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B34tw5y/S23

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B34tw5y/S23

Postby drc » February 15th, 2016, 7:25 pm

This rule is very, very explosive, but very interesting.

First, traffic lights is an almost replicator

x = 3, y = 2, rule = B34tw5y_S23
bo$3o!


It "stabilizes" into some junk and 4 17c/47 rakes:

x = 3, y = 12, rule = B34tw5y_S23
bo$3o10$3o!


Then, an actual 12c/34 (wow) replicator appears, the pre-pulsar:

x = 9, y = 3, rule = B34tw5y_S23
3o3b3o$obo3bobo$3o3b3o!


Another replicator, this time 2d:

x = 6, y = 6, rule = B34tw5y_S23
bo$2o$2o2$4bo$4b2o!


It has period 4 oscillator:

x = 3, y = 4, rule = B34tw5y_S23
2o$2bo$2bo$2o!


A p10 osc:

x = 2, y = 6, rule = B34tw5y_S23
2o$o$bo$o$2o$bo!


And a p6 c/2 ship:

x = 4, y = 7, rule = B34tw5y_S23
3bo$b2o$o$o2bo$o$b2o$3bo!


EDIT: Common reaction producing the space ship:

x = 5, y = 11, rule = B34tw5y_S23
2bo$b3o$b3o5$b3o$o3bo$o3bo$b3o!


And an almost c/4:

x = 5, y = 4, rule = B34tw5y_S23
3bo$o3bo$o3bo$b3o!


Hat is c/3:

x = 5, y = 4, rule = B34tw5y_S23
2ob2o$bobo$bobo$2bo!
Last edited by drc on June 26th, 2016, 10:44 am, edited 1 time in total.
This post was brought to you by the letter D, for dishes that Andrew J. Wade won't do. (Also Daniel, which happens to be me.)
Current rule interest: B2ce3-ir4a5y/S2-c3-y
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Re: B34tw5y/S23

Postby Saka » February 16th, 2016, 3:49 am

Just almost!
x = 223, y = 189, rule = B34tw5y_S23
205bo$204b3o$16bo$16bo$15bobo$16bo$15b3o$15b3o$16bo185bo2bo2bo$15bobo$
16bo183bo9bo$14b5o181bo3b3o3bo$13b2o3b2o181bo7bo$12b4ob4o$13b2o3b2o$6b
o19bo163bo6b6o5b6o6bo$188bo3b2ob2o5bo5bo5b2ob2o3bo$11bo9bo176b4o7b4o$
3o3bob5o7b5obo3b3o155b2o5bo3bo11bo3bo5b2o$obo3bo5bo7bo5bo3bobo157bob2o
23b2obo$o3b2o5bo9bo5b2o3bo158b2o25b2o$2bo27bo$2bo27bo$4b3o19b3o7$202bo
5bo$201bobo3bobo$201bobo3bobo$12b3o3b3o2$12bobo3bobo$13bo5bo$13bo5bo
181bobo3bobo$12bobo3bobo180bobo3bobo$202bo5bo$12b3o3b3o$188bo$33bo152b
2o$34bo152b2o$32b3o26$175bo$44bo130bobo$45b2o128b2o$44b2o26$163bobo$
57bo105b2o$55bobo106bo$56b2o25$152bo$151bo$67bobo81b3o$68b2o$68bo25$
141bo$80bo58b2o$81bo58b2o$79b3o26$128bo$91bo36bobo$92b2o34b2o$91b2o!

Grrg!

This is natural??
x = 234, y = 212, rule = B34tw5y_S23
27b3o$29bo$10bo17bo$9b3o$8b5o$10bo$7b7o11bo$6b8o10bobo$5bo17bo$4b2o16b
o2b2o$2bob2o17b3o$b2ob2o17b2o$6o$b2ob2o17b2o$2bob2o17b3o$4b2o16bo2b2o$
5bo17bo$6b8o10bobo$7b7o11bo$10bo$8b5o$9b3o$10bo17bo$29bo$27b3o10$56bo$
57b2o$56b2o10$86bo$84bobo$85b2o10$113bobo$114b2o$114bo9$143bo$144bo$
142b3o10$171bo$172b2o$171b2o10$201bo$199bobo$200b2o10$228bobo$229b2o$
229bo11$228bo$228b2o$227bobo8$207bo$206b2o$199b2o4bo3bo$198bobo5b2o$
200bo6b4o2$207b2ob3o$207bo$206b2o2$205b3o$206bo$205bo$200b3o2b3o14bob
2obo$170b2o27bo20b2ob4ob2o$171b2o25b2o22bob2obo$170bo20b2o4bo3b2o$191b
o7bo$191b2o4bo3b2o$198b2o22bob2obo$199bo20b2ob4ob2o$200b3o2b3o14bob2ob
o$205bo$206bo$205b3o2$141b3o62b2o$143bo63bo$142bo64b2ob3o2$207b4o$206b
2o$205bo3bo$206b2o23bo$207bo24b2o$231b2o2$113bo$113b2o$112bobo10$84b2o
$83bobo$61b3o21bo$61bo$64bo$61bo2bo$57b2o5bo$57b2o2bo2bo$56b3o4bo$57b
2o2b2o2$61bo$61b2o15b2o$55bo5b2o14bo2bo$54bobo19bo4bo$48b2o27bo2bo$47b
4o3b3o21b2o$46b2o2b2o$47b4o3b3o21b2o$48b2o27bo2bo$54bobo19bo4bo$55bo5b
2o14bo2bo$61b2o15b2o$61bo2$57b2o2b2o$56b3o4bo$57b2o2bo2bo$57b2o5bo$61b
o2bo$64bo$61bo$61b3o21bo$83bobo$84b2o!
If you're the person that uploaded to Sakagolue illegally, please PM me.
x = 17, y = 10, rule = B3/S23
b2ob2obo5b2o$11b4obo$2bob3o2bo2b3o$bo3b2o4b2o$o2bo2bob2o3b4o$bob2obo5b
o2b2o$2b2o4bobo2b3o$bo3b5ob2obobo$2bo5bob2o$4bob2o2bobobo!

(Check gen 2)
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Re: B34tw5y/S23

Postby Saka » February 16th, 2016, 4:02 am

Found a way to clog one side of the rake, unfortunately, with another rake
x = 77, y = 222, rule = B34tw5y_S23
37b2o$17b3o18b2o$16bo3bo16bo2$15bo$14b2obobo$14bobo2bo$16b4o$12bo6bo$
16bobob3o8b3o$9b2o4bo5b2o8b2o$8b2o4bo17bobo$6bo3bo20b2ob2o$5bo3b2o$5bo
$5bo3b2o$6bo3bo20b2ob2o$8b2o4bo17bobo$9b2o4bo5b2o8b2o$16bobob3o8b3o$
12bo6bo$16b4o$14bobo2bo$14b2obobo$15bo2$16bo3bo16bo$17b3o18b2o$37b2o
10$67bo$65bobo3b3o$66b2o2bo3bo2$69bo$68b2obobo$68bobo2bo$70b4o$66bo6bo
$70bobob3o$63b2o4bo5b2o$62b2o4bo$60bo3bo$59bo3b2o$59bo$59bo3b2o$60bo3b
o$62b2o4bo$63b2o4bo5b2o$70bobob3o$66bo6bo$70b4o$68bobo2bo$68b2obobo$
69bo2$66b2o2bo3bo$65bobo3b3o$67bo10$37b2o$17b3o18b2o$16bo3bo16bo2$15bo
$14b2obobo$14bobo2bo$16b4o$12bo6bo$16bobob3o8b3o$9b2o4bo5b2o8b2o$8b2o
4bo17bobo$6bo3bo20b2ob2o$5bo3b2o$5bo$5bo3b2o$6bo3bo20b2ob2o$8b2o4bo17b
obo$9b2o4bo5b2o8b2o$16bobob3o8b3o$12bo6bo$16b4o$14bobo2bo$14b2obobo$
15bo2$16bo3bo16bo$17b3o18b2o$37b2o51$62bo$60bobo3b3o$61b2o2bo3bo2$64bo
$63b2obobo$63bobo2bo$65b4o$61bo6bo$65bobob3o$58b2o4bo5b2o$57b2o4bo$55b
o3bo$54bo3b2o$54bo$54bo3b2o$55bo3bo$57b2o4bo$58b2o4bo5b2o$65bobob3o$
61bo6bo$65b4o$63bobo2bo$63b2obobo$64bo2$61b2o2bo3bo$60bobo3b3o$62bo10$
32b2o$12b3o18b2o$11bo3bo16bo2$10bo$9b2obobo$9bobo2bo$11b4o$7bo6bo$11bo
bob3o8b3o$4b2o4bo5b2o8b2o$3b2o4bo17bobo$bo3bo20b2ob2o$o3b2o$o$o3b2o$bo
3bo20b2ob2o$3b2o4bo17bobo$4b2o4bo5b2o8b2o$11bobob3o8b3o$7bo6bo$11b4o$
9bobo2bo$9b2obobo$10bo2$11bo3bo16bo$12b3o18b2o$32b2o!
If you're the person that uploaded to Sakagolue illegally, please PM me.
x = 17, y = 10, rule = B3/S23
b2ob2obo5b2o$11b4obo$2bob3o2bo2b3o$bo3b2o4b2o$o2bo2bob2o3b4o$bob2obo5b
o2b2o$2b2o4bobo2b3o$bo3b5ob2obobo$2bo5bob2o$4bob2o2bobobo!

