## Construction practice

For discussion of specific patterns or specific families of patterns, both newly-discovered and well-known.

### Re: Construction practice

Well I've found few examples which are rare but can occur, that the script doesn't solve.

`x = 43, y = 15, rule = B3/S232\$7b3o\$9bo\$8bo13b3o\$11b2o11bo14b3o\$10bobo10bo17bo\$5b2o5bo13b2o12bo\$4bobo18bobo8b2o\$6bo20bo7bobo\$20b3o14bo\$22bo\$21bo!`

The question now is how to deal with those cases? Leave it to the universal script? Use clock insertion? Maybe suppression or lane switch will work for some of them?

simsim314

Posts: 1689
Joined: February 10th, 2014, 1:27 pm

### Re: Construction practice

simsim314 wrote:Well I've found few examples which are rare but can occur, that the script doesn't solve...

The question now is how to deal with those cases? Leave it to the universal script? Use clock insertion? Maybe suppression or lane switch will work for some of them?

I don't think that the suppression or lane-pusher mechanisms posted so far will help with those cases -- those are a good fraction of the tough ones. The three-glider cases only get harder if the trailing glider is one, two, or three ticks closer to the leading pair.

Another mechanism used sometimes that hasn't been mentioned is some kind of kickback. Unfortunately that doesn't quite solve the case of two gliders following each other at 14-tick distance -- the minimum is 15 ticks:

`x = 59, y = 56, rule = LifeHistory56.A\$56.A.A\$56.2A42\$12.A.A\$12.2A\$13.A2\$2.A\$A.A\$.2A3\$51.2A\$51.A.A\$51.A!`

Unless someone has another suggestion, maybe the thing to do is build a huge G-to-clock-inserter edge shooter mechanism, and add it to the script to use as a last resort. Unfortunately I'm not sure there's a known way to set something like that up, without using signals from both sides of the construction lane.

What's the simplest one-time turner that permits creation of that 14-tick pair? Maybe we could build a small constellation from one side and then trigger it, to add a close-in leading glider to solve those cases.

Another idea I had was a slow salvo to build a clock, plus a block-or-whatever to provide the spark to convert the clock to a glider. That would be really hideously slow, but easy to build, and it would all be on one side of the construction lanes.

dvgrn
Moderator

Posts: 5736
Joined: May 17th, 2009, 11:00 pm

### Re: Construction practice

simsim314 wrote:Well I've found few examples which are rare but can occur, that the script doesn't solve.

`x = 43, y = 15, rule = B3/S232\$7b3o\$9bo\$8bo13b3o\$11b2o11bo14b3o\$10bobo10bo17bo\$5b2o5bo13b2o12bo\$4bobo18bobo8b2o\$6bo20bo7bobo\$20b3o14bo\$22bo\$21bo!`

The question now is how to deal with those cases? Leave it to the universal script? Use clock insertion? Maybe suppression or lane switch will work for some of them?

First of all I couldn't get your latest script posted here to run successfully. When I put an easy pair of NE gliders in the window and run your script it just shows "False" and then gives an error.

Anyway, to solve your salvos I would use the following 4 glider inserter which is excellent at inserting in front of and at the side of existing gliders:

`x = 42, y = 34, rule = B3/S238bo\$9bo\$7b3o6\$11bobo\$12b2o\$12bo11\$3bo\$3b2o\$2bobo\$31b3o5b3o\$31bo7bo\$32bo7bo5\$3o\$2bo\$bo!`

It's a lot simpler than the clock inserter but I guess it can solve a lot of the cases that are failing at the moment.

Something that could be interesting is a cheap way of making the following glider pushing reaction. It would solve the first two of your problem salvos but not the third. Unfortunately I don't think any cheap methods are known at present.
EDIT3: I suppose the simple 2G method of making the spark is not such a horrible solution compared to making the above 4G salvo. I added it to the pattern:
`x = 36, y = 6, rule = B3/S236b2o4b2o19bo\$5bobo3bo2bo7b2o9bobo\$7bo4bo8bobo9b2o\$2o10bo10bo6b2o\$b2o26b2o\$o30bo!`

EDIT: Oh, I just remembered about simeks minimum distance glider inserter from here. Actually, the reaction is very similar to the 4G inserter I just posted and would solve all of your problem salvos. Obviously it can't be used if more transparency is required.

`x = 138, y = 52, rule = B3/S2312bo\$11bobo4b2o\$11bobo4b2o\$10b2ob2o12bo\$10bo14b3o\$11bob2o9bo\$9bobob2o9b2o67bo\$9b2o80bobo\$92b2o2\$20b2o\$20b2o2\$96bo\$97b2o\$96b2o5\$14bo\$14bobo\$14b3o\$16bo21b2o\$38bo\$36bobo\$36b2o\$32b2o\$32bobo\$33b2o4\$31b2obo\$31b2ob3o\$37bo\$26b2o3b2ob3o\$26b2o4bobo\$32bobo52b2o\$33bo54b2o\$3b2o82bo39b2o6b2o\$4b2o121bobo5bobo\$3bo123bo7bo5\$85b2o\$84bobo\$b2o83bo\$obo\$2bo!`

EDIT2: No, sorry simeks' inserter does not quite solve the first two of your problem salvos because it cannot place two gliders next to each other 7 lanes apart. If the gliders are 7 lanes apart then the existing glider needs to be a little time ahead or a little time behind.
chris_c

Posts: 895
Joined: June 28th, 2014, 7:15 am

### Re: Construction practice

chris_c wrote:First of all I couldn't get your latest script posted here to run successfully. When I put an easy pair of NE gliders in the window and run your script it just shows "False" and then gives an error.

OK thx, I think the old mistake of setbase I miss from time to time. Here try this one:

`import golly as g gld = g.parse("3o\$2bo\$bo!")#ini_gld = g.parse("o\$b2o\$2o!", -90, 12)#edge_shoot = g.parse("67b2o\$67bobo\$69bo\$63b2o3bob2o\$64bo3bo3bo\$52b2o10bob2ob2obo\$27b2o24bo11bobobobo\$28bo13b2o6b3o\$28bobo11b2o6bo\$18bo10b2o\$16b3o\$15bo\$15b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o\$56b2o\$56b2o2\$27bo3b2o\$26bobo3bo5b2o3b2o\$25bobo3bo7bo3bo\$21b2obobo3bo5b3o5b3o\$21b2obo2b4obo3bo9bo\$25bobo3bobo\$21b2ob2o2bo2bobo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo!", -91, 8)#ini_gld = g.parse("obo\$b2o\$bo!", -91, -15)#edge_shoot = g.parse("\$43b2o\$43b2o5b2o\$50b2o3\$23bo5b2o17b2o\$21b3o6bo17b2o\$20bo9bobo21b2o\$20b2o9b2o21b2o\$5b2o\$6bo\$6bob2o\$7bo2bo\$8b2o\$23b2o\$23b2o4\$32bo3b2o\$31bobo3bo20bo\$30bobo3bo19b3o\$26b2obobo3bo19bo\$26b2obo2b4obo17b2o\$30bobo3bobo\$26b2ob2o2bo2bobo\$27bobo2b2o3bo\$15b2o10bobo\$15b2o11bo5\$35b2o\$35b2o9\$50b2o\$50b2o!", -90, -10)#g.putcells(edge_shoot)#g.putcells(ini_gld)l_edge1 = g.parse("2\$42b2o\$42b2o5b2o\$49b2o3\$22bo5b2o17b2o\$20b3o6bo17b2o\$19bo9bobo21b2o\$19b2o9b2o21b2o\$4b2o\$5bo\$5bob2o\$6bo2bo\$7b2o\$22b2o\$22b2o4\$31bo3b2o\$30bobo3bo20bo\$29bobo3bo19b3o\$25b2obobo3bo19bo\$25b2obo2b4obo17b2o\$29bobo3bobo\$25b2ob2o2bo2bobo\$26bobo2b2o3bo\$14b2o10bobo\$14b2o11bo5\$34b2o\$34b2o9\$49b2o\$49b2o!", -117, 17)l_gld1 = g.parse("obo\$b2o\$bo!", -119, 13)l_edge2 = g.parse("41b2o\$41b2o5b2o\$48b2o3\$21bo5b2o17b2o\$19b3o6bo17b2o\$18bo9bobo21b2o\$18b2o9b2o21b2o\$3b2o\$4bo\$4bob2o\$5bo2bo\$6b2o\$21b2o\$21b2o4\$30bo3b2o\$29bobo3bo\$28bobo3bo\$24b2obobo3bo\$24b2obo2b4obo\$28bobo3bobo\$24b2ob2o2bo2bobo\$25bobo2b2o3bo\$13b2o10bobo\$13b2o11bo2\$59b2o\$59bo\$57bobo\$57b2o\$33b2o\$33b2o6\$35b2o\$36bo\$33b3o\$33bo\$34b2o\$35bo\$35bobo\$36b2o5\$34b2o\$35bo\$22b2o11bobo\$23bo12b2o\$23bobo\$24b2o2b2o\$28b2o4\$23b2o4b2o\$23b2o4b2o7\$24b2o\$23bobo\$23bo\$22b2o!", -86, 108 - 150)l_gld2 = g.parse("obo\$b2o\$bo!", -89, 102 - 150)l_edge3 = g.parse("2\$43b2o\$43b2o5b2o\$50b2o3\$23bo5b2o17b2o\$21b3o6bo17b2o\$20bo9bobo21b2o\$20b2o9b2o21b2o\$5b2o\$6bo\$6bob2o\$7bo2bo\$8b2o\$23b2o\$23b2o4\$32bo3b2o\$31bobo3bo\$30bobo3bo\$26b2obobo3bo\$26b2obo2b4obo\$30bobo3bobo\$26b2ob2o2bo2bobo\$27bobo2b2o3bo\$15b2o10bobo\$15b2o11bo2\$61b2o\$61bo\$59bobo\$59b2o\$35b2o\$35b2o6\$37b2o\$38bo\$35b3o\$35bo\$36b2o\$37bo\$37bobo\$38b2o5\$36b2o\$37bo\$24b2o11bobo\$25bