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Gamedziner · Post by **Gamedziner** » June 1st, 2017, 6:50 am

fluffykitty wrote:Please livestream Golly!

lol

Rhombic · Post by **Rhombic** » June 1st, 2017, 7:59 am

Failed repeat.py wave becomes amazing wave!!!!

x = 3003, y = 2007, rule = B2ek3ijq4-acjnr6a7/S01e2-ai3a5j
o2bo4$2bo$3bo5bo$10bo$13bo$12bo$2bo12bo$16bo$5bo13bo$18bo$8bo12bo$22bo
$11bo13bo$24bo$14bo12bo$28bo$17bo13bo$30bo$20bo12bo$34bo$23bo13bo$36bo
$26bo12bo$40bo$29bo13bo$42bo$32bo12bo$46bo$35bo13bo$48bo$38bo12bo$52bo
$41bo13bo$54bo$44bo12bo$58bo$47bo13bo$60bo$50bo12bo$64bo$53bo13bo$66bo
$56bo12bo$70bo$59bo13bo$72bo$62bo12bo$76bo$65bo13bo$78bo$68bo12bo$82bo
$71bo13bo$84bo$74bo12bo$88bo$77bo13bo$90bo$80bo12bo$94bo$83bo13bo$96bo
$86bo12bo$100bo$89bo13bo$102bo$92bo12bo$106bo$95bo13bo$108bo$98bo12bo$
112bo$101bo13bo$114bo$104bo12bo$118bo$107bo13bo$120bo$110bo12bo$124bo$
113bo13bo$126bo$116bo12bo$130bo$119bo13bo$132bo$122bo12bo$136bo$125bo
13bo$138bo$128bo12bo$142bo$131bo13bo$144bo$134bo12bo$148bo$137bo13bo$
150bo$140bo12bo$154bo$143bo13bo$156bo$146bo12bo$160bo$149bo13bo$162bo$
152bo12bo$166bo$155bo13bo$168bo$158bo12bo$172bo$161bo13bo$174bo$164bo
12bo$178bo$167bo13bo$180bo$170bo12bo$184bo$173bo13bo$186bo$176bo12bo$
190bo$179bo13bo$192bo$182bo12bo$196bo$185bo13bo$198bo$188bo12bo$202bo$
191bo13bo$204bo$194bo12bo$208bo$197bo13bo$210bo$200bo12bo$214bo$203bo
13bo$216bo$206bo12bo$220bo$209bo13bo$222bo$212bo12bo$226bo$215bo13bo$
228bo$218bo12bo$232bo$221bo13bo$234bo$224bo12bo$238bo$227bo13bo$240bo$
230bo12bo$244bo$233bo13bo$246bo$236bo12bo$250bo$239bo13bo$252bo$242bo
12bo$256bo$245bo13bo$258bo$248bo12bo$262bo$251bo13bo$264bo$254bo12bo$
268bo$257bo13bo$270bo$260bo12bo$274bo$263bo13bo$276bo$266bo12bo$280bo$
269bo13bo$282bo$272bo12bo$286bo$275bo13bo$288bo$278bo12bo$292bo$281bo
13bo$294bo$284bo12bo$298bo$287bo13bo$300bo$290bo12bo$304bo$293bo13bo$
306bo$296bo12bo$310bo$299bo13bo$312bo$302bo12bo$316bo$305bo13bo$318bo$
308bo12bo$322bo$311bo13bo$324bo$314bo12bo$328bo$317bo13bo$330bo$320bo
12bo$334bo$323bo13bo$336bo$326bo12bo$340bo$329bo13bo$342bo$332bo12bo$
346bo$335bo13bo$348bo$338bo12bo$352bo$341bo13bo$354bo$344bo12bo$358bo$
347bo13bo$360bo$350bo12bo$364bo$353bo13bo$366bo$356bo12bo$370bo$359bo
13bo$372bo$362bo12bo$376bo$365bo13bo$378bo$368bo12bo$382bo$371bo13bo$
384bo$374bo12bo$388bo$377bo13bo$390bo$380bo12bo$394bo$383bo13bo$396bo$
386bo12bo$400bo$389bo13bo$402bo$392bo12bo$406bo$395bo13bo$408bo$398bo
12bo$412bo$401bo13bo$414bo$404bo12bo$418bo$407bo13bo$420bo$410bo12bo$
424bo$413bo13bo$426bo$416bo12bo$430bo$419bo13bo$432bo$422bo12bo$436bo$
425bo13bo$438bo$428bo12bo$442bo$431bo13bo$444bo$434bo12bo$448bo$437bo
13bo$450bo$440bo12bo$454bo$443bo13bo$456bo$446bo12bo$460bo$449bo13bo$
462bo$452bo12bo$466bo$455bo13bo$468bo$458bo12bo$472bo$461bo13bo$474bo$
464bo12bo$478bo$467bo13bo$480bo$470bo12bo$484bo$473bo13bo$486bo$476bo
12bo$490bo$479bo13bo$492bo$482bo12bo$496bo$485bo13bo$498bo$488bo12bo$
502bo$491bo13bo$504bo$494bo12bo$508bo$497bo13bo$510bo$500bo12bo$514bo$
503bo13bo$516bo$506bo12bo$520bo$509bo13bo$522bo$512bo12bo$526bo$515bo
13bo$528bo$518bo12bo$532bo$521bo13bo$534bo$524bo12bo$538bo$527bo13bo$
540bo$530bo12bo$544bo$533bo13bo$546bo$536bo12bo$550bo$539bo13bo$552bo$
542bo12bo$556bo$545bo13bo$558bo$548bo12bo$562bo$551bo13bo$564bo$554bo
12bo$568bo$557bo13bo$570bo$560bo12bo$574bo$563bo13bo$576bo$566bo12bo$
580bo$569bo13bo$582bo$572bo12bo$586bo$575bo13bo$588bo$578bo12bo$592bo$
581bo13bo$594bo$584bo12bo$598bo$587bo13bo$600bo$590bo12bo$604bo$593bo
13bo$606bo$596bo12bo$610bo$599bo13bo$612bo$602bo12bo$616bo$605bo13bo$
618bo$608bo12bo$622bo$611bo13bo$624bo$614bo12bo$628bo$617bo13bo$630bo$
620bo12bo$634bo$623bo13bo$636bo$626bo12bo$640bo$629bo13bo$642bo$632bo
12bo$646bo$635bo13bo$648bo$638bo12bo$652bo$641bo13bo$654bo$644bo12bo$
658bo$647bo13bo$660bo$650bo12bo$664bo$653bo13bo$666bo$656bo12bo$670bo$
659bo13bo$672bo$662bo12bo$676bo$665bo13bo$678bo$668bo12bo$682bo$671bo
13bo$684bo$674bo12bo$688bo$677bo13bo$690bo$680bo12bo$694bo$683bo13bo$
696bo$686bo12bo$700bo$689bo13bo$702bo$692bo12bo$706bo$695bo13bo$708bo$
698bo12bo$712bo$701bo13bo$714bo$704bo12bo$718bo$707bo13bo$720bo$710bo
12bo$724bo$713bo13bo$726bo$716bo12bo$730bo$719bo13bo$732bo$722bo12bo$
736bo$725bo13bo$738bo$728bo12bo$742bo$731bo13bo$744bo$734bo12bo$748bo$
737bo13bo$750bo$740bo12bo$754bo$743bo13bo$756bo$746bo12bo$760bo$749bo
13bo$762bo$752bo12bo$766bo$755bo13bo$768bo$758bo12bo$772bo$761bo13bo$
774bo$764bo12bo$778bo$767bo13bo$780bo$770bo12bo$784bo$773bo13bo$786bo$
