3b2obob3o2b4ob2o5bo3b4o2b2o4bo
2bo2b2o2bo2b3ob2ob2ob3ob2o4bo$bo5bo2b4ob2ob2obo2b2ob5o2b2o2b2ob2o2b3ob
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2b3obo5b2ob4o2bobo3b2o2b2obo$2obo2bo2bo4bobob2o2bob3o5bo2b5ob2obobob3o
2bo2b2ob5o3b2ob4o2b5o4b4o4b2obo2bobobo2bob2o2bo3b2obob6o2bobo2bob4obob
3obo2bobobobo3bob4obob3obobo$4obo2b2o2bob5o5bobob2o4b2o4b5ob3o3b3ob3o
2b3obobob2obo3bobo3bo5bo2b2obob4o2bo2b2obo3b2obo2b3o3b2o3bo2bob2obo2b
9o3b2obo3b2o4b3ob2ob2ob4o$2bo5b3o3b2obob2ob2obo3b2obobobo3b3o2bobob2o
2b3o2bo2bob2ob2obo5bobo2bob2o5b3o9b3ob4ob2obob2ob2obo2b4obo2bobob2ob2o
b2o3bo3bobo2bo2bo3bo2bobobob2ob2obo$2b4ob2o2b3obobobob3o3bob2obo2b6obo
bob2o3bo2b2o3bobo2bo3b6obob4o3bob3obob4o7bo3bobo5b7ob5ob4o3bob2obo2bob
2o3bo3bobobobo2bo2bobob2o2b5o$obo2b3o4bo2bob3ob5obobo2bob2obob2ob3o2b
2o2b2o3b2obobo2b3obo4bob4o2b2obob2o4b4o2b3o2bo4bo3bo2bob3obobo2b3o2b
10o2bobob2obob11o4bo2b2ob3obobo$11o4bo4bo4b2obobo2b3o4bob2o2bob5obo2bo
b4o2b3obo4bobobo2b2o2bobobobobob3obo3bo4bo2bo2bo2bob4o2b6o2bobob2ob2o
2bo3b2o3bob2obo4bo3bo3bo2b4obo$6b3ob2obob2o2b2ob2o5bo2b2o2b2o3b3o3b2o
3bob2obo3bo2bo3bobobo2b3obobo5b4ob4o3b7ob3obob2o3b4ob2o2bobob4o2b9ob3o
4b2o2bobobobo3bo4b3obo$b2obo2b5ob2o3bo5b3o2b4ob2o2bob2ob4ob2ob2o2bo3bo
2bobo6bob4ob2obob3obob2o2bo7bo3b5obo3b4ob2obo2b5o3bob3ob2obob4ob3obob
2obo4b2o2bo5b2o2bo$b2o4bob3o2bo3bobo2bob2o4b2obob2obobobo5bobobo2bob2o
2b3o2bob2obo4b2ob2ob3o2b5ob3o2bo2bobob2o4bo3bob3o5bo2b4o4b2ob2obob2o2b
3ob4obobo2b2obobobob2obob2o$b3ob3obobo2b2o2bo2bo2b3ob2ob5o2bo2bo3b2ob
2obo6bo2b2o2bobo2bo5b2obob5ob5ob3ob2ob6ob2ob4o4b2o7bob3obobo4bo4bo2b3o
2b2ob2ob3ob3obob6obo2bo$bobo2b2obob7obobob2ob2o2b2o4bo3b4ob5o2b5o2bo2b
2o3b4o2bo2b2ob2ob5o3bob4obob4o2b2obo2b2o2bo2bobob3ob2o2bobo3b2ob2o3bo
3b2o2bo2bo2b2ob2obob6o4b3o$o2bo2b3ob3obobob2ob3o6bo4b3ob2ob4o3b4ob4o2b
2ob2o3b2o3b3o3b4obo4b3ob2o4b2o2bo3bo2bob4o2bo3bo4bob2ob2ob3o5b6o2bo3b
8ob2o4b2ob3ob2o$bo7bob2obo2bob4ob3obob2o3bo2bo2b6o3b2ob3o9b2obo2bo2b3o
2b2o4b5obobo2bobob3obobobobo2bob5o6b4ob4o4b4o2b3ob2o3bobo2bobob2o5b2ob
ob2ob2o$6o7bo3b2ob4obob3ob2o2bob2o2bo3b3ob3obo2b4o2bo4bob2ob3obob3o2b
3o5b5o3bo3b2o2b3obo2b2o4bob2ob2o3b3o3bo2b2o2bo5b2obo3bo2bo4bo2b9obo$ob
3ob2obob3ob2ob2o3bob3ob7o2bob7obo3bob4o4b3ob3obobo2b3obob2o8bo4bob6o2b
o2b5ob4o2b5obobo2bo4b4obobobo2b2obo5bob3o2b2ob2o3b3obobo$2obobo2bobob
2ob4o2bo2bo2b2ob2o4b2o2b5obo2b3o2b2ob3ob4obob8obo3b2o2b3obo2b2obob3o5b
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3ob2ob2ob2ob2ob4o3b2obo2bobo3b2obob3o5bob4ob3ob2ob4o3b2obo3b3o4b2o2b2o
b2o2b4o3b2obob2obo2bobo2b2o3bo2b2ob2obob2ob2ob3o2b4o2b4ob2obo$2obobobo
2b5o3b2o2bo3bo2bo3b2obo3bobobo3b5ob2o3b5o2bo2b3o3b4obob2ob2obobobo2b3o
b2ob4o3bobo2b3obo4b3ob2obo3b3obobo3b2ob2obo2bo2b4obo2b4o3b2o3bo2bo$bob
obobob2o2b2ob2ob2o2bob3o3b2o2b7o3b2o5b5ob4o3bo3bo5bo2b4o2b3o5bob5o2bo
2b2o2b2ob3ob2o2b2obo2bobobo2b3o4bo3bo2bob3o4bo2bobo2bob4o2bob2ob2obo$