(Check gen 2)
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Re: B34tw5y/S23

Postby drc » February 16th, 2016, 7:02 pm

Block Flame turns into toads:

x = 6, y = 4, rule = B34tw5y_S23
4b2o$2o2b2o$b2o$o!
This post was brought to you by the letter D, for dishes that Andrew J. Wade won't do. (Also Daniel, which happens to be me.)
Current rule interest: B2ce3-ir4a5y/S2-c3-y
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Re: B34tw5y/S23

Postby SuperSupermario24 » March 2nd, 2016, 5:40 pm

No rule table?
Looking at some of the other recent threads, it looks like there's a thing that automatically generates these ruletables or something, but I don't even know where to begin looking for that (and no searching the forums doesn't help).
bobo2b3o2b2o2bo3bobo$obobobo3bo2bobo3bobo$obobob2o2bo2bobo3bobo$o3bobo3bo2bobobobo$o3bob3o2b2o3bobo2bo!
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Re: B34tw5y/S23

Postby drc » March 2nd, 2016, 6:31 pm

SuperSupermario24 wrote:No rule table?
Looking at some of the other recent threads, it looks like there's a thing that automatically generates these ruletables or something, but I don't even know where to begin looking for that (and no searching the forums doesn't help).


Gotcha fam:

# isotropic-rule-gen.py, version 1.1
# Change from v1.0:
#    added @ICONS section to output rule, to avoid triggering shared-rule logic in Golly
#
# isotropic-rule.py / isotropicRulegen.py
# Auxillary rule generator from wildmyron's non-totalistic version of apgsearch
# The rulespace is the set of isotropic non-totalistic rules on the Moore
# neighbourhood, using Alan Hensel's notation.
# See http://www.ibiblio.org/lifepatterns/neighbors2.html
# Generate a rule table for an isotropic rule using Alan Hensel's
# isotropic, non-totalistic rule format for CA on the Moore neighbourhood

import golly as g
import os

# Generates the helper rules for apgsearch-isotropic, given a base isotropic
# rule in Hensel's notation.
class RuleGenerator:

    # notationdict adapted from Eric Goldstein's HenselNotation->Ruletable(1.3).py
    # Modified for neighbourhood2 version of Hensel's notation
    notationdict = {
        "0"  : [0,0,0,0,0,0,0,0],   #   
        "1e" : [1,0,0,0,0,0,0,0],   #   N
        "1c" : [0,1,0,0,0,0,0,0],   #   NE
        "2a" : [1,1,0,0,0,0,0,0],   #   N,  NE
        "2e" : [1,0,1,0,0,0,0,0],   #   N,  E
        "2k" : [1,0,0,1,0,0,0,0],   #   N,  SE
        "2i" : [1,0,0,0,1,0,0,0],   #   N,  S
        "2c" : [0,1,0,1,0,0,0,0],   #   NE, SE
        "2n" : [0,1,0,0,0,1,0,0],   #   NE, SW
        "3a" : [1,1,1,0,0,0,0,0],   #   N,  NE, E
        "3n" : [1,1,0,1,0,0,0,0],   #   N,  NE, SE
        "3r" : [1,1,0,0,1,0,0,0],   #   N,  NE, S
        "3q" : [1,1,0,0,0,1,0,0],   #   N,  NE, SW
        "3j" : [1,1,0,0,0,0,1,0],   #   N,  NE, W
        "3i" : [1,1,0,0,0,0,0,1],   #   N,  NE, NW
        "3e" : [1,0,1,0,1,0,0,0],   #   N,  E,  S
        "3k" : [1,0,1,0,0,1,0,0],   #   N,  E,  SW
        "3y" : [1,0,0,1,0,1,0,0],   #   N,  SE, SW
        "3c" : [0,1,0,1,0,1,0,0],   #   NE, SE, SW
        "4a" : [1,1,1,1,0,0,0,0],   #   N,  NE, E,  SE
        "4r" : [1,1,1,0,1,0,0,0],   #   N,  NE, E,  S
        "4q" : [1,1,1,0,0,1,0,0],   #   N,  NE, E,  SW
        "4i" : [1,1,0,1,1,0,0,0],   #   N,  NE, SE, S
        "4y" : [1,1,0,1,0,1,0,0],   #   N,  NE, SE, SW
        "4k" : [1,1,0,1,0,0,1,0],   #   N,  NE, SE, W
        "4n" : [1,1,0,1,0,0,0,1],   #   N,  NE, SE, NW
        "4z" : [1,1,0,0,1,1,0,0],   #   N,  NE, S,  SW
        "4j" : [1,1,0,0,1,0,1,0],   #   N,  NE, S,  W
        "4t" : [1,1,0,0,1,0,0,1],   #   N,  NE, S,  NW
        "4w" : [1,1,0,0,0,1,1,0],   #   N,  NE, SW, W
        "4e" : [1,0,1,0,1,0,1,0],   #   N,  E,  S,  W
        "4c" : [0,1,0,1,0,1,0,1],   #   NE, SE, SW, NW
        "5i" : [1,1,1,1,1,0,0,0],   #   N,  NE, E,  SE, S
        "5j" : [1,1,1,1,0,1,0,0],   #   N,  NE, E,  SE, SW
        "5n" : [1,1,1,1,0,0,1,0],   #   N,  NE, E,  SE, W
        "5a" : [1,1,1,1,0,0,0,1],   #   N,  NE, E,  SE, NW
        "5q" : [1,1,1,0,1,1,0,0],   #   N,  NE, E,  S,  SW
        "5c" : [1,1,1,0,1,0,1,0],   #   N,  NE, E,  S,  W
        "5r" : [1,1,0,1,1,1,0,0],   #   N,  NE, SE, S,  SW
        "5y" : [1,1,0,1,1,0,1,0],   #   N,  NE, SE, S,  W
        "5k" : [1,1,0,1,0,1,1,0],   #   N,  NE, SE, SW, W
        "5e" : [1,1,0,1,0,1,0,1],   #   N,  NE, SE, SW, NW
        "6a" : [1,1,1,1,1,1,0,0],   #   N,  NE, E,  SE, S,  SW
        "6c" : [1,1,1,1,1,0,1,0],   #   N,  NE, E,  SE, S,  W
        "6k" : [1,1,1,1,0,1,1,0],   #   N,  NE, E,  SE, SW, W
        "6e" : [1,1,1,1,0,1,0,1],   #   N,  NE, E,  SE, SW, NW
        "6n" : [1,1,1,0,1,1,1,0],   #   N,  NE, E,  S,  SW, W
        "6i" : [1,1,0,1,1,1,0,1],   #   N,  NE, SE, S,  SW, NW
        "7c" : [1,1,1,1,1,1,1,0],   #   N,  NE, E,  SE, S,  SW, W
        "7e" : [1,1,1,1,1,1,0,1],   #   N,  NE, E,  SE, S,  SW, NW
        "8"  : [1,1,1,1,1,1,1,1],   #   N,  NE, E,  SE, S,  SW, W,  NW
        }
   
    allneighbours = [ 
        ["0"],
        ["1e", "1c"],
        ["2a", "2e", "2k", "2i", "2c", "2n"],
        ["3a", "3n", "3r", "3q", "3j", "3i", "3e", "3k", "3y", "3c"],
        ["4a", "4r", "4q", "4i", "4y", "4k", "4n", "4z", "4j", "4t", "4w", "4e", "4c"],
        ["5i", "5j", "5n", "5a", "5q", "5c", "5r", "5y", "5k", "5e"],
        ["6a", "6c", "6k", "6e", "6n", "6i"],
        ["7c", "7e"],
        ["8"],
        ]
       
    allneighbours_flat = [n for x in allneighbours for n in x]
   
    numneighbours = len(notationdict)
   
    # Use dict to store rule elements, initialised by setrule():
    bee = {}
    ess = {}
    alphanumeric = ""
    rulename = ""
   
    # Save the isotropic rule
    def saveAllRules(self):   
        self.saveIsotropicRule()
   
    # Interpret birth or survival string
    def ruleparts(self, part):

        inverse = False
        nlist = []
        totalistic = True
        rule = { k: False for k, v in self.notationdict.iteritems() }
       
        # Reverse the rule string to simplify processing
        part = part[::-1]
       
        for c in part:
            if c.isdigit():
                d = int(c)
                if totalistic:
                    # Add all the neighbourhoods for this value
                    for neighbour in self.allneighbours[d]:
                        rule[neighbour] = True
                elif inverse:
                    # Add all the neighbourhoods not in nlist for this value
                    for neighbour in self.allneighbours[d]:
                        if neighbour[1] not in nlist:
                            rule[neighbour] = True
                else:
                    # Add all the neighbourhoods in nlist for this value
                    for n in nlist:
                        neighbour = c + n
                        if neighbour in rule:
                            rule[neighbour] = True
                        else:
                            # Error
                            return {}
                   
                inverse = False
                nlist = []
                totalistic = True

            elif (c == '-'):
                inverse = True

            else:
                totalistic = False
                nlist.append(c)
       
        return rule

    # Set isotropic, non-totalistic rule
    # Adapted from Eric Goldstein's HenselNotation->Ruletable(1.3).py
    def setrule(self, rulestring):
   