776bo12bo$790bo$779bo13bo$792bo$782bo12bo$796bo$785bo13bo$798bo$788bo
12bo$802bo$791bo13bo$804bo$794bo12bo$808bo$797bo13bo$810bo$800bo12bo$
814bo$803bo13bo$816bo$806bo12bo$820bo$809bo13bo$822bo$812bo12bo$826bo$
815bo13bo$828bo$818bo12bo$832bo$821bo13bo$834bo$824bo12bo$838bo$827bo
13bo$840bo$830bo12bo$844bo$833bo13bo$846bo$836bo12bo$850bo$839bo13bo$
852bo$842bo12bo$856bo$845bo13bo$858bo$848bo12bo$862bo$851bo13bo$864bo$
854bo12bo$868bo$857bo13bo$870bo$860bo12bo$874bo$863bo13bo$876bo$866bo
12bo$880bo$869bo13bo$882bo$872bo12bo$886bo$875bo13bo$888bo$878bo12bo$
892bo$881bo13bo$894bo$884bo12bo$898bo$887bo13bo$900bo$890bo12bo$904bo$
893bo13bo$906bo$896bo12bo$910bo$899bo13bo$912bo$902bo12bo$916bo$905bo
13bo$918bo$908bo12bo$922bo$911bo13bo$924bo$914bo12bo$928bo$917bo13bo$
930bo$920bo12bo$934bo$923bo13bo$936bo$926bo12bo$940bo$929bo13bo$942bo$
932bo12bo$946bo$935bo13bo$948bo$938bo12bo$952bo$941bo13bo$954bo$944bo
12bo$958bo$947bo13bo$960bo$950bo12bo$964bo$953bo13bo$966bo$956bo12bo$
970bo$959bo13bo$972bo$962bo12bo$976bo$965bo13bo$978bo$968bo12bo$982bo$
971bo13bo$984bo$974bo12bo$988bo$977bo13bo$990bo$980bo12bo$994bo$983bo
13bo$996bo$986bo12bo$1000bo$989bo13bo$1002bo$992bo12bo$1006bo$995bo13b
o$1008bo$998bo12bo$1012bo$1001bo13bo$1014bo$1004bo12bo$1018bo$1007bo
13bo$1020bo$1010bo12bo$1024bo$1013bo13bo$1026bo$1016bo12bo$1030bo$
1019bo13bo$1032bo$1022bo12bo$1036bo$1025bo13bo$1038bo$1028bo12bo$1042b
o$1031bo13bo$1044bo$1034bo12bo$1048bo$1037bo13bo$1050bo$1040bo12bo$
1054bo$1043bo13bo$1056bo$1046bo12bo$1060bo$1049bo13bo$1062bo$1052bo12b
o$1066bo$1055bo13bo$1068bo$1058bo12bo$1072bo$1061bo13bo$1074bo$1064bo
12bo$1078bo$1067bo13bo$1080bo$1070bo12bo$1084bo$1073bo13bo$1086bo$
1076bo12bo$1090bo$1079bo13bo$1092bo$1082bo12bo$1096bo$1085bo13bo$1098b
o$1088bo12bo$1102bo$1091bo13bo$1104bo$1094bo12bo$1108bo$1097bo13bo$
1110bo$1100bo12bo$1114bo$1103bo13bo$1116bo$1106bo12bo$1120bo$1109bo13b
o$1122bo$1112bo12bo$1126bo$1115bo13bo$1128bo$1118bo12bo$1132bo$1121bo
13bo$1134bo$1124bo12bo$1138bo$1127bo13bo$1140bo$1130bo12bo$1144bo$
1133bo13bo$1146bo$1136bo12bo$1150bo$1139bo13bo$1152bo$1142bo12bo$1156b
o$1145bo13bo$1158bo$1148bo12bo$1162bo$1151bo13bo$1164bo$1154bo12bo$
1168bo$1157bo13bo$1170bo$1160bo12bo$1174bo$1163bo13bo$1176bo$1166bo12b
o$1180bo$1169bo13bo$1182bo$1172bo12bo$1186bo$1175bo13bo$1188bo$1178bo
12bo$1192bo$1181bo13bo$1194bo$1184bo12bo$1198bo$1187bo13bo$1200bo$
1190bo12bo$1204bo$1193bo13bo$1206bo$1196bo12bo$1210bo$1199bo13bo$1212b
o$1202bo12bo$1216bo$1205bo13bo$1218bo$1208bo12bo$1222bo$1211bo13bo$
1224bo$1214bo12bo$1228bo$1217bo13bo$1230bo$1220bo12bo$1234bo$1223bo13b
o$1236bo$1226bo12bo$1240bo$1229bo13bo$1242bo$1232bo12bo$1246bo$1235bo
13bo$1248bo$1238bo12bo$1252bo$1241bo13bo$1254bo$1244bo12bo$1258bo$
1247bo13bo$1260bo$1250bo12bo$1264bo$1253bo13bo$1266bo$1256bo12bo$1270b
o$1259bo13bo$1272bo$1262bo12bo$1276bo$1265bo13bo$1278bo$1268bo12bo$
1282bo$1271bo13bo$1284bo$1274bo12bo$1288bo$1277bo13bo$1290bo$1280bo12b
o$1294bo$1283bo13bo$1296bo$1286bo12bo$1300bo$1289bo13bo$1302bo$1292bo
12bo$1306bo$1295bo13bo$1308bo$1298bo12bo$1312bo$1301bo13bo$1314bo$
1304bo12bo$1318bo$1307bo13bo$1320bo$1310bo12bo$1324bo$1313bo13bo$1326b
o$1316bo12bo$1330bo$1319bo13bo$1332bo$1322bo12bo$1336bo$1325bo13bo$
1338bo$1328bo12bo$1342bo$1331bo13bo$1344bo$1334bo12bo$1348bo$1337bo13b
o$1350bo$1340bo12bo$1354bo$1343bo13bo$1356bo$1346bo12bo$1360bo$1349bo
13bo$1362bo$1352bo12bo$1366bo$1355bo13bo$1368bo$1358bo12bo$1372bo$
1361bo13bo$1374bo$1364bo12bo$1378bo$1367bo13bo$1380bo$1370bo12bo$1384b
o$1373bo13bo$1386bo$1376bo12bo$1390bo$1379bo13bo$1392bo$1382bo12bo$
1396bo$1385bo13bo$1398bo$1388bo12bo$1402bo$1391bo13bo$1404bo$1394bo12b
o$1408bo$1397bo13bo$1410bo$1400bo12bo$1414bo$1403bo13bo$1416bo$1406bo
12bo$1420bo$1409bo13bo$1422bo$1412bo12bo$1426bo$1415bo13bo$1428bo$
1418bo12bo$1432bo$1421bo13bo$1434bo$1424bo12bo$1438bo$1427bo13bo$1440b
o$1430bo12bo$1444bo$1433bo13bo$1446bo$1436bo12bo$1450bo$1439bo13bo$
1452bo$1442bo12bo$1456bo$1445bo13bo$1458bo$1448bo12bo$1462bo$1451bo13b
o$1464bo$1454bo12bo$1468bo$1457bo13bo$1470bo$1460bo12bo$1474bo$1463bo
13bo$1476bo$1466bo12bo$1480bo$1469bo13bo$1482bo$1472bo12bo$1486bo$
1475bo13bo$1488bo$1478bo12bo$1492bo$1481bo13bo$1494bo$1484bo12bo$1498b
o$1487bo13bo$1500bo$1490bo12bo$1504bo$1493bo13bo$1506bo$1496bo12bo$
1510bo$1499bo13bo$1512bo$1502bo12bo$1516bo$1505bo13bo$1518bo$1508bo12b
o$1522bo$1511bo13bo$1524bo$1514bo12bo$1528bo$1517bo13bo$1530bo$1520bo
12bo$1534bo$1523bo13bo$1536bo$1526bo12bo$1540bo$1529bo13bo$1542bo$
