Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)

C_R_116 · Post by **C_R_116** » January 25th, 2023, 3:27 pm

Did anyone notice this P32 extensible oscillator?

x = 20, y = 9, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
20o$2o16b2o$o18bo$o6bo11bo$o8b3o7bo$o6bo11bo$o18bo$2o16b2o$20o!

pipsqueek · Post by **pipsqueek** » January 29th, 2023, 2:36 pm

a lazy XOR gate

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x = 112, y = 56, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
63bo2bo$62bo2bo$62b4o3$63b2o$62b2obo2bo$63b2o$56bo$57b2o$58bo$56bobo$
57b2o3bo5bo4$65b4o$65bo2bo$64bo2bo4$bo$o110bo$bo3$108b4o$108bo2bo$107b
o2bo5$13bo$12bo$13bo3$83bo$82b3o3$83bo5bo3b2o$93bobo$77bo15bo$78b2o2b
3o8b2o$79bo3bo11bo$77bobo$78b2o3bo5bo4$86b4o$86bo2bo$85bo2bo!

Chai · Post by **Chai** » February 17th, 2023, 5:41 pm

A very messy single channel dot-to-duoplet conversion which pulls it slightly. A duoplet to dot conversion that preserved to some degree that offset would give us a complete set of single channel operations...

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x = 84, y = 4, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
bo6bo6bo12bo6bo7bo6bo6bo6bo10bo$o6bo6bo13b2o5b2o6b2o5b2o5b2o5b2o8bo$b
o6bo6bo12bo6bo7bo6bo6bo6bo10bo$83bo!

Chai · Post by **Chai** » March 5th, 2023, 3:29 am

A much closer (dubiously compatible with our current fire operation) pull operation for the dot elbow!!! Further updates if anything better is found. This functions as a 7-cell pull, which is relatively prime with our 2-cell push.

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x = 4, y = 53, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
3bo10$obo$bo8$bo$3o8$obo$bo8$bo$3o6$bo$3o6$bo$3o!

Chai · Post by **Chai** » March 14th, 2023, 11:29 pm

Just a progress update on searching for a complete set of single channel operations:
I modified a script used by FWKnightship to search for single-channel recipes in Harvest Moon in order to exhausively go through all possible salvos with specific spacing parameters (The below iteration of it goes through all 8-frog salvos with spacing between the minimum spacing (14) and 23 ticks)

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import golly as g
import random
import math

# Check if there is a dot at (x, y) ,
# and there are no other alive cells in a 2d*2d square.
def check_dot(x, y, d):
	if len(g.getcells([x-d, y-d, 2*d, 2*d])) != 6:
		return 0
	elif not g.getcell(x, y):
		return 0
	else:
		return 1
	return blinker_phase

g.setrule('B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8')

dot = [0, 0, 0, 0, 0, 0]
F = g.parse('obo$bo!')

testlayer = g.getlayer()
resultlayer = g.addlayer()
g.new('Result')
g.setlayer(testlayer)

testnum = 0 # how many times tested
resultnum = 0 # how many results was found

def generateSalvo(id):
	for i in range(int(math.log(id,10))):
		g.run(int((id % 10) + 14))
		g.putcells(F)
		id = id / 10
		

while testnum <= 90000000:
	testnum += 1
	if testnum % 100 == 0:
		g.show(f'{resultnum} results after tested {testnum} times.')
	g.new('Testing')
	
	# make a Frog stream
	g.putcells(F)
	generateSalvo(testnum + 10000000)
	if g.getgen()[-1] in '13579':
		g.run(1)
	
	# put a blinker in front of the F stream
	y = g.getrect()[1] - 10
	
	g.putcells(dot, 3, y)
	pattern_to_test = g.getcells(g.getrect())
	pattern_height = g.getrect()[1]
	
	# run 1536 gens and see what it becomes
	g.run(300)
	
	# if it moved the blinker and didn't made too much other things, 
	# add the pattern to the result layer and add 1 to the resultnum.
	for x in range(1, 100):
		if int(g.getpop()) == 1 and g.getcell(3,y + x) == 1:
			g.setlayer(resultlayer)
			if g.getrect():
				g.putcells(pattern_to_test, g.getrect()[0] + g.getrect()[2] + 300, pattern_height)
				resultnum += 1
			else:
				g.putcells(pattern_to_test, 0, pattern_height)
				resultnum += 1
			g.setlayer(testlayer)

Currently, I've tested 20716640 salvos out of the 100000000 possible (90000000 potentially viable) in the 8-frog search space, as well as all salvos with the current range of spacings for any number below 8 frogs. I may revisit smaller salvo sizes at wider ranges later down the line - perhaps after going through all 9- or 10-frog salvos?

Chai · Post by **Chai** » March 19th, 2023, 5:30 pm

A new fire operation! We now have both +2 and +3 fire operations.

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x = 4, y = 43, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
3bo10$obo$bo6$bo$3o8$bo$3o6$bo$3o7$bo$3o!

Unlike the other known fire operation, this can successfully fire a frog after the 7-cell failed pull has been executed, but leaves the structure impossible to clean up.

Edit: The problem has been reduced to finding a single-channel glider destruction of the following constellation of dots, specifically along the shown lane. This should require only a small modification to the current search program to search for.

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x = 5, y = 85, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.
3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B
$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$
.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3BA$.3B$.3B$.3B$.3B$A3B$
.3B$.3BA$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$.3B$2.B!

Chai · Post by **Chai** » March 20th, 2023, 5:37 pm

While finishing up the single-channel construction toolkit, I decided to further flesh out this rule's slow salvo capabilities in preparation for making a self-constructing spaceship. Using basic recipes posted before (viewtopic.php?f=11&t=5903&start=12) in this thread, the following is a 53-frog slow salvo construction of an rt14 reflector. Nine frogs are added to the end of the recipe as a demonstration.