        # neighbours_flat = [n for x in neighbours for n in x]
        b = {}
        s = {}
        sep = ''
        birth = ''
        survive = ''
       
        rulestring = rulestring.lower()
       
        if '/' in rulestring:
            sep = '/'
        elif '_' in rulestring:
            sep = '_'
        elif (rulestring[0] == 'b'):
            sep = 's'
        else:
            sep = 'b'
       
        survive, birth = rulestring.split(sep)
        if (survive[0] == 'b'):
            survive, birth = birth, survive
        survive = survive.replace('s', '')
        birth = birth.replace('b', '')
       
        b = self.ruleparts(birth)
        s = self.ruleparts(survive)

        if b and s:
            self.alphanumeric = 'B' + birth + 'S' + survive
            self.rulename = 'B' + birth + '_S' + survive
            self.bee = b
            self.ess = s
        else:
            # Error
            g.note("Unable to process rule definition.\n" +
                    "b = " + str(b) + "\ns = " + str(s))
            g.exit()
           

    # Save a rule file:
    def saverule(self, name, comments, table, colours):
       
        ruledir = g.getdir("rules")
        filename = ruledir + name + ".rule"

        results = "@RULE " + name + "\n\n"
        results += "*** File autogenerated by saverule. ***\n\n"
        results += comments
        results += "\n\n@TABLE\n\n"
        results += table
        results += "\n\n@COLORS\n\n"
        results += colours
        results += "\n\n@ICONS\n\n"
        results += "circles\n"

        # Only create a rule file if it doesn't already exist; this avoids
        # concurrency issues when booting an instance of apgsearch whilst
        # one is already running.
        if not os.path.exists(filename):
            try:
                f = open(filename, 'w')
                f.write(results)
                f.close()
            except:
                g.warn("Unable to create rule table:\n" + filename)

    # Defines a variable:
    def newvar(self, name, vallist):

        line = "var "+name+"={"
        for i in xrange(len(vallist)):
            if (i > 0):
                line += ','
            line += str(vallist[i])
        line += "}\n"

        return line

    # Defines a block of equivalent variables:
    def newvars(self, namelist, vallist):

        block = "\n"

        for name in namelist:
            block += self.newvar(name, vallist)

        return block

    def scoline(self, chara, charb, left, right, amount):

        line = str(left) + ","

        for i in xrange(8):
            if (i < amount):
                line += chara
            else:
                line += charb
            line += chr(97 + i)
            line += ","

        line += str(right) + "\n"

        return line

    def isotropicline(self, chara, charb, left, right, n):

        line = str(left) + ","
        neighbours = self.notationdict[n]
       
        for i in xrange(8):
            if neighbours[i]:
                line += chara
            else:
                line += charb
            line += chr(97 + i)
            line += ","

        line += str(right) + "\n"

        return line
       
    def saveIsotropicRule(self):
   
        comments = """
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
"""

        table += self.newvars(["a","b","c","d","e","f","g","h"], [0, 1])

        table += "\n# Birth\n"
        for n in self.allneighbours_flat:
            if self.bee[n]:
                table += "0,"
                table += str(self.notationdict[n])[1:-1].replace(' ','')
                table += ",1\n"
       
        table += "\n# Survival\n"
        for n in self.allneighbours_flat:
            if self.ess[n]:
                table += "1,"
                table += str(self.notationdict[n])[1:-1].replace(' ','')
                table += ",1\n"

        table += "\n# Death\n"
        table += self.scoline("","",1,0,0)
       
        colours = ""
        self.saverule(self.rulename, comments, table, colours)

rulestring = g.getstring("Enter rule string in Alan Hensel's isotropic rule notation",
                         "B2-a/S12")

rg = RuleGenerator()

rg.setrule(rulestring)
rg.saveIsotropicRule()
g.setrule(rg.rulename)

g.show("Created rule in file: " + rg.rulename + ".rule")


I saved as isotrop.py,but save it as something you wil remember
This post was brought to you by the letter D, for dishes that Andrew J. Wade won't do. (Also Daniel, which happens to be me.)
Current rule interest: B2ce3-ir4a5y/S2-c3-y
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Re: B34tw5y/S23

Postby SuperSupermario24 » March 5th, 2016, 3:19 pm

ok cool but is there any way to make the live cells automatically be white instead of red since that red hurts my eyes
EDIT: nvm i did it
bobo2b3o2b2o2bo3bobo$obobobo3bo2bobo3bobo$obobob2o2bo2bobo3bobo$o3bobo3bo2bobobobo$o3bob3o2b2o3bobo2bo!
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Re: B34tw5y/S23

Postby drc » March 5th, 2016, 7:33 pm

SuperSupermario24 wrote:ok cool but is there any way to make the live cells automatically be white instead of red since that red hurts my eyes
EDIT: nvm i did it

Red hurts my eyes too, especially when selecting
This post was brought to you by the letter D, for dishes that Andrew J. Wade won't do. (Also Daniel, which happens to be me.)
Current rule interest: B2ce3-ir4a5y/S2-c3-y
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Re: B34tw5y/S23

Postby SuperSupermario24 » March 5th, 2016, 11:06 pm

drc wrote:
SuperSupermario24 wrote:ok cool but is there any way to make the live cells automatically be white instead of red since that red hurts my eyes
EDIT: nvm i did it

Red hurts my eyes too, especially when selecting

I did it by finding the part where it actually generates the .rule file and just kinda inserting a "\n1 255 255 255" right after "@COLORS".
I changed "results += "\n\n@COLORS\n\n"" at line 202 to "results += "\n\n@COLORS\n1 255 255 255\n\n"".
bobo2b3o2b2o2bo3bobo$obobobo3bo2bobo3bobo$obobob2o2bo2bobo3bobo$o3bobo3bo2bobobobo$o3bob3o2b2o3bobo2bo!
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Re: B34tw5y/S23

Postby AbhpzTa » April 16th, 2016, 1:58 pm

3-engine 17c/47 p47 spaceship:
x = 89, y = 67, rule = B34tw5y_S23
bo$2o$obob3o$3o$2o3b2o2$3o$33bo$32b2o$32bobo3$5b2o$5b2o14b3o$20bo3bo$
19bo5bo$7bo10bo3bo3bo$6b3o2b3o4bo2bobo2bo$5b2obo9bo3bo3bo$5bo13bo5bo
35b2o$4b2o14bo3bo36bobo$5bo15b3o37bo$5b2o72bo$78b3o$77b5o$6bobo54bo12b
o5bo$6b2o55b3o9bo7bo$7bo56bobo7bo9bo$62bo4bo17bo$bobo60b3o19bo$2b2o82b
2o$2b2o66bo15b3o$86b2o$64b3o19bo$62bo4bo17bo$b2o61bobo7bo9bo$o62b3o9bo
7bo$o2bo59bo12bo5bo$bo2bo72b5o$o2b3o72b3o$2ob4o72bo$3b2o2bo53bo$bob4o
54bobo$4b2o55b2o2$b2o$b2o$8bo$7b3o$13b4o$13b4o$13b4o$7b3o$8bo23bobo$b
2o29b2o$b2o30bo6$2bo$ob2o$o$o4bo$o5bo$2b2obo!


p68 glider gun:
x = 32, y = 16, rule = B34tw5y_S23
o27bo$3o23b3o$3bo21bo$2b2o21b2o3$18bob2o$17b2o2bo$18bob2o$28b2o$28bobo
$30bo$2b2o26b2o$3bo$3o$o!


p116 c/2-p6-spaceship gun:
x = 34, y = 36, rule = B34tw5y_S23
16bo$16b3o$19bo$18b2o13$2b2o$bobo$bo$2o2$20b3o$21bo2$17b2o$17b2o2$14bo
15b2o$14b2o14bo$14bo16b3o$33bo2$16b2o$16bo$17b3o$19bo!
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
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Re: B34tw5y/S23

Postby PHPBB12345 » April 24th, 2016, 6:28 am

4-engine single glider rake:
x = 89, y = 106, rule = B34tw5y_S23
bo$2o$obob3o$3o$2o3b2o2$3o$33bo$32b2o$32bobo3$5b2o$5b2o14b3o$20bo3bo$
19bo5bo$7bo10bo3bo3bo$6b3o2b3o4bo2bobo2bo$5b2obo9bo3bo3bo$5bo13bo5bo
35b2o$4b2o14bo3bo36bobo$5bo15b3o37bo$5b2o72bo$78b3o$77b5o$6bobo54bo12b
o5bo$6b2o55b3o9bo7bo$7bo56bobo7bo9bo$62bo4bo17bo$bobo60b3o19bo$2b2o82b
2o$2b2o66bo15b3o$86b2o$64b3o19bo$62bo4bo17bo$b2o61bobo7bo9bo$o62b3o9bo
7bo$o2bo59bo12bo5bo$bo2bo72b5o$o2b3o72b3o$2ob4o72bo$3b2o2bo53bo$bob4o
54bobo$4b2o55b2o2$b2o$b2o$8bo$7b3o$13b4o$13b4o$13b4o$7b3o$8bo23bobo$b
2o29b2o$b2o30bo6$2bo$ob2o$o$o4bo$o5bo$2b2obo$8b3o$8bo$9bo24bo$32b2o$
32b3o$31b3o$31bo$32b3o2$34b3o$35b2o$34bobo$34b2o$34b2o2$13bobo4bobo12b
4o$12bo2bo4bo2bo12b2o$13bobo4bobo14bo$51bo$40b3o6b2ob2o$51bo$13bobo4bo
bo14bo$12bo2bo4bo2bo12b2o$13bobo4bobo12b4o2$34b2o$34b2o$34bobo$35b2o$
34b3o2$32b3o$31bo$31b3o$32b3o$32b2o$9bo24bo$8bo$8b3o!
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Re: B34tw5y/S23

Postby PHPBB12345 » April 25th, 2016, 5:47 am

SuperSupermario24 wrote:No rule table?
Looking at some of the other recent threads, it looks like there's a thing that automatically generates these ruletables or something, but I don't even know where to begin looking for that (and no searching the forums doesn't help).

Here is rule table:
@RULE B34tw5y_S23

@TABLE
n_states:2
neighborhood:Moore
symmetries:rotate4reflect

var a={0,1}
var b=a
var d=a
var e=a
var f=a
var g=a
var i=a
var j=a
var k=a

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
0,1,1,0,0,1,0,0,1,1
0,1,1,0,0,0,1,1,0,1
0,1,1,0,1,1,0,1,0,1

1,1,1,0,0,0,0,0,0,1
1,1,0,1,0,0,0,0,0,1
1,1,0,0,1,0,0,0,0,1
1,1,0,0,0,1,0,0,0,1
1,0,1,0,1,0,0,0,0,1
1,0,1,0,0,1,0,0,0,1
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

a,b,d,e,f,g,i,j,k,0
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Re: B34tw5y/S23

Postby muzik » May 16th, 2016, 4:14 pm

Blinkerfuse.

x = 126, y = 3, rule = B34tw5y_S23
2bo5bo12bo12bo12bo12bo12bo12bo12bo12bo12bo$2ob2o3bo12bo12bo12bo12bo12b
o12bo12bo12bo12bo$2bo5bo12bo12bo12bo12bo12bo12bo12bo12bo12bo!



I want this rule added to the life-like rules mashup
Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace!
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Re: B34tw5y/S23

Postby glider_rider » May 19th, 2016, 12:32 am

2 c/2 spaceships, a c/4 ship, an almost-p98 shuttle, a p7, a p58, and a p116 gun.

x = 208, y = 58, rule = B34tw5y_S23
153bo12bo$153b3o10b3o$156bo12bo$155b2o11b2o4$182b2o$182bo$180bobo$157b
3o20b2o$156bo3bo$156bo3bo$156bo3bo$148b2o7b3o$147bobo$147bo$146b2o4$
160b2o11b2o$160bo12bo$161b3o10b3o$163bo12bo6$60bo$61bo$6bo6bo45b3o$5b
3o4b3o136bo12bo12bo12bo$4b5o2b5o15b3o66bo2bo47b3o10b3o10b3o10b3o$30bo
3bo8b3o3b3o48bo2bo50bo12bo12bo12bo$4b2ob2o2b2ob2o14bo3bo11bobo49b2o4b
2o47b2o11b2o11b2o11b2o$4bo3b4o3bo84bo2bo$3bobobo4bobobo13b2ob2o12bo52b
o2bo$29bo5bo8b3ob3o$7b2o2b2o17bo3bo9b2o3b2o81b2o72b2o$133bo72bo$9b2o
122bobo68bobo$7b6o54b2o65b2o19b3o46b2o$3b2ob2o4b2ob2o50b2o85bo3bo$b2ob
o3b4o3bob2o53bo81bo3bo$o5bo6bo5bo52b2o80bo3bo$o2bo3bo4bo3bo2bo52bo82b
3o2$2b2o3b2o2b2o3b2o$4bobo6bobo$3bo3bo4bo3bo2$145b2o$145bo12b2o11b2o
11b2o11b2o$146b3o9bo12bo12bo12bo$148bo10b3o10b3o10b3o10b3o$161bo12bo
12bo12bo!
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Re: B34tw5y/S23

Postby AbhpzTa » May 20th, 2016, 3:06 pm

True p98 glider gun:
x = 76, y = 66, rule = B34tw5y_S23
51bo8bo$51b3o6b3o$54bo8bo$53b2o7b2o6$56bo$54b2ob2o$56bo$60b2o$60b2o2$
70bo$70b2o$70b2o$15bo8bo49b2o$13b3o6b3o49b2o$12bo8bo$12b2o7b2o6$19bo$
19b2o5b3o$19bo4b2o2b2o5bo29bo$14b2o20bo27b2o$14b2o18bo2bo26b2o$34bo25b
2o$5bo28bobo23b2o$4b2o24b2o$4b2o24b2o19bo$2o49b2o$2o49bo$46b2o$46b2o5$
33bo19b2o7b2o$32bo21bo8bo$32b3o16b3o6b3o$10bo40bo8bo$10b2o$10b2o$14b2o
$14b2o2$24bo$22b2ob2o$24bo$28b2o$28b2o5$12b2o$12bo$13b3o$15bo!
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
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Re: B34tw5y/S23

Postby muzik » June 15th, 2016, 7:13 pm

Fabulous.

x = 265, y = 141, rule = B34tw5y_S23
31bo$30b3o$29b5o$28bo5bo198bo$27bo7bo196b3o$26bo9bo194b5o$25bo11bo192b
o5bo$24bo13bo190bo7bo$23b2o13b2o188bo9bo$22b3o13b3o186bo11bo$23b2o13b
2o186bo13bo$24bo13bo186b2o13b2o$25bo11bo186b3o13b3o$26bo9bo188b2o13b2o
$27bo7bo190bo13bo$227bo11bo$228bo9bo$229bo7bo$31bo3$28bo5bo198bo$27bob
o3bobo$26bo2bo3bo2bo$26b2obo3bob2o193bo5bo$20bo4b2o9b2o4bo186bobo3bobo
$19bo8bo5bo8bo184bo2bo3bo2bo$19b3o19b3o184b2obo3bob2o$222bo4b2o9b2o4bo
$221bo8bo5bo8bo$221b3o19b3o5$86bo$86bo$85bobo$86bo91bo$86bo91bo$177bob
o$178bo$178bo4$86bo$86bo$86bo$178bo$82bo7bo87bo$82b3o3b3o87bo$76b3o3b
2o5b2o3b3o$76b2ob2obo7bob2ob2o77bo7bo$9bo43bo15bobo2bobob3o11b3obobo2b
obo70b3o3b3o$7b2o45b2o14b3obo23bob3o65b3o3b2o5b2o3b3o$8b2o43b2o15b3obo
23bob3o65b2ob2obo7bob2ob2o$72b2o25b2o60bobo2bobob3o11b3obobo2bobo15bo
43bo$162b3obo23bob3o14b2o45b2o$162b3obo23bob3o15b2o43b2o$164b2o25b2o2$
16b3o$15bo3bo$14bo5bo$13bo3bo3bo61bo5bo156b3o$13bo2bobo2bo60bobo3bobo
154bo3bo$13bo3bo3bo222bo5bo$14bo5bo61b3o3b3o84bo5bo61bo3bo3bo$15bo3bo
154bobo3bobo60bo2bobo2bo$16b3o224bo3bo3bo$174b3o3b3o61bo5bo$49b3o193bo
3bo$49b3o30b3o3b3o155b3o$49b3o$17bo31b3o30bobo3bobo122b3o$17bo65bo5bo
84b3o3b3o30b3o$17bo195b3o$67bo37bo68bobo3bobo30b3o31bo$48bo3bo14bobo
33bobo69bo5bo65bo$17b2o6bo21b2o3b2o13b2o35b2o141bo$16b2o8b2o13bo6bo3bo
106bo37bo$2bobo7b2o3b2o3bo2b2o13bobo22bo93bobo33bobo14bo3bo$2bobo7b2o
4b5o16b2ob2o20bobo92b2o35b2o13b2o3b2o21bo6b2o$2bo17bo17b6o168bo3bo6bo
13b2o8b2o$29b3o5bob4o19bo3bo132bo22bobo13b2o2bo3b2o3b2o7bobo$2b2o2bo
23b2o3bo9b2o7b2o5b2o3bo131bobo20b2ob2o16b5o4b2o7bobo$2ob2obo22bo5bo2bo
bobo2b2o7b2o165b6o17bo17bo$b4obo29b2ob2o21b4o132bo3bo19b4obo5b3o$198bo
3b2o5b2o7b2o9bo3b2o23bo2b2o$209b2o7b2o2bobobo2bo5bo22bob2ob2o$199b4o
21b2ob2o29bob4o16$115bobo$116b2o$116bo$147bobo$147b2o$148bo23$128bo$
129bo$127b3o$136bo$135bo$135b3o!
Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace!
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Re: B34tw5y/S23

Postby PHPBB12345 » June 15th, 2016, 9:14 pm

two rakes making chaos:
x = 248, y = 112, rule = B34tw5y_S23
216b3o$215bo3bo$31bo182bo5bo$30b3o180bo3bo3bo$29b5o178bo4bo4bo$28bo5bo
176bo11bo$27bo7bo174bo13bo$26bo9bo172bo15bo$25bo11bo171bo2b2o7b2o2bo$
24bo13bo170bo15bo$23b2o13b2o170bo13bo$22b3o13b3o170bo11bo$23b2o13b2o
172bo4bo4bo$24bo13bo174bo3bo3bo$25bo11bo176bo5bo$26bo9bo$27bo7bo180bob
o2$217bo$217bo$31bo$213b3o3b3o$213b3o3b3o$28bo5bo176b2o9b2o$27bobo3bob
o171bo7bo3bo7bo$26bo2bo3bo2bo168b2o4bo3bo3bo3bo4b2o$26b2obo3bob2o169b
2o5bo7bo5b2o$20bo4b2o9b2o4bo$19bo8bo5bo8bo$19b3o19b3o5$162bo$161bobo2$
86bo74b3o$86bo$85bobo$86bo$86bo5$161b3o2$86bo69b2o9b2o$86bo72bo5bo$86b
o66bo5bo5bo5bo$159bo5bo$82bo7bo54b2o5b2obob2o7b2obob2o5b2o$82b3o3b3o
59b3ob2o13b2ob3o19bo45bo$76b3o3b2o5b2o3b3o49b2o2bo23bo2b2o15bobo41bobo
$76b2ob2obo7bob2ob2o50b2obo23bob2o16b2o43b2o$9bo43bo15bobo2bobob3o11b
3obobo2bobo45bo25bo$7b2o45b2o14b3obo23bob3o$8b2o43b2o15b3obo23bob3o$
72b2o25b2o2$231bo$230b3o$229b5o$16b3o209b2o3b2o$15bo3bo138b3o3b3o60b3o
3b3o$14bo5bo137b3o3b3o61b2o3b2o$13bo3bo3bo61bo5bo69bo5bo63b5o$13bo2bob
o2bo60bobo3bobo139b3o$13bo3bo3bo209bo$14bo5bo61b3o3b3o107bo$15bo3bo
178bo$16b3o140bo5bo32bo$158b3o3b3o31bo$49b3o106b3o3b3o31bo$49b3o30b3o
3b3o107bo31b3o$49b3o$17bo31b3o30bobo3bobo52bobo33bobo46bo$17bo65bo5bo
53b2o35b2o14b2ob2o23b2o4bo$17bo126bo35bo14bo5bo20bo8bo$67bo37bo90b2ob
2o6bo14bo8bo$48bo3bo14bobo33bobo100bobo13b2ob2o3b2o3b2o8b2o$17b2o6bo
21b2o3b2o13b2o35b2o76b3o20bo2bo18bobo5b2o7b3o$16b2o8b2o13bo6bo3bo130b
2o21bo2bo18bo$2bobo7b2o3b2o3bo2b2o13bobo22bo117b3o20bo2b2o6b2o25b2o$2b
obo7b2o4b5o16b2ob2o20bobo116b2ob2o5b2o7b2o3bo2b2obo4bobo21bo4bo$2bo17b
o17b6o139b2obo6b2o7b2o2b3ob4o5bo22b3o2bo$29b3o5bob4o19bo3bo117b2obo20b
o34b2ob2o$2b2o2bo23b2o3bo9b2o7b2o5b2o3bo$2ob2obo22bo5bo2bobobo2b2o7b2o
$b4obo29b2ob2o21b4o15$132bo$131bo$131b3o2$115bobo$116b2o$116bo!
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Re: B34tw5y/S23

Postby muzik » June 18th, 2016, 8:08 am

Some sort of zombie reaction:

x = 9, y = 126, rule = B34tw5y_S23
3o$obo$3o4$3o$obo$3o16$2bo$2bo$2bo31$4bo$4bo$4bo31$6bo$6bo$6bo31$8bo$
8bo$8bo!


A synth for the c2:

x = 27, y = 24, rule = B34tw5y_S23
13bo$13bobo$2bo10b2o$obo$b2o13$10b3o$10bo$11bo2$24b3o$24bo$25bo!


better one:

x = 32, y = 11, rule = B34tw5y_S23
2bo$obo$b2o4$29bo$19bobo7bobo$13bo5b2o8b2o$11bobo6bo$12b2o!


Fine, have a 3G:

x = 15, y = 14, rule = B34tw5y_S23
9bo$9bobo$9b2o$obo$b2o$bo6$13b2o$12b2o$14bo!
Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace!
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Re: B34tw5y/S23

Postby BlinkerSpawn » June 18th, 2016, 9:08 am

Trivial p98 c/2 gun:
x = 131, y = 170, rule = B34tw5y_S23
53bo8bo$53b3o6b3o$56bo8bo$55b2o7b2o4$59bo$58bob2o$52b2o4bo3bo$52b2o5bo
3bo$63bo$63bo$61b2o$48b3o9bo11bo$50bo17bo3b2o$49bo16b2o5b2o$55bo10bo6b
3o$17bo8bo29bo9bo5b3o$15b3o6b3o27b3o9b3o3b2o$14bo8bo44bo3bo$14b2o7b2o$
67bo$68b2o$67b2o2$20b2o$19bobo4b2o$18b2o6bobo38bo$17b3o20bobo23b2o3bo$
18b2o22bo22b2o5b2o$19b3o5b2o9bo25b3o6bo$7bo12b2o4bo10b2obo24b3o5bo$6b
2o3bo24b5ob2o22b2o3b3o$5b2o5b2o23b2obobo9b2o13bo3bo$4b3o6bo10bobo11bob
o10bobo4b2o$5b3o5bo10b2o14b2o8b2o6bobo11bo$6b2o3b3o11bo14b4o5b3o18b2o
21b2o$7bo3bo29b3o6b2o19b2o20b2o$42bo8b3o5b2o33b3o$12bo39b2o4bo36b3o$
10b2o82b5o$11b2o80b3ob3o$94b5o$55b2o7b2o16bo12b3o$56bo8bo15b3o12bo$12b
o40b3o6b3o15b5o$8bo3b2o39bo8bo16b3ob3o$6b2o5b2o65b5o$6bo6b3o65b3o25b2o
$6bo5b3o65b3o26bobo$6b3o3b2o13bo37bo13b2o30bo$8bo3bo13bob2o34bo14b2o
18b2o10b2o$20b2o4bo3bo33b3o$7bo12b2o5bo3bo72bo$8b2o21bo72b2o$7b2o22bo
43b3o20b3o3b3o$29b2o43bo3bo20b2o3b2o$28bo45bo3bo21b5o4b2o$73b8o20b3o5b
obo$64b2o6b2o7bo20bo8bo$23bo39bobo6b2o2b2o3bo29b2o$24bo38bo12bo4bo$22b
3o37b2o13bo2bo2$25b2o$25bo$26b3o52b3o11b2o$28bo52bo13b2o$82bo2$97b3o$
97bobo$97b3o3$40bo$40bobo$40b2o$31bobo$32b2o$32bo3$91b2o2$96bo$44b2o
50b2o$43b2o38b2o5b3o3b3o20b3o7b2o$45bo38bo6b2o3b2o20bo3bo6bo$84bobo5b
5o21bo3bo4bobo$85b2o6b3o21b8o2b2o$94bo21b2o7bo$116b2o2b2o3bo$120bo4bo$
121bo2bo2$83b2o12b2o30b2o$84bo12b2o30bo$84bobo11b3o26bobo$85b2o12b3o
25b2o$50bo47b5o$50b3o44b3ob3o$53bo44b5o$52b2o45b3o12bo$100bo12b3o$112b
5o$111b3ob3o$112b5o$113b3o$112b3o$48b2o19bo41b2o$47b3o18b2o41b2o$44bob
2o20bobo$44bo$44bo12b2o$45b2obobo6b2o$47b5o11bo$51b2o9b2o$50b2o9b2o$
50b2o8b3o$61b2o8b2o$16bo8bo36b3obo4b2o$14b3o6b3o37b2obo$13bo8bo41b2o$
13b2o7b2o44bo$68b2o$67bobo$37bo$8bo19b2o7b2o$8b2o18bobo5bobo$7bobo19b
3o22b2o18bo$30b3o22b2o17b2o$19b2o9b2o4bo4b2o11bo20b2o$19b2o9bo3b2o5b3o
31b3o$14bo12bobo13b2o20b2o8b2o$14b2o10b3o14b3o19b2o4bob3o$15b2o10bo6bo
bo6b2o15b2o9bob2o$15b3o17b2o4bobo16bobo9b2o$5b2o8b2o24b2o18b3o$5b2o4bo
b3o46b3o$11bob2o36b2o9b2o$12b2o37b2o9bo$9bo49bobo$8b2o48b3o$8bobo48bo
3$21b2o31b2o7b2o$3bo17bobo31bo8bo$2b2o17bo30b3o6b3o$b2o49bo8bo$3o$b2o
8b2o$2b3obo4b2o$3b2obo9b2o9bo$4b2o9b3o9bobo$12bob2o11b2o$12bo$12bo12b
2o$13b2obobo6b2o$15b5o$19b2o$18b2o$18b2o2$13b2o7b2o$13bo8bo$14b3o6b3o$
16bo8bo!
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Re: B34tw5y/S23

Postby muzik » June 18th, 2016, 9:09 am

Entirely too big c/2 rake:

x = 607, y = 385, rule = B34tw5y_S23
32b3o$32b3o3$28b2o7b2o$28b3obobob3o$29b2obobob2o$31b2ob2o$24bo17bo$23b
2o17b2o$22b3o17b3o2$22b2o3b2o9b2o3b2o$19b3obo3b3o7b3o3bob3o$19bo3b2obo
13bob2o3bo$19bo6bo13bo6bo$26bo2bo7bo2bo10$417b3o$417b3o3$28b2ob2ob2ob
2o374b2o7b2o$30bo5bo376b3obobob3o$414b2obobob2o$416b2ob2o$18bobo25bobo
360bo17bo$18b2o27b2o39bo319b2o17b2o$19bo27bo39b3o317b3o17b3o$86b5o$87b
obo317b2o3b2o9b2o3b2o$85b2obob2o312b3obo3b3o7b3o3bob3o$83bob2o3b2obo
310bo3b2obo13bob2o3bo$82b3o7b3o309bo6bo13bo6bo$81b3obo5bob3o315bo2bo7b
o2bo$82b3o7b3o$83bob2o3b2obo$85b2obob2o$87bobo$86b5o$87b3o$88bo3$87b3o
4$85b2o3b2o321b2ob2ob2ob2o$78bo4bobo5bobo4bo316bo5bo$77bo5bobo5bobo5bo
$77b3o3b3o5b3o3b3o$19bo383bobo25bobo$18b3o342bo39b2o27b2o$7bo9b5o37bo
302b3o39bo27bo$6bo9b2o3b2o37bo300b5o$6b3o7bo5bo35b3o301bobo$15b2o5b2o
336b2obob2o$17b5o336bob2o3b2obo$13bo3b5o3bo58bo7bo264b3o7b3o$11b3o3b5o
3b3o56bo7bo263b3obo5bob3o$10b2o2b3o5b3o2b2o328b3o7b3o$9b2o3b3o5b3o3b2o
328bob2o3b2obo$8b3o3b3o5b3o3b3o49b2o13b2o263b2obob2o$9b2o3b3o5b3o3b2o
332bobo$10b6o7b6o332b5o$11b4o9b4o23b3o308b3o$13bo11bo25bobo309bo$51b3o
2$362b3o$20bo$21bo58b2o13b2o$19bobo$20bo339b2o3b2o$84bo7bo260bo4bobo5b
obo4bo$84bo7bo259bo5bobo5bobo5bo$20bobo28b3o298b3o3b3o5b3o3b3o$21b2o
86bo322bo$19b4o45b2o40b2o319b3o$18bobo10bo16bo19b2o39b2o281bo37b5o9bo$
obo15bobo11bo10bo3bo2bo16b3o321bo37b2o3b2o9bo$8bo21b3o9bob2o4bo16b2o
322b3o35bo5bo7b3o$o2bo2bo39bob2o6b2o370b2o5b2o$2b2o4bo28b3o2bobob2o8b
2o372b5o$2b2obo29bo4bo4bo313bo7bo58bo3b5o3bo$o6bo28bo3bo318bo7bo56b3o
3b5o3b3o$bo3bo32b2o383b2o2b3o5b3o2b2o$5bo416b2o3b3o5b3o3b2o$3b2o350b2o
13b2o49b3o3b3o5b3o3b3o$422b2o3b3o5b3o3b2o$423b6o7b6o$398b3o23b4o9b4o$
398bobo25bo11bo$398b3o3$431bo$355b2o13b2o58bo$430bobo$431bo$359bo7bo$
359bo7bo$398b3o28bobo$342bo86b2o$340b2o40b2o45b4o$341b2o39b2o19bo16bo
10bobo$122bo259b3o16bo2bo3bo10bo11bobo15bobo$120bobo260b2o16bo4b2obo9b
3o21bo$121b2o271b2o6b2obo39bo2bo2bo$394b2o8b2obobo2b3o28bo4b2o$406bo4b
o4bo29bob2o$411bo3bo28bo6bo$412b2o32bo3bo$446bo$447b2o18$329bo$329bobo
$329b2o$132bobo$133b2o$133bo24$317bobo$317b2o$145bo172bo$146bo$144b3o
5$576b3o2$424b3o149bobo$424bobo150bo$577bo$576bobo2$576b3o$424bobo$
423bo3bo146b2o3b2o$422b2obob2o144bo2bobo2bo$421bo7bo138bo5b2o3b2o5bo$
421bo2bobo2bo136bo2bo15bo2bo$421bo2bobo2bo136bo21bo2$562bo4bobob3o7b3o
bobo4bo$410bo7bob2o7b2obo7bo120b3o3b2obo2bo7bo2bob2o3b3o$409bobo4bob2o
bo7bob2obo4bobo119bo2bo4b4o9b4o4bo2bo$408b2ob2ob3obo2bo7bo2bob3ob2ob2o
120b3ob4o13b4ob3o$306bo105bobo21bobo125b5o17b5o$305bo104bobo25bobo$
305b3o104bobo21bobo$156bo257bo21bo$157b2o255bo21bo$156b2o6$574bo5bo$
422bo5bo144b3o3b3o$422bo5bo144b3o3b3o$421bobo3bobo92bo$422bo5bo51bo40b
3o$421b3o3b3o49b3o38b5o48b3o3b3o$421b3o3b3o48b5o36b2o3b2o47b3o3b3o$
422bo5bo48bobobobo90bo5bo$421bobo3bobo46bob2ob2obo33b2o2bo2b2o$422bo5b
o47bobo3bobo33b9o34bo31bo$422bo5bo46b2o7b2o35b3o35b2o33b2o$475b3o5b3o
29b2o2b2o3b2o2b2o30b2o31b2o$407bobo31bobo29b2ob2o5b2ob2o25bob2ob9ob2ob
o$407b2o33b2o27b6o7b6o22b2o2bob9obo2b2o$408bo33bo27bo3b2o9b2o3bo20b2o
3b2ob2obob2ob2o3b2o$469bob3o13b3obo18b3o3bo11bo3b3o$468b4o3bo9bo3b4o
18b2o2bo13bo2b2o$467b3o3bobo9bobo3b3o18bo19bo$295bo172b5obo11bob5o24b
2o7b2o$293b2o174b2o19b2o25bo9bo$294b2o179b2o7b2o$169bo305b2o7b2o$167bo
bo$168b2o5$516b2o2b2ob2o2b2o$518bo7bo64bo$476bobo3bobo35bo3bo65bobo$
410b3o61b2ob2o3b2ob2o29b2o2bo3bo2b2o61bobo$520bo3bo66bo$476b3o3b3o24bo
25bo$410b3o65bo3bo26bobo21bobo50bobo5bobo$467bo25bo15b2o23b2o$466bo27b
o91bo3bobo3bo$466b3o23b3o93b3ob3o$409b2ob2o134bo32b2o17b2o4bo$409b2ob
2o134bobo29bo2bo15bo3bo2bo$399bo9b2ob2o6b2o32bo93b2o30bobo17bobob3o$
395b2obobo2bo15bo35bo126bo17bo2bo$395b2obobo2bo15b2o32b3o102bo19b4o3bo
bo7bobo3b4o$396b3obo2bo15b2obo21bo112b3o17b3o4bo2bo7bo2bo4b3o$421b2o
20b3o110b5o15b2o2b7o9b7o2b2o$396bobo2b2o3b2o7b2o3bo2b2obo15b5o109bo3bo
23b2o11b2o$396b2o2bobo3b2o7b2o3bobo2b2o16bobo108b3o3b3o$282bo119bo17bo
20b2obob2o105b2o3bo3b2o$282bobo154bob2o3b2obo102b3o2bobo2b3o$282b2o
154b3o7b3o102b2o3bo3b2o$179bobo255b3obo5bob3o102b3o3b3o$180b2o256b3o7b
3o105bo3bo$180bo258bob2o3b2obo106b5o$441b2obob2o109b3o$443bobo112bo$
442b5o$443b3o58b2o$444bo58b3o$497bo59b3o$495b2ob2o$443b3o50b4o3bo$497b
2o3bobo52b2o$444b2o57bo52bobo$443b3o39b3o68bo2bo8bo$442bo3b2o37bo67b4o
bob2o4bobo7bo$434bo6bo4b2o38bo66b2o2b2obo6b2o7bobo$426bo6bo7bo4bob2o
109b2o15b2o$427bo5b3o5bo4bo124b2o$425b3o15b2o29b2o$443bo29b2o$475bo3$
462b2o$462bobo$462bo$270bobo$270b2o$192bo78bo179bo$193bo256b2o$191b3o
256bobo4$438b3o$438bo$439bo3$427b2o$426b2o$428bo3$415b2o$415bobo$415bo
3$404bo$403b2o$403bobo3$259bo$258bo132b3o$258b3o130bo$203bo188bo$204b
2o$203b2o$380b2o$379b2o$381bo3$368b2o$368bobo$368bo3$357bo$356b2o$356b
obo4$344b3o$344bo$345bo3$333b2o$332b2o$248bo85bo$246b2o$247b2o$216bo
104b2o$214bobo104bobo$215b2o104bo3$310bo$309b2o$309bobo4$297b3o$297bo$
298bo3$286b2o$285b2o$287bo3$274b2o$274bobo$274bo3$235bo27bo$235bobo24b
2o$235b2o25bobo$226bobo$227b2o$227bo$250b3o$250bo$251bo3$239b2o$238b2o
$240bo!