1532bo12bo$1546bo$1535bo13bo$1548bo$1538bo12bo$1552bo$1541bo13bo$1554b
o$1544bo12bo$1558bo$1547bo13bo$1560bo$1550bo12bo$1564bo$1553bo13bo$
1566bo$1556bo12bo$1570bo$1559bo13bo$1572bo$1562bo12bo$1576bo$1565bo13b
o$1578bo$1568bo12bo$1582bo$1571bo13bo$1584bo$1574bo12bo$1588bo$1577bo
13bo$1590bo$1580bo12bo$1594bo$1583bo13bo$1596bo$1586bo12bo$1600bo$
1589bo13bo$1602bo$1592bo12bo$1606bo$1595bo13bo$1608bo$1598bo12bo$1612b
o$1601bo13bo$1614bo$1604bo12bo$1618bo$1607bo13bo$1620bo$1610bo12bo$
1624bo$1613bo13bo$1626bo$1616bo12bo$1630bo$1619bo13bo$1632bo$1622bo12b
o$1636bo$1625bo13bo$1638bo$1628bo12bo$1642bo$1631bo13bo$1644bo$1634bo
12bo$1648bo$1637bo13bo$1650bo$1640bo12bo$1654bo$1643bo13bo$1656bo$
1646bo12bo$1660bo$1649bo13bo$1662bo$1652bo12bo$1666bo$1655bo13bo$1668b
o$1658bo12bo$1672bo$1661bo13bo$1674bo$1664bo12bo$1678bo$1667bo13bo$
1680bo$1670bo12bo$1684bo$1673bo13bo$1686bo$1676bo12bo$1690bo$1679bo13b
o$1692bo$1682bo12bo$1696bo$1685bo13bo$1698bo$1688bo12bo$1702bo$1691bo
13bo$1704bo$1694bo12bo$1708bo$1697bo13bo$1710bo$1700bo12bo$1714bo$
1703bo13bo$1716bo$1706bo12bo$1720bo$1709bo13bo$1722bo$1712bo12bo$1726b
o$1715bo13bo$1728bo$1718bo12bo$1732bo$1721bo13bo$1734bo$1724bo12bo$
1738bo$1727bo13bo$1740bo$1730bo12bo$1744bo$1733bo13bo$1746bo$1736bo12b
o$1750bo$1739bo13bo$1752bo$1742bo12bo$1756bo$1745bo13bo$1758bo$1748bo
12bo$1762bo$1751bo13bo$1764bo$1754bo12bo$1768bo$1757bo13bo$1770bo$
1760bo12bo$1774bo$1763bo13bo$1776bo$1766bo12bo$1780bo$1769bo13bo$1782b
o$1772bo12bo$1786bo$1775bo13bo$1788bo$1778bo12bo$1792bo$1781bo13bo$
1794bo$1784bo12bo$1798bo$1787bo13bo$1800bo$1790bo12bo$1804bo$1793bo13b
o$1806bo$1796bo12bo$1810bo$1799bo13bo$1812bo$1802bo12bo$1816bo$1805bo
13bo$1818bo$1808bo12bo$1822bo$1811bo13bo$1824bo$1814bo12bo$1828bo$
1817bo13bo$1830bo$1820bo12bo$1834bo$1823bo13bo$1836bo$1826bo12bo$1840b
o$1829bo13bo$1842bo$1832bo12bo$1846bo$1835bo13bo$1848bo$1838bo12bo$
1852bo$1841bo13bo$1854bo$1844bo12bo$1858bo$1847bo13bo$1860bo$1850bo12b
o$1864bo$1853bo13bo$1866bo$1856bo12bo$1870bo$1859bo13bo$1872bo$1862bo
12bo$1876bo$1865bo13bo$1878bo$1868bo12bo$1882bo$1871bo13bo$1884bo$
1874bo12bo$1888bo$1877bo13bo$1890bo$1880bo12bo$1894bo$1883bo13bo$1896b
o$1886bo12bo$1900bo$1889bo13bo$1902bo$1892bo12bo$1906bo$1895bo13bo$
1908bo$1898bo12bo$1912bo$1901bo13bo$1914bo$1904bo12bo$1918bo$1907bo13b
o$1920bo$1910bo12bo$1924bo$1913bo13bo$1926bo$1916bo12bo$1930bo$1919bo
13bo$1932bo$1922bo12bo$1936bo$1925bo13bo$1938bo$1928bo12bo$1942bo$
1931bo13bo$1944bo$1934bo12bo$1948bo$1937bo13bo$1950bo$1940bo12bo$1954b
o$1943bo13bo$1956bo$1946bo12bo$1960bo$1949bo13bo$1962bo$1952bo12bo$
1966bo$1955bo13bo$1968bo$1958bo12bo$1972bo$1961bo13bo$1974bo$1964bo12b
o$1978bo$1967bo13bo$1980bo$1970bo12bo$1984bo$1973bo13bo$1986bo$1976bo
12bo$1990bo$1979bo13bo$1992bo$1982bo12bo$1996bo$1985bo13bo$1998bo$
1988bo12bo$2002bo$1991bo13bo$2004bo$1994bo12bo$2008bo$1997bo13bo$2010b
o$2000bo12bo$2014bo$2003bo13bo$2016bo$2006bo12bo$2020bo$2009bo13bo$
2022bo$2012bo12bo$2026bo$2015bo13bo$2028bo$2018bo12bo$2032bo$2021bo13b
o$2034bo$2024bo12bo$2038bo$2027bo13bo$2040bo$2030bo12bo$2044bo$2033bo
13bo$2046bo$2036bo12bo$2050bo$2039bo13bo$2052bo$2042bo12bo$2056bo$
2045bo13bo$2058bo$2048bo12bo$2062bo$2051bo13bo$2064bo$2054bo12bo$2068b
o$2057bo13bo$2070bo$2060bo12bo$2074bo$2063bo13bo$2076bo$2066bo12bo$
2080bo$2069bo13bo$2082bo$2072bo12bo$2086bo$2075bo13bo$2088bo$2078bo12b
o$2092bo$2081bo13bo$2094bo$2084bo12bo$2098bo$2087bo13bo$2100bo$2090bo
12bo$2104bo$2093bo13bo$2106bo$2096bo12bo$2110bo$2099bo13bo$2112bo$
2102bo12bo$2116bo$2105bo13bo$2118bo$2108bo12bo$2122bo$2111bo13bo$2124b
o$2114bo12bo$2128bo$2117bo13bo$2130bo$2120bo12bo$2134bo$2123bo13bo$
2136bo$2126bo12bo$2140bo$2129bo13bo$2142bo$2132bo12bo$2146bo$2135bo13b
o$2148bo$2138bo12bo$2152bo$2141bo13bo$2154bo$2144bo12bo$2158bo$2147bo
13bo$2160bo$2150bo12bo$2164bo$2153bo13bo$2166bo$2156bo12bo$2170bo$
2159bo13bo$2172bo$2162bo12bo$2176bo$2165bo13bo$2178bo$2168bo12bo$2182b
o$2171bo13bo$2184bo$2174bo12bo$2188bo$2177bo13bo$2190bo$2180bo12bo$
2194bo$2183bo13bo$2196bo$2186bo12bo$2200bo$2189bo13bo$2202bo$2192bo12b
o$2206bo$2195bo13bo$2208bo$2198bo12bo$2212bo$2201bo13bo$2214bo$2204bo
12bo$2218bo$2207bo13bo$2220bo$2210bo12bo$2224bo$2213bo13bo$2226bo$
2216bo12bo$2230bo$2219bo13bo$2232bo$2222bo12bo$2236bo$2225bo13bo$2238b
o$2228bo12bo$2242bo$2231bo13bo$2244bo$2234bo12bo$2248bo$2237bo13bo$
2250bo$2240bo12bo$2254bo$2243bo13bo$2256bo$2246bo12bo$2260bo$2249bo13b
o$2262bo$2252bo12bo$2266bo$2255bo13bo$2268bo$2258bo12bo$2272bo$2261bo
13bo$2274bo$2264bo12bo$2278bo$2267bo13bo$2280bo$2270bo12bo$2284bo$