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x = 967, y = 7432, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
719.D10$736.D2$718.D30$736.D9$733.4D$733.D.2D$733.2D.D$733.4D2$725.D2$
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A5.A655.A.A$58.A3.A5.A651.A$41.A21.A3.A5.A$37.A2.A27.A3.A5.A44.A$33.A
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A.A$683.A3$680.A.A$681.A3$682.A.A$683.A8$685.A.A$686.A3$684.A.A$685.A
8$694.A.A$695.A8$697.A.A$698.A3$692.A.A$693.A4$691.A.A$692.A4$690.A.A
$691.A4$689.A.A$690.A4$687.A.A$688.A7$692.A.A$693.A3$694.A.A$695.A4$691.
A.A$692.A8$694.A.A$695.A3$688.A.A$689.A11$693.A.A$694.A3$692.A.A$693.
A3$690.A.A$691.A3$692.A.A$693.A8$695.A.A$696.A3$689.A.A$690.A11$694.A
.A$695.A3$693.A.A$694.A3$691.A.A$692.A3$693.A.A$694.A8$696.A.A$697.A3$
690.A.A$691.A11$695.A.A$696.A3$694.A.A$695.A3$692.A.A$693.A3$694.A.A$
695.A8$697.A.A$698.A3$691.A.A$692.A11$696.A.A$697.A3$695.A.A$696.A3$693.
A.A$694.A3$695.A.A$696.A8$698.A.A$699.A3$692.A.A$693.A11$697.A.A$698.
A3$696.A.A$697.A3$694.A.A$695.A3$696.A.A$697.A8$699.A.A$700.A3$693.A.
A$694.A11$698.A.A$699.A3$697.A.A$698.A3$695.A.A$696.A3$697.A.A$698.A8$
700.A.A$701.A3$694.A.A$695.A11$699.A.A$700.A3$698.A.A$699.A3$696.A.A$
697.A3$698.A.A$699.A8$701.A.A$702.A3$695.A.A$696.A11$700.A.A$701.A3$699.
A.A$700.A3$697.A.A$698.A3$699.A.A$700.A8$702.A.A$703.A3$696.A.A$697.A
11$701.A.A$702.A3$700.A.A$701.A3$698.A.A$699.A3$700.A.A$701.A8$697.A.
A$698.A8$703.A.A$704.A7$702.A.A$703.A7$696.A.A$697.A12$701.A.A$702.A3$
697.A.A$698.A3$700.A.A$701.A3$691.A.A$692.A12$696.A.A$697.A3$692.A.A$
693.A3$695.A.A$696.A3$691.A.A$692.A8$694.A.A$695.A3$693.A.A$694.A!

This can be trivially modified to produce a reflector in any orientation.

Any help would be appreciated, whether in searching for a pull operation or a (Update - a synthesis for the p1 reflector component is a foregone conclusion now, due to the emergence of the following synthesis from a soup:

Code: Select all

--

silversmith · Post by **silversmith** » March 21st, 2023, 4:37 pm

I searched for a clean pull reaction, and there are none for commands within a 83 generation long "stream" of ships.

In other words, a clean pull reaction is longer than this

Code: Select all

x = 43, y = 3, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
o41bo$2o39bo$o41bo!

I'll try to optimize my program to search a larger space.

Chai · Post by **Chai** » March 21st, 2023, 7:08 pm

It also might be wise to search for a salvo resulting in something like this:

Code: Select all

x = 1, y = 8, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
o9bo!

Where there is a pushed and a pulled dot; essentially allowing us to extend and burn a 'crystal' consisting of a line of dots, which would be equally viable if the pull was odd-numbered.

silversmith · Post by **silversmith** » March 21st, 2023, 10:18 pm

Chai wrote: March 21st, 2023, 7:08 pm It also might be wise to search for a salvo resulting in something like this:

The closest result I got was somewhat like that

Code: Select all

x = 46, y = 4, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
45bo$o22bo9bo8bo$2o20bo9bo8bo$o22bo9bo8bo!

Though on second thought, if you pull the dot back far enough, you could use some forward fire commands to clean up the rest.

Chai · Post by **Chai** » March 22nd, 2023, 4:53 pm

Edit: slow salvo construction of p1 reflector optimized to 72 frogs

Code: Select all

x = 355, y = 25, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
13bo$12bo10bo$13bo8bo8bo$19bo3bo6bo$18bo12bo$bo17bo282bo$o5bo3bo95bo194b
o4bo$bo3bo3bo95bo4bo191bo2bo4bo$6bo3bo90bo4bo2bo4bo191bo2bo4bo$42bo57b
o9bo2bo4bo129bo61bo2bo4bo$41bo4bo49bo4bo12bo2bo4bo124bo4bo11bo14bo34b
o2bo4bo$38bo3bo2bo4bo44bo22bo2bo4bo121bo2bo4bo6bo14bo12bo26bo2bo4bo$37b
o8bo2bo4bo41bo25bo2bo4bo14bo106bo2bo8bo14bo3bo6bo31bo2bo4bo11bo$33bo4b
o11bo2bo4bo67bo2bo4bo9bo91bo19bo16bo8bo8bo34bo2bo4bo6bo$32bo21bo2bo4b
o67bo2bo11bo51bo37bo36bo10bo16bo29bo2bo8bo$33bo24bo2bo4bo17bo49bo19bo
12bo28bo39bo36bo25bo34bo16bo$62bo2bo4bo12bo69bo12bo30bo48bo16bo36bo49b
o$66bo2bo4bo9bo69bo12bo39bo37bo16bo27bo60bo$70bo2bo20bo49bo32bo28bo22b
o16bo16bo25bo51bo12bo$74bo18bo49bo32bo13bo16bo20bo8bo52bo49bo$94bo49b
o15bo16bo11bo8bo26bo3bo6bo104bo$85bo73bo8bo17bo3bo6bo26bo12bo$84bo71b
o3bo6bo17bo12bo26bo$85bo69bo12bo17bo$156bo!