2bo8bobobobo2bo3bobo3b2o2b3obobo2b2o2b3obo2b2o2bo3bo2b3obo2b6obo2bo2bo
bo3b3obob4obobo3b5ob5o2b5ob3ob2obo2b3obob2ob3o5bobobo3bobobobobo2bob3o
bo$obo2bo2bob4ob2o2bob2o5bobobo2bob3o4b2o4bob2ob2o2b4obo7b2o3bo2bobo2b
obo2b3o2bo3b2o2bo3bo2bob2o2b6obo3b5o2b2o2bo2bobob2obo2b7o2b2obob3obob
2o3b3o$2b2obobo2b2obo2bobob2o2b2ob2ob2o2b4ob2o2b2ob2ob4o4b2ob4ob2o2b2o
3bo2b6obo6bobo4bobo2b5ob2ob2obobob2o2b4o8b11obob3obo4bob2o2b4obo3bob5o
$obo3bob2o4bob2o2b4ob5o2b3o4b3ob3ob2obobo2bobob3ob2o2bob2ob3o2bob2obo
2bo3b3o3b3obob2o2bo2b7ob3ob2o2b2o3bob3ob2ob2o4b2obo3b2obo3bo3bob9obob
4o$o2bo2bo3bob4obo3bobobo2bo3b2obo3bobobo3b3o2bobo2b4o2b2o3bob2o2b7o3b
2ob3o2b2obobo2b3o3b5o3b4obo2bo2bo2bob3obo2bo3bo2b3ob2ob2o2b2ob3o2b2o3b
3ob3obo2bo$o5bo2bo5b2o2bo2b2o2b2o3bo2b2o2b2o2bo5bob2ob2obobo2b3obobob
2o6b5obob10ob3o2bo3b3o2b2o4bobobob10o4bobo2b3ob2ob2obobobob2ob3obo5bo
3b3o2bo$o2bo2b3o2bob2obobob3ob6o2bob3o4bo2b2obo2b4ob5o3b5obo5b5ob2obob
o2bobobo2bo10b2o2b5ob6o2bo2bobo4bo2b5ob3ob2obo3bo2bo2b4o3bobobobob3o$
3bob4ob2o6b3o3bo2bo3b4obo3bo4bo2bo5bobo5b2obob2o2b3obo2bobo2bob3o3b2o
3b2o2bo2b2o3bo2bo2b2o3b2ob2o3bo2bo4b2o3b2o6b2o3bo3bo2bo2b2obobo2b6o2bo
$5bob3o14bo4bob4o2b3o2bob2o3b5o2b3obobob2o3bob2ob3o2bob2obo3b6o2b2obo
2bobob2ob2o2bo2bob3ob4obob4ob2o3b2obo3bobobob3o7b3o3bo2b2o3b3o$bobo2b
2ob5ob2ob2ob2ob2o3b4o2b5o4b2o4b2obo2b2ob2o2bo2b5obobobo5bob3o3b11o2b3o
4b2ob2o3b5o2b2o2bo4b3obo3bo3b2ob2o2bobo3b2obo2bobo2b2o3b3o$3b3ob3obobo
bo2bob2o3bobo4b2obo10b2o2b4ob2ob2o6bo2bo2b4o4bo3b3o2bo3b4ob2o5bo2b2obo
b5o5bob5obob2ob4o2bob2ob3o3bo2b4o3bo3bob3o3bo3bo$ob2o2b2obo2b2o2bobobo
bobobobob7obo3bobo7b2o3bob3obo2bob3o2bob2o4bo2bo2b4o3bo3b5obo2b2o2bob
7obo2b7obo3bobo2bobobo2bob5ob3obo3b2o2b3obobo2bobo$2o2bo2b2o3bo2b3o2b
5o4b4o2b4o3bo3bo2bobobo5b2ob2ob3obobo2b2obo2b2ob2obo2bob2obobo2b2o2bob
4o2b3ob2o5bobo4bo2b4obo2b2o2bob4ob2obobob2o2bo2bo4b2o2b2obo$2b3o2bo3b
3ob4o2b2ob4o4b2o2bobo2bobo2bob4ob3o4bob3o4b2ob3ob2ob4ob3ob2ob4obob2o2b
ob2ob6o3b2ob6obob3ob4o2b2o3b2obobob3obobo2b2o2b2obo3b2ob3obobo$o5b3o2b
2o5b4ob2o2bob2o3bobo3b2ob8ob2ob2ob2o2b2ob2ob2o2b3obo2bo3bo2bob7o2b3o2b
2ob6o2b4o2bo2b4ob6ob3o6bo2b3ob7o4bo2bob2ob7o2b2o$obo2b4ob3o2bobo4bo2b
2o2bob2o4b4ob2o3b4ob3ob2ob2ob2ob3o5b3o4b2ob3o2bo2b3obo2b6o4bo5bo3b2o2b
7ob3ob4obo2b4ob4obo2bobo5bo2b4o4bobo$b6ob3obob2obobob3obob3o3b6obobo2b
o2b3o2b2obo2b7obob3ob3obob2obobob2o2b2o6b6obobob4o2bo4b2ob3o3bo8b2o2b
2ob3o6b4o2b2o4b2o3b2obob4o$3bob5o2b4o3b2ob2ob2o3bo3bob3o2bob3o4b4o2bo
3b2ob3o3bob4ob4ob3o2bob2obo3bob5obo2b2o5b3ob4obo5bobo9bo2bob3o3b5ob2ob
ob3o3b4ob3ob2o$3b2o2bo2bo4b4o2bob2ob2ob3o3b2ob5obobob5obo3b2o10b6obo4b
3obobo2b2o2bo2bo3bo6bob4obob3ob2ob15obobo4b4ob2o2bob4o3bo2b2ob3ob2obo$
4o2b2ob2ob3o2b3o2b2obobob2o2b2ob4o4b4obobobob2ob6ob2obo2b5ob2obob2ob2o
b2o4bo2b5ob7ob3o2bo3bo5b2ob2o5b4ob4obo2b2ob2ob2obobobo2bob2obobobob2o$
bo5bo4bo5b2o3b2o4bo6b3o4bo3bobo2b2o6bob3ob3obob3o4bob3ob3obob4o5bo2b4o
4bo2bobobo2bobo2bo2b2obob4o2b3o3bo2bo2bob2obobob2ob5obo4bo2b2o!

My 88the post!
88=2^3x11

[unname4798]

Rule request: Multiplication modulo 16 with Moore neighborhood.

[azulavoir]

Rule idea: Life Without Death, but a cell loses one survival condition for each generation alive.

So state 1 is b3/s012345678, but then becomes state 2 which loses s0, all the way until state 10, which by losing s8, follows b3/s and thus dies.

All cells are born in state 1, and any state 1-10 cell can count to birth.

Life with slow death, perhaps, unless someone has a better name.

[bluemanofgrapes]

DecayLife: It's life, but any overpopulated cells still stay around for 1 turn as red cells, which act as normal cells but disappear in 1 generation.

[qqd]

DecayLife: It's life, but any overpopulated cells still stay around for 1 turn as red cells, which act as normal cells but disappear in 1 generation.

Here you go:

Code: Select all

@RULE DecayLife
@TABLE
neighborhood: Moore
symmetries: permute
n_states: 3

var n = {0,1}
var n1 = n
var n2 = n
var n3 = n
var t = {0,2}
var t1 = t
var t2 = t
var t3 = t
var t4 = t
var t5 = t
var t6 = t
var m = {0,1,2}
var m1 = m
var m2 = m
var m3 = m
var m4 = m
var m5 = m
var m6 = m
var m7 = m

0,1,1,1,t,t1,t2,t3,t4,1
1,n,t,t1,t2,t3,t4,t5,t6,0
1,1,1,1,1,n,n1,n2,n3,2
1,1,1,1,1,n,n1,n2,t,2
1,1,1,1,1,n,n1,t,t1,2
1,1,1,1,1,n,t,t1,t2,2
1,1,1,1,1,t,t1,t2,t3,2
2,m,m1,m2,m3,m4,m5,m6,m7,0

@COLORS
0 0 0 0
1 255 255 255
2 255 0 0

A line of 21:

Code: Select all

x = 21, y = 1, rule = DecayLife
21A!

@RULE DecayLife
@TABLE
neighborhood: Moore
symmetries: permute
n_states: 3

var n = {0,1}
var n1 = n
var n2 = n
var n3 = n
var t = {0,2}
var t1 = t
var t2 = t
var t3 = t
var t4 = t
var t5 = t
var t6 = t
var m = {0,1,2}
var m1 = m
var m2 = m
var m3 = m
var m4 = m
var m5 = m
var m6 = m
var m7 = m

0,1,1,1,t,t1,t2,t3,t4,1
1,n,t,t1,t2,t3,t4,t5,t6,0
1,1,1,1,1,n,n1,n2,n3,2
1,1,1,1,1,n,n1,n2,t,2
1,1,1,1,1,n,n1,t,t1,2
1,1,1,1,1,n,t,t1,t2,2
1,1,1,1,1,t,t1,t2,t3,2
2,m,m1,m2,m3,m4,m5,m6,m7,0

@COLORS
0 0 0 0
1 255 255 255
2 255 0 0

[azulavoir]

Rule idea: Life Without Death, but a cell loses one survival condition for each generation alive.

So state 1 is b3/s012345678, but then becomes state 2 which loses s0, all the way until state 10, which by losing s8, follows b3/s and thus dies.

All cells are born in state 1, and any state 1-10 cell can count to birth.

Life with slow death, perhaps, unless someone has a better name.

Let me give this a try myself.

Code: Select all

@RULE LifeWithSlowDeath

@COLORS
0 0 0 0 
1 0 255 255
2 28 255 255
3 56 255 255
4 84 255 255
5 112 255 255
6 140 255 255
7 168 255 255
8 196 255 255
9 224 255 255
10 252 255 255 
@TABLE
n_states:11
neighborhood:Moore
symmetries:permute
var base = {0,1}
var any1 = {0,1,2,3,4,5,6,7,8,9,10}
var any2 = {0,1,2,3,4,5,6,7,8,9,10}
var any3 = {0,1,2,3,4,5,6,7,8,9,10}
var any4 = {0,1,2,3,4,5,6,7,8,9,10}
var any5 = {0,1,2,3,4,5,6,7,8,9,10}
var any6 = {0,1,2,3,4,5,6,7,8,9,10}
var any7 = {0,1,2,3,4,5,6,7,8,9,10}
var any8 = {0,1,2,3,4,5,6,7,8,9,10}
var anylive1 = {1,2,3,4,5,6,7,8,9,10}
var anylive2 = {1,2,3,4,5,6,7,8,9,10}
var anylive3 = {1,2,3,4,5,6,7,8,9,10}
var anylive4 = {1,2,3,4,5,6,7,8,9,10}
var anylive5 = {1,2,3,4,5,6,7,8,9,10}
var anylive6 = {1,2,3,4,5,6,7,8,9,10}
var anylive7 = {1,2,3,4,5,6,7,8,9,10}
var anylive8 = {1,2,3,4,5,6,7,8,9,10}