compressed it down a big bit:

x = 376, y = 271, rule = B34tw5y_S23
264bo$263b3o$262b5o$261bo5bo$260bo7bo$259bo9bo$258bo11bo$257bo13bo$
256b2o13b2o$255b3o13b3o$256b2o13b2o$257bo13bo$258bo11bo$259bo9bo$260bo
7bo4$264bo3$261bo5bo$260bobo3bobo$259bo2bo3bo2bo$259b2obo3bob2o$253bo
4b2o9b2o4bo$252bo8bo5bo8bo$252b3o19b3o8$209bo$209bo$208bobo$209bo$209b
o7$209bo$209bo$209bo2$205bo7bo$205b3o3b3o$199b3o3b2o5b2o3b3o$199b2ob2o
bo7bob2ob2o$192bobo2bobob3o11b3obobo2bobo15bo43bo$193b3obo23bob3o14b2o
45b2o$193b3obo23bob3o15b2o43b2o$195b2o25b2o5$277b3o$276bo3bo$275bo5bo$
206bo5bo61bo3bo3bo$205bobo3bobo60bo2bobo2bo$274bo3bo3bo$205b3o3b3o61bo
5bo$276bo3bo$277b3o2$244b3o$205b3o3b3o30b3o$244b3o$205bobo3bobo30b3o
31bo$206bo5bo65bo$278bo$190bo37bo$190bobo33bobo14bo3bo$190b2o35b2o13b
2o3b2o21bo6b2o$243bo3bo6bo13b2o8b2o$230bo22bobo13b2o2bo3b2o3b2o7bobo$
229bobo20b2ob2o16b5o4b2o7bobo$252b6o17bo17bo$229bo3bo19b4obo5b3o$229bo
3b2o5b2o7b2o9bo3b2o23bo2b2o$240b2o7b2o2bobobo2bo5bo22bob2ob2o$230b4o
21b2ob2o29bob4o19$178bobo$178b2o$179bo9$342bo$190bo150b3o$190bo150b3o$
190bo151bo$190bo$190bo$190bo147bo7bo$341bobo$340b2ob2o$188b2ob2o139b2o
6bo3bo6b2o$187bo5bo137bo2bo15bo2bo$181bo6b2ob2o6bo133b2o15b2o$180bobo
15bobo130bobo17bobo$180bo2bo13bo2bo127bo2b2o4bo9bo4b2o2bo$179bo2bo15bo
2bo125bo10bo7bo10bo$178b2o2bo15bo2b2o124b2ob4o3bo9bo3b4ob2o$175bob2o2b
o3b2o7b2o3bo2b2obo126b2o3bo9bo3b2o$167bo7b4ob3o2b2o7b2o2b3ob4o$166bo
13bo19bo$166b3o11$339bo5bo$338bobo3bobo$186b3o3b3o143bobo3bobo$339bo5b
o2$186b3o3b3o92bo40bo27bo$245bo40b3o37b2o29b2o$244b3o38b5o37b2o27b2o$
174bobo27bobo36b5o36b2o3b2o$174b2o29b2o35bo5bo34b3o3b3o$175bo29bo35bo
7bo32b11o$240bo9bo30b13o$239bo11bo28b2o2b3ob3o2b2o$238bo13bo26b3o2b2o
3b2o2b3o$237b2o13b2o26b2o2b3ob3o2b2o$236b3o13b3o26b13o$156bo80b2o13b2o
28b11o$154b2o82bo13bo30b3o3b3o$155b2o82bo11bo32b2o3b2o$240bo9bo34b5o$
241bo7bo36b3o$286b3o2$286b3o$245bo2$284bo5bo$30b3o209bo5bo34b3o3b3o$
29bo3bo207bobo3bobo32bo9bo$29bo3bo206bo2bo3bo2bo25bo4b2ob2o3b2ob2o4bo$
28b7o205b2obo3bob2o25bobo2b5o3b5o2bobo57bo$27bo7bo140bo57bo4b2o9b2o4bo
19b2o5bo7bo5b2o56b3o$26bo9bo138b3o55bo8bo5bo8bo96b5o$25bo11bo136b5o54b
3o19b3o95b2o3b2o$23b3o11b3o133bobobobo135bo53bo$22bo2bo11bo2bo131bob2o
b2obo134bobo34b2o2bo2b2o6bobo$22bo2bo11bo2bo122bo8bobo3bobo36bo97b2o
35b9o7b2o$22bo2bo11bo2bo121bo8b2o7b2o36bo136b3o$23b3o11b3o122b3o6b3o5b
3o34b3o130b2o2b2o3b2o2b2o$25bo11bo131b2ob2o5b2ob2o163bob2ob9ob2obo$26b
o9bo130b6o7b6o160b2o2bob9obo2b2o$166bo3b2o9b2o3bo158b2o3b2ob2obob2ob2o
3b2o$165bob3o13b3obo156b3o3bo11bo3b3o$164b4o3bo9bo3b4o156b2o2bo13bo2b
2o$163b3o3bobo9bobo3b3o133bo22bo19bo$143bo20b5obo11bob5o20bo112b3o26b
2o7b2o$143bobo19b2o19b2o20b3o110b2ob2o25bo9bo$143b2o26b2o7b2o25b5o110b
3o$28bo5bo136b2o7b2o24b3ob3o110bo$27bobo3bobo171b5o$26bo2b2ob2o2bo171b
3o55bo$27b2o5b2o173bo56b2o$25b2obo5bob2o227bobo86b2o$19bobo19bobo224b
2o$19b2o21b2o224bo$20bo21bo222bob2o$263b5o54b3o$264bo2bo84b2o$208b3o
54bo2bo37bo49b2o$265bobo38bo$325b2ob2o2bo10bo$325bo3bo13bobo27bo$189bo
11bo2b5o109b2o5bo5b2o3b2o5b2o28b2o$85b3o102bo10b2obo3bo43b3o63b2o6b2o
43bo2bo$85bobo100b3o9bo4b2obo4b2o37bo76b2o3bo3bo31b2o3bo$85b3o118b2o5b
2o38bo80bo3bo32bo2bo$196bo138b2o32bob2o$196b3o171b2o$196b3o42b2o127b2o
$240b2o$242bo3$229b2o$85b3o43bobo95bobo$131b2o96bo$132bo$82bo7bo$77bo
3bo2bo3bo2bo3bo122bo$76bob2o4bo3bo4b2obo120b2o$80bob2o5b2obo124bobo$8b
o45bo16b3o2bobob2o9b2obobo2b3o$7bo47bo13bo4bo4bo13bo4bo4bo$7b3o43b3o
14bo3bo23bo3bo$72b2o25b2o104b3o$205bo$206bo2$17bo$16b3o175b2o$15b5o
173b2o$14bo5bo174bo$13b2o2bo2b2o61bo5bo$12b3obobob3o60bo5bo$13b2o2bo2b
2o60bobo3bobo91b2o$14bo5bo62bo5bo92bobo$15b5o63bo5bo92bo$16b3o$17bo32b
o$49bobo31bo5bo81bo$48bo3bo30bo5bo80b2o$48bo3bo29bobo3bobo79bobo$49bob
o31bo5bo30bo$16b3o31bo32bo5bo29bo$119b3o$68bo35bo53b3o$47b2o3b2o12b2o
37b2o51bo$16b3o7bo20b3ob3o13b2o35b2o53bo$16bo10bo13bo5b2o3b2o$12b2o2bo
3bobo2b3o11b5o21bo$b2o9b2o3b2obobo15bo26bo81b2o$3bo16bo9bo34bo80b2o$2b
2o25bobo11bo17b2o85bo$b5o25bo4bobobobo2b2o7b2o5b2o$o5b2o22bo4b4ob2o3b
2o7b2o5bo2b2o$2o2bo31b6o21b2o70b2o$2b2o59b2o70bobo$135bo3$124bo$123b2o
$123bobo!
Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace!
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Re: B34tw5y/S23

Postby BlinkerSpawn » June 18th, 2016, 11:36 am

Smaller Sierpinski generator:
x = 173, y = 99, rule = B34tw5y_S23
30bo110b3o$29bobo109bobo$29bobo4$141bobo$140bo3bo$27b2obob2o105b2obob
2o$27b3ob3o104bo7bo$26b9o103bo2bobo2bo$25b3o5b3o102bo2bobo2bo3$127bo7b
ob2o7b2obo7bo$15bo6b2ob2o7b2ob2o6bo80bobo4bob2obo7bob2obo4bobo$13b5o3b
obo2b2o5b2o2bobo3b5o77b2ob2ob3obo2bo7bo2bob3ob2ob2o$13b2ob2obobob3o9b
3obobob2ob2o81bobo21bobo$14b2obobo21bobob2o80bobo25bobo$16b2o25b2o84bo
bo21bobo$16bo27bo86bo21bo$19b2o19b2o89bo21bo8$139bo5bo$139bo5bo$26b3o
3b3o50b3o50bobo3bobo$26bobo3bobo50b3o51bo5bo$138b3o3b3o$138b3o3b3o$81b
2o7b2o47bo5bo$81b3obobob3o46bobo3bobo$26bobo3bobo47b2obobob2o48bo5bo$
26b3o3b3o49b2ob2o50bo5bo$77bo17bo$76b2o17b2o27bobo31bobo$12bo35bo26b3o
17b3o26b2o33b2o$12bobo31bobo76bo33bo$12b2o33b2o26b2o3b2o9b2o3b2o$72b3o
bo3b3o7b3o3bob3o$72bo3b2obo13bob2o3bo$72bo6bo13bo6bo$79bo2bo7bo2bo12$
16bo138b3o$16bo$16bo64b2ob2ob2ob2o$16bo66bo5bo65b3o$16bo$16bo$71bobo
25bobo$71b2o27b2o52b2ob2o$14b2ob2o53bo27bo53b2ob2o$13bo5bo93bo32b2o6b
2ob2o9bo$4bo9b2ob2o6bo86bo35bo15bo2bobob2o$2ob3o18bobo31bobo51b3o32b2o
15bo2bobob2o$3bob5o13bo2bo32b2o62bo21bob2o15bo2bob3o$2obo20bo2bo20b3o
8bo62b3o20b2o$bob2ob2o16bo2b2o18bo3bo69b5o15bob2o2bo3b2o7b2o3b2o2bobo$
bo4b2o3b2o7b2o3bo2b2obo15bo3bo70bobo16b2o2bobo3b2o7b2o3bobo2b2o$b2o4b
2o2b2o7b2o2b3ob4o14bo5bo67b2obob2o20bo17bo$6bo19bo18b2o2bo2b2o64bob2o
3b2obo$43b2o2b2ob2o2b2o61b3o7b3o$42bo4bo3bo4bo59b3obo5bob3o$42bo3bo5bo
3bo60b3o7b3o$42bo4bo3bo4bo61bob2o3b2obo$43b2o2b2ob2o2b2o64b2obob2o$45b
2o2bo2b2o68bobo$46bo5bo68b5o$47bo3bo70b3o$47bo3bo71bo$48b3o2$49bo72b3o
$49bo$48bo73b2o$48bobo71b3o$48bo2bo68b2o3bo$47b4obo67b2o4bo6bo$46b2o2b
o2bo64b2obo4bo7bo6bo$38bobo4b3o2b2obo67bo4bo5b3o5bo$30bobo5b2o7bo2bobo
70b2o15b3o$31b2o6bo7b3o74bo$31bo16b2o!
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Re: B34tw5y/S23