A number of one-time turners and splitters for use in self-destruct circuitry:

Code: Select all

x = 784, y = 122, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
2bo61bo66bo64bo67bo80bo87bo104bo86bo$bobo59bobo64bobo62bobo65bobo78bo
bo85bobo102bobo84bobo10$6bo61bo66bo64bo67bo80bo87bo104bo86bo$bo3bo57b
o3bo62bo3bo60bo3bo63bo3bo76bo3bo83bo3bo100bo3bo82bo3bo$o61bo66bo64bo67b
o80bo87bo104bo86bo$439bo105bo2$67bo198bo$134bo63bo427bo$69bo277bo$68b
o35$2o56b2o63b2o61b2o$obo55bobo62bobo60bobo$261b2o83b2o$261bobo82bobo
4$10bo57bo64bo62bo$11bo57bo64bo62bo$271bo84bo$191bo80bo84bo$265bo83bo
$130bo$8bo$66bo35$349bo86bo104bo89bo56bo45bo45bo$266bo82bo86bo104bo89b
o56bo45bo45bo$66bo65bo62bo70bo81b3o84b3o102b3o87b3o54b3o43b3o43b3o$7b
o58bo65bo62bo69b3o81bo86bo104bo89bo56bo45bo45bo$7bo57b3o63b3o60b3o69b
o$6b3o57bo65bo62bo$7bo6$129bo218bo86bo5bo98bo89bo56bo45bo45bo$128bo136b
o83bo2bo2bo80bo2bo101bo2bo86bo2bo53bo2bo42bo2bo42bo2bo$62bo131bo71bo2b
o3bo272bo$2bo63bo65bo62bo2bo$7bo626bo54bo$782bo$736bo!

Chai · Post by **Chai** » March 22nd, 2023, 8:56 pm

Self-destruct circuitry for the reflector:

Code: Select all

x = 31, y = 40, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
8bo$7bobo3$22bo$14bo8bo$13bo2$20bo$23bo$9bo14bo$7b2o$7bo7bo$7bobo$7b2o
$o10bo$15bo4bo8bo$21bo3bo4bo$26bo$4bo13bo5$5bo$bo9bo$2bo3bo5bo$7bo4$4b
o$10bo$11bo6$8bo!

Chai · Post by **Chai** » March 25th, 2023, 2:13 am

FINALLY!

The search for this has taken so long but we finally have an actual working pull(!!!) It is a 13-cell pull, which is relatively prime with the 2-cell push, so this finally gives us a universal set of single channel operations!

Code: Select all

x = 55, y = 113, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
A19.A19.A9$.A.A17.A.A17.A.A$2.A19.A19.A8$2.A19.A19.A$.3A17.3A17.3A6$22.
A$.A.A17.3A17.A.A$2.A39.A6$21.A.A$.A.A18.A$2.A3$41.A.A$42.A$21.2D2.2D
2.2D$.A.A17.2D2.2D2.2D$2.A18.2D2.2D2.2D$21.2D2.2D2.2D$21.2D2.6D$21.2D
2.6D$21.2D6.2D$21.2D6.2D11.A$.A.A17.2D6.2D10.3A$2.A18.2D6.2D6$.A.A37.
A.A$2.A39.A6$41.6D2.6D$41.6D2.6D$45.2D6.2D$45.2D6.2D$2.A38.6D2.6D$.3A
37.6D2.6D$41.2D6.2D$41.2D6.2D$41.6D2.6D$41.6D2.6D9$2.A$.3A6$2.A$.3A8$
.A.A$2.A6$.6D2.2D2.2D$.6D2.2D2.2D$5.2D2.2D2.2D$5.2D2.2D2.2D$.6D2.6D$.
6D2.6D$5.2D6.2D$5.2D6.2D$.6D6.2D$.6D6.2D!

Chai · Post by **Chai** » March 30th, 2023, 12:16 am

An example single channel recipe (271 frogs) for firing a slow^2 frog. This implements one of 3 possible slow^2 fire recipes.

Code: Select all

x = 2295, y = 31, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
o27$10bo10bo6bo9bo7bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo
7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo
6bo8bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo9bo7bo7bo7bo10bo11b
o6bo6bo6bo8bo10bo7bo10bo6bo9bo7bo7bo6bo6bo7bo7bo9bo9bo7bo7bo7bo10bo11b
o6bo6bo6bo8bo10bo7bo9bo6bo6bo7bo9bo6bo6bo7bo10bo6bo9bo7bo7bo6bo6bo7bo
7bo6bo6bo7bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo
6bo7bo9bo6bo6bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo9bo7bo
7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10b
o7bo10bo6bo9bo7bo7bo6bo6bo7bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9b
o6bo6bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo9bo7bo7bo7bo10b
o11bo6bo6bo6bo8bo10bo7bo9bo6bo6bo7bo9bo6bo6bo7bo10bo6bo9bo7bo7bo6bo6b
o7bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo6bo6bo7bo9bo6bo6b
o7bo10bo6bo9bo7bo$11bo8b2o5b2o10bo7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b
2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b
2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo8bo7b2o10bo7bo7bo7bo10bo9b2o7bo6b
o6bo6b2o11bo7bo7b2o10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11bo7bo8b2o5b2o10b
o7bo7bo6bo6bo7bo7bo7b2o10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11bo7bo7b2o5b
2o7bo7bo7b2o5b2o7bo7bo8b2o5b2o10bo7bo7bo6bo6bo7bo7bo6bo6bo7bo7bo7b2o5b
2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b
2o7bo7bo7b2o10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11bo7bo7b2o10bo7bo7bo7b
o10bo9b2o7bo6bo6bo6b2o11bo7bo7b2o10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11b
o7bo8b2o5b2o10bo7bo7bo6bo6bo7bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo7b2o5b2o
7bo7bo7b2o5b2o7bo7bo7b2o10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11bo7bo7b2o
10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11bo7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo
8b2o5b2o10bo7bo7bo6bo6bo7bo7bo7b2o10bo7bo7bo7bo10bo9b2o7bo6bo6bo6b2o11b
o7bo7b2o5b2o7bo7bo7b2o5b2o7bo7bo8b2o5b2o10bo7bo$10bo10bo6bo9bo7bo7bo9b
o6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7b
o9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo8bo9bo9bo7bo7bo7bo10bo11b
o6bo6bo6bo8bo10bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo10bo6bo
9bo7bo7bo6bo6bo7bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo6bo
6bo7bo9bo6bo6bo7bo10bo6bo9bo7bo7bo6bo6bo7bo7bo6bo6bo7bo7bo9bo6bo6bo7b
o9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo9bo7b
o7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo
10bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7bo10bo6bo9bo7bo7bo6bo6b
o7bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo6bo6bo7bo9bo9bo7bo7bo7b
o10bo11bo6bo6bo6bo8bo10bo7bo9bo9bo7bo7bo7bo10bo11bo6bo6bo6bo8bo10bo7b
o9bo6bo6bo7bo9bo6bo6bo7bo10bo6bo9bo7bo7bo6bo6bo7bo7bo9bo9bo7bo7bo7bo10b
o11bo6bo6bo6bo8bo10bo7bo9bo6bo6bo7bo9bo6bo6bo7bo10bo6bo9bo7bo$bo!