0, anylive1, anylive2, anylive3, 0, 0, 0, 0, 0, 1

1, any1, any2, any3, any4, any5, any6, any7, any8, 2

2, 0, 0, 0, 0, 0, 0, 0, 0, 0
2, any1, any2, any3, any4, any5, any6, any7, any8, 3

3, 0, 0, 0, 0, 0, 0, 0, 0, 0
3, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
3, any1, any2, any3, any4, any5, any6, any7, any8, 4

4, 0, 0, 0, 0, 0, 0, 0, 0, 0
4, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
4, anylive1, anylive2, 0, 0, 0, 0, 0, 0, 0
4, any1, any2, any3, any4, any5, any6, any7, any8, 5

5, 0, 0, 0, 0, 0, 0, 0, 0, 0
5, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
5, anylive1, anylive2, 0, 0, 0, 0, 0, 0, 0
5, anylive1, anylive2, anylive3, 0, 0, 0, 0, 0, 0
5, any1, any2, any3, any4, any5, any6, any7, any8, 6

6, 0, 0, 0, 0, 0, 0, 0, 0, 0
6, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
6, anylive1, anylive2, 0, 0, 0, 0, 0, 0, 0
6, anylive1, anylive2, anylive3, 0, 0, 0, 0, 0, 0
6, anylive1, anylive2, anylive3, anylive4, 0, 0, 0, 0, 0
6, any1, any2, any3, any4, any5, any6, any7, any8, 7

7, 0, 0, 0, 0, 0, 0, 0, 0, 0
7, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
7, anylive1, anylive2, 0, 0, 0, 0, 0, 0, 0
7, anylive1, anylive2, anylive3, 0, 0, 0, 0, 0, 0
7, anylive1, anylive2, anylive3, anylive4, 0, 0, 0, 0, 0
7, anylive1, anylive2, anylive3, anylive4, anylive5, 0, 0, 0, 0
7, any1, any2, any3, any4, any5, any6, any7, any8, 8

8, 0, 0, 0, 0, 0, 0, 0, 0, 0
8, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
8, anylive1, anylive2, 0, 0, 0, 0, 0, 0, 0
8, anylive1, anylive2, anylive3, 0, 0, 0, 0, 0, 0
8, anylive1, anylive2, anylive3, anylive4, 0, 0, 0, 0, 0
8, anylive1, anylive2, anylive3, anylive4, anylive5, 0, 0, 0, 0
8, anylive1, anylive2, anylive3, anylive4, anylive5, anylive6, 0, 0, 0
8, any1, any2, any3, any4, any5, any6, any7, any8, 9

9, 0, 0, 0, 0, 0, 0, 0, 0, 0
9, anylive1, 0, 0, 0, 0, 0, 0, 0, 0
9, anylive1, anylive2, 0, 0, 0, 0, 0, 0, 0
9, anylive1, anylive2, anylive3, 0, 0, 0, 0, 0, 0
9, anylive1, anylive2, anylive3, anylive4, 0, 0, 0, 0, 0
9, anylive1, anylive2, anylive3, anylive4, anylive5, 0, 0, 0, 0
9, anylive1, anylive2, anylive3, anylive4, anylive5, anylive6, 0, 0, 0
9, anylive1, anylive2, anylive3, anylive4, anylive5, anylive6, anylive7, 0, 0
9, any1, any2, any3, any4, any5, any6, any7, any8, 10

10, any1, any2, any3, any4, any5, any6, any7, any8, 0

It seems to function but it's a lot more boringly explosive than I thought. Perhaps it needs some engineering to find interesting patterns - certainly no still lives, but perhaps oscillators or spaceships are to be found.

[Colonizor48]

A rule satisfying the following properties:

2 state cellular automata that is 2d
The rule does not have to be isotropic(and as a result can either be totalistic or non totalistic)
On a kxk toridial universe, given a random initial configuration and random time t, the probability that a given cell is alive should be exactly 50%
The rule explodes.
The rule has a very high period in a kxk toridial universe.
The rule explodes for almost all initial conditions.
The rule is one way.
The rule is omniperiodic
Cryptanalysis is hard for this rule.

This rule will be used as a step in a CSPRNG algorithm I have an idea for. Basically convert a 64 bit int into a 8x8 universe, run the rule for enough itterations, take the output, apply some fancy other stuff, repeat a few times.

[erictom333]

A rule satisfying the following properties:

2 state cellular automata that is 2d
The rule can be non isotropic or isotropic.
On a kxk toridial universe, given a random initial configuration and random time t, the probability that a given cell is alive should be exactly 50%
The rule explodes.
The rule has a very high period in a kxk toridial universe.
The rule explodes for almost all initial conditions.
The rule is one way.
The rule is omniperiodic
Cryptanalysis is hard for this rule.

This rule will be used as a step in a CSPRNG algorithm I have an idea for. Basically convert a 64 bit int into a 16x16 universe, run the rule for enough itterations, take the output, apply some fancy other stuff, repeat a few times.

