Challenge: Self-Synthesizing Spaceship (COMPLETED)

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.
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Goldtiger997
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Re: Challenge: Self-Synthesizing Spaceship (NOT QUITE COMPLETED)

Post by Goldtiger997 » August 2nd, 2021, 6:20 am

Using dvgrn's very helpful blueprint, I was able to make a self-synthesising spaceship! If I calculated correctly, the velocity is (16461366,16461323)c/81569531, which also makes it a fast (very slightly) oblique spaceship:

self-synthesising-spaceship-smaller-again.mc
(1.25 MiB) Downloaded 50 times

I did diverge from the blueprint slightly, with the main change being making the Scorbie Splitter in dvgrn's "3e" step first rather than last (because I ran into unavoidable collision problems following the original order).

The speed can be adjusted by simultaneously adjusting the gaps within the two duplicate recipes by equal amounts. The distance between the duplicate recipes and the distance to the gliders also need to be adjusted to get a true phase of the spaceship, but the pattern will do this adjustment itself if you let it run for one cycle. To demonstrate the adjustability, here's an example of a larger but faster self-synthesising spaceship:

self-synthesising-spaceship-larger.mc
(1.25 MiB) Downloaded 17 times

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Re: Challenge: Self-Synthesizing Spaceship

Post by GUYTU6J » August 2nd, 2021, 7:07 am

Impressive construction! Definitely a PoTY candidate.
The population is 712,775, suggesting a total of 142,555 gliders. I ran the smaller one a cycle and saw this as the final step, which is pretty neat:

Code: Select all

#C The upper left corner at generation 81,569,455
x = 17, y = 24, rule = B3/S23
8b2o$7bobo$7bo7bo$6b2o6bobo$15bo$bo$obo$bo2$4b2o$4bobo$5bobo$6bo3$6b2o
$5b2o$7bo3$3bo$2bobo$3bobo$4b2o!
Naturally the next things that may be of interest to anyone are the construction of a rake and a gun as well as reduction of the "cost". Do we have some plan?

A gun for this spaceship may have only two parts: a block factory with very good clearance and a memory loop providing the huge salvo. Would the loop be designed in the shape of a rhombic disk full of Snarks as in the spiral growth, or a rectangle of Herschel conduits as in the 2-engine Cordership shotgun?

EDIT: the new fixed one below contains 144,221 gliders. Congratulations! I have put it in the SMOS article.
Last edited by GUYTU6J on August 2nd, 2021, 12:16 pm, edited 1 time in total.
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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 2nd, 2021, 8:09 am

GUYTU6J wrote:
August 2nd, 2021, 7:07 am
A gun for this spaceship may have only two parts: a block factory with very good clearance and a memory loop providing the huge salvo. Would the loop be designed in the shape of a rhombic disk full of Snarks as in the spiral growth, or a rectangle of Herschel conduits as in the 2-engine Cordership shotgun?
Let's make sure we have the spaceship itself all figured out first. I've only gotten as far as analyzing the self-synthesizing-spaceship-smaller-again.mc pattern so far, and it's not quite a spaceship -- or rather, I think it's a growing-slowing spaceship (288 ticks slower with each cycle). Probably fixable with a trivial adjustment somewhere.

A good next step might be to write a quick script to build different speeds of this construction. Does it have a name, or is it just "Self-Synthesizing Spaceship"? For LifeWiki purposes I'd like to call it an "oblique loopship".

EDIT: Confirmed that the larger near-SMOS posted above also slows down by exactly 288 ticks with every cycle. Now looking at the timings of the pieces to see if there's an easy fix --

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Re: Challenge: Self-Synthesizing Spaceship (COMPLETED)

Post by Goldtiger997 » August 2nd, 2021, 10:53 am

dvgrn wrote:
August 2nd, 2021, 8:09 am
Let's make sure we have the spaceship itself all figured out first. I've only gotten as far as analyzing the self-synthesizing-spaceship-smaller-again.mc pattern so far, and it's not quite a spaceship -- or rather, I think it's a growing-slowing spaceship (288 ticks slower with each cycle).
Good catch! The following should be a fixed self-synthesising spaceship (I hope!):

fixed-self-synthesising-spaceship.mc
(1.29 MiB) Downloaded 113 times

The period is 75568091 (I haven't checked the displacement).

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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 2nd, 2021, 11:33 am

Goldtiger997 wrote:
August 2nd, 2021, 10:53 am
Good catch! The following should be a fixed self-synthesising spaceship (I hope!)...

The period is 75568091 (I haven't checked the displacement).
It is indeed -- congratulations! Displacement is confirmed to be (16461006,16460963), so (16461006,16460963)c/75568091 is ... very close to diagonal, and a little faster than c/5 -- right around 0.217829c.

I checked the period by having Golly save out identical RLE files at T = 0 and T = 75568091. That makes it pretty darn certain that this is a real-deal SMOS.

To run tests of this kind, I'd recommend stepping patterns forward with this version of goto.lua, which uses a step base size of 2 instead of 8 even if you haven't made that change in your GollyPrefs.

Code: Select all

-- Go to a requested generation.  The given generation can be an
-- absolute number like 1,000,000 (commas are optional) or a number
-- relative to the current generation like +9 or -6.  If the target
-- generation is less than the current generation then we go back
-- to the starting generation (normally 0) and advance to the target.
-- Authors: Andrew Trevorrow and Dave Greene, Apr 2016.

local g = golly()
local gp = require "gplus"
local validint = gp.validint
local MAX_STEP = 20

g.setbase(2)

--------------------------------------------------------------------------------

local function intbase(n, b)
    -- convert integer n >= 0 to a base b digit array (thanks to PM 2Ring)
    digits = {}
    while n > 0 do
        digits[#digits + 1] = n % b
        n = math.floor(n / b)
    end
    if #digits == 0 then digits = {0} end
    return digits
end

--------------------------------------------------------------------------------

local function go_to(gen)
    local currgen = tonumber(g.getgen())
    local newgen
    if gen:sub(1,1) == '+' then
        newgen = currgen + tonumber(gen:sub(2,-1))
    elseif gen:sub(1,1) == '-' then
        local n = tonumber(gen:sub(2,-1))
        if currgen > n then
            newgen = currgen - n
        else
            newgen = 0
        end
    else
        newgen = tonumber(gen)
    end
    
    if newgen < currgen then
        -- try to go back to starting gen (not necessarily 0) and
        -- then forwards to newgen; note that reset() also restores
        -- algorithm and/or rule, so too bad if user changed those
        -- after the starting info was saved;
        -- first save current location and scale
        local midx, midy = g.getpos()
        local mag = g.getmag()
        g.reset()
        -- restore location and scale
        g.setpos(midx, midy)
        g.setmag(mag)
        -- current gen might be > 0 if user loaded a pattern file
        -- that set the gen count
        currgen = tonumber(g.getgen())
        if newgen < currgen then
            g.error("Can't go back any further; pattern was saved "..
                    "at generation "..currgen..".")
            return
        end
    end
    if newgen == currgen then return end
    
    g.show("Hit escape to abort...")
    local oldsecs = os.clock()
    
    -- before stepping we advance by 1 generation, for two reasons:
    -- 1. if we're at the starting gen then the *current* step size
    --    will be saved (and restored upon Reset/Undo) rather than a
    --    possibly very large step size
    -- 2. it increases the chances the user will see updates and so
    --    get some idea of how long the script will take to finish
    --    (otherwise if the base is 10 and a gen like 1,000,000,000
    --    is given then only a single step() of 10^9 would be done)
    g.run(1)
    currgen = currgen + 1

    -- use fast stepping (thanks to PM 2Ring)
    for i, d in ipairs(intbase(newgen - currgen, g.getbase())) do
        if d > 0 then
            -- DMG: add a maximum step size so that large patterns don't slow down too much
            if i>MAX_STEP+1 then
              stepsize = MAX_STEP
              multiplier = g.getbase()^(i-1-MAX_STEP)
              steps = d * multiplier
            else
              stepsize = i-1
              steps = d
            end
            g.setstep(stepsize)
            g.show("Stepping "..steps.." step(s) at "..g.getbase().."^"..stepsize)
            for j = 1, steps do
                if g.empty() then
                    g.show("Pattern is empty.")
                    return
                end
                g.step()
                local newsecs = os.clock()
                if newsecs - oldsecs >= 1.0 then
                    -- do an update every sec
                    oldsecs = newsecs
                    g.update()
                end
            end
        end
    end
    g.show("")
end

--------------------------------------------------------------------------------

local function savegen(filename, gen)
    local f = io.open(filename, "w")
    if f then
        f:write(gen)
        f:close()
    else
        g.warn("Can't save gen in filename:\n"..filename)
    end
end

--------------------------------------------------------------------------------

-- use same file name as in goto.py
local GotoINIFileName = g.getdir("data").."goto.ini"
local previousgen = ""
local f = io.open(GotoINIFileName, "r")
if f then
    previousgen = f:read("*l") or ""
    f:close()
end

local gen = g.getstring("Enter the desired generation number,\n"..
                        "or -n/+n to go back/forwards by n:",
                        previousgen, "Go to generation")
if gen == "" then
    g.exit()
elseif gen == '+' or gen == '-' then
    -- clear the default
    savegen(GotoINIFileName, "")
elseif not validint(gen) then
    g.exit("Sorry, but \""..gen.."\" is not a valid integer.")
else
    -- best to save given gen now in case user aborts script
    savegen(GotoINIFileName, gen)
    local oldstep = g.getstep()
    go_to(gen:gsub(",",""))
    g.setstep(oldstep)
end
The big change is the hard-coded MAX_STEP parameter, which keeps goto.lua from trying to take any steps of size larger than 2^20. The weakness of the goto.lua that ships with Golly is that it never stops trying bigger and bigger step sizes, so it fails to get all the advantage that it could of re-using hash tiles at a given step size. Eventually it reaches a step size that's too big for the amount of memory available on any given computer, and then the simulation really bogs down.