Edit: I have a full blueprint for the Orthogoinoid. It should end up having a period just over 420000 ticks.

Chai · Post by **Chai** » April 7th, 2023, 10:58 am

bluemanofgrapes · Post by **bluemanofgrapes** » April 11th, 2023, 3:53 am

I made a period 176 NOT Gate, I made it using a period 176 reaction, a period 44 frog gun and 2 period-halvers.

Code: Select all

x = 62, y = 47, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
34bo$33bobo22$4bo3bo41bo$3bo5bo38b2o$3b7o38bo$48bobo$48b2o2$6bo6bo$61b
o$b2o56b2o$obo56bo$2bo7bo30b2o16bobo$2bo3bo2bo3bo26bobo16b2o$2bo7bo31b
o$obo26b7o6bo4bo$b2o26bo5bo6bo$10b7o13bo3bo5bobo$10bo5bo24b2o$11bo3bo
36b2o$51bobo$53bo$53bo4bo$53bo$51bobo$52b2o!

NimbleRogue · Post by **NimbleRogue** » April 11th, 2023, 2:17 pm

A set of oscillators with size 12+8n, 14+8n, 16+8n and period 12+8n, 12+8n, 16+8n

Code: Select all

x = 56, y = 124, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
56o$o54bo$56o$o54bo$56o3$54o$o52bo$54o$o52bo$54o3$52o$o50bo$52o$o50bo$
52o3$48o$o46bo$48o$o46bo$48o3$46o$o44bo$46o$o44bo$46o3$44o$o42bo$44o$o
42bo$44o3$40o$o38bo$40o$o38bo$40o3$38o$o36bo$38o$o36bo$38o3$36o$o34bo$
36o$o34bo$36o3$32o$o30bo$32o$o30bo$32o3$30o$o28bo$30o$o28bo$30o3$28o$o
26bo$28o$o26bo$28o3$24o$o22bo$24o$o22bo$24o3$22o$o20bo$22o$o20bo$22o3$
20o$o18bo$20o$o18bo$20o3$16o$o14bo$16o$o14bo$16o3$14o$o12bo$14o$o12bo$
14o3$12o$o10bo$12o$o10bo$12o!

One thats diffrent

Code: Select all

x = 15, y = 5, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
15o$2ob3o3b3ob2o$ob11obo$2ob3o3b3ob2o$15o!

small c/5 thats not been mentioned

Code: Select all

x = 11, y = 19, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
5bo$5bo$4bobo2$5bo$4b3o$bob2ob2obo$3b5o$2b2obob2o$ob7obo$2b2o3b2o$2b7o
$5bo$5bo$5bo$bobobo$3b3o2$4bo!

bluemanofgrapes · Post by **bluemanofgrapes** » April 13th, 2023, 11:43 am

Dirty rake that makes both ducks and frogs, wonder if I can clean it into a spaceship:

Code: Select all

x = 11, y = 19, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
3b3o$3b3o$o7bo$4bo2$3b3o$4bo$4bo$3bobo$3b3o2$3b3o$3bobo$4bo2$4bo$4bo$
3b3o$4bo!

Chai · Post by **Chai** » April 13th, 2023, 9:53 pm

bluemanofgrapes wrote: April 13th, 2023, 11:43 am Dirty rake that makes both ducks and frogs, wonder if I can clean it into a spaceship:
Code: Select all
x = 11, y = 19, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
3b3o$3b3o$o7bo$4bo2$3b3o$4bo$4bo$3bobo$3b3o2$3b3o$3bobo$4bo2$4bo$4bo$
3b3o$4bo!

That's known, but mostly unexplored - it was used to make an infinite novelty generator a while ago.
Anyway, quadratic growth:

Code: Select all

x = 57, y = 6, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
bo16bo19bo16bo2$bo16bo19bo16bo$bo16bo19bo16bo$3o14b3o17b3o14b3o$bo16b
o19bo16bo!

Chai · Post by **Chai** » April 24th, 2023, 7:13 pm

Completed slow construction! 1155 frogs in total - it took quite a while, and probably shouldn't have been done by hand... but now we're onto the final single-channel recipe.