I believe B23678/S3478 satisfies these conditions. Almost all patterns explode, it is not reversible (a single dot dies out immediately), it is self-complementary so it tends to around 50% fill, and it always looks random.

Code: Select all

x = 64, y = 64, rule = B23678/S3478:T64,64
ob4o2b6obob2obobobo3bo5bo3b5ob3obo3bo4bobobo$2ob8o2bo2bobo5bo3bobo2b5o
3bob2ob2o2b2ob2o5b4o$3obob2o2b6obobo3bobo2b3o3bo2bo2b2o3b3o3bobob2ob2o
3bo$obob2o2b2o2bo2b3o5b3obo2bobo3bobobo2b3o3b7o5b2o$2bo2bo8bo2bob2ob2o
bobo2bob3ob3o3b2obo2b2o2b7o$o2b2o6bob2ob5o2b5ob2o2bo2bo2b3o2bob3o7b3o
3b2o$2b2ob2o2b2obob2o2b2o6b2o2b2obo4b3o3bo2b2obob3o5b2o$obob7o2b2obobo
5b3o9b2o2bo3b2o2bo2bo3b2o3bo$4bo3b2o2b2ob3o2bob10ob2ob3obobo2bo2b3o2bo
bobob5o$2b3obo2b2o4b2obob2obo2b3o4bo3bo5b2ob2ob2o2bo2bo3bo2bo$b2o2bo5b
o2bobo2bo3b2o2bo3b7o2b2o5b4ob2o3b3o$2bob2ob2o7bobobo4bob2o2bo8b2ob5o4b
o9b2o$b5ob3ob2obo2bo3bob3ob3obobo5b2obo2b3o2b3ob5o3b2o$ob4o3b2obo3b3ob
5o5b2o11b7ob2obobobo2bo$b3obo4b2ob3o3b3o5bo2bob2o6bob5ob2o2b2ob2o3b4o$
2o4b2ob2ob3obobo2bob4o5bo3b6o2b2obobo4b2obobo2b2o$2b6o3bo2bob3o4bo2b2o
bobo3b3o4b3o2b4ob2obo2bo2b3o$o6bob2obo2b2ob4o3bo2bo2bobobobobo4b2o7bob
5ob3o$6o2bobo2b3ob2obob3o2b4obob2obo7bo6bo2bob6o$3obob2obobob2o2b2ob4o
b3obob2obo3b3obobobo2b2obo2bo2bo2bobo$o3bob2ob2o7b4obo2b2obob2obo3b3o
6b3obo2b4o2bobo$bobo2b3o5b3o4b3o2bobo2bob2ob3o2b3ob2ob2ob4o2bo4b2o$2b
2o2bo5bobob3o3bo3b2o4b5o2b4o2bob2o4b5o3bobo$bobobobob6o5bob4o2bobobo2b
o2bob2o2b2o2b2ob2o3b2ob5o$2b2o2b4o2bob2ob2o7b2o3b4obo3b3obo2bobo2bo8bo
bo$3b2o3bo3b3ob2ob4ob2ob2o2bob3o3bob2ob6obobob3ob3o$ob2obo2b3o2bobo2b
4ob2ob2ob2o6bo2b2obobo2b3ob2o3bobob3o$2bo2b3o3b6ob5obobob2o4b3o4bob2o
2b5ob2o2bo2b4o$obo3b2o2bobo2b3o3b2ob2o2b2obo2bob2obobo2b2o5b2ob8obo$b
3ob5o2bo2bobobob4o2bo2bo3bobo2b2obob2o3b3o2bob3obob2o$2b2ob3ob2o3b4o2b
o2b2o2bob2o2bo4bo2b3o2bo3b3ob2o2bob2o$ob3o2b3o3bob2o2b2ob2obo5b2obo2b
2o2b6o4b6obo3bo$4o2bobobob5obob2ob6obobobobob5ob10ob3o$2obo2b3o3b5o2bo
2bo5bo2b3o2bobobobob2obo2b2obob2o4b3o$3bo2b5o3b2obo2bobob3o2b5obo3b4o
2bo2b2o2bob6o$o3bob3o3b2obo2bobob3obob3ob3o2b2o2b2ob2o2bo4b3o4bob2o$ob
3o2bobo2b2ob2obo7b3ob3o3bob3obob6ob5ob4o2bo$2o3b4obob5ob6o5b2obo2bob4o
2bo2bobo3b3o2bo5bo$b3ob2obobo2bobo6bo6b2o3b2obo2bo2bo3bo4b3o6b2o$obo4b
obo2bob3o2b3obo6b2obo2bobobo2bobobobo3b4obob2obo$o2b2o3bo2bo2bobob2o3b
2ob3obobo2bo2bo2b7o2b4o5b3o$b2obob2ob7o7b2o9bo3b2o7bo5bo4bob3o$bo2bo3b
o2b4obobo2bo2bobo10b2o4bo2b2obob2ob3o3b4o$b4o3bo3b3o2b2ob4ob11obobobob
2ob2o4b3ob2o3bobo$2o5bobob3obo3b2obob2o3b2o2bo3bo2bo2bo5bob8ob2obo$2b
5ob2ob2ob3obobo3b3o4b5o2b2o2b2o3bo2bo4bo3b2ob2o$3ob3ob3o2bo7bo3b2o4b3o
4b2o2bob4o4bobo3b2obobo$b3ob3obob3ob3o4bo2b3obob2ob2o2b6ob2o2bob2obo5b
o2bo$o7b3obo2b3obob2o4b2o2bo3b2o3bo8bobo2b3obo2bo$3obo4b3obobo2b4o5bo
3bo5bobo3b3o3bob2o2b3ob2obo$o2b3obob2obo3b2ob2ob2ob2ob2o4bob2ob2obobo
4bo5bobobob3o$o10b2obo5b2obo11bo2bob2ob2ob2o3b7o3b2o$ob2o5bob2obobo2b
3o2bo3b4o3b4obo4bo2bo2bob2obob2obo$4bo4bo2b4ob3ob4ob2obob2ob3ob4ob4obo
bo2bobo5bo$3bo3bob4o3b2ob4o4bo3b2ob2o4b3o2bo2b2obob4ob4o$o3bo2bo3b2o3b
2o2b2o3b2obobo2bobo5b2o2b3obo2bobo3bobo2bo$2bo2bo3b2o2b4o2bob3o2bobo3b
3ob2obobob10ob2o2bo2bobo$o4bo2b2ob3ob4ob2o2bobob2o2bo2bo2b4o2bob3o2b2o
4b3obobo$3obo3bo2bo2bo2b2obo2bo2b6o2bo3b2o3b2ob2ob2o3bobo2b3obo$ob7ob
2o6bo2bobobob2o3bob3obo3bob2o2b2obob2obo2b3obo$b3obob2ob4obo2bob4o2bob
o4b2o16b2ob2o4bo2bo$b2o6b2ob2o2b2o2b4ob3o2bo2b5o3bob3obo2bob6o4b2o$bob
o4b2o2b2o4bo3bo4b5o2bo3bobobo2bob2o3bob2obo2b2obo$o2b5ob3o3b2o2b2ob2o
2b3o3b4o3bobobo2b2o5bo2b3ob2o!

[Colonizor48]

A rule satisfying the following properties:

2 state cellular automata that is 2d
The rule can be non isotropic or isotropic.
On a kxk toridial universe, given a random initial configuration and random time t, the probability that a given cell is alive should be exactly 50%
The rule explodes.
The rule has a very high period in a kxk toridial universe.
The rule explodes for almost all initial conditions.
The rule is one way.
The rule is omniperiodic
Cryptanalysis is hard for this rule.

This rule will be used as a step in a CSPRNG algorithm I have an idea for. Basically convert a 64 bit int into a 16x16 universe, run the rule for enough itterations, take the output, apply some fancy other stuff, repeat a few times.

I believe B23678/S3478 satisfies these conditions. Almost all patterns explode, it is not reversible (a single dot dies out immediately), it is self-complementary so it tends to around 50% fill, and it always looks random.

Code: Select all

x = 64, y = 64, rule = B23678/S3478:T64,64
ob4o2b6obob2obobobo3bo5bo3b5ob3obo3bo4bobobo$2ob8o2bo2bobo5bo3bobo2b5o
3bob2ob2o2b2ob2o5b4o$3obob2o2b6obobo3bobo2b3o3bo2bo2b2o3b3o3bobob2ob2o
3bo$obob2o2b2o2bo2b3o5b3obo2bobo3bobobo2b3o3b7o5b2o$2bo2bo8bo2bob2ob2o
bobo2bob3ob3o3b2obo2b2o2b7o$o2b2o6bob2ob5o2b5ob2o2bo2bo2b3o2bob3o7b3o
3b2o$2b2ob2o2b2obob2o2b2o6b2o2b2obo4b3o3bo2b2obob3o5b2o$obob7o2b2obobo
5b3o9b2o2bo3b2o2bo2bo3b2o3bo$4bo3b2o2b2ob3o2bob10ob2ob3obobo2bo2b3o2bo
bobob5o$2b3obo2b2o4b2obob2obo2b3o4bo3bo5b2ob2ob2o2bo2bo3bo2bo$b2o2bo5b
o2bobo2bo3b2o2bo3b7o2b2o5b4ob2o3b3o$2bob2ob2o7bobobo4bob2o2bo8b2ob5o4b
o9b2o$b5ob3ob2obo2bo3bob3ob3obobo5b2obo2b3o2b3ob5o3b2o$ob4o3b2obo3b3ob
5o5b2o11b7ob2obobobo2bo$b3obo4b2ob3o3b3o5bo2bob2o6bob5ob2o2b2ob2o3b4o$
2o4b2ob2ob3obobo2bob4o5bo3b6o2b2obobo4b2obobo2b2o$2b6o3bo2bob3o4bo2b2o
bobo3b3o4b3o2b4ob2obo2bo2b3o$o6bob2obo2b2ob4o3bo2bo2bobobobobo4b2o7bob
5ob3o$6o2bobo2b3ob2obob3o2b4obob2obo7bo6bo2bob6o$3obob2obobob2o2b2ob4o
b3obob2obo3b3obobobo2b2obo2bo2bo2bobo$o3bob2ob2o7b4obo2b2obob2obo3b3o
6b3obo2b4o2bobo$bobo2b3o5b3o4b3o2bobo2bob2ob3o2b3ob2ob2ob4o2bo4b2o$2b
2o2bo5bobob3o3bo3b2o4b5o2b4o2bob2o4b5o3bobo$bobobobob6o5bob4o2bobobo2b
o2bob2o2b2o2b2ob2o3b2ob5o$2b2o2b4o2bob2ob2o7b2o3b4obo3b3obo2bobo2bo8bo
bo$3b2o3bo3b3ob2ob4ob2ob2o2bob3o3bob2ob6obobob3ob3o$ob2obo2b3o2bobo2b
4ob2ob2ob2o6bo2b2obobo2b3ob2o3bobob3o$2bo2b3o3b6ob5obobob2o4b3o4bob2o
2b5ob2o2bo2b4o$obo3b2o2bobo2b3o3b2ob2o2b2obo2bob2obobo2b2o5b2ob8obo$b
3ob5o2bo2bobobob4o2bo2bo3bobo2b2obob2o3b3o2bob3obob2o$2b2ob3ob2o3b4o2b
o2b2o2bob2o2bo4bo2b3o2bo3b3ob2o2bob2o$ob3o2b3o3bob2o2b2ob2obo5b2obo2b
2o2b6o4b6obo3bo$4o2bobobob5obob2ob6obobobobob5ob10ob3o$2obo2b3o3b5o2bo