2273bo13bo$2286bo$2276bo12bo$2290bo$2279bo13bo$2292bo$2282bo12bo$2296b
o$2285bo13bo$2298bo$2288bo12bo$2302bo$2291bo13bo$2304bo$2294bo12bo$
2308bo$2297bo13bo$2310bo$2300bo12bo$2314bo$2303bo13bo$2316bo$2306bo12b
o$2320bo$2309bo13bo$2322bo$2312bo12bo$2326bo$2315bo13bo$2328bo$2318bo
12bo$2332bo$2321bo13bo$2334bo$2324bo12bo$2338bo$2327bo13bo$2340bo$
2330bo12bo$2344bo$2333bo13bo$2346bo$2336bo12bo$2350bo$2339bo13bo$2352b
o$2342bo12bo$2356bo$2345bo13bo$2358bo$2348bo12bo$2362bo$2351bo13bo$
2364bo$2354bo12bo$2368bo$2357bo13bo$2370bo$2360bo12bo$2374bo$2363bo13b
o$2376bo$2366bo12bo$2380bo$2369bo13bo$2382bo$2372bo12bo$2386bo$2375bo
13bo$2388bo$2378bo12bo$2392bo$2381bo13bo$2394bo$2384bo12bo$2398bo$
2387bo13bo$2400bo$2390bo12bo$2404bo$2393bo13bo$2406bo$2396bo12bo$2410b
o$2399bo13bo$2412bo$2402bo12bo$2416bo$2405bo13bo$2418bo$2408bo12bo$
2422bo$2411bo13bo$2424bo$2414bo12bo$2428bo$2417bo13bo$2430bo$2420bo12b
o$2434bo$2423bo13bo$2436bo$2426bo12bo$2440bo$2429bo13bo$2442bo$2432bo
12bo$2446bo$2435bo13bo$2448bo$2438bo12bo$2452bo$2441bo13bo$2454bo$
2444bo12bo$2458bo$2447bo13bo$2460bo$2450bo12bo$2464bo$2453bo13bo$2466b
o$2456bo12bo$2470bo$2459bo13bo$2472bo$2462bo12bo$2476bo$2465bo13bo$
2478bo$2468bo12bo$2482bo$2471bo13bo$2484bo$2474bo12bo$2488bo$2477bo13b
o$2490bo$2480bo12bo$2494bo$2483bo13bo$2496bo$2486bo12bo$2500bo$2489bo
13bo$2502bo$2492bo12bo$2506bo$2495bo13bo$2508bo$2498bo12bo$2512bo$
2501bo13bo$2514bo$2504bo12bo$2518bo$2507bo13bo$2520bo$2510bo12bo$2524b
o$2513bo13bo$2526bo$2516bo12bo$2530bo$2519bo13bo$2532bo$2522bo12bo$
2536bo$2525bo13bo$2538bo$2528bo12bo$2542bo$2531bo13bo$2544bo$2534bo12b
o$2548bo$2537bo13bo$2550bo$2540bo12bo$2554bo$2543bo13bo$2556bo$2546bo
12bo$2560bo$2549bo13bo$2562bo$2552bo12bo$2566bo$2555bo13bo$2568bo$
2558bo12bo$2572bo$2561bo13bo$2574bo$2564bo12bo$2578bo$2567bo13bo$2580b
o$2570bo12bo$2584bo$2573bo13bo$2586bo$2576bo12bo$2590bo$2579bo13bo$
2592bo$2582bo12bo$2596bo$2585bo13bo$2598bo$2588bo12bo$2602bo$2591bo13b
o$2604bo$2594bo12bo$2608bo$2597bo13bo$2610bo$2600bo12bo$2614bo$2603bo
13bo$2616bo$2606bo12bo$2620bo$2609bo13bo$2622bo$2612bo12bo$2626bo$
2615bo13bo$2628bo$2618bo12bo$2632bo$2621bo13bo$2634bo$2624bo12bo$2638b
o$2627bo13bo$2640bo$2630bo12bo$2644bo$2633bo13bo$2646bo$2636bo12bo$
2650bo$2639bo13bo$2652bo$2642bo12bo$2656bo$2645bo13bo$2658bo$2648bo12b
o$2662bo$2651bo13bo$2664bo$2654bo12bo$2668bo$2657bo13bo$2670bo$2660bo
12bo$2674bo$2663bo13bo$2676bo$2666bo12bo$2680bo$2669bo13bo$2682bo$
2672bo12bo$2686bo$2675bo13bo$2688bo$2678bo12bo$2692bo$2681bo13bo$2694b
o$2684bo12bo$2698bo$2687bo13bo$2700bo$2690bo12bo$2704bo$2693bo13bo$
2706bo$2696bo12bo$2710bo$2699bo13bo$2712bo$2702bo12bo$2716bo$2705bo13b
o$2718bo$2708bo12bo$2722bo$2711bo13bo$2724bo$2714bo12bo$2728bo$2717bo
13bo$2730bo$2720bo12bo$2734bo$2723bo13bo$2736bo$2726bo12bo$2740bo$
2729bo13bo$2742bo$2732bo12bo$2746bo$2735bo13bo$2748bo$2738bo12bo$2752b
o$2741bo13bo$2754bo$2744bo12bo$2758bo$2747bo13bo$2760bo$2750bo12bo$
2764bo$2753bo13bo$2766bo$2756bo12bo$2770bo$2759bo13bo$2772bo$2762bo12b
o$2776bo$2765bo13bo$2778bo$2768bo12bo$2782bo$2771bo13bo$2784bo$2774bo
12bo$2788bo$2777bo13bo$2790bo$2780bo12bo$2794bo$2783bo13bo$2796bo$
2786bo12bo$2800bo$2789bo13bo$2802bo$2792bo12bo$2806bo$2795bo13bo$2808b
o$2798bo12bo$2812bo$2801bo13bo$2814bo$2804bo12bo$2818bo$2807bo13bo$
2820bo$2810bo12bo$2824bo$2813bo13bo$2826bo$2816bo12bo$2830bo$2819bo13b
o$2832bo$2822bo12bo$2836bo$2825bo13bo$2838bo$2828bo12bo$2842bo$2831bo
13bo$2844bo$2834bo12bo$2848bo$2837bo13bo$2850bo$2840bo12bo$2854bo$
2843bo13bo$2856bo$2846bo12bo$2860bo$2849bo13bo$2862bo$2852bo12bo$2866b
o$2855bo13bo$2868bo$2858bo12bo$2872bo$2861bo13bo$2874bo$2864bo12bo$
2878bo$2867bo13bo$2880bo$2870bo12bo$2884bo$2873bo13bo$2886bo$2876bo12b
o$2890bo$2879bo13bo$2892bo$2882bo12bo$2896bo$2885bo13bo$2898bo$2888bo
12bo$2902bo$2891bo13bo$2904bo$2894bo12bo$2908bo$2897bo13bo$2910bo$
2900bo12bo$2914bo$2903bo13bo$2916bo$2906bo12bo$2920bo$2909bo13bo$2922b
o$2912bo12bo$2926bo$2915bo13bo$2928bo$2918bo12bo$2932bo$2921bo13bo$
2934bo$2924bo12bo$2938bo$2927bo13bo$2940bo$2930bo12bo$2944bo$2933bo13b
o$2946bo$2936bo12bo$2950bo$2939bo13bo$2952bo$2942bo12bo$2956bo$2945bo
13bo$2958bo$2948bo12bo$2962bo$2951bo13bo$2964bo$2954bo12bo$2968bo$
2957bo13bo$2970bo$2960bo12bo$2974bo$2963bo13bo$2976bo$2966bo12bo$2980b
o$2969bo13bo$2982bo$2972bo12bo4b2o$2986bo2b2o$2975bo13bo3b2o$2989bo$
2978bo13bo3b2o$2992bo3b2o$2981bo6b2o7b3o$2987b2o6bobo2bo$2984bo7bo7bob
o$2990bo11bo$2987bo9b6o$2994b5o3bo$2990bo2bobo2bo2bo$2995bo2bobo$2993b
3obo2bo$2995b3o2bo$2998bobo$2999bo!