Code: Select all

x = 967, y = 7432, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
719.D10$736.D2$718.D30$736.D9$733.4D$733.D.2D$733.2D.D$733.4D2$725.D2$
723.D6$719.A3$716.A.A$717.A6$736.A2$713.A.A$53.A660.A$52.A$53.A4.A$57.
A5.A655.A.A$58.A3.A5.A651.A$41.A21.A3.A5.A$37.A2.A27.A3.A5.A44.A$33.A
2.A4.A31.A3.A5.A38.A$29.A2.A4.A40.A3.A5.A34.A$.A23.A2.A4.A49.A3.A5.A17.
A39.A$A20.A2.A4.A58.A3.A5.A3.A7.A32.A6.A15.A547.A.A$.A3.A11.A2.A4.A67.
A3.A3.A9.A22.A7.A8.A13.A549.A$4.A8.A2.A4.A76.A3.A16.A13.A9.A22.A$5.A3.
A2.A4.A100.A15.A35.A$8.A4.A105.A49.A4.A537.A.A$9.A39.A105.A14.A2.A4.A
534.A$48.A105.A19.A2.A4.A$45.A3.A105.A22.A2.A4.A$44.A137.A2.A4.A528.A
.A$45.A140.A2.A4.A525.A$190.A2.A4.A$194.A2.A4.A$198.A2.A4.A$202.A2.A4.
A$206.A2.A4.A$210.A2.A4.A$214.A2.A4.A$218.A2.A4.A489.A.A$222.A2.A4.A486.
A$226.A2.A4.A501.A$230.A2.A4.A$234.A2.A4.A$238.A2.A4.A$242.A2.A4.A$246.
A2.A4.A460.A.A$250.A2.A4.A457.A$254.A2.A4.A$258.A2.A4.A$262.A2.A4.A462.
4A$266.A2.A4.A458.A.2A$270.A2.A4.A229.A224.2A.A$274.A2.A4.A224.A225.4A
$278.A2.A4.A221.A$282.A2.A239.A34.A$286.A237.A34.A$525.A34.A12.A$517.
A50.A$481.A34.A50.A$480.A36.A11.A23.A14.A$428.A52.A46.A20.A2.A6.A156.
A.A$427.A101.A3.A11.A2.A4.A4.A158.A$428.A11.A45.A9.A35.A8.A2.A4.A9.A$
424.A14.A34.A10.A9.A37.A3.A2.A4.A$423.A16.A29.A2.A12.A9.A39.A4.A169.A
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11$701.A.A$702.A3$700.A.A$701.A3$698.A.A$699.A3$700.A.A$701.A8$697.A.
A$698.A8$703.A.A$704.A7$702.A.A$703.A7$696.A.A$697.A12$701.A.A$702.A3$
697.A.A$698.A3$700.A.A$701.A3$691.A.A$692.A12$696.A.A$697.A3$692.A.A$
693.A3$695.A.A$696.A3$691.A.A$692.A8$694.A.A$695.A3$693.A.A$694.A!

This allows an estimation of the how many slow^n frogs on average that it takes to launch a slow^n+1 frog, which turns out here to be 9.625.

The above salvo represented as an integer list, for making a program to assemble the single channel salvo:

Code: Select all

[0, 3, -3, 2, 4, -3, 0, 1, 0, 5, 2, 1, 2, -3, 0, 1, 0, 5, 2, 1, 2, -3, 0, 1, 0, 5, 2, 1, 2, -3, 0, 1, 0, 5, 2, 1, 2, 1, 4, 2, 0, 3, -3, 2, 3, 4, 7, 2, 8, 7, 9, 8, 9, 4, 2, 10, 5, 9, 6, 10, 13, 7, 8, 14, 9, 13, 10, 14, 11, 17, 12, 10, 18, 13, 14, 20, 22, 18, 18, 15, 18, 17, 15, 18, 15, 21, 16, 14, 22, 17, 21, 18, 26, 29, 24, 23, 22, 21, 19, 24, 26, 24, 19, 20, 26, 28, 24, 21, 27, 22, 23, 25, 27, 30, 25, 24, 23, 22, 21, 19, 24, 26, 24, 19, 23, 20, 24, 27, 21, 22, 28, 23, 27, 24, 28, 25, 31, 26, 24, 32, 27, 28, 34, 36, 32, 32, 29, 32, 31, 29, 32, 29, 35, 30, 28, 36, 31, 35, 32, 40, 43, 38, 37, 36, 35, 33, 38, 40, 38, 33, 34, 40, 42, 38, 35, 41, 36, 37, 39, 41, 44, 39, 38, 37, 36, 35, 33, 38, 40, 38, 33, 37, 34, 38, 41, 35, 36, 42, 37, 41, 38, 42, 39, 45, 40, 38, 46, 41, 42, 48, 50, 46, 46, 43, 46, 45, 43, 46, 43, 49, 44, 42, 50, 45, 49, 46, 54, 57, 52, 51, 50, 49, 47, 52, 54, 52, 47, 48, 54, 56, 52, 49, 55, 50, 51, 53, 55, 58, 53, 52, 51, 50, 49, 47, 52, 54, 52, 47, 51, 48, 56, 59, 54, 53, 52, 51, 49, 54, 56, 54, 49, 53, 50, 58, 55, 54, 55, 54, 51, 57, 56, 56, 50, 55, 49, 50, 48, 49, 48, 53, 55, 55, 48, 45, 51, 46, 47, 49, 47, 44, 50, 45, 46, 48, 46, 43, 49, 44, 45, 47, 45, 42, 48, 43, 44, 46, 44, 41, 47, 42, 43, 45, 43, 46, 40, 41, 47, 42, 46, 46, 48, 47, 44, 45, 51, 56, 50, 51, 49, 46, 47, 49, 53, 48, 51, 48, 54, 54, 49, 55, 50, 48, 56, 53, 54, 54, 60, 63, 62, 53, 56, 50, 51, 57, 54, 53, 54, 51, 52, 51, 54, 53, 54, 49, 47, 55, 50, 54, 50, 55, 49, 50, 48, 45, 46, 48, 52, 59, 62, 57, 60, 54, 57, 51, 52, 50, 48, 46, 49, 46, 51, 53, 48, 46, 49, 46, 52, 47, 48, 50, 48, 45, 51, 46, 47, 49, 47, 44, 50, 45, 46, 48, 46, 43, 49, 44, 45, 47, 45, 42, 48, 43, 44, 46, 44, 41, 47, 42, 43, 45, 43, 40, 46, 41, 42, 44, 42, 39, 45, 40, 41, 43, 41, 38, 44, 39, 40, 42, 44, 41, 40, 41, 36, 39, 40, 39, 44, 41, 40, 41, 36, 33, 39, 34, 32, 40, 35, 36, 40, 42, 37, 34, 35, 40, 41, 43, 40, 43, 45, 40, 41, 47, 50, 45, 51, 48, 49, 49, 48, 46, 50, 53, 48, 54, 53, 52, 57, 51, 52, 48, 49, 51, 53, 56, 51, 50, 49, 48, 47, 45, 47, 46, 45, 44, 43, 42, 41, 40, 39, 50, 49, 52, 51, 41, 43, 36, 36, 33, 36, 35, 33, 36, 33, 39, 34, 32, 40, 35, 39, 36, 44, 47, 42, 41, 40, 39, 37, 42, 44, 42, 37, 38, 44, 46, 42, 39, 45, 40, 41, 43, 45, 48, 43, 42, 41, 40, 39, 37, 42, 44, 42, 37, 41, 38, 42, 45, 39, 40, 46, 41, 45, 42, 46, 43, 49, 44, 42, 50, 45, 46, 52, 54, 50, 54, 50, 57, 51, 55, 54, 49, 53, 49, 54, 48, 49, 45, 46, 49, 48, 43, 44, 59, 54, 55, 58, 59, 56, 62, 57, 55, 63, 46, 44, 41, 47, 42, 40, 48, 43, 47, 43, 48, 42, 43, 41, 42, 42, 41, 40, 39, 37, 41, 43, 52, 55, 50, 49, 48, 46, 51, 53, 51, 61, 63, 62, 59, 63, 60, 66, 61, 62, 64, 46, 50, 47, 51, 48, 49, 62, 59, 64, 66, 61, 59, 62, 59, 65, 60, 61, 63, 61, 58, 64, 59, 60, 62, 60, 57, 63, 58, 59, 61, 59, 56, 61, 63, 58, 59, 61, 59, 63, 59, 66, 60, 64, 58, 62, 58, 65, 59, 63, 57, 54, 60, 55, 56, 58, 56, 53, 59, 54, 55, 57, 55, 59, 55, 62, 56, 60, 54, 57, 51, 55, 57, 53, 56, 50, 54, 56, 52, 55, 49, 53, 55, 51, 48, 49, 53, 56, 57, 54, 60, 55, 53, 56, 59, 53, 57, 59, 55, 58, 52, 56, 58, 54, 57, 51, 55, 57, 53, 56, 50, 54, 56, 52, 55, 49, 53, 55, 51, 54, 48, 52, 54, 50, 53, 47, 51, 53, 49, 52, 46, 50, 52, 48, 51, 45, 49, 51, 47, 50, 44, 48, 50, 46, 49, 43, 47, 49, 45, 48, 42, 46, 48, 44, 47, 41, 45, 47, 43, 46, 40, 44, 46, 42, 45, 39, 43, 45, 41, 44, 38, 42, 44, 40, 43, 37, 41, 43, 39, 42, 36, 40, 42, 38, 41, 35, 39, 41, 37, 40, 34, 38, 40, 36, 39, 33, 37, 39, 35, 38, 32, 36, 38, 34, 37, 31, 35, 37, 33, 36, 30, 34, 36, 32, 35, 29, 33, 35, 31, 34, 28, 32, 34, 30, 33, 27, 31, 33, 29, 32, 26, 30, 32, 28, 31, 25, 29, 31, 27, 30, 24, 28, 30, 26, 23, 29, 24, 22, 30, 24, 29, 23, 27, 29, 25, 26, 29, 29, 20, 31, 30, 27, 33, 28, 29, 31, 29, 26, 32, 27, 28, 30, 28, 32, 28, 35, 29, 33, 27, 31, 27, 34, 28, 32, 31, 28, 27, 28, 23, 24, 26, 24, 21, 22, 30, 29, 25, 24, 31, 34, 29, 35, 34, 38, 40, 33, 30, 36, 31, 32, 34, 32, 29, 34, 31, 30, 30, 27, 32, 33, 35, 30, 28, 31, 34, 28, 32, 34, 30, 33, 27, 31, 33, 29, 32, 26, 30, 32, 28, 31, 25, 29, 31, 27, 30, 24, 28, 30, 26, 29, 23, 27, 29, 25, 28, 22, 26, 28, 24, 27, 21, 25, 27, 23, 26, 20, 24, 26, 22, 19, 25, 20, 21, 23, 25, 22, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 38, 33, 31, 34, 31, 36, 38, 33, 34, 36, 34, 31, 36, 38, 33, 34, 36, 34, 31, 32, 22, 19, 24, 25, 26, 27, 29, 24, 22, 25, 22, 28, 23, 24, 26, 24, 21, 27, 22, 23, 25, 23, 20, 26, 21, 22, 24, 22, 19, 25, 20, 21, 23, 21, 18, 24, 19, 20, 22, 20, 17, 23, 18, 19, 21, 19, 16, 22, 17, 18, 20, 18, 15, 21, 16, 17, 19, 17, 14, 20, 15, 16, 18, 16, 19, 13, 14, 20, 15, 19, 16, 25, 20, 24, 21, 25, 22, 23]

Chai · Post by **Chai** » April 28th, 2023, 1:20 am

Edited: irrelevant content removed
This should end up somewhere around 64c/15000000 with how this is going...
46.4% done with construction.

Thinking about it, slow duck salvos are probably capable of universal construction as well... And there's a 3-frog single channel duck fire, so basing an Orthogonoid (Orfrogonoid?) off of slow duck construction rather than slow^2 frog construction could probably reduce the size (and increase the speed) by an order of magnitude or more.

Code: Select all

x = 223, y = 69, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
52$14.A49.A49.A49.A49.A$172.A$171.A4$217.A$216.A$162.A$5.A51.A47.A55.
A$4.A51.A47.A56.2A$4.2A45.A4.2A46.2A$50.A49.A$.A44.A3.2A47.A107.A$A44.
A53.2A105.A$2A43.2A159.2A!

Chai · Post by **Chai** » May 16th, 2024, 5:18 pm

Slow salvo duck synthesis of the construction arm - 86 ducks rather than 1155 frogs. Ducks are also cheaper than frogs to fire (a single-channel operation requiring 3 rather than 5 frogs), meaning that this should reduce the orthogonoid by about an order of magnitude.

Code: Select all

x = 656, y = 667, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
655.D13$655.D2$646.D18$655.D7$655.A2$652.4D$652.D.2D$652.2D.D$652.DC2D
$651.DA$652.2A4$639.A$638.A$638.2A15.A4$633.A$632.A$632.2A4$625.A$624.
A$624.2A6$620.A$619.A$619.2A34.A5$614.A$613.A$613.2A$609.A$608.A43.4A
$608.2A42.A.2A$652.2A.A$601.A50.4A$600.A50.A$600.2A5$604.A$603.A$603.
2A4$598.A$597.A$597.2A5$594.A$593.A$593.2A2$587.A$586.A$586.2A$576.A$
575.A$575.2A3$571.A$570.A$570.2A3$563.A$562.A$562.2A3$559.A$558.A$558.
2A3$554.A$553.A$553.2A3$546.A$545.A$545.2A3$542.A$541.A$541.2A3$537.A
$536.A$536.2A3$529.A$528.A$528.2A8$523.A$522.A$522.2A4$517.A$516.A$516.
2A5$513.A$512.A$512.2A3$505.A$504.A$504.2A2$501.A$500.A$500.2A8$493.A
$492.A$492.2A47$439.A$438.A$438.2A4$433.A$432.A$432.2A2$426.A$425.A$425.
2A3$422.A$421.A$421.2A4$416.A$415.A$415.2A2$409.A$408.A$408.2A3$405.A
$404.A$404.2A4$399.A$398.A$398.2A2$392.A$391.A$391.2A3$388.A$387.A$387.
2A4$382.A$381.A$381.2A2$375.A$374.A$374.2A3$371.A$370.A$370.2A4$365.A
$364.A$364.2A2$358.A$357.A$357.2A3$354.A$353.A$353.2A4$348.A$347.A$347.
2A2$341.A$340.A$340.2A27$313.A$312.A$312.2A3$305.A$304.A$304.2A5$302.
A$301.A$301.2A2$292.A$291.A$291.2A3$284.A$283.A$283.2A12$279.A$278.A$
278.2A3$269.A$268.A$268.2A4$263.A$262.A$262.2A2$256.A$255.A$255.2A4$252.
A$251.A$251.2A2$248.A$247.A$247.2A6$242.A$236.A4.A$235.A5.2A$235.2A4$
230.A$229.A$229.2A2$223.A$222.A$222.2A3$219.A$218.A$218.2A4$213.A$212.
A$212.2A2$206.A$205.A$205.2A3$202.A$201.A$201.2A4$196.A$195.A$195.2A2$
189.A$188.A$188.2A70$131.A$130.A$130.2A5$128.A$127.A$127.2A5$124.A$123.
A$123.2A$111.A$110.A$110.2A5$108.A$107.A$107.2A5$104.A$103.A$103.2A$91.
A$90.A$90.2A5$88.A$87.A$87.2A5$84.A$69.A13.A$68.A14.2A$68.2A3$61.A$60.
A$60.2A5$58.A$57.A$57.2A2$48.A$47.A$47.2A3$40.A$39.A$39.2A14$37.A$36.
A$36.2A4$31.A$30.A$30.2A2$24.A$23.A$23.2A14$8.A$7.A$7.2A5$5.A$4.A$4.2A
5$.A$A$2A!

this whole idea came out of my not wanting to write a search program

hopefully my next post is the orthogonoid itself wouldn't that be exciting

EDIT: Reducible.
- Reduced by finding a 5-duck 3-cell elbow push and 3-duck 2-cell elbow push
- Reduced by reducing construction arm size
- Reduced by reordering construction

EDIT2:
Done without destruction step

Code: Select all

x = 17761, y = 513, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
285$154bo$17590bo2$151bo3$150bo7$17565bo9bo6bo$154bo17411bo7b2o7bo6bo
7bob2o$17565bo9bo6bo17b2o$17604bo2$17590bo$17589b3o4$151b4o$151b2obo$
151bob2o$152b3o$150bo$17589bobo$17590bo4$81bo9bo6bo6bo6bo9bo6bo7bo6bo
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153b3o17434bo$17589bobo3$17590b4o$17590b2obo$17590bob2o$17590b3o$
17594bo3$153bobo$154bo2$165bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo
6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo6bo
6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo
9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo
6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6b
o6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo
6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo
7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo
6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13b
o6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16b
o9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo
6bo9bo6bo6bo6bo9bo6bo11bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo7bo6bo9bo6b
o7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo9bo6bo7bo6bo6bo6b
o11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6b
o7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6b
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6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo
6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo
7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo
6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo
6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo
7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo
7bo6bo6bo6bo7bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo
6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo
6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo
6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo7bo6bo9bo6bo7bo
6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo
11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo
6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7b
o6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo
7bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo
7bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo
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6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo
6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6b
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6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo11bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo
6bo9bo6bo11bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo
9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo
6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo
6bo11bo13bo6bo7bo16bo9bo6bo11bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6b
o7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo
6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6b
o7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo
6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7b
o16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6b
o11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
11bo9bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo
9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo
6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo$154bo9b2o5b
2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo
9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo
7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo
6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo
6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo6bo6bo7bo6bo7b2o5b2o7bo6bo7b2o5b
2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o
7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo11bo
6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo6bo6bo7b
o6bo6bo6bo7bo6bo7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8b
o16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo
16bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo6b
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7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7b
2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo
9b2o12b2o5b2o8bo16bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7bo
6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo7bo6bo
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5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7b2o7bo7bo6bo
6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o
5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo
16bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo
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8bo16bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7b
o6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo7b2o5b2o7bo6bo7b
2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo7bo6bo7b2o7bo7bo6bo
6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo
6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7b
o6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16b
o7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b
2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo7b
2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo
9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6b
o6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o
8bo16bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo7bo6bo6bo6bo9b2o
12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo
6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo7b2o5b2o
7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7b
2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo
6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o
8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo
16bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16b
o7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6b
o9b2o12b2o5b2o8bo16bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7b
o6bo7b2o7bo11bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o
7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7b2o7bo7bo6bo6b
o6bo9b2o12b2o5b2o8bo16bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo
7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo
6bo7bo6bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo7bo
6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b
2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o7bo11bo6bo6bo7b
o6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o5b2o7bo6b
o7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b
2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o
5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o5b2o7bo6bo7b2o7bo11bo7b2o5b
2o7bo6bo7bo6bo6bo6bo7bo6bo7b2o7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o
7bo7bo6bo6bo6bo9b2o12b2o5b2o8bo16bo7b2o5b2o7bo6bo7b2o7bo11bo6bo6bo7bo
6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo$165bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo
11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11b
o13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7b
o16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo
7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo
11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6b
o6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo
6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo
6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo9bo
6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo6bo6bo9bo6bo11bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6b
o6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6b
o7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo
9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6b
o11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo7bo6bo9bo6bo6bo6b
o9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo
6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7b
o16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo
9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo
6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7b
o6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo
7bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo
7bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo
16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6b
o7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo7bo6bo9bo6bo7bo6b
o6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11b
o6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo
6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo
7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6b
o7bo16bo9bo6bo11bo6bo6bo7bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6b
o7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo
6bo7bo16bo9bo6bo11bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9b
o6bo11bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6b
o6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo
6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo
7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo
6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo9bo
6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo7bo6bo9bo6bo7bo
6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo
11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo
6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo
9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo
6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo
9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo
6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11b
o9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6b
o9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11b
o13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo
6bo6bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo
6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo9bo6bo7bo6bo
6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo
6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo
13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6bo7bo
6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7b
o16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo
7bo16bo9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo11bo6bo6b
o7bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo9bo
6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo6bo
9bo6bo6bo6bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo6bo6bo9bo6bo6bo
6bo9bo6bo6bo6bo9bo6bo6bo6bo9bo6bo11bo9bo6bo6bo6bo7bo6bo6bo6bo7bo6bo9bo
6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo9bo6bo7bo6bo6bo6bo11bo13bo6bo7bo16bo
9bo6bo6bo6bo9bo6bo11bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo6bo6bo7bo6bo
6bo6bo7bo6bo6bo6bo7bo2$154bo$153bobo5$151b4o$151bob2o$151b2obo$152b3o$
150bo!

Side swap operation necessary for destruction step:

Code: Select all

x = 22, y = 333, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
14$7bo5$4bobo$5bo8$5bo$4b3o8$4bobo$5bo8$5bo$4b3o6$5bo$4b3o6$5bo$4b3o
18$4bobo$5bo6$4bobo$5bo6$4bobo$5bo7$4bobo$5bo11$4bobo$5bo8$5bo$4b3o6$
5bo$4b3o7$4bobo$5bo18$4bobo$5bo6$4bobo$5bo7$5bo$4b3o11$5bo$4b3o9$4bobo
$5bo14$5bo$4b3o16$4bobo$5bo13$5bo$4b3o15$4bobo$5bo6$4bobo$5bo15$4bobo$
5bo17$4bobo$5bo6$4bobo$5bo7$4bobo$5bo7$4bobo$5bo!

tommyaweosme · Post by **tommyaweosme** » May 17th, 2024, 9:35 pm

fanart

: duck n frog fanart.png (23.59 KiB) Viewed 3894 times

tommyaweosme · Post by **tommyaweosme** » May 31st, 2024, 3:02 pm

sorry for doublepost. this is not an update to previous post.

Code: Select all

x = 4, y = 6, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
3bo$obo$bo$bo$obo$3bo!

unoptimized 8-cell 5x6 symmetrical infinite growth (i think nothing can break infinite lines as long as the lines are stable)

im sure someone could find a better infinite growth than me, but i doubt anyone would

edit: maybeunoptimized 8-cell 5x4 symmetrical infinite growth

Code: Select all

x = 5, y = 4, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
obobo$2bo$2bo$obobo!

edit 2: maybe optimizable better 8-cell 5x4 infinite growth

Code: Select all

x = 4, y = 5, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
bo$bobo$bo$2obo$bo!

edit 3: 5 cell 4x4

Code: Select all

x = 4, y = 4, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
o$o2bo2$o2bo!

edit 4: that is not infinite growth. just a new ship

edit 5: 5 cell 5x3

Code: Select all

x = 2, y = 5, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
2o$o$bo2$bo!

edit 6: ADJUSTABLE SPACESHIP! c/n where n>15 and n/4 is integer

Code: Select all

x = 56, y = 6, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
3bo$2bo15bo$3bobo11bo14bo20bo$o17bobo10bo20bo$14bo17bobo18bobo$27bo19b
o!

from left to right:
c/16, c/20, c/24, c/28

Anivec · Post by **Anivec** » May 31st, 2024, 9:04 pm

tommyaweosme wrote: May 31st, 2024, 3:02 pm
edit 6: ADJUSTABLE SPACESHIP! c/n where n>15 and n/4 is integer
Code: Select all
x = 56, y = 6, rule = B2ci3aery4kr5aeiq6c/S01c2ei3-ci4ijrt5ainy6i
3bo$2bo15bo$3bobo11bo14bo20bo$o17bobo10bo20bo$14bo17bobo18bobo$27bo19b
o!
from left to right:
c/16, c/20, c/24, c/28

Known, look at this post

affamatodidio wrote: November 11th, 2022, 5:14 pm Apologies for double posting, however, this is for a new rule that I had created and already shared on the discord. Lovingly named "Duck And Frog" for its two small spaceships (duck and frog), B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8 has a dot splitter for the frog, a frog to duck, and other mechanisms underway.
Simple frog to duck:
Code: Select all
x = 22, y = 23, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8History
13.A3.A$12.A5.A$12.7A$14.3B$.2A11.3B$A.A3.B7.3B$2.A14B2.BD$2.A3BA8BA3B
3D$2.A16BDB$A.A2.3B6.6B$.2A2.3B6.5B$5.3B6.4B$5.3B5.4B$5.3B4.5B2.2A$5.
3B3.6B2.A.A$5.14BA$4.2BA8BA3BA$5.14BA$6.5B3.3B2.A.A$6.4B4.3B2.2A$6.BA
B5.BCB$7.2B5.3C$9.A!
Adjustable spaceship:
Code: Select all
x = 4, y = 9, rule = B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8
3bo3$3o$bo4$2bo!
List of things to do:
- Discover more spaceship speeds
- Create orthogonoid
- Find more signal convertors
- Find smaller eaters for both

ConwayLife.com

Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)

Re: Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)

Re: Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)

Re: Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)

Re: Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)

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Re: Duck And Frog (B2ci3aery4eqr5aeiq6acn78/S01c2ei3-i4ijrtz5ainry7c8)