2bo5bo2b3o2bobobobob2obo2b2obob2o4b3o$3bo2b5o3b2obo2bobob3o2b5obo3b4o
2bo2b2o2bob6o$o3bob3o3b2obo2bobob3obob3ob3o2b2o2b2ob2o2bo4b3o4bob2o$ob
3o2bobo2b2ob2obo7b3ob3o3bob3obob6ob5ob4o2bo$2o3b4obob5ob6o5b2obo2bob4o
2bo2bobo3b3o2bo5bo$b3ob2obobo2bobo6bo6b2o3b2obo2bo2bo3bo4b3o6b2o$obo4b
obo2bob3o2b3obo6b2obo2bobobo2bobobobo3b4obob2obo$o2b2o3bo2bo2bobob2o3b
2ob3obobo2bo2bo2b7o2b4o5b3o$b2obob2ob7o7b2o9bo3b2o7bo5bo4bob3o$bo2bo3b
o2b4obobo2bo2bobo10b2o4bo2b2obob2ob3o3b4o$b4o3bo3b3o2b2ob4ob11obobobob
2ob2o4b3ob2o3bobo$2o5bobob3obo3b2obob2o3b2o2bo3bo2bo2bo5bob8ob2obo$2b
5ob2ob2ob3obobo3b3o4b5o2b2o2b2o3bo2bo4bo3b2ob2o$3ob3ob3o2bo7bo3b2o4b3o
4b2o2bob4o4bobo3b2obobo$b3ob3obob3ob3o4bo2b3obob2ob2o2b6ob2o2bob2obo5b
o2bo$o7b3obo2b3obob2o4b2o2bo3b2o3bo8bobo2b3obo2bo$3obo4b3obobo2b4o5bo
3bo5bobo3b3o3bob2o2b3ob2obo$o2b3obob2obo3b2ob2ob2ob2ob2o4bob2ob2obobo
4bo5bobobob3o$o10b2obo5b2obo11bo2bob2ob2ob2o3b7o3b2o$ob2o5bob2obobo2b
3o2bo3b4o3b4obo4bo2bo2bob2obob2obo$4bo4bo2b4ob3ob4ob2obob2ob3ob4ob4obo
bo2bobo5bo$3bo3bob4o3b2ob4o4bo3b2ob2o4b3o2bo2b2obob4ob4o$o3bo2bo3b2o3b
2o2b2o3b2obobo2bobo5b2o2b3obo2bobo3bobo2bo$2bo2bo3b2o2b4o2bob3o2bobo3b
3ob2obobob10ob2o2bo2bobo$o4bo2b2ob3ob4ob2o2bobob2o2bo2bo2b4o2bob3o2b2o
4b3obobo$3obo3bo2bo2bo2b2obo2bo2b6o2bo3b2o3b2ob2ob2o3bobo2b3obo$ob7ob
2o6bo2bobobob2o3bob3obo3bob2o2b2obob2obo2b3obo$b3obob2ob4obo2bob4o2bob
o4b2o16b2ob2o4bo2bo$b2o6b2ob2o2b2o2b4ob3o2bo2b5o3bob3obo2bob6o4b2o$bob
o4b2o2b2o4bo3bo4b5o2bo3bobobo2bob2o3bob2obo2b2obo$o2b5ob3o3b2o2b2ob2o
2b3o3b4o3bobobo2b2o5bo2b3ob2o!

What are the properties of the periods of random soups on a 8x8 torodial universe? Are they short on average?
EDIT: I've realized I could just make the grid 64x64 or 128x128, and just take 64 bits from it sampled in some deterministic way, making the period inconsistent and weird, but too high to be of any practical concern

[Disaster16439]

Code: Select all

x = 6, y = 5, rule = Neut4Annh2
4.2E$2C3$3.2D!

These shouldn't die

Fixed, see my previous post.
Please tell me if this rule is still wrong.
EDIT:

I think state 5 touch with state 3 or 4 shouldn't annihilate

Fixed.

When state 3 or 4 touches state 5, the state 3 or 4 dies. I don't think that's right. Ok, because odd-symettric thingd tend to explode, I will add a new rule: If the purple cells meet 2 red and 2 blue, the purple will die.
My 128th post!
128=2^7

[haaaaaands]

Code: Select all

x = 6, y = 5, rule = Neut4Annh2
4.2E$2C3$3.2D!

These shouldn't die
edit: I think state 5 touch with state 3 or 4 shouldn't annihilate

i think i found a p3 oscillator in your rule:

Code: Select all

x = 7, y = 6, rule = Neut4Annh2
5.2B$4.B.D$4.D$.2D.D$B.3DB$.B3.B!