fluffykitty · Post by **fluffykitty** » June 1st, 2017, 2:49 pm

DISCOVERED 4 STATE LOOP IN LOOP RULE

blah · Post by **blah** » June 8th, 2017, 11:27 am

blah wrote:Now I'm disappointed I don't have a reason to write a brute-force search program. That would've been fun.

I wrote one anyway. It's not useless though, it counts all of the 2d 4x4 palindrome-less boolean matrices and prints the amount that exist.

Code: Select all

/*
	antiparkerdetector.c
	blah 2017

	This is a program that detects 4x4 boolean matrices with the following
	property: The 4-bit long arrays consisting of the horizontals, verticals,
	and diagonals, are not palindromes. Consider this one:

	0 0 0 1
	0 0 0 1
	0 1 1 1
	1 1 1 0

	That is a valid square, and will be counted. The following, however, is not:

	0 1 1 0
	1 0 0 1
	0 1 0 0
	1 1 1 0

	This is because of the top two horizontals, the vertical second from the
	right, and the top-left bottom-right diagonal.

	The program outputs the number of palindrome-less matrices that exist.
*/
#include <stdio.h>

int is_pal(char a, char b, char c, char d){
	if(a==d && b == c)
		return 1;
	return 0;
}

int main(){
	int counter = 0;
	// The program uses a 16-bit variable where each bit corresponds to a cell
	// in the matrix, so it can easily be incremented.
	for(unsigned int grid = 0;grid<65536;grid++){
		char a1,a2,a3,a4,
		     b1,b2,b3,b4,
		     c1,c2,c3,c4,
		     d1,d2,d3,d4;
		// Bitwise operations to get the cells.
		a1 = grid&1;
		a2 = grid>>1&1;
		a3 = grid>>2&1;
		a4 = grid>>3&1;
		b1 = grid>>4&1;
		b2 = grid>>5&1;
		b3 = grid>>6&1;
		b4 = grid>>7&1;
		c1 = grid>>8&1;
		c2 = grid>>9&1;
		c3 = grid>>10&1;
		c4 = grid>>11&1;
		d1 = grid>>12&1;
		d2 = grid>>13&1;
		d3 = grid>>14&1;
		d4 = grid>>15&1;
		int lc = 0;
		// Horizontals
		lc+=is_pal(a1,a2,a3,a4);
		lc+=is_pal(b1,b2,b3,b4);
		lc+=is_pal(b1,b2,b3,b4);
		lc+=is_pal(c1,c2,c3,c4);
		// Verticals
		lc+=is_pal(a1,b1,c1,d1);
		lc+=is_pal(a2,b2,c2,d2);
		lc+=is_pal(a3,b3,c3,d3);
		lc+=is_pal(a4,b4,c4,d4);
		// Diagonals
		lc+=is_pal(a1,b2,c3,d4);
		lc+=is_pal(a4,b3,c2,d1);
		// If any of those is_pal calls returned 1, then there is a palindrome.
		if(lc!=0)
			counter++;
	}
	printf("%d\n", counter);
	return 0;
}

This forum replaces the hard tabs with 3 spaces, I didn't originally write it like that. Anyway, the number it prints out is interesting to me. It shows that the majority of these matrices have no palindromes (a bug?), which is not what I would've thought. If you want to know the number you'll just have to compile it yourself.

BlinkerSpawn · Post by **BlinkerSpawn** » June 8th, 2017, 11:40 am

blah wrote:Anyway, the number it prints out is interesting to me. It shows that the majority of these matrices have no palindromes (a bug?), which is not what I would've thought. If you want to know the number you'll just have to compile it yourself.

Here's part of the problem:

Code: Select all

// Horizontals
		lc+=is_pal(a1,a2,a3,a4);
		lc+=is_pal(b1,b2,b3,b4);
		lc+=is_pal(b1,b2,b3,b4);
		lc+=is_pal(c1,c2,c3,c4);

Pretty sure it should read

Code: Select all

// Horizontals
		lc+=is_pal(a1,a2,a3,a4);
		lc+=is_pal(b1,b2,b3,b4);
		lc+=is_pal(c1,c2,c3,c4);
		lc+=is_pal(d1,d2,d3,d4);

blah · Post by **blah** » June 8th, 2017, 11:47 am

I fixed that and somehow the value it outputs is even higher. Uhh. Wait, I've just realised: line 75 should be inverted. It's actually counting the ones that HAVE palindromes. I'll edit my post after dealing with this.

EDIT: I'll edit this one instead. Here's the new version:

Code: Select all

/*
	antiparkerdetector.c
	blah 2017
	credit to BlinkerSpawn for finding a bug

	This is a program that detects 4x4 boolean matrices with the following
	property: The 4-bit long arrays consisting of the horizontals, verticals,
	and diagonals, are not palindromes. Consider this one:

	0 0 0 1
	0 0 0 1
	0 1 1 1
	1 1 1 0

	That is a valid square, and will be counted. The following, however, is not:

	0 1 1 0
	1 0 0 1
	0 1 0 0
	1 1 1 0

	This is because of the top two horizontals, the vertical second from the
	right, and the top-left bottom-right diagonal.

	The program outputs the number of palindrome-less matrices that exist.
*/
#include <stdio.h>

int is_pal(char a, char b, char c, char d){
	if(a==d && b == c)
		return 1;
	return 0;
}

int main(){
	int counter = 0;
	// The program uses a 16-bit variable where each bit corresponds to a cell
	// in the matrix, so it can easily be incremented.
	for(unsigned int grid = 0;grid<65536;grid++){
		char a1,a2,a3,a4,
		     b1,b2,b3,b4,
		     c1,c2,c3,c4,
		     d1,d2,d3,d4;
		// Bitwise operations to get the cells.
		a1 = grid&1;
		a2 = grid>>1&1;
		a3 = grid>>2&1;
		a4 = grid>>3&1;
		b1 = grid>>4&1;
		b2 = grid>>5&1;
		b3 = grid>>6&1;
		b4 = grid>>7&1;
		c1 = grid>>8&1;
		c2 = grid>>9&1;
		c3 = grid>>10&1;
		c4 = grid>>11&1;
		d1 = grid>>12&1;
		d2 = grid>>13&1;
		d3 = grid>>14&1;
		d4 = grid>>15&1;
		int lc = 0;
		// Horizontals
		lc+=is_pal(a1,a2,a3,a4);
		lc+=is_pal(b1,b2,b3,b4);
		lc+=is_pal(c1,c2,c3,c4);
		lc+=is_pal(d1,d2,d3,d4);
		// Verticals
		lc+=is_pal(a1,b1,c1,d1);
		lc+=is_pal(a2,b2,c2,d2);
		lc+=is_pal(a3,b3,c3,d3);
		lc+=is_pal(a4,b4,c4,d4);
		// Diagonals
		lc+=is_pal(a1,b2,c3,d4);
		lc+=is_pal(a4,b3,c2,d1);
		// If any of those is_pal calls returned 1, then there is a palindrome.
		if(lc==0)
			counter++;
	}
	printf("%d\n", counter);
	return 0;
}

It outputs a much more reasonable number.

Rhombic · Post by **Rhombic** » June 9th, 2017, 12:59 pm

Code: Select all

x = 9, y = 14, rule = B2cei3aciq6i/S2-i3-n6an7
2$5bo$3b2ob2o$3bo$5bo$bo$bobo2bo$obo2b2o!

gameoflifemaniac · Post by **gameoflifemaniac** » June 9th, 2017, 1:13 pm

This topic was made on my eleventh birthday!

Saka · Post by **Saka** » June 9th, 2017, 9:04 pm

gameoflifemaniac wrote:This topic was made on my eleventh birthday!

Yeah yeah wait youre 11

Ok back up for a sec
So you were born on January 23 2006 correct?
So you're in 4th or 5th grade elementary ? which means...
CrépeWoah...

BlinkerSpawn · Post by **BlinkerSpawn** » June 10th, 2017, 8:23 am

Code: Select all

x = 243, y = 21, rule = B1e3a4a5aij6a7e/S1e2i3r4art6ac7e
15o6b6o15b6o3b6o6b6o3b6o6b6o3b18o3b15o9b12o6b15o9b12o6b6o12b6o3b6o6b6o
$2o19b2o19b2o7b2o10b2o7b2o10b2o7b2o19b2o22b2o16b2o22b2o16b2o16b2o7b2o
10b2o$6o6b6o3b6o15b6o3b6o6b6o3b6o6b6o3b18o3b6o6b6o6b12o6b6o6b6o6b12o6b
6o12b6o3b6o6b6o$2o10b2o7b2o19b2o7b2o10b2o7b2o10b2o7b2o19b2o10b2o28b2o
10b2o28b2o16b2o7b2o10b2o$6o6b6o3b6o15b6o3b9o3b6o3b6o6b6o3b6o15b6o6b6o
3b6o6b6o3b6o6b6o3b6o6b6o3b6o12b6o3b9o3b6o$2o10b2o7b2o19b2o7b2o19b2o19b
2o19b2o10b2o7b2o10b2o7b2o10b2o7b2o10b2o7b2o16b2o7b2o$6o6b6o3b6o15b6o3b
18o3b6o3b6o6b6o15b6o6b6o3b2o10b6o3b6o6b6o3b6o6b6o3b6o12b6o3b18o$2o10b
2o7b2o19b2o7b2o19b2o7b2o10b2o19b2o10b2o7b6o15b2o10b2o7b2o10b2o7b2o16b
2o7b2o$6o6b6o3b6o15b6o3b18o3b6o3b6o6b15o6b6o6b6o24b6o6b6o3b6o6b6o3b6o
3b6o3b6o3b18o$2o19b2o19b2o7b2o19b2o19b2o19b2o22b12o6b2o19b2o19b2o7b2o
7b2o7b2o$15o6b6o15b6o3b6o3b9o3b12o9b15o6b15o9b2o16b15o6b18o3b6o3b6o3b
6o3b6o3b9o$2o19b2o19b2o7b2o7b2o10b2o19b2o19b2o22b12o6b2o19b2o19b2o7b2o
7b2o7b2o7b2o$6o6b6o3b6o15b6o3b6o6b6o3b6o3b6o6b6o15b6o6b6o24b6o15b6o6b
6o3b6o3b6o3b6o3b6o6b6o$2o10b2o7b2o19b2o7b2o10b2o7b2o7b2o10b2o19b2o10b
2o19b6o3b2o19b2o10b2o7b2o7b2o7b2o7b2o10b2o$6o6b6o3b6o15b6o3b6o6b6o3b6o
3b6o6b6o15b6o6b6o3b6o6b2o7b6o15b6o6b6o3b6o3b6o3b6o3b6o6b6o$2o10b2o7b2o
19b2o7b2o10b2o7b2o19b2o19b2o10b2o7b2o10b2o7b2o19b2o10b2o7b2o7b2o7b2o7b
2o10b2o$6o6b6o3b6o15b6o3b6o6b6o3b6o6b6o3b6o15b6o6b6o3b6o6b6o3b6o15b6o
6b6o3b6o3b6o3b6o3b6o6b6o$2o10b2o7b2o19b2o7b2o10b2o7b2o10b2o7b2o19b2o
10b2o28b2o19b2o10b2o34b2o10b2o$6o6b6o3b18o3b6o3b6o6b6o3b6o6b6o3b18o3b
6o6b6o6b12o6b6o15b6o6b6o6b18o6b6o6b6o$2o19b2o19b2o7b2o10b2o7b2o10b2o7b
2o19b2o10b2o10b2o16b2o19b2o10b2o10b2o22b2o10b2o$15o6b18o3b6o3b6o6b6o3b
6o6b6o3b18o3b6o6b6o6b12o6b6o15b6o6b6o6b18o6b6o6b6o!

drc · Post by **drc** » June 12th, 2017, 2:44 pm

bullet51 is the oldest person on this site

gameoflifemaniac · Post by **gameoflifemaniac** » June 14th, 2017, 6:23 am

Saka wrote:
gameoflifemaniac wrote:This topic was made on my eleventh birthday!
Yeah yeah wait youre 11

Ok back up for a sec
So you were born on January 23 2006 correct?
So you're in 4th or 5th grade elementary ? which means...
CrépeWoah...

5th grade elementary

BlinkerSpawn · Post by **BlinkerSpawn** » June 16th, 2017, 9:29 am

Had too much time on my hands, verified that the Coolout Conjecture has no 2x4 or 3x3 counterexamples:

Code: Select all

x = 155, y = 128, rule = LifeHistory
12.A$11.A.A17.A20.2A8.2A$.4B6.BC2B15.ABC2B16.B2CB6.2BCB6.B2CB76.B2CB$
.4B6.4B15.ABC2B16.4B6.BC2B6.BC2B76.B2CB$31.A30.2A9.A$72.2A5$73.2A25.A
29.2A$2A9.2A27.A.2A9.A8.A11.A24.A.A12.2A6.A7.A11.A$AC3B6.2C2B6.C3B6.
2C2B5.ACBCB6.3CB6.CBCB6.3CB5.AC3B6.2C2B5.AC3B4.A.2C2BA5.CBCB6.3CB6.CB
CB$.4B6.4B5.ABC2B5.ABC2B6.4B5.A4B6.BC2B4.A.BC2B5.A2BCB5.A2BCB6.B2CB4.
2AB2CB5.A2BCB6.2BCB6.B2CB$21.A9.A18.2A17.2A3.A7.2A7.2A9.A.A16.2A$73.
2A28.A5$53.2A$42.2A10.A7.A59.A$AC3B6.2C2B16.2C2B6.CBCB6.3CB6.CBCB26.
2C2B26.CBCB$AC3B6.C3B16.2C2B6.C3B6.C3B6.2C2B26.CBCB26.CBCB$12.A27.2A
50.A29.A$11.2A4$73.2A$30.2A28.2A11.A.A$2A2.2A5.A.2A7.2A6.A2.2A16.A2.A
6.A13.A26.2A$AC2BCA5.2CBC6.C2BC6.2CBC16.4C6.CB2C4.A.4C26.C2BC4.A.2CBC
A$.4B6.4B6.BC2BA5.BC2B16.4B6.BC2BA3.2ABC2B26.B2CB4.2AB2CBA$23.2A7.A.A
16.2A10.2A$33.2A16.2A5$74.2A$4.2A5.A3.A17.A7.2A.A9.A5.2A13.A17.A$.3BC
A4.ABCBC.A4.3BCA3.2ABCBC5.A2B2C6.B3C5.A2B2C4.2AB3C16.BCBC16.BCBCA$AC
3B6.C3BA5.2C2BA3.A.2C2BA4.AC3B6.C3B6.2C2BA3.A.2C2B16.CBCB15.A3CBA$2A
19.A.2A9.2A15.2A11.2A26.A16.A$109.A.A$110.2A2$34.2A$35.A17.2A$34.A18.
2A39.2A$4.2A17.2A9.2A6.A.A37.2A10.A8.2A$AC2BCA5.2CBCA5.C2BC6.2CBC6.CB
2C6.4C6.CB2C16.C2BC6.2CBC6.C2BC15.ACB2C$AC3B6.C3BA5.2C2B6.2C2BA5.C3B
6.C3BA5.2C2BA15.CBCB6.CBCB6.3CB15.ACBCBA$12.3A19.2A4.2A12.2A8.2A16.A
41.A$14.A.A84.2A.A$15.2A84.A.2A3$14.2A35.2A$13.A.A35.2A$13.A$AC2BCA5.
2CBC16.2CBCA15.4C6.CB2C$AC2BCA5.C2BC16.2CBCA15.C2BC6.2CBC$12.2A18$78.
A49.A$19.A9.A6.2A39.A.A9.2A7.2A9.A8.2A7.A.A9.2A$7.B2C.A5.BCBA6.BCBA5.
ABCB27.3B7.BCB7.2BCA6.B2C7.BCBA6.BCB7.BCB7.2BCA$7.BCB2A5.B2C7.BCBA6.B
CB27.3B7.3B7.3B7.3B7.2BC7.3BA6.3B7.3B$7.3B7.3B7.2BC7.BCBA26.3B7.3B7.
3B7.3B7.3B7.2BCA6.BCB7.2BCA$39.2A86.A.A9.2A$128.A3$118.2A$119.A$69.2A
37.2A8.A18.A$7.2BC7.2BC7.B2C7.B2C27.2BCA6.B2C7.B2C7.B2C7.B2C7.B2C7.B
2C7.3C$7.BCBA6.BCBA6.B2C7.BCBA26.3B7.2BC7.2BC7.2BC7.3B7.3BA6.C2BA6.3B
A$7.2BC7.C2BA6.3B7.2BC26.AC2B7.2BC.A5.BCB7.C2B7.B2C7.CBC6.A2BC7.2BCA$
18.2A46.2A12.2A6.2A7.2A9.2A7.2A8.2A5$36.2A$36.A29.2A.A16.A2.A26.2A.2A
$7.B2C7.B2C.A3.2AB2C.A5.3C.A24.AB2C7.B2C6.A3C7.B2C7.BCB7.CBC7.B2C.2A
4.B2C$7.BCB7.BCB2A3.A.2CB2A5.BCB2A25.3B7.C2BA6.3B2A5.C2BA6.CBC6.A3BA
6.2BC.A5.CBC$6.ABCB6.AC2B7.3B6.A3B27.2CBA6.BCBA6.BCB.A5.C2BA6.BCB6.AC
BCA6.CBC2.A3.A2BC.A$6.2A8.A19.2A29.A.2A8.A8.2A8.2A27.2A2.2A3.2A2.2A$
17.A$16.2A2$135.2A$8.2A56.2A62.2A2.A2.A$9.A9.A19.A26.A31.2A29.A.A2.A.
A$7.BCB7.BCBA6.2BC7.2BC2A25.3C7.B2C7.B2C7.B2C7.B2C7.B2C7.3C5.A.3C$7.B
2C7.B2C7.BCBA6.2CB2.A24.2BC7.2BC7.CBC7.3B7.C2BA6.C2BA5.A3BA6.C2BA$6.A
BCB.A4.AC2B7.CBC6.A2BC.2A24.2BC.A4.A2CB7.BCB6.A3C7.B2C7.CBC6.ACBCA6.C
BC$6.2A2.2A3.A.A10.A8.2A31.2A4.A19.A2.A18.A19.A$16.A5$67.A$67.3C$67.
3BA$67.3C$67.A!

Which makes the minimal counterexample this pattern:

Code: Select all

x = 5, y = 2, rule = LifeHistory
2A.2A$A.A.A!

muzik · Post by **muzik** » June 16th, 2017, 1:04 pm

Just going to dump these here:

Code: Select all

@RULE B2n3ai4a78_S35678

*** File autogenerated by saverule. ***


This is a two state, isotropic, non-totalistic rule on the Moore neighbourhood.
The notation used to define the rule was originally proposed by Alan Hensel.
See http://www.ibiblio.org/lifepatterns/neighbors2.html for details


@TABLE


n_states:2
neighborhood:Moore
symmetries:rotate4reflect

var a={0,1}
var b={0,1}
var c={0,1}
var d={0,1}
var e={0,1}
var f={0,1}
var g={0,1}
var h={0,1}

# Birth
0,0,1,0,0,0,1,0,0,1
0,1,1,1,0,0,0,0,0,1
0,1,1,0,0,0,0,0,1,1
0,1,1,1,1,0,0,0,0,1
0,1,1,1,1,1,1,1,0,1
0,1,1,1,1,1,1,0,1,1
0,1,1,1,1,1,1,1,1,1

# Survival
1,1,1,1,0,0,0,0,0,1
1,1,1,0,1,0,0,0,0,1
1,1,1,0,0,1,0,0,0,1
1,1,1,0,0,0,1,0,0,1
1,1,1,0,0,0,0,1,0,1
1,1,1,0,0,0,0,0,1,1
1,1,0,1,0,1,0,0,0,1
1,1,0,1,0,0,1,0,0,1
1,1,0,0,1,0,1,0,0,1
1,0,1,0,1,0,1,0,0,1
1,1,1,1,1,1,0,0,0,1
1,1,1,1,1,0,1,0,0,1
1,1,1,1,1,0,0,1,0,1
1,1,1,1,1,0,0,0,1,1
1,1,1,1,0,1,1,0,0,1
1,1,1,1,0,1,0,1,0,1
1,1,1,0,1,1,1,0,0,1
1,1,1,0,1,1,0,1,0,1
1,1,1,0,1,0,1,1,0,1
1,1,1,0,1,0,1,0,1,1
1,1,1,1,1,1,1,0,0,1
1,1,1,1,1,1,0,1,0,1
1,1,1,1,1,0,1,1,0,1
1,1,1,1,1,0,1,0,1,1
1,1,1,1,0,1,1,1,0,1
1,1,1,0,1,1,1,0,1,1
1,1,1,1,1,1,1,1,0,1
1,1,1,1,1,1,1,0,1,1
1,1,1,1,1,1,1,1,1,1

# Death
1,a,b,c,d,e,f,g,h,0


@COLORS



@ICONS

circles

Code: Select all

@RULE B34cj5n6n_S23-r4it

*** File autogenerated by saverule. ***


This is a two state, isotropic, non-totalistic rule on the Moore neighbourhood.
The notation used to define the rule was originally proposed by Alan Hensel.
See http://www.ibiblio.org/lifepatterns/neighbors2.html for details


@TABLE


n_states:2
neighborhood:Moore
symmetries:rotate4reflect

var a={0,1}
var b={0,1}
var c={0,1}
var d={0,1}
var e={0,1}
var f={0,1}
var g={0,1}
var h={0,1}

# Birth
0,1,1,1,0,0,0,0,0,1
0,1,1,0,1,0,0,0,0,1
0,1,1,0,0,1,0,0,0,1
0,1,1,0,0,0,1,0,0,1
0,1,1,0,0,0,0,1,0,1
0,1,1,0,0,0,0,0,1,1
0,1,0,1,0,1,0,0,0,1
0,1,0,1,0,0,1,0,0,1
0,1,0,0,1,0,1,0,0,1
0,0,1,0,1,0,1,0,0,1
0,1,1,0,0,1,0,1,0,1
0,0,1,0,1,0,1,0,1,1
0,1,1,1,1,0,0,1,0,1
0,1,1,1,0,1,1,1,0,1

# Survival
1,1,1,0,0,0,0,0,0,1
1,1,0,1,0,0,0,0,0,1
1,1,0,0,1,0,0,0,0,1
1,1,0,0,0,1,0,0,0,1
1,0,1,0,1,0,0,0,0,1
1,0,1,0,0,0,1,0,0,1
1,1,1,1,0,0,0,0,0,1
1,1,1,0,1,0,0,0,0,1
1,1,1,0,0,0,1,0,0,1
1,1,1,0,0,0,0,1,0,1
1,1,1,0,0,0,0,0,1,1
1,1,0,1,0,1,0,0,0,1
1,1,0,1,0,0,1,0,0,1
1,1,0,0,1,0,1,0,0,1
1,0,1,0,1,0,1,0,0,1
1,1,1,0,1,1,0,0,0,1
1,1,1,0,0,1,0,0,1,1

# Death
1,a,b,c,d,e,f,g,h,0


@COLORS



@ICONS

circles

Code: Select all

@RULE B2ce3aiy_S12aei3r

*** File autogenerated by saverule. ***


This is a two state, isotropic, non-totalistic rule on the Moore neighbourhood.
The notation used to define the rule was originally proposed by Alan Hensel.
See http://www.ibiblio.org/lifepatterns/neighbors2.html for details


@TABLE


n_states:2
neighborhood:Moore
symmetries:rotate4reflect

var a={0,1}
var b={0,1}
var c={0,1}
var d={0,1}
var e={0,1}
var f={0,1}
var g={0,1}
var h={0,1}