Postby AbhpzTa » June 18th, 2016, 3:06 pm

BlinkerSpawn wrote:Trivial p98 c/2 gun:
x = 131, y = 170, rule = B34tw5y_S23
53bo8bo$53b3o6b3o$56bo8bo$55b2o7b2o4$59bo$58bob2o$52b2o4bo3bo$52b2o5bo
3bo$63bo$63bo$61b2o$48b3o9bo11bo$50bo17bo3b2o$49bo16b2o5b2o$55bo10bo6b
3o$17bo8bo29bo9bo5b3o$15b3o6b3o27b3o9b3o3b2o$14bo8bo44bo3bo$14b2o7b2o$
67bo$68b2o$67b2o2$20b2o$19bobo4b2o$18b2o6bobo38bo$17b3o20bobo23b2o3bo$
18b2o22bo22b2o5b2o$19b3o5b2o9bo25b3o6bo$7bo12b2o4bo10b2obo24b3o5bo$6b
2o3bo24b5ob2o22b2o3b3o$5b2o5b2o23b2obobo9b2o13bo3bo$4b3o6bo10bobo11bob
o10bobo4b2o$5b3o5bo10b2o14b2o8b2o6bobo11bo$6b2o3b3o11bo14b4o5b3o18b2o
21b2o$7bo3bo29b3o6b2o19b2o20b2o$42bo8b3o5b2o33b3o$12bo39b2o4bo36b3o$
10b2o82b5o$11b2o80b3ob3o$94b5o$55b2o7b2o16bo12b3o$56bo8bo15b3o12bo$12b
o40b3o6b3o15b5o$8bo3b2o39bo8bo16b3ob3o$6b2o5b2o65b5o$6bo6b3o65b3o25b2o
$6bo5b3o65b3o26bobo$6b3o3b2o13bo37bo13b2o30bo$8bo3bo13bob2o34bo14b2o
18b2o10b2o$20b2o4bo3bo33b3o$7bo12b2o5bo3bo72bo$8b2o21bo72b2o$7b2o22bo
43b3o20b3o3b3o$29b2o43bo3bo20b2o3b2o$28bo45bo3bo21b5o4b2o$73b8o20b3o5b
obo$64b2o6b2o7bo20bo8bo$23bo39bobo6b2o2b2o3bo29b2o$24bo38bo12bo4bo$22b
3o37b2o13bo2bo2$25b2o$25bo$26b3o52b3o11b2o$28bo52bo13b2o$82bo2$97b3o$
97bobo$97b3o3$40bo$40bobo$40b2o$31bobo$32b2o$32bo3$91b2o2$96bo$44b2o
50b2o$43b2o38b2o5b3o3b3o20b3o7b2o$45bo38bo6b2o3b2o20bo3bo6bo$84bobo5b
5o21bo3bo4bobo$85b2o6b3o21b8o2b2o$94bo21b2o7bo$116b2o2b2o3bo$120bo4bo$
121bo2bo2$83b2o12b2o30b2o$84bo12b2o30bo$84bobo11b3o26bobo$85b2o12b3o
25b2o$50bo47b5o$50b3o44b3ob3o$53bo44b5o$52b2o45b3o12bo$100bo12b3o$112b
5o$111b3ob3o$112b5o$113b3o$112b3o$48b2o19bo41b2o$47b3o18b2o41b2o$44bob
2o20bobo$44bo$44bo12b2o$45b2obobo6b2o$47b5o11bo$51b2o9b2o$50b2o9b2o$
50b2o8b3o$61b2o8b2o$16bo8bo36b3obo4b2o$14b3o6b3o37b2obo$13bo8bo41b2o$
13b2o7b2o44bo$68b2o$67bobo$37bo$8bo19b2o7b2o$8b2o18bobo5bobo$7bobo19b
3o22b2o18bo$30b3o22b2o17b2o$19b2o9b2o4bo4b2o11bo20b2o$19b2o9bo3b2o5b3o
31b3o$14bo12bobo13b2o20b2o8b2o$14b2o10b3o14b3o19b2o4bob3o$15b2o10bo6bo
bo6b2o15b2o9bob2o$15b3o17b2o4bobo16bobo9b2o$5b2o8b2o24b2o18b3o$5b2o4bo
b3o46b3o$11bob2o36b2o9b2o$12b2o37b2o9bo$9bo49bobo$8b2o48b3o$8bobo48bo
3$21b2o31b2o7b2o$3bo17bobo31bo8bo$2b2o17bo30b3o6b3o$b2o49bo8bo$3o$b2o
8b2o$2b3obo4b2o$3b2obo9b2o9bo$4b2o9b3o9bobo$12bob2o11b2o$12bo$12bo12b
2o$13b2obobo6b2o$15b5o$19b2o$18b2o$18b2o2$13b2o7b2o$13bo8bo$14b3o6b3o$
16bo8bo!

Smaller:
x = 78, y = 125, rule = B34tw5y_S23
51bo8bo$51b3o6b3o$54bo8bo$53b2o7b2o5$46b2o$46b2o3bo$50bobo$49bo3bo$50b
obo$51bo$60b2o$60b2o$65bo$65b2o$15bo8bo17b2o21bo$13b3o6b3o16bobo$12bo
8bo21bo$12b2o7b2o5$28b2o$28b2o$23bobo48b2o$22bo2bo48b2o$23bobo18b2o24b
o$44b2o23b2o$14b2o25bo28bo$14b2o24b2o$10bo28b3o18b2o$9b2o28b2o19b2o$
10bo35bo3bo4bobo$46bo3bo3bo2bo$48bo6bobo6$53b2o$54bo$2o49b3o$2o49bo$5b
o$5b2o$5bo2$14b2o$14b2o3bo$18bobo$17bo3bo$18bobo29bo$19bo28b2o$38b2o9b
2o$38bo2bo$39b3o2$39b3o$38bo2bo$38b2o3$51b3o$20bobo28bo$20bo2bo28bo$
20bobo$16b2o$16b2o$6bobo2$5bo2bo$6b2o$2b2o49bo$2b2o49b3o$56bo$55b2o6$
58b2o$11bobo35b2obo4bo$41bobo5bo2bo5b2o$11bo2bo26bo2bo4bo2bo9b2o$12b2o
26b2o20b2o$16b2o23b3o27bobo$16b2o23b2o$46b2o23bo2bo$26b2o18b2o24b2o$
25bo50b2o$26b2o48b2o$30b2o$30b2o5$14b2o7b2o18bo$14bo8bo20b2o$15b3o6b3o
16b2o21bobo$17bo8bo$65bo2bo$66b2o$62b2o$62b2o2$52bobo$52bo2bo$52bobo$
48b2o$48b2o5$55b2o7b2o$56bo8bo$53b3o6b3o$53bo8bo!
Iteration of sigma(n)+tau(n)-n [sigma(n)+tau(n)-n : OEIS A163163] (e.g. 16,20,28,34,24,44,46,30,50,49,11,3,3, ...) :
965808 is period 336 (max = 207085118608).
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Re: B34tw5y/S23

Postby muzik » June 18th, 2016, 3:26 pm

A wick:

x = 138, y = 3, rule = B34tw5y_S23
o4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo
$2o2b2o6b2o2b2o6b2o2b2o6b2o2b2o6b2o2b2o6b2o2b2o6b2o2b2o6b2o2b2o6b2o2b
2o6b2o2b2o6b2o2b2o6b2o2b2o$o4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo4bo6bo
4bo6bo4bo6bo4bo6bo4bo6bo4bo!




A glider hits a blinker to make a T, and a glider can hit a T to make two blinkers and two gliders

x = 16, y = 17, rule = B34tw5y_S23
13bobo$13b2o$14bo7$o$o$o3$5bo$4b2o$4bobo!
Bored of using the Moore neighbourhood for everything? Introducing the Range-2 von Neumann isotropic non-totalistic rulespace!
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Re: B34tw5y/S23

Postby Sphenocorona » June 18th, 2016, 4:20 pm

The 2D replicator might actually count as a failed 2D replicator - After about 8900 to 9000 generations, the debris has caught up and actually engulfed the replicators by producing more debris in front of the advancing replicator wall. Any more new 'copies' that appear after this point are the product of natural creation from chaos and will again be destroyed later.

So, can anyone find a true 2D replicator, one that never fails?
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Re: B34tw5y/S23

Postby muzik » June 18th, 2016, 5:58 pm

Sphenocorona wrote:So, can anyone find a true 2D replicator, one that never fails?


x = 7, y = 7, rule = B3578/S23
3o$obo2bo$3o2$4b3o$4bobo$4b3o!


If it has to be in this specific rule, I'm not sure, but if you can mesh together a T-tetromino and some other common item it might me possible
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