[CasperWen8805181]

XWSS with supports:

Code: Select all

x = 9, y = 24, rule = Neut4Annh2
5.4B$4.B3.B$8.B$7.D$2.A4.C$8.A$2.A5.A$3.6A3$.8B$B7.B$8.B$B6.D$7.C$8.A
$2.A5.A$3.6A3$5.4B$4.B3.B$8.B$4.B2.B!

Can be infinitely extended
Edit:
Made to prove my point.

Code: Select all

x = 69, y = 324, rule = Neut4Annh2
65.4B$64.B3.B$68.B$67.D$62.A4.C$68.A$62.A5.A$63.6A3$61.8B$60.B7.B$68.
B$67.D$58.A8.C$68.A$58.A9.A$59.10A3$57.12B$56.B11.B$68.B$67.D$54.A12.
C$68.A$54.A13.A$55.14A3$53.16B$52.B15.B$68.B$67.D$50.A16.C$68.A$50.A17.
A$51.18A3$49.20B$48.B19.B$68.B$67.D$46.A20.C$68.A$46.A21.A$47.22A3$45.
24B$44.B23.B$68.B$67.D$42.A24.C$68.A$42.A25.A$43.26A3$41.28B$40.B27.B
$68.B$67.D$38.A28.C$68.A$38.A29.A$39.30A3$37.32B$36.B31.B$68.B$67.D$34.
A32.C$68.A$34.A33.A$35.34A3$33.36B$32.B35.B$68.B$67.D$30.A36.C$68.A$30.
A37.A$31.38A3$29.40B$28.B39.B$68.B$67.D$26.A40.C$68.A$26.A41.A$27.42A
3$25.44B$24.B43.B$68.B$67.D$22.A44.C$68.A$22.A45.A$23.46A3$21.48B$20.
B47.B$68.B$67.D$18.A48.C$68.A$18.A49.A$19.50A3$17.52B$16.B51.B$68.B$67.
D$14.A52.C$68.A$14.A53.A$15.54A3$13.56B$12.B55.B$68.B$67.D$10.A56.C$68.
A$10.A57.A$11.58A3$9.60B$8.B59.B$68.B$67.D$6.A60.C$68.A$6.A61.A$7.62A
3$5.64B$4.B63.B$68.B$67.D$2.A64.C$68.A$2.A65.A$3.66A3$.68B$B67.B$68.B
$B66.D$67.C$68.A$2.A65.A$3.66A3$5.64B$4.B63.B$68.B$4.B62.D$67.C$68.A$
6.A61.A$7.62A3$9.60B$8.B59.B$68.B$8.B58.D$67.C$68.A$10.A57.A$11.58A3$
13.56B$12.B55.B$68.B$12.B54.D$67.C$68.A$14.A53.A$15.54A3$17.52B$16.B51.
B$68.B$16.B50.D$67.C$68.A$18.A49.A$19.50A3$21.48B$20.B47.B$68.B$20.B46.
D$67.C$68.A$22.A45.A$23.46A3$25.44B$24.B43.B$68.B$24.B42.D$67.C$68.A$
26.A41.A$27.42A3$29.40B$28.B39.B$68.B$28.B38.D$67.C$68.A$30.A37.A$31.
38A3$33.36B$32.B35.B$68.B$32.B34.D$67.C$68.A$34.A33.A$35.34A3$37.32B$
36.B31.B$68.B$36.B30.D$67.C$68.A$38.A29.A$39.30A3$41.28B$40.B27.B$68.
B$40.B26.D$67.C$68.A$42.A25.A$43.26A3$45.24B$44.B23.B$68.B$44.B22.D$67.
C$68.A$46.A21.A$47.22A3$49.20B$48.B19.B$68.B$48.B18.D$67.C$68.A$50.A17.
A$51.18A3$53.16B$52.B15.B$68.B$52.B14.D$67.C$68.A$54.A13.A$55.14A3$57.
12B$56.B11.B$68.B$56.B10.D$67.C$68.A$58.A9.A$59.10A3$61.8B$60.B7.B$68.
B$60.B6.D$67.C$68.A$62.A5.A$63.6A3$65.4B$64.B3.B$68.B$64.B2.B!

[b-engine]

RuleAndLife as an addition to a rulestring like B3/S23History (LifeHistory).

For example, B36/S23AndLife should have HighLife and Life cells.
The state 0 and 1 is basically just off and on cells of the custom rulestring.
State 2 is Life cell.

When a dead cell had a state 1 and 2 state 2 neighbors, it will birth as the state 2, otherwise it'll birth as state 1 cell if the neighbors amount is satisfied.

Here is an example of the state of a dead cell (marked red) in B36/S23AndLife about to birth at next generation:

Code: Select all

x = 14, y = 13, rule = TripleLife
7.D$.D5.2D$2AB2.5D3.A$7.2D$7.D4$7.D$A.B4.2D$ADB2.5D3.B$A.B4.2D$7.D!

Blue state 2
Green state 1

[HerscheltheHerschel]

Crossposting from Hybrid CAs:

Rules I want:

• StarWarsWWLife
• WWLife but a WW wire cell is born whenever a dead cell is surrounded by 6 or 8 Life cells and dies when it is surrounded by 8 Life cells

[wirehead]

Crossposting from Hybrid CAs:

WWLife but a WW wire cell is born whenever a dead cell is surrounded by 6 or 8 Life cells and dies when it is surrounded by 8 Life cells

I think this is not going to be useful, particularly the part that a wire is only destroyed by 8 life cells, because most wires are not going to be single dots, they are going to be actual wires with other wire neighbors taking up space. So a simple domino of wire cells would be immortal.