# Birth
0,1,0,1,0,0,0,0,0,1
0,0,1,0,1,0,0,0,0,1
0,1,1,1,0,0,0,0,0,1
0,1,1,0,0,0,0,0,1,1
0,1,0,0,1,0,1,0,0,1

# Survival
1,1,0,0,0,0,0,0,0,1
1,0,1,0,0,0,0,0,0,1
1,1,1,0,0,0,0,0,0,1
1,1,0,1,0,0,0,0,0,1
1,1,0,0,0,1,0,0,0,1
1,1,1,0,0,1,0,0,0,1

# Death
1,a,b,c,d,e,f,g,h,0


@COLORS



@ICONS

circles

Code: Select all

@RULE B34n7_S23

*** File autogenerated by saverule. ***


This is a two state, isotropic, non-totalistic rule on the Moore neighbourhood.
The notation used to define the rule was originally proposed by Alan Hensel.
See http://www.ibiblio.org/lifepatterns/neighbors2.html for details


@TABLE


n_states:2
neighborhood:Moore
symmetries:rotate4reflect

var a={0,1}
var b={0,1}
var c={0,1}
var d={0,1}
var e={0,1}
var f={0,1}
var g={0,1}
var h={0,1}

# Birth
0,1,1,1,0,0,0,0,0,1
0,1,1,0,1,0,0,0,0,1
0,1,1,0,0,1,0,0,0,1
0,1,1,0,0,0,1,0,0,1
0,1,1,0,0,0,0,1,0,1
0,1,1,0,0,0,0,0,1,1
0,1,0,1,0,1,0,0,0,1
0,1,0,1,0,0,1,0,0,1
0,1,0,0,1,0,1,0,0,1
0,0,1,0,1,0,1,0,0,1
0,1,1,0,1,0,0,0,1,1
0,1,1,1,1,1,1,1,0,1
0,1,1,1,1,1,1,0,1,1

# Survival
1,1,1,0,0,0,0,0,0,1
1,1,0,1,0,0,0,0,0,1
1,1,0,0,1,0,0,0,0,1
1,1,0,0,0,1,0,0,0,1
1,0,1,0,1,0,0,0,0,1
1,0,1,0,0,0,1,0,0,1
1,1,1,1,0,0,0,0,0,1
1,1,1,0,1,0,0,0,0,1
1,1,1,0,0,1,0,0,0,1
1,1,1,0,0,0,1,0,0,1
1,1,1,0,0,0,0,1,0,1
1,1,1,0,0,0,0,0,1,1
1,1,0,1,0,1,0,0,0,1
1,1,0,1,0,0,1,0,0,1
1,1,0,0,1,0,1,0,0,1
1,0,1,0,1,0,1,0,0,1

# Death
1,a,b,c,d,e,f,g,h,0


@COLORS



@ICONS

circles

gameoflifemaniac · Post by **gameoflifemaniac** » June 16th, 2017, 2:39 pm

gameoflifemaniac wrote:
Saka wrote:
gameoflifemaniac wrote:This topic was made on my eleventh birthday!
Yeah yeah wait youre 11

Ok back up for a sec
So you were born on January 23 2006 correct?
So you're in 4th or 5th grade elementary ? which means...
CrépeWoah...
5th grade elementary

But in maths I'm like: 3rd grade middle school but in September there wouldn't be any middle school in Poland due to education reform

muzik · Post by **muzik** » June 16th, 2017, 5:30 pm

Code: Select all

x = 16, y = 16, rule = B2e3ai4arw5678/S3-an4ar5i678
obbbbobbooboobob$
bobbbobobbboobbb$
oboobobboooboobb$
oooooobbooobooob$
oooobbobbobobobb$
oooboooobboobbbb$
bobbbbbobbobbooo$
booobobooooooooo$
ooobbooobbooooob$
bobbobbobbboooob$
ooobbbbboobbobbb$
oooobobboooooooo$
bobbbboobboooobb$
bobbbbboobbbbobb$
obobobbboboobooo$
boobbbooobbobboo!

Saka · Post by **Saka** » June 16th, 2017, 8:58 pm

gameoflifemaniac wrote: But in maths I'm like: 3rd grade middle school but in September there wouldn't be any middle school in Poland due to education reform (I bumped up the text size a bit)

???? How can you be in 3rd grade middle school but 11 years old?

drc · Post by **drc** » June 16th, 2017, 9:18 pm

Saka wrote:
gameoflifemaniac wrote: But in maths I'm like: 3rd grade middle school but in September there wouldn't be any middle school in Poland due to education reform (I bumped up the text size a bit)
???? How can you be in 3rd grade middle school but 11 years old?

Easy.
3+1+1=5
5 is how many cells are in a boat.
The boat's center cell is surrounded by B5c
5c is a model of iPhone.
There are 5 possible numbers to be amended before an 'i' to produce a valid non-totalistic neibourhood.
The first 5 letters of your current url is conwa. or httpc or https or httpw or wwwco but shhhhh
Encoding those through a letter->number cipher (a=1, b=2, etc.) gives us 3 15 16 23 1.
3+15+16+23+1=58.
58 backwards is 85.
58+85=143
143+341=484
484 is a palindrome.
The first letter of palindrome is P, the 16th letter.
484/16 gives us a remainder of 4.
Taking out the 4s in 484 gives us 8.
8-3-1-1 (from 3 and 11) is 4.
4 is 2+2, 2*2, 2^2, so it can be generated using basic algebraic functions in 3 ways.
4-3=1
There is 1 sun in our solar system.
gameoflifemaniac is the sun confirmed.

Saka · Post by **Saka** » June 16th, 2017, 9:53 pm

Drc has 3 letters.
Guess what has 3 letters too. Right, the color red. Canadas leaf is red.
Canadas flag has 2 colors.
2 plus one leaf equals three.
Canada is one country.
Illuminati has 3 sides and 1 eye.
Drc is illuminati confirmed.

drc · Post by **drc** » June 16th, 2017, 9:54 pm

Saka wrote:Drc has 3 letters.
Guess what has 3 letters too. Right, the color red. Canadas leaf is red.
Canadas flag has 2 colors.
2 plus one leaf equals three.
Canada is one country.
Illuminati has 3 sides and 1 eye.
Drc is illuminati confirmed.

Oh shoot I've been exposed

gameoflifemaniac · Post by **gameoflifemaniac** » June 17th, 2017, 12:13 pm

Saka wrote:
gameoflifemaniac wrote: But in maths I'm like: 3rd grade middle school but in September there wouldn't be any middle school in Poland due to education reform (I bumped up the text size a bit)
???? How can you be in 3rd grade middle school but 11 years old?

I am just so good that I memorized 250 digits of pi and understood infinite sums/products, integrals and the Riemann zeta function. XD
But it's so sad that in my country all middle schools will be closed

Saka · Post by **Saka** » June 17th, 2017, 8:16 pm

gameoflifemaniac wrote: I am just so good that I memorized 250 digits of pi and understood infinite sums/products, integrals and the Riemann zeta function. XD
But it's so sad that in my country all middle schools will be closed

Now don't get cocky now.
I'm sure you don't know as much nepenthes and drosera species as I do XD!

drc · Post by **drc** » June 17th, 2017, 9:44 pm

I KNOW MORE FACTS ABOUT BEES THAN ANYBODY HERE

gameoflifemaniac · Post by **gameoflifemaniac** » June 18th, 2017, 2:20 am

But I know EVERYTHING about Geometry Dash, too. And I'm also very good at it. For those who don't know what it is: http://geometry-dash.wikia.com/wiki/Geometry_Dash_Wiki. SPOILER: it's a platform based game
Stats:
120 Secret Coins
2180 Stars
365 User Coins
3021 Diamonds
69 Demons
27 likes on a level created by me
23 friends
All official levels beaten
42 Map Packs
Whole first page of icons
Steam version on Android XDDDDD

muzik would know what I'm talking about.

Saka · Post by **Saka** » June 18th, 2017, 3:27 am

But still, don't get cocky. I guess everybody here has their own expertise ok??

ConwayLife.com

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