2^20 seems to be about as high as you can go and still get reasonable responsiveness while simulating this kind of self-constructing pattern. I've been using the same code to turn an 0E0P metacell recipe into a constructed 0E0P metacell (but without the three million gliders going back and forth in the nucleus) in a reasonable amount of time.

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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 2nd, 2021, 4:29 pm

GUYTU6J wrote:
August 2nd, 2021, 7:07 am
A gun for this spaceship may have only two parts: a block factory with very good clearance and a memory loop providing the huge salvo. Would the loop be designed in the shape of a rhombic disk full of Snarks as in the spiral growth, or a rectangle of Herschel conduits as in the 2-engine Cordership shotgun?
If you want it to run at a reasonable speed, make it a big empty diamond the same size as the one that the spaceship itself builds, or a similar-sized Herschel-loop rectangle.

With a very small amount of control circuitry, the loop can contain only one copy of the recipe. It will send it out twice for each emitted SMOS.

A somewhat related and vaguely entertaining thought is that, while this oblique loopship has an unusually obvious 144,221-glider recipe ... it should be fairly easy to reduce that recipe by something like 70,000 gliders -- get it down to 75000G or something along those lines.

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Re: Challenge: Self-Synthesizing Spaceship

Post by GUYTU6J » August 4th, 2021, 12:45 pm

Well, then, how about a stable G-to-SSOL (self-synthesizing oblique loopship) converter? Don't know how long will it take to complete, but it will surely look amazing, and it can be constructed in an edge-shooting manner where the converter is to the southwest of a SSOL.
Here is what an untrained circuitry builder (specifically, me) have in mind: an input glider from SW will be quadruplicated, and then
1)The first signal sends a northbound MWSS and a northwestbound glider, making the initial block like this:

Code: Select all

x = 12, y = 15, rule = B3/S23
9b2o$9bobo$9bo7$2b3o$bo2bo$4bo$o3bo$4bo$bobo!
This glider will be 1hd northeast from the main salvo lane.
2)The second signal enters a huge system of conduits, possibly something based on the famous doubled-signal toolkit, which connects to a series of equally spaced NW31 edge-shooters and yields the first salvo of 72,109 gliders heading northwest.
3)The thrid one is delayed to give The Ringmaster Glider with another edge-shooter.
4)Finally the fourth one goes into the same system as in 2) after a long time and completes the last half of SSOL.
Reading through the previous discussion on the Stable signal converters thread, it seems that the 72,109G salvo generator in 2) is within reach of Golly scripts, but I have encountered some problems when trying to run them with a small example. But wait, let me make sure before doing any actual things — is this all feasible?
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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 4th, 2021, 4:01 pm

GUYTU6J wrote:
August 4th, 2021, 12:45 pm
But wait, let me make sure before doing any actual things — is this all feasible?
Yikes. It would be the biggest stable signal converter ever built, not just by a small margin but more like two orders of magnitude. Recovery time would also be record-settingly large by a huge margin.

The script needed to build the huge bank of NW31 edge-shooters could be unusually simple, though -- maybe just a matter of building eight different syringe+something+NW31s that can be swapped out to get all possible mod-8 timings, and then have a long diagonal Herschel track or chain of splitters aimed at a 180-degree reflector that can be adjusted to handle the +/-8N timing.

The MWSS+G creation of the block is fine -- it could be anything that can place a block in the red location here, without putting in any mechanisms that touch the blue cells:

Code: Select all

x = 319, y = 241, rule = LifeHistory
15B.77B56.4B24.4B23.4B$13B4.76B55.4B24.4B23.4B$13B4.6B.69B54.4B24.4B
23.4B$12B6.4B3.69B52.4B24.4B23.4B$13B13.69B50.4B24.4B23.4B$14B12.11B
3.57B47.4B24.4B23.4B$.2B.2B.8B10.12B6.54B46.4B24.4B23.4B$8.8B10.11B7.
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3B.B.4B$236.4B10.24B4.B19.4B$237.4B10.17B.4B26.4B$238.4B11.19B28.4B$
239.4B12.4B3.9B30.4B$240.4B12.B5.8B32.4B$241.4B18.3B.3B33.4B!
Adding the Ringmaster Glider and triggering the bank of NW31s twice would be very simple, and that'd be all there is to it.

A more interesting puzzle would be figuring out how to build something like this into a relatively small bounding box, instead of just building something that looks like a long long boring diagonal line when you're zoomed out to look at the whole thing. Might there be a way to encode the SMOS's single-channel recipe into the positions of still lifes that could be non-destructively read by some kind of single-channel storage and emission device?

(Seems like it would be very hard for any reading device to read a still-life position and recover in time to read and emit the next glider if it has to go out 90 ticks later. But maybe a bank of ten or so of these emitters could collaborate to build a single-channel stream, with each emitter storing the timing information for every tenth glider, or something like that. Or maybe only two emitters would really be needed, one on each side of the output lane, since current single-channel recipes are always slow pairs -- just insert more space between pairs as necessary to let the device read the next bits.)

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Re: Challenge: Self-Synthesizing Spaceship

Post by toroidalet » August 5th, 2021, 3:42 am

Nice! Is it possible to synthesize it?

My idea for a less-boring converter involves heavy use of merge circuits and period multipliers, since we could potentially get a bit of compression by looping through splitters and merging and using pre-made circuits to insert certain motifs (not just fire operations themselves but higher-level stuff like short sequences of fires or even entire recipes). At the very least, we would be able to shave off a few syringe+NW31s by using period halvers.

One problem is that the two halves have a physical distance of 2,431,006, so they are separated by 4*2,431,006=8*103*11,801 generations, which isn't the best for period multiplication (still possible, though). If we could delay the second half by 8 generations, that would give a more manageable time separation of 256*9*23*367, easily doable with a p367 loop and semi- and tremi-snarks, though that only matters if we want to tighten the countdown to the second copy.

The gliders at (2,540,682, 3,830,923) and (4,971,688, 6,261,929) (and doubtless a few more) can both be advanced by 1 generation (which could decrease the period by 2?), but for some reason I'm unable to locate the gliders that trigger the perpendicular fuses.
"But if you close your eyes—does it almost feel like nothing's changed at all?
And if you close your eyes—does it almost feel like you've been here before..."

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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 5th, 2021, 6:17 am

toroidalet wrote:
August 5th, 2021, 3:42 am
Nice! Is it possible to synthesize it?
Heh. Current best synthesis is 144,221 gliders, but this can be reduced by 70,000 gliders or so if someone wants to go to the trouble.
toroidalet wrote:
August 5th, 2021, 3:42 am
... we could potentially get a bit of compression by looping through splitters and merging and using pre-made circuits to insert certain motifs (not just fire operations themselves but higher-level stuff like short sequences of fires or even entire recipes).
True enough. The current compiled recipe needs a very large number of different single-channel sub-recipes, but still the total length of those sub-recipes is tiny compared to the complete recipe. There would have to be a way to trigger each sub-recipe in the right order. Maybe this could be done most easily by writing some APGcode for a pi-calculator-like computer that would coordinate the calls to the right sub-recipes.

Here's the difficult part: the current SMOG is not optimized for this kind of thing. If you hugely reduced the number of recipes available to slsparse, and recompiled all the recipes, you'd get a new SMOG with slightly more gliders in it, but that used many fewer distinct sub-recipes -- I bet you could get away with less than 1% of the number of recipes currently used. But then you wouldn't be building a glider-to-SMOG converter for _this_ SMOG, it would be a slightly different SMOG.

The same is true for any minor optimizations we might do, packing recipes slightly closer together or whatever. If we use compiled APGcode, we'll lose control of the precise timing of the sub-recipes; the SMOGs that are shot out of a mechanism like that could still be made to work, but they'll have a much higher period (because we'd be at the mercy of the rather slow calculator circuitry to determine exactly when each sub-recipe gets triggered). So again we'd be shooting out new and different SMOGs.

The same slightly tricky and annoying issue came up with the gun for the old Gemini. The original Gemini built its construction-arm elbows in a tricky way that turned out to be not very compatible with building a gun, so I recompiled the recipe to get one that didn't have that problem -- but that made a very slightly different Gemini, even though it does almost everything identically and travels at the same speed. There's still no gun available for the original Gemini.
toroidalet wrote:
August 5th, 2021, 3:42 am
The gliders at (2,540,682, 3,830,923) and (4,971,688, 6,261,929) (and doubtless a few more) can both be advanced by 1 generation (which could decrease the period by 2?), but for some reason I'm unable to locate the gliders that trigger the perpendicular fuses.
There's only one perpendicular fuse. Technically the fuse gets lit by the glider that is at (-607659, -607837) @ T = 14,631,334, but that's a single-channel recipe glider that creates a 0-degree output glider that does the actual fuse-lighting. The above goto.lua can be used to get to T = 14,631,334 to watch the process.

The next fuse-lighting event, for the antiparallel crabstretcher, happens at (75, -1215428) @ T = 19,281,209.

The last piece of single-channel recipe just needs to build a Snark at the east corner, because the south corner has already been constructed by 0-degree gliders -- no need for another crabstretcher fuse. Once that Snark appears, the memory loop is complete, and a single glider offset by 62 lanes starts making the rounds to do the necessary switching to emit two copies of what's in the memory loop, then destroy all the circuitry.

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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 5th, 2021, 9:18 am

GUYTU6J wrote:
August 4th, 2021, 12:45 pm
Well, then, how about a stable G-to-SSOL (self-synthesizing oblique loopship) converter?
We'd better do the stable-SSOL-to-G first. Set paste location in Golly to the lower right-hand corner, and paste the two colliding gliders in the SE corner of the pattern below over the colliding gliders in the NW corner of the repaired SSOL pattern. Output is a single glider heading southwest.

It's a little difficult to imagine that it will be worthwhile for anyone to optimize this thing, but it's definitely FTTW (First Thing That Worked) so it can indeed be improved:

Code: Select all

x = 16461190, y = 16461020, rule = B3/S23
106b2o$106bobo$108bo4b2o$104b4ob2o2bo2bo$104bo2bobobobob2o$107bobobobo
$108b2obobo$112bo2$98b2o$99bo7b2o$99bobo5b2o$100b2o6$133bo$110b2o19b3o
$110bo19bo$111b3o16b2o$113bo2$138b2o$139bo$139bob2o$131b2o4b3o2bo$131b
2o3bo3b2o$136b4o$117b2o3b2o15bo$117bobobobo12b3o$119bobo13bo$118bo2bo
14b5o$118bobo19bo$119bo18bo19b2o$138b2o19bo$159bobo$160b2o2$103b2o$
103b2o4$123b2o$123bobo$105b2o18bo$106bo9b2o7b2o$105bo10b2o$105b2o50b2o
$108b2o47b2o$105b2ob2o$106bo$104bo3b2o44bo$104b4o2bo41b3o$107bobobo39b
o$104b2obo2bo18bo21b2o$105bobo19b3o$104bo2b2o17bo21b2o$104bobo2bobo14b
2o20bobo$105bobo2b2o20bo16b2o8b2o$106bo23b3o26b2o$129bo$129b2o$152b2o$
152b2o4$132b2o$113b2o17b2o$113b2o3$112b2o$113bo$110b3o12b2o$110bo14bo$
126b3o$128bo9$10b2o$10b2o$46b2o76b2o$46bo24b2o51b2o$47b3o6b2o13bo17b2o
$49bo6b2o11bobo17bo$69b2o19bo$89b2o$98b2o$97bobo$98bo2$38b2o$38b2o46b
2o$86b2o29b2o$2o115b2o$2o$135b2o$135bobo$41b2o94bo$21b2o19bo94b2o46b2o
$21bobo15b3o13b2o3b2o124bo$23bo15bo16bo3bo125bobo$23b2o28b3o5b3o108b2o
13b2o$53bo9bo62b2o44b2o$126bobo$128bo$128b2o36b2o40b2o$115b2o49b2o40b
2o$115b2o53b2o$170b2o2$113b2o$113b2o$165b2o$106bo58b2o$104b3o$103bo$
103b2o3$111b2o77bo$112bo72b2o2bobo6b2o$112bob2o69bobo2bobo5b2o$104b2o
4b3o2bo72b2o2bo$104b2o3bo3b2o74bobo$109b4o73bo2bob2o$95b2o15bo72bobobo
$94bobo12b3o74bo2b4o$94bo13bo78b2o3bo$93b2o14b5o76bo$113bo73b2ob2o$84b
o26bo75b2o$84b3o24b2o77b2o$87bo91b2o10bo$86b2o82b2o7b2o9bo$171bo18b2o$
171bobo$78b2o92b2o$78bo$75b2obo$75bo2b3o4b2o$76b2o3bo3b2o105b2o$78b4o
110b2o$78bo15b2o$79b3o12bobo$82bo13bo$77b5o14b2o$77bo99bo$79bo96bobo$
78b2o96bobo$105bo71bo$103b3o68b3o$102bo71bo$102b2o7$92b2o$91bobo5b2o$
91bo7b2o$90b2o2$104bo$100b2obobo$99bobobobo$96bo2bobobobob2o$96b4ob2o
2bo2bo$100bo4b2o$98bobo$98b2o26$110bo$108b3o$107bo$107b2o7$97b2o$96bob
o5b2o$96bo7b2o$95b2o2$109bo$105b2obobo$104bobobobo$101bo2bobobobob2o$
101b4ob2o2bo2bo$105bo4b2o$103bobo$103b2o16460782$16461187bobo$
16461187b2o$16461188bo3$16461183bo$16461183b2o$16461182bobo!
I think the <75000G synthesis problem amounts to finding an efficient synthesis for this pattern:

Code: Select all

x = 388, y = 367, rule = B3/S23
205b2o$205b2o4$204b2o$204b2o$208b2o$208bobo$210bo4b2o$206b4ob2o2bo2bo$
206bo2bobobobob2o$209bobobobo$210b2obobo$214bo2$200b2o$201bo7b2o$201bo
bo5b2o$202b2o7$212b2o$212bo$213b3o$215bo$210b2o$209bo2bo$210bobo$211bo
106$23b2o7b2o$22bobo7b2o$23bo3$58bo$57bobo$58b2o4$53b2o$53b2o2$50bo$
49bobo$48bo2bo$39bo9b2o$38bobo$37bo2bo3bo$38b2o3bobo11b2o$42bobo11bo2b
o$43bo4bo8b2o$47bobo$47b2o322b2o$370bobo$371bo3$378bo$376b3o$375bo$
375b2o$351b2o$77bo273b2o$76bobo304b2o$76bobo305bo$77bo306bob2o$376b2o
4b3o2bo$376b2o3bo3b2o$381b4o$367b2o15bo$366bobo12b3o$68bo5b2o4b2o284bo
13bo$10bo56bobo3bo2bo3b2o283b2o14b5o$9bobo22b2o31bobo4bobo308bo$9bobo
23bo25b2o2b3ob2o4bo307bo$10bo24bobo23bo2bo21b2o295b2o$14b2o20b2o21bobo
3b3ob2o14bobo$14bobo42b2o6bob2o15bo$15bobo$16bo5$57b2o13b2o$57b2o13b2o
311bo$87b2o295bobo$86bo2bo295b2o$87b2obo$90bo$90b2o$75b2o$76bo$48b2o
23b3o$48bo11bo7bo4bo$49b3o7bobo5bobo$42b2o7bo3b2o3b2o4bo2bo$42bo11bo2b
o9b2o6b2o$43b3o8bobo17bo2bo$6bo38bo9bo18bobo$5bobo67bo$b2o3b2o$o2bo$bo
bo$2bo15$53b2o$53bobo$53bo71$244bo$242b3o$241bo$240bobo$229b2o9bobo$
229bobo9bo$230bo4$225b2o$225b2o3$223b2o$223bobo19b2o$218b2o4bo20bobo$
218b2o27bo$238b2o7b2o$238b2o2$228bob2o$226b3ob2o$225bo$226b3ob2o$228bo
bo$228bobo$229bo2$228bo$228b3o$231bo$230b2o$226b2o10b2o$225bobo10b2o$
226bo4$214b2o$214b2o33b2o$249bo$247bobo$247b2o3$252b2o$252bo$250bobo$
250b2o$222b2o$218bo3bobo$217bobo3bo$218b2o$229b2o$230bo$227b3o$227bo3$
236b2o$237bo$234b3o$234bo!
Then you'd just adjust the recipe to build the four sub-constellations much farther apart, feed in the single-channel recipe (72,109 gliders), plus the Ringmaster Glider (shown above) at the appropriate time, and build a block sufficiently far off to the northwest ... and I think that would be enough to reconstitute a working SSOL.

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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 5th, 2021, 3:10 pm

Goldtiger997 wrote:
August 2nd, 2021, 6:20 am
The speed can be adjusted by simultaneously adjusting the gaps within the two duplicate recipes by equal amounts. The distance between the duplicate recipes and the distance to the gliders also need to be adjusted to get a true phase of the spaceship, but the pattern will do this adjustment itself if you let it run for one cycle.
It seemed like I had to run the SSOL for two cycles before the time-to-initial-all-gliders-phase settled down. With a little macrocell trickery I can make a predecessor to a p75568667 SSOL that takes up less than a megabyte -- about 700K -- so it fits in a LifeViewer code block. Run this to T = 78,615,355 to see the p75568667 SSOL after it corrects itself:

Code: Select all

[M2] (golly 4.1b1)
#R B3/S23
$$$$$$$.....*.*$
4 0 0 1 0
5 0 0 2 0
6 0 0 3 0
7 0 0 4 0
8 0 0 5 0
9 0 0 6 0
10 0 0 7 0
11 0 0 8 0
12 0 0 9 0
13 0 0 10 0
14 0 0 11 0
15 0 0 12 0
16 0 0 13 0
17 0 0 14 0
18 0 0 15 0
19 0 0 16 0
20 0 0 17 0
21 0 0 18 0
22 0 0 19 0
23 0 0 20 0
.....**$......*$$$.*$.**$*.*$
4 22 0 0 0
5 23 0 0 0
6 24 0 0 0
7 25 0 0 0
8 26 0 0 0
9 27 0 0 0
10 28 0 0 0
11 29 0 0 0
12 30 0 0 0
13 31 0 0 0
14 32 0 0 0
15 33 0 0 0
16 34 0 0 0
17 35 0 0 0
18 36 0 0 0
19 37 0 0 0
20 38 0 0 0
$$.......*$.......*$
4 0 40 0 0
$*$*$.*$
4 42 0 0 0
5 0 0 41 43
$$$$$..***$..*$...*$
4 0 0 0 45
5 46 0 0 0
6 44 0 0 47
$$$$$...**$...*.*$...*$
4 0 0 0 49
5 50 0 0 0
$$$$...*$..**$..*.*$
4 52 0 0 0
5 53 0 0 0
6 51 0 0 54
7 48 0 0 55
$.......*$.......*$.......*$
$*$.*$
4 0 0 57 58
5 59 0 0 0
6 60 0 0 44
4 0 0 40 42
5 62 0 0 0
$$$$$....*$...**$...*.*$
4 0 0 0 64
5 65 0 0 0
6 63 0 0 66
7 61 0 0 67
8 56 0 0 68
$$$$..**$..*.*$..*$
4 70 0 0 0
5 71 0 0 0
6 72 0 0 60
......**$.....**$.......*$
4 0 74 0 0
5 0 75 0 0
6 0 76 0 0
$$$..*$.**$.*.*$
4 0 0 0 78
5 0 0 0 79
.......*$......**$......*$
$$*$
4 0 0 81 82
5 0 0 0 83
6 80 0 0 84
7 73 0 77 85
$$$$$$$......*$
.....**$.....*.*$
4 87 0 88 0
5 0 0 0 89
$$$$$$$....***$
4 0 0 0 91
....*$.....*$
4 0 93 0 0
5 92 0 94 0
6 90 0 0 95
$$$.......*$
$$**$*$.*$
4 0 0 97 98
5 99 0 0 0
4 0 81 0 0
5 0 101 0 0
4 82 0 0 0
.....***$.....*$......*$
4 0 0 104 0
5 103 0 0 105
6 100 0 102 106
7 96 0 0 107
8 86 0 0 108
9 69 0 0 109
10 0 0 0 110
11 0 0 0 111
12 0 0 0 112
$$$$$$.....*$....**$
4 0 0 0 114
....*.*$
4 0 116 0 0
5 115 0 117 0
4 49 0 0 0
$$$$.***$.*$..*$
4 0 0 0 120
5 119 0 0 121
6 118 0 0 122
$$**$*.*$*$
4 124 0 0 0
5 0 0 0 125
$$$.**$.*.*$.*$
4 0 0 0 127
5 128 0 0 0
6 126 0 0 129
7 123 0 0 130
5 0 41 0 0
6 0 132 0 0
7 0 133 0 0
$$**$$*$
4 135 0 0 0
......**$......*$......*$
$*$
4 0 0 137 138
5 136 0 0 139
5 0 0 0 46
6 140 0 0 141
4 45 0 0 0
5 0 0 0 143
6 144 0 0 129
7 142 0 0 145
8 131 0 134 146
8 0 134 0 0
$$$$$$$.....**$
4 0 0 0 149
.....*.*$.....*$
4 0 151 0 0
5 150 0 152 0
6 140 0 0 153
$$$$$$....**$....*.*$
....*$
4 155 0 156 0
5 0 0 0 157
4 0 0 0 124
5 0 0 0 159
6 158 0 0 160
7 154 0 0 161
$......**$......*$.......*$
4 0 163 0 0
4 138 0 0 0
5 0 0 164 165
$$$$..**$.**$...*$
4 0 0 0 167
5 168 0 0 0
6 166 0 0 169
$$$***$*$.*$
4 171 0 0 0
5 172 0 0 99
6 173 0 0 166
7 170 0 0 174
8 162 0 0 175
9 147 0 148 176
5 0 0 41 136
6 178 0 0 118
4 0 0 74 0
5 180 0 0 115
5 0 117 0 0
5 0 0 0 119
6 181 0 182 183
7 179 0 0 184
5 172 0 0 59
6 169 0 0 186
4 0 104 0 0
5 0 0 188 0
6 189 0 0 158
7 187 0 0 190
8 185 0 0 191
....**$......*$
4 0 193 0 0
5 150 0 194 0
5 159 0 0 0
6 195 0 0 196
$.......*$......**$
4 0 198 0 0
5 0 199 0 0
6 0 200 0 0
$*$$*$
4 202 0 0 0
5 203 0 0 83
6 204 0 0 153
7 197 0 201 205
$$$$$$...***$...*$
4 207 0 156 0
5 208 0 0 65
5 0 0 0 71
6 209 0 0 210
$$$.**$**$..*$
4 0 0 0 212
5 213 0 0 0
4 0 0 0 87
4 0 88 0 0
5 215 0 216 0
6 214 0 0 217
7 211 0 0 218
8 206 0 0 219
9 192 0 0 220
10 177 0 0 221
$$$$$...**$..**$....*$
4 0 0 0 223
5 136 0 0 224
6 129 0 132 225
4 78 0 0 0
5 0 0 0 227
6 228 0 0 196
7 226 0 0 229
4 120 0 0 0
5 0 0 0 231
5 0 0 0 139
6 232 0 0 233
6 233 0 0 195
7 234 0 0 235
8 230 0 0 236
4 167 0 0 0
4 0 0 0 171
5 238 0 0 239
6 51 0 0 240
5 139 0 0 0
6 178 0 0 242
7 241 0 0 243
7 0 201 0 0
5 203 0 0 89
5 0 0 0 172
6 246 0 0 247
5 203 0 0 105
6 63 0 200 249
7 248 0 0 250
8 244 0 245 251
9 237 0 0 252
4 0 0 0 155
4 0 156 0 0
5 254 0 255 0
5 157 0 0 224
6 256 0 0 257
5 0 0 0 128
6 232 0 0 259
7 258 0 0 260
5 83 0 0 150
6 178 0 0 262
5 0 152 0 0
6 0 264 0 0
4 114 0 116 0
5 0 0 0 266
6 267 0 0 0
7 263 0 265 268
8 261 0 0 269
4 0 137 0 0
5 0 0 271 165
4 149 0 193 0
4 0 0 0 207
5 273 0 0 274
6 272 0 0 275
5 0 255 0 0
6 0 277 0 0
6 210 0 0 214
7 276 0 278 279
4 0 0 163 138
5 43 0 0 281
6 282 0 0 217
$$$$$$....**$...**$
.....*$
4 284 0 285 0
5 286 0 0 0
6 287 0 0 100
7 283 0 0 288
8 280 0 134 289
9 270 0 0 290
10 253 0 0 291
11 222 0 0 292
6 0 102 0 0
7 0 294 0 0
8 0 295 0 0
9 0 296 0 0
10 0 297 0 0
11 0 298 0 0
5 103 0 0 62
6 300 0 0 0
5 180 0 0 0
5 0 0 199 203
6 302 0 0 303
7 301 0 0 304
5 89 0 0 0
5 0 0 0 239
6 306 0 0 307
6 0 0 0 66
7 308 0 0 309
8 305 0 0 310
5 71 0 0 215
5 0 216 0 0
5 0 0 0 286
6 312 0 313 314
4 149 0 151 0
5 0 0 0 316
5 0 0 0 92
6 317 0 0 318
7 315 0 0 319
5 0 94 0 0
6 0 321 0 0
7 0 322 0 0
4 64 0 0 0
5 0 0 0 324
4 0 0 0 70
5 326 0 0 0
6 325 0 0 327
$$.*$**$*.*$
4 0 0 0 329
5 238 0 0 330
6 331 0 0 303
7 328 0 0 332
8 320 0 323 333
9 311 0 0 334
6 60 0 76 259
4 0 97 0 0
4 98 0 0 0
5 0 0 337 338
6 339 0 0 60
7 336 0 0 340
5 0 188 0 0
6 0 342 0 0
7 0 343 0 0
4 91 0 93 0
5 345 0 0 65
6 0 0 0 346
5 121 0 0 0
6 210 0 0 348
7 347 0 0 349
8 341 0 344 350
4 329 0 0 0
4 0 0 198 202
5 352 0 0 353
5 0 0 0 274
6 354 0 0 355
5 0 0 0 213
6 357 0 0 178
7 356 0 278 358
5 0 0 0 208
6 360 0 0 327
4 212 0 0 0
5 362 0 0 0
5 362 0 0 168
6 363 0 0 364
7 361 0 0 365
8 359 0 0 366
9 351 0 0 367
10 335 0 0 368
6 247 0 0 60
5 227 0 0 159
6 371 0 0 166
7 370 0 0 372
5 172 0 0 159
6 169 0 0 374
5 105 0 0 150
6 303 0 0 376
7 375 0 0 377
8 373 0 0 378
5 0 194 0 0
6 0 380 0 0
7 0 381 0 0
8 0 382 0 0
6 360 0 0 66
5 103 0 0 273
6 72 0 102 385
7 384 0 0 386
5 157 0 0 0
6 189 0 0 388
5 231 0 0 159
6 51 0 0 390
7 389 0 0 391
8 387 0 0 392
9 379 0 383 393
4 127 0 0 0
5 0 0 0 395
6 166 0 0 396
4 0 0 0 284
5 0 0 0 398
4 0 285 0 0
5 0 400 0 0
5 0 0 0 59
6 399 0 401 402
7 397 0 0 403
5 0 0 75 0
5 89 0 0 254
6 405 0 0 406
4 223 0 0 0
5 0 0 0 408
6 409 0 0 399
7 407 0 278 410
8 404 0 0 411
6 0 401 0 0
7 0 413 0 0
8 0 414 0 0
6 144 0 0 314
5 79 0 0 0
6 409 0 0 417
7 416 0 0 418
5 0 337 0 0
6 0 420 0 0
7 0 421 0 0
5 338 0 0 0
6 423 0 200 246
5 398 0 400 0
5 143 0 0 128
6 425 0 0 426
7 424 0 0 427
8 419 0 422 428
9 412 0 415 429
10 394 0 0 430
11 369 0 0 431
12 293 0 299 432
13 113 0 0 433
14 0 0 0 434
5 274 0 255 0
6 178 0 0 436
6 54 0 0 275
7 437 0 0 438
7 0 278 0 0
6 259 0 0 339
5 281 0 0 0
6 442 0 0 240
7 441 0 0 443
8 439 0 440 444
6 339 0 0 442
5 224 0 0 0
6 267 0 0 447
7 446 0 343 448
5 227 0 0 0
6 450 0 0 169
5 172 0 0 62
6 452 0 0 405
7 451 0 0 453
8 449 0 0 454
9 445 0 0 455
5 273 0 0 0
6 272 0 0 457
4 0 0 40 135
5 395 0 0 459
6 460 0 0 272
7 458 0 0 461
5 345 0 0 50
6 463 0 0 84
6 153 0 0 346
7 464 0 0 465
8 462 0 0 466
6 210 0 0 396
5 71 0 0 239
6 100 0 0 469
7 468 0 0 470
5 408 0 0 121
6 0 0 0 472
6 126 0 0 153
7 473 0 0 474
8 471 0 0 475
9 467 0 0 476
10 456 0 0 477
6 287 0 0 63
5 0 271 0 0
6 0 480 0 0
5 165 0 0 345
6 482 0 0 51
7 479 0 481 483
5 0 0 0 345
6 262 0 264 485
5 71 0 0 128
6 66 0 0 487
7 486 0 0 488
8 484 0 0 489
5 0 0 0 168
6 178 0 0 491
5 0 0 0 352
6 493 0 0 60
7 492 0 0 494
5 0 0 0 330
6 496 0 0 303
6 406 0 277 144
7 497 0 0 498
8 495 0 344 499
9 490 0 0 500
4 0 0 0 52
5 502 0 0 0
6 503 0 0 460
6 409 0 0 348
7 504 0 0 505
5 362 0 0 459
5 0 0 0 99
6 507 0 0 508
5 0 0 0 150
6 510 0 380 360
7 509 0 0 511
8 506 0 0 512
6 447 0 0 228
6 100 0 0 417
7 514 0 0 515
5 125 0 0 353
6 517 0 0 217
5 0 0 0 281
6 257 0 0 519
7 518 0 0 520
8 516 0 0 521
9 513 0 0 522
10 501 0 0 523
11 478 0 0 524
6 217 0 0 257
6 232 0 0 196
7 526 0 0 527
5 324 0 0 168
6 529 0 0 232
6 0 0 0 303
7 530 0 0 531
8 528 0 0 532
5 89 0 0 150
6 534 0 264 360
5 0 0 0 53
6 536 0 0 129
7 535 0 0 537
5 136 0 0 115
6 539 0 182 0
5 338 0 0 281
5 0 0 0 238
6 541 0 0 542
7 540 0 421 543
8 538 0 134 544
9 533 0 0 545
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10 40497 0 0 40506
11 40490 0 0 40507
12 40473 0 0 40508
13 40436 0 0 40509
7 2094 0 552 2579
6 240 0 0 314
7 40512 0 0 1111
8 40511 0 0 40513
7 681 0 0 4787
6 559 0 0 1472
7 1738 0 0 40516
8 40515 0 0 40517
9 40514 0 0 40518
7 10787 0 0 229
7 947 0 0 699
8 40520 0 0 40521
6 357 0 0 493
6 562 0 480 1484
7 40523 0 0 40524
7 4282 0 0 7923
8 40525 0 0 40526
9 40522 0 0 40527
10 40519 0 0 40528
6 256 0 0 267
7 40530 0 0 14774
6 1187 0 0 630
7 896 0 0 40532
8 40531 0 0 40533
6 214 0 0 9809
7 22001 0 0 40535
7 4958 0 0 12013
8 40536 0 0 40537
9 40534 0 1641 40538
7 2465 0 0 1596
6 54 0 0 257
7 1309 0 0 40541
8 40540 0 0 40542
7 13373 0 0 2128
6 738 0 0 1169
7 40545 0 0 1223
8 40544 0 0 40546
9 40543 0 0 40547
10 40539 0 0 40548
11 40529 0 0 40549
7 4730 0 0 2077
6 417 0 0 100
7 19868 0 0 40552
8 40551 0 0 40553
7 18747 0 0 1443
7 602 0 0 22434
8 40555 0 0 40556
9 40554 0 3115 40557
8 18377 0 295 18381
8 18382 0 323 18384
9 40559 0 0 40560
10 40558 0 0 40561
6 302 0 0 257
7 40563 0 0 710
8 2709 0 0 40564
7 3966 0 0 1108
7 6639 0 0 418
8 40566 0 0 40567
9 40565 0 296 40568
6 217 0 0 660
7 40570 0 413 6452
8 31825 0 0 40571
7 4181 0 0 8535
7 2007 0 0 22089
8 40573 0 0 40574
9 40572 0 0 40575
10 40569 0 3300 40576
11 40562 0 0 40577
12 40550 0 0 40578
6 160 0 0 409
7 40580 0 0 5401
7 1464 0 0 2238
8 40581 0 0 40582
6 1169 0 0 1320
7 40584 0 0 6246
7 1092 0 0 856
8 40585 0 0 40586
9 40583 0 0 40587
6 639 0 200 20177
7 21530 0 0 40589
7 3753 0 0 2434
8 40590 0 440 40591
7 2435 0 0 18097
7 9158 0 0 3497
8 40593 0 440 40594
9 40592 0 0 40595
10 40588 0 2068 40596
6 80 0 0 993
7 3230 0 0 40598
8 40599 0 0 6013
7 1746 0 0 11025
6 306 0 0 493
7 40602 0 0 11846
8 40601 0 0 40603
9 40600 0 0 40604
7 17008 0 0 30564
6 508 0 0 536
7 40607 0 0 5581
8 40606 0 1337 40608
7 16817 0 0 10553
6 63 0 0 859
7 17311 0 0 40611
8 40610 0 719 40612
9 40609 0 0 40613
10 40605 0 0 40614
11 40597 0 0 40615
6 126 0 0 272
7 2941 0 0 40617
6 15682 0 313 314
7 40619 0 0 1877
8 40618 0 0 40620
7 40255 0 0 7976
6 861 0 0 510
7 1773 0 712 40623
8 40622 0 0 40624
9 40621 0 591 40625
7 328 0 0 6932
8 40627 0 0 15216
6 503 0 0 1326
7 38431 0 0 40629
7 9236 0 0 5504
8 40630 0 0 40631
9 40628 0 0 40632
10 40626 0 869 40633
6 555 0 0 287
7 40635 0 421 21895
7 7980 0 0 4965
8 40636 0 0 40637
7 3208 0 0 4001
7 903 0 133 22053
8 40639 0 0 40640
9 40638 0 0 40641
6 575 0 711 861
7 40643 0 0 2468
7 7286 0 0 35098
8 40644 0 0 40645
7 23277 0 0 370
8 40647 0 644 34205
9 40646 0 1513 40648
10 40642 0 297 40649
11 40634 0 0 40650
12 40616 0 0 40651
13 40579 0 0 40652
14 40510 0 0 40653
7 10937 0 0 17213
6 306 0 0 562
7 2492 0 0 40656
8 40655 0 0 40657
7 1705 0 0 765
8 16570 0 0 40659
9 40658 0 0 40660
7 1087 0 0 1734
7 36668 0 0 4132
8 40662 0 0 40663
7 229 0 0 1765
7 4125 0 0 4127
8 40665 0 0 40666
9 40664 0 0 40667
10 40661 0 1082 40668
6 1275 0 0 402
7 28196 0 133 40670
7 11563 0 0 9657
8 40671 0 0 40672
7 18251 0 0 9668
7 9393 0 0 3172
8 40674 0 0 40675
9 40673 0 0 40676
6 417 0 0 166
7 40678 0 0 1397
7 1399 0 0 1802
8 40679 0 0 40680
6 555 0 132 1265
6 302 0 0 746
7 40682 0 0 40683
7 8951 0 265 11352
8 40684 0 0 40685
9 40681 0 0 40686
10 40677 0 0 40687
11 40669 0 298 40688
7 9240 0 0 1843
7 2170 0 0 8009
8 40690 0 0 40691
7 19998 0 343 9068
7 235 0 0 2494
8 40693 0 0 40694
9 40692 0 0 40695
7 1372 0 0 4294
7 23130 0 0 2085
8 40697 0 0 40698
7 23133 0 0 9592
7 10470 0 0 370
8 40700 0 0 40701
9 40699 0 0 40702
10 40696 0 1752 40703
5 238 0 0 254
6 66 0 0 40705
7 616 0 0 40706
6 847 0 0 1486
7 11739 0 0 40708
8 40707 0 440 40709
7 1619 0 0 3214
7 1245 0 77 1223
8 40711 0 0 40712
9 40710 0 0 40713
7 4475 0 0 29590
6 562 0 0 775
7 3550 0 0 40716
8 40715 0 382 40717
7 4041 0 0 22468
6 242 0 0 306
7 1098 0 0 40720
8 40719 0 0 40721
9 40718 0 991 40722
10 40714 0 0 40723
11 40704 0 298 40724
12 40689 0 0 40725
6 450 0 76 485
6 51 0 0 2008
7 40727 0 0 40728
7 5337 0 0 7752
8 40729 0 0 40730
6 547 0 0 327
7 4732 0 0 40732
6 44 0 0 84
7 6355 0 0 40734
8 40733 0 0 40735
9 40731 0 0 40736
6 519 0 0 314
7 784 0 0 40738
6 47 0 0 247
7 40740 0 0 2188
8 40739 0 0 40741
7 10965 0 0 12677
7 642 0 0 1426
8 40743 0 0 40744
9 40742 0 0 40745
10 40737 0 0 40746
7 2708 0 0 1725
7 2899 0 0 920
8 40748 0 0 40749
7 3842 0 0 2112
8 40751 0 0 32343
9 40750 0 0 40752
7 3691 0 0 11830
6 54 0 76 0
6 169 0 0 6288
7 40755 0 0 40756
8 40754 0 0 40757
7 36587 0 0 5538
6 859 0 0 803
7 11584 0 0 40760
8 40759 0 0 40761
9 40758 0 0 40762
10 40753 0 0 40763
11 40747 0 0 40764
7 1916 0 0 10965
6 256 0 0 676
7 40767 0 0 23095
8 40766 0 0 40768
7 13089 0 0 17547
6 12194 0 0 0
7 3383 0 0 40771
8 40770 0 0 40772
9 40769 0 0 40773
6 363 0 0 9773
7 40775 0 265 4118
7 2826 0 0 1282
8 40776 0 0 40777
6 1187 0 0 232
7 2489 0 0 40779
6 652 0 0 325
7 40781 0 0 24469
8 40780 0 0 40782
9 40778 0 0 40783
10 40774 0 0 40784
6 166 0 0 1137
7 40786 0 322 3091
8 40787 0 0 5508
7 3490 0 0 0
8 40789 0 0 0
9 40788 0 0 40790
10 40791 0 0 0
11 40785 0 0 40792
12 40765 0 0 40793
13 40726 0 0 40794
14 40795 0 0 0
15 40654 0 0 40796
16 40361 0 0 40797
17 40798 0 0 0
18 39769 0 0 40799
$$...*$..**$..*.*$
4 40801 0 0 0
5 0 0 0 40802
6 40803 0 0 0
7 0 0 40804 0
8 0 0 0 40805
9 40806 0 0 0
10 40807 0 0 110
11 0 0 0 40808
12 0 0 0 40809
13 40810 0 0 433
14 0 0 0 40811
15 40812 0 0 1041
16 0 0 0 40813
17 40814 0 0 2964
18 0 0 0 40815
19 40800 0 0 40816
20 38973 0 0 40817
21 31372 0 0 40818
22 12146 0 0 40819
20 12144 0 0 22913
20 0 22917 0 0
20 31371 0 0 38973
21 40821 0 40822 40823
19 40800 0 0 0
20 40825 0 0 0
21 40826 0 0 0
22 40824 0 0 40827
23 40820 0 0 40828
24 0 21 0 40829
This eventually becomes a (16461134,16461091)c/75568667 spaceship, so that's an increase of 128 cells in each direction for the offset, and 576 ticks added to the period. I think it should be possible to increase the offset by only 64 cells from the original, and add 288 ticks to the period, by changing the inter-group glider spacing for the perpendicular wickstretcher but not for the parallel and antiparallel wickstretchers.

Maybe I added some extra space where it wasn't needed, also -- seems like the real minimum addition to the period might be +256 ticks, not +288. Can someone confirm or deny this theory?

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Goldtiger997
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Re: Challenge: Self-Synthesizing Spaceship

Post by Goldtiger997 » August 8th, 2021, 10:44 am

I made a gun for the self-synthesising spaceship:

self-synthesising-spaceship-gun.mc
(1.29 MiB) Downloaded 26 times

It runs quite slowly on my computer, so I haven't been able to properly verify that it continues working forever. The spaceship that is constructed by the gun is slightly different from the spaceship that I posted earlier. Specifically, the constructed spaceship has a loop size of 9699328 = 37*2^18, which I chose to make the not-recipe-containing guns easy to make small with stable pulse dividers.

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Re: Challenge: Self-Synthesizing Spaceship

Post by yujh » August 8th, 2021, 11:23 am

Goldtiger997 wrote:
August 8th, 2021, 10:44 am
I made a gun for the self-synthesising spaceship:


self-synthesising-spaceship-gun.mc


It runs quite slowly on my computer, so I haven't been able to properly verify that it continues working forever. The spaceship that is constructed by the gun is slightly different from the spaceship that I posted earlier. Specifically, the constructed spaceship has a loop size of 9699328 = 37*2^18, which I chose to make the not-recipe-containing guns easy to make small with stable pulse dividers.
Here's it a while later
Attachments
self-synthesising-spaceship-gun-at-168-405-210.mc
giving up
(7.02 MiB) Downloaded 18 times
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Re: Challenge: Self-Synthesizing Spaceship

Post by dvgrn » August 9th, 2021, 9:21 am

Goldtiger997 wrote:
August 8th, 2021, 10:44 am
I made a gun for the self-synthesising spaceship...
It runs quite slowly on my computer, so I haven't been able to properly verify that it continues working forever.
I can confirm that the RLE file is identical to the original if you remove the output spaceship after one gun cycle of 29,097,984 ticks. Nice work!

This new variant SSOL's displacement is different -- (16411614,16411571)/75345827 -- so the copy-paste pattern that I posted for the SSOL eater/converter doesn't work with this new spaceship. But in point of fact I had forgotten to add two key details, so it only worked for one cycle anyway, then blew up rather spectacularly.

Here's an adjusted and corrected SSOL-to-G attached to the gun, which makes a pattern that more people might be able to run in Golly at a reasonable speed:
self-synthesising-spaceship-gun-with-eater.mc.gz
(878.67 KiB) Downloaded 17 times
If you have at least 5GB of RAM on your system to give to Golly (make sure the max memory setting in Preferences > Control is above 5GB) then this pattern will "run away" in Golly at step sizes around 2^16 through 2^20 -- or higher, I assume, but 2^20 is already pretty slow at first. Golly will run slowly as it populates its hashtile list until it gets to right about 5GB memory usage just before 50 million ticks, and then it will suddenly run a whole lot faster.

You can only see three stages of the SSOL in this pattern. The one in the NW and the one in the middle are in their linear form, traveling at c/4. At T=0 a new SSOL is just starting to be emitted by the gun in the SE, and very soon that loopship starts building its loop.

If you want to see multiple emitted SSOLs going through their complete cycles instead of just the SEmost one, you can move the converter in the far NW, farther away by (-16411614,-16411571), or any multiple of that, using shift.lua. However, I think each such move might roughly double the number of hashtiles needed for Golly to "run away". When I moved the converter away by one step, Golly was no longer able to run away with the pattern inside the 8GB limit set on my computer.

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Re: Challenge: Self-Synthesizing Spaceship (COMPLETED)

Post by dvgrn » August 14th, 2021, 7:43 pm

Here's a script that builds self-synthesizing oblique loopships and reports what their speed and offset are:

Code: Select all

import golly as g
import base64
import os
str_adj_perpendicular = g.getstring("Enter number of cells to offset perpendicular crabstretcher: ","1000000")
if not str_adj_perpendicular.lstrip('+-').isdigit(): g.exit("Number not valid.")
str_adj_parallel = g.getstring("Enter number of cells to offset parallel crabstretchers: ","1000000")
if not str_adj_parallel.lstrip('+-').isdigit(): g.exit("Number is not valid.")

startcoll = g.parse("5bobo$5b2o$6bo3$bo$b2o$obo!")

tempfile = os.path.join(g.getdir("temp"),"mcgz.tmp")

# WARNING:  this function uses the current Golly layer to retrieve cell data,
#   so if there's anything important in the current layer,
#   a new layer should be created before calling this function
def get_cells_from_mcgz_base64(s):
  base64bytes = s.encode("ascii")
  mcgzbytes = base64.b64decode(base64bytes)
  with open(tempfile, "wb") as f:
    f.write(mcgzbytes)
  g.open(tempfile)
  return g.getcells(g.getrect())

# The following code produces a base64 string from an mc.gz file (or any other type of file for that matter).
# The resulting strings were copied into the code below to produce a compact representation of the SSOL glider sequences.
# with open ("SSOLpart4.mc.gz", "rb") as f:
#   mcgzdata = bytes(f.read())
# base64_bytes = base64.b64encode(mcgzdata)
# base64_string = base64_bytes.decode()
# g.setclipstr(base64_string)
# g.exit()

part1base64 = 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"
part1cells = get_cells_from_mcgz_base64(part1base64)
part2base64 = "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"
part2cells = get_cells_from_mcgz_base64(part2base64)
part3base64 = 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QUt09OifHE6ObLbUWCI4pXRHcd8ga4j3iyRNWzo/9KQKebgjPIMy5nAvOtDtgBs/Yw/Ow2OKUolyS60pysVVGu0bisdj8+Xo/Ogcy7uZjeaONfqYGgOGEGjo3syKCpyHk1qfcWnjDYL8TDLe+nNmWrOgJlvsKsxmG/wS7ncFu53YP5wyimIxTSXEDK6aq5iJyQSGQDkZCW8FvF2SGlHHGanuIz/UhaQveAyeu9b0aeXs8uw1icYUa67zFnxApa+V7LGuf6pUM0ydwhYq7ipPuCnVvFTjWVvDdBS+B9lGBc/1x4C7Qi6/skX54gu4CIq+PY2C/itoKz8CqTrYrWPKiRyQo3G+fN7iDXzBPKODdO9kRe1kZrfHbxSCg2K7YS6tRf+Eovuu+olq/gtGS7a5gtAuMVm5qCqFq+m0gta7Hp+uJve6nrVP3w6YoDoLsF2L8WkEKyIUnuKhf4LgreNoCv13hYVjktit20zLI5BV+lWWQyVOphkfTOoJ1xnPWYUJHlvbYpuvMR/E1jE9nS4txr/4uhNts1/12XfhuCSwE/ldXquP48VnBqNJ+Xn2lZCCrWaFHroEVDG68Rnl0gAYhXerPVEGx9RSzBZ6rgT4qGLKSYx3ghV3BKxa8sCs41xqgllijNb9HYiB0LIGxZn1kJA2EBW+rx70X7K4y3n29gsUajJIVN11g/HI2DjAu+xTc2I/yD+63Qm1dq+Am0oQ9MWUpS3UhNWWF72JB1+gKJGMoT+ZUSy+SG3AxJwtzErx1LR+GbM35aE/krCuYy9r1ajiuc9/AjK8J2CNiY7jGCcRV6wWXwQqxv7brTCuYy9rMKYlNCaU2Eue+N7uNoa0dTPUwmUcFwKpJpd4fkmLDibDBYXdouxsW5pPjZBHg3N/6o2SjDXe1vEL7OuzpL9lBYvRY7uCtu/j+3eFy3cX37/6YI+HXcAeHmr0Ld3Bwhg11c2sCrqv4DQju+uFxcQfskLB26vc4aml67FiijZT8ral5QlqRrSirExqcnF/WyNIiDfknFYA61W6KVFD7WvEpJiWY6kY2wA6tdyMbYIdrYjNFX2Gkz9JNgIxVv8mME9djHrpUudYYRVbc0HCVpssqHh3TBc6voP+zVzCnEdjaNq5Lw2ANKJ/iNa22bVwUk9Odje1gr7sjCVcE3OEL3rHjdn8tYgOZ9mAfG1l18i9fbXozsWyLrWBduh7twn3r9ccTJYW3wpQLXh/v24ZehtmLgF/4YkKLObcPNrmHb9od+QB7+Kbd4Zzd44k9zGo53kLqC/Vmw/aoygYZ49FJmW6wI3i1J+g0PAJ73lTebdcNP+FI3GHI7/lYWza+hxao1+1gpBuMdAcj3WCkOzj1JiPdQz8ix2935e4CzbBDIGxorjdoUeBtr8EqEI7Yyt0HQ/0e4tZG7nBXb7nONuhUrtrdHj2SJLK3WNS9Y4cOWzP30M+KSdkL94u32y7qtpINvu9NOiwY8PlSnuf6usqobH9fXur8BrqY83cmq51vFeH7nFjOH+Xvf/Pxa7xqIfnTOSGE+1feHFpw8vOdD8l9fwYhK9YO6XB+1UMQ5jp/ZLcV93GdWy99ho/rfJEnzGdTU6KcL5XXwlyT6w72Z1WxmsqQQ3hZt6+FvD0FuRrnFI2rclwx6nMAiW9yfsCFF0KIOId03jK9/VVCD9/F6rgjbhfeV1OHlP/zWQFBpGLJW2aTIq0XuRjTHWTfNQChcpxL8x4Tz2BC/9fA+NeTMgDWkr728uFe4s47Vkh+6g+JDgrUkH2dL2NzIRfrfPRpc+vnHHIBm17QYgGVQ/65rusnFi2xMfGBD1ibqlXJBfXHQTC6jn0Oy0P/o9dn6C2GngiUzkWUXvtB6aUN/oWr8HyZCcwxgZHZoTSNc8aG6a27jCeG/qqupMU8iyMf+ZljEQTgG5wn7NXzB7+BucpT+j18lwkb5wzNGRNPTfHzQjU3uBijcuWbehb8DeePNgL8uiG2OpBT6daDNBGfO2fyuZkFQL+DTNjyeLJLMIWphUdGwvmsIS9S+gUrVBLG0MZZjc7bSM7c/JIh7hKnjNgHCvn07zEHmTh8zspH7mdWGHH8/nlDIedN4Ksano25OUtb7w5GXsUR4BdqV+3MyQ3OIbfCt98ANKdI/v1ROUdbGe0f52jL+/NxjsTsy8e9xwTWhoW9XCgQVsKRlIAlKK2m1D/XQcv4XXngWEB9KGhXyscc3sehc3NcCz2/nyLFjwpQdOMMsiA3QTmsHYqmUl0Kz9QjyyT2SdZqcWfN+fPpMxLSSmqtpX7kHIuMbfndKrImzxxoPEe5PO+8xeVLJVVNbjxSlXBUJU6J1ODCT+QHzKiKrChiIEuYsw8/pIdY2XbBrop8Zo7hSk3XXkfm+cl4Kv2xM4JgJbE2nll8g1d0RBYCuFxvWd9++KCVzrtpFsDSldrjSXaXkmmFlMRSFbgtzh+YA74TClwXpTTNIXg6A458fUUwXJvL1abTtUSczA9gkLYbxB0esPuHiQSxWeULL4HwSsBXobdYugxlVm6c3h++z/T3cs/tL5cqhSwtPhHsJpBMKYMIvC4/+fkGmzAxUB7hBR0iC6l4yn5x1+gFYTMYPh6vrfj25oZPh2cZ8/GR0M8efDggYhftMjkwsfwyX7My+LRAXONNNSOlTHnvV7CJlP6I1c0fPBl+D4dt4XOnFp+IsCLxVxY3ke0b1lUuwiNWarz5EjkjuUEJgWSRS+FhpsCUkpu2QBVNtFhhyqiUgnrp6nrvinJVS9nlJQ4uVTCR9UDKyuYW3ExN9pcEAPf80bvugXdfov7zzSQxLDKLVf27Bb5URkJL4BC6mYDQOwoTVv1BmypPcFjZcMnXg6dWMb6KLIoiwNk5QDKHlN7KTPFwgCOGpkDvY56XSjoQGz/P/XhXIVUL6F5pNqWW+hoy1HpGje2LXSRj/xxgPzYla8FUl95NwlaQrxBUVpgsC/Wr1PKD+yuPvXD4eXmUFTikS70/Yhs8UZ9MUI907kwxLO76wbWCS1TIn1r1DhXyp2rYtVL+CP5WanuVDUpfaeqlItVCYp8+lPNl+FfhPDsf806YLsXFmFsjhaLCOa0AtSvcVz0rxKgF1+caiOd7EjkeohFZxfvILKh0oFy82ZvTwYhAqSJBorn6K3xS5Ffjbgyn5iZxh0XtT+wkLNOCI3xI/f2T2h0hw+dG2LXci5mDW6qCGRVqh9S+4OlFPuoOv3QJsJofbAyhM4GnOnjqw2x0Jkp3QLcLFzh3yEA87EyZlsIrJPjFwr1XeM4umGGXZyOWCgVeqsFP+Czspipu7rg1H6CU3zq/d3NWpIXMF4sSjkLPMPIThd6tk7xB7NlhbP6eSU3zxSq8WoG/Pu7EdF0HmDGlWHa8cRn1Og5nu/5aoity5gK0IBFE6oeeBqvNTXEPoEkDQdBYYCj6IdIur4v8QTmyLt39jZbecBOULJhdqftmozk3hedJii/vLUR33W/KM73kyiin8ViF/q2b7GEzIdrpZT9cO2FTRaAx7ttYb3oY02ZsSDguLeovdFzW8FpSaRrdpyHykBchNAwV5ybG3OiYaX8ZIPLjOAAOz1I+f+TLUdWM7XcRcEXVB6ism5CIxoeKw7dyQx5ygLl+q18xWULJlUZdnuim4vCm0kKdbznOUOerpC29KsKxhOuEnh53gMz96Jqh8lHxVijHRyBu3uDolwbRwpsqZsJrNUHUJzJkseC5DoppgBYXgeNKA7i4CB5XGrKUlbQZjnX9hD1PxJfnKLTvBQ8H8Lo16V2LZwdbpXQWnq40avQXJLuiaIPS2b5XMvxStvvHeLImh24bYe2Kg+j8peTzaTYD958XrJdzwDVLUBEYByF1JfF6DTu4SbVvLHeTgvk1iScZXwLdGjNkEuVx86RVpqJzn3vxjB7PEdV1cAol9ZU2fqJP3L5taMbsNQtYbUJJ3OfAHtdBZy6S0sO5UNLp2yDtS0S38VNRArxJiZUMDkoTJ9ROySyV9D4vrsrvmhxkwiZLIexKL5ZIDiXH3Pl2apZnIKhcBCIqnlBWgCPWSCcCy4U1Tc5u9u/WrRtA3NaN04b7ookTN3B9RRnrZMQ3XJnEBBbiydzjVlx0+StpszQkP0sohD2o+YfrZgrE+2bpETRxTF0JR79KGmDbMGabbAEPMvq0ySXUNl2ANVKsoh7KTRc8H+RrlV7Q+gvnJ3wn8VaFCL0iiF6x7wmvuo3jckCyzKjJC4FXDKFNGp7x0Nzhv9qdfb8mAzMpUmk0sguTzWtU5rlHzx8fYaEd2yDhiuP+znc3qMZ1l3Mci2GycA3xaOVdETBahNor9C+Iu5KdKt6FtzDp1EYWj/m+gNViOV30RQi/Vwzwk/MAvVbtf57UhF7elAMZdIrEn4M3cwG0a8HH64h6MrpxuwOjuzWDb0H1gvqdA/vzBv/b49ah/ycRZ8ZNnHLHMX7+OhKb1igThTYsrnP5JhYEshDrV18EiF6+0GosCXzBo1lWAFV87DUywjljShYOQrR8MPQ5kIs8jX56woDf+IEK+MRbrB8LhV5wAz93Q5HDEks2IFVKYAh94xXH//mkpIMG3ptMxAIIVEwihKSAfyVChgIr0W42+dxpaJo4pI13vjg9CmRuXqh1Gkxve1FED26TpolJlzfq8iZd3iZMDSLgqPy47xMLLQPF4LC/woiZcEGcYimab3tiqXAc3lT6UAMI/HM3YjHW8zEheSwyroUyfVwj4a60pQla9CRorh+PcCz5epNDCnVFEht5uwB252BiDmQ82PoRvj+BSZYfNLFso/tGCkGF4pPYiMpz9ZhNMpYKSeRgVkGhgJ96yo/PKUx0WTvFkCXS0rR+rJv+XQJANj29EF3+mM6iP118qH/kWjIlOlOyzyRI2WBKdhHu83xBWW1Z4Or7qQVBAzyWqZcfCBajnLSMYX93OG4s8wcJyMmLMWNdgrYX+pIieWm+Vnaodf36rCuvTau6F5aLkt7f6wtFZ7aASupAry6pBXYsSG45nCqXETOxzild54K6OvQU2GKdJmSsAAVQeo4pBoQjLGdbPdE91nk5X9Z8sFJBoMv2xsXM2UbKy7nb0mcupvCS5wveIXSk+YCz64/IPmfuR1YsWlhdsbZO/40wiaX/BF7r99a5oKFxToEQchcj+XVPkqV/R5UILCxk+YRD2RI08RyAhSnFsLh2gTJgCHvAW0JYojKnmAKQ27vD661M3vB69y7MG8lGO5r4xP5kpqYGT7VDmMRC4J+ydqhgLqWJkwsTa8iVo0xXPs45gIUt/OH5bFw58QdHKxasS54xGAXqnwKN2mb0WWR2I5dOynhHAqJ2KyM9hRBFj4aQfyv1k5fmzqfdKgTjOfBzR2bhNRDzyHWd81nX/uQLsXyRjJJOuaAVOZ9JXHJXdmTQlD7zfGatvJuisJScI1NKhwPn6gcF/o3ztcxToNTO57zfuq7Y/lfAodPZ2Lfy88YrDn4xdBFHkAJwDjhf4vieRoPx6UU38w36xVHOR47ReKBTuKJWGp3isg/G9+Nsi3he/ggCS146WHshNUFiwARoxLiHvB0DaeEXNwvncSLVymA8Vji+cwDGOhTbHeVWK6IOQi6WvsaoL6j1o38UU/7qipFawDkd0u4Hwy0CS56D+fg0Ws4YfkKll6ST+gOQRdzjJhxxN1+iQii2MIro0PsyqN6PnOBK3jrk5h2VglKY0eJDh+CBslUcR1scIelKVpfxM2CB3EwnQ0wkA2DtjYaWQS/eEL8freVMZ4qfLN7RoL4SQclXaONVhnk+oXVuY57fbwEAFYy6WQiV+RUj07koA4asvkEf/hCDGlzGoKJOkTpC9PQy/9y8QAbFBA6EBed3ZhATSUEETyoIUW+JivWW4imDrpHR8zOSzJVz8b2plIXQpyIkZXHwpL+AlPvRuT2ToY3+WxSF/mqMqGFa+WxdPlg9QCWVwEdG5thU2KUjy2xS4RfaihjIpixx47Wpf7ywDcYXLhQmwiPC0JVBlX9I5R9U+YcigAOiaqRKy5gztCTXpsoA5kcYRHq8hGcj5x7yUUd5zqyQON/CbwaYSophoiu/53XThomcPaErC+GVhfhKUjIgliUjWg6yxFLJBTUWxeXoecZ4xPOItQpWSq4u2Qu2msEdkb3mJ7Lihpj42CzVkpq7ZzIj6OxyfuzrmwMv3I/pi6tJ6onQRrL6+SOa3E+ZYioVidSi4jkh5uG0mt/rGKDn83ypeAISbItwmWXSia+sTu7PKWQ8XRCpThvFyfxSnZ6oyHT+KNrHmkxF2M4yy+vRfCukn5/qs2uZMVwy/WciLUdOmV8cC+2vWQRZPYdwW8wsMg+r+1ZnWKyzJVUQOzK04VleN1UWPBbW8hxABshiL5MSQNDOMp/0dkJMz1fzHaY04Aqw5BKIs8V9dZ/2gvRbeo1c1Jwff2K1DM0JvFkmM3OGqSwLtvqUD2c2uCtmznujr3zKhzMb0wFmyTM2ZNaQsjTtlvJ4EqyyJBDemrqXJ0cEzRldjk4mUDBbYopfbH3Mkvw607iUxjgJpOCT972/l2jCKhBe8xy8udFe7Q+/ykVLV85Ma7tzKcXqJz35H2juIuzmrzNZPsUyATMSYazG95AubyyUPSUIJsFGUbT6SB+S2Uh7ut4JDTq6dtgc/fFzFG7LmaBE+vOnePkc3JSSMnNwUypRvcwp1zEpKtLKIvj356KgmK3Q38ikkJnngJUVNeQ3dWrR6zUV8JyUCQSD0ok2576T/aHA393u4SKY4v0Tfh56bx5/huBnSt2ccuZMlDA5f0QX4Puy5OtgXoFq+PBWzFPDVfsR2YV2RLdnCuS7n0zAnJIKDPh9uUlvYRLCuc8J2pOQNfIRdXq8huBOce7SudzPKrO+UCqqCDJaFktFFUFWzxfMCpiRSuJ6yULw9qNpfJd8Rdkohj1XGpGC6LAQRBHo0zAZCvlmVr0cqXTpX7Qhnd2qqhAZv0qnk5q2isBtZYHnZ8Gz8uvnWFQIV8nHQUoKuVlW+fFAYS8L+8nqr/vdqQKJllVflkJ/nWCdsjRWJtWyoFTWgr85zxdJXAQRPQfrQWaGD0ROtoWK0IUIS4+2KjViJQaRodtV8wrgRs6b5glAJWLfupHboGgoLSsiCKvl5dDELrpIVE2U4fldt2UihaCghdI3zaQ3JyPE9gLz5zLZ+5atvnXBjcx+idkvMvulJB7HkfoLy6m4LFFx0pseG7LG3RS1JZhUYHQC1DKS0emiXlkonsJg3doRxFJmVJepdqG4hL63pEguBm6FJC0OLMXKZG75KKzbrecvT9WpvjuMW80H49k6zSWQ3sAdPm5ct7xNd+hskX1/voBr4mLfaPypPAkD+Eta/xqcgxdv11RZnAkJQnOWxZz7BUsQLss1f4O/ydtWvS5Yh1qeM7lLlHXv4FOfHlzqCSrn8FVhY+Eue/7zJJexjLDUwjhTBIGU+/NHg/6pCBhFPa7LPBoHCJZ6DubzJOcO+U7aA9Lo1+YekJ9lbcQnCZ90931xWCrWfOYlgHqHujDDGzp/bi8B4Al2VyOl8Fvi+JtrrMoMXFNp1JuxzCVxsEnYTzMMKAvzKUoiY0B5mjv9HYjmFuFWi0NVt//JjMT5qN1/1YhgdubGj7A8diG4PfCcAIUVYVXPQX08AWXSLr7Ab7+X/DkbrVMk3YlGDId/aGGZILVLPEYOWTr4t+wITx4veBVNbo2dKfm5wf+zcEsCIR+Gvmue2x8zOcx55uXATN5M0RTe9BzAuhDci+A3YVNrvcZv+MMEYm3UHrd0dge1+ltJMmwwfoEhNoXWziju05WkodeR7IqA/AiiGu7C3Qhj8SdYPFjUZeWZnI7tKFx2IcL1ljoBoWZcgY4V4VLLZsrOFm/fkbKzxSE3mD9rvXypoewuKt71Nc0TngqHwjlNt0UWviQZS9TuvwrDLCE2dgffIvISPgXHvubljGIpEll2v+sVyV57kFL8xZCdmHOzghIg+92QKpvefSFpz2fW/qu5nW7+iHFdtFk2s/BV4Gsz2VLVVOi4FZq0bObhbwmBzbiokriCAlTAFe6/zAXZ86YKsLDNU7508ZXlgd+Tb6g97NBYfz95X/ak2SFsb9mLuQKblSO3u3kdJutiUdjxsqHqj6l6GYy8hHhjxtHOBVmi8+uoTOWHM5jYSeZobkkCQmVTAfoplkp7du9Xq/J7JdlvetHDfiAuS4hZV5H9QcldmJEvsO05YLKAolIvrzbytq3wEaGzCk52dhARdNbD6ss/ytiFb3+pMsBrf