dani wrote:This would be a nice spaghetti relative if stable ends didn't keep showing up... I can't really get rid of them without destroying the rule's dynamic though:
Code: Select all
x = 100, y = 2, rule = B2cei3ar4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
o96bobo$100o!
Something which could work for a frontend or a backend:
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x = 21, y = 3, rule = B2cei3ar4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
18obo$o$21o!
That rule looks like it simulates some sorta TC 1DCA thing -- perhaps one can encode infinite growth or similar? Or possibly get it to compute a fast-growing function and reach a ridiculous population?
Especially since cleavage of the tape is an unusual but available option (and this also features an eater, which is unrelated of course)
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x = 90, y = 13, rule = B2cei3ar4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
38b3o$38bobo$38bobo$38b3o6$37bo$2o34bobo49b2o$o7bo28bobo45bo3bo$90o!
Stabilization after ~35K gens
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x = 1000, y = 2, rule = B2cei3ar4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
999bo$1000o!
Perhaps it could hit the boxes it leaves behind with sparks or other boxes to cleave the line?
EDIT:
Neat relative which I believe is more closely related to spaghetti:
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x = 55, y = 3, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
obo9b4o8b4o8b4o11b4o$bo13bo11bo11bo14bo$bo10b4o8b4o8b4o11b4o!
I vote we call this particular relative "bolts".
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x = 24, y = 3, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
3o17b4o$obo20bo$3o17b4o!
Kinda weird backend:
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#C/5
x = 4, y = 17, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
3bo$bobo$bobo$bobo$bobo$bobo$bobo$bobo$bobo$bobo$bobo$bobo$b3o$3bo$4o$
o$2o!
EDIT:
despite the fact that the linear growth patterns are far too frequent for comfort, the rule searches very rapidly:
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Running 10000000 soups per haul:
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl4_1_2_a7de11ada1a2a64323ee77ac02a09557
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
b2ce3ar4aeir5jnq6k7s123-acik4eikrtyz5nq6ack7e/C1: 3657 soups completed (365.700 soups/second current, 365.700 overall).
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
Linear-growth pattern detected: yl7_1_1_35b6d6bfb27dabc47451920843b7c0ee
b2ce3ar4aeir5jnq6k7s123-acik4eikrtyz5nq6ack7e/C1: 7042 soups completed (338.500 soups/second current, 352.082 overall).
hauls are huge too.
EDIT:
c/7o frontend:
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x = 4, y = 6, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
4o$3bo$2b2o2$obo$3o!
p10:
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x = 6, y = 6, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
6o$o2bobo$o4bo$4obo$5bo$3b2o!
p11:
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x = 16, y = 10, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
11b3o2$7b4ob4o$11bo$b3o3b2o$3bo4bo$3bo4bo$2o3b2o$o5bo$7o!
p13:
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x = 10, y = 17, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
4bo$4bo$4bo$4bo$4bo$4b6o$6bo2bo$9bo3$4o$o2bo$o2bo$o2bo$o$o$o!
All prime periods up to 13 are known.
for more information, see
https://catagolue.appspot.com/census/b2 ... q6ack7e/C1
This soup has the largest strict SL yet:
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x = 16, y = 16, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
bobobbobooobbobo$
bboboooooobbbbbb$
booobbbobobobobb$
bobobobbbboobobb$
boooobooooobbobo$
booobbobobbbbooo$
obbbooboooboooob$
boboboobbbboobob$
booobbobobbbobob$
bbooooobooooooob$
obobbobooooobobo$
bbboobbobooobbbb$
oobbobbooboobbob$
bbbboooobbbbbooo$
oobbbbbbbbbobbob$
bbobbobbbobooobo!
there are more than 1700 natural 15-bit SLs in the first haul I made alone!
https://catagolue.appspot.com/census/b2 ... 7e/C1/xs15
EDIT:
PATHOLOGICAL:
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x = 16, y = 16, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
oobbbbbobbbooobb$
oobbobbbooboooob$
oobobooobbbbbbbb$
bbbobbbobbobbbob$
obbobooboboobbbo$
oboooobooboobobo$
obbobboobobboobo$
obbbbbbbboobbobo$
oobbbobbobbbbobo$
booboobooobobbob$
boboobboobbboobo$
obooooooboboobob$
obbobboboooboobo$
ooobobooobooobbo$
booooobbboobboob$
booboooooobboooo!
Anyone wanna find a c/7o wickeater with ntzfind?
Either bolts or this rule:
Code: Select all
x = 31, y = 21, rule = B2ce3ar4aeir5jnq6k7c/S123-acik4eikrtyz5nq6ack7e
18b3o$18bobo$11b3o$11bobo3b2o$b3o13bo$bobo6b2o5b12o$10bo$2o8b18o$o$28o
2$b28o$bo$b2o5b22o$8bo$2bobo3b2o7b14o$2b3o12bo$9bobo5b2o$9b3o$18bobo$
18b3o!
EDIT: after looking over tens of rules, a c/7o wickeater remained elusive. One of the most frustrating results is below:
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x = 32, y = 15, rule = B2ce3aer4aceirtz5ejknq6eik7c8/S123-acik4eirtwyz5q6ack8
b3o$bobo2$2o$o$30o$31bo$29b3o$31bo$30o$o$2o2$bobo$b3o!
You cannot pass! But I won't let you kill me from my carelessness either:
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x = 12, y = 12, rule = B2ce3ar4aeir5jnq6k7/S123-acik4eikrtyz5nq6ack7e
11bo$11bo$6o3bo$obo2bo3bo$o2bobo$4obo$5bo$3b3o$7bobo$7bobo$7bobo$7b3o!
EDIT:
A ship can be added to Dani's rule without damaging its dynamics:
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x = 100, y = 24, rule = B2cei3aer4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
29bo$28bo$29bo20$o96bobo$100o!
Extends significantly:
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x = 86, y = 5, rule = B2cei3aer4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
3o$obo$2bo$2bo45bo36bo$2b47o!
Timebomb:
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x = 55, y = 5, rule = B2cei3aer4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
3o$obo$2bo$2bo51bo$2b53o!
Growing tape demo:
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x = 23, y = 5, rule = B2cei3aer4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
18b4o$18bo3bo$21bo$o21bo$22o!
Large stack of p2s early on:
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x = 65, y = 5, rule = B2cei3aer4aeir5nqr7c/S1c23eqry4eikry5qy6ack7e
58b6o$58b2o3bo$13b5obo13bo5b18o5b3o$o18bo11bo3bo2bo19bo4bo$64o!
It's unfortunate the rule is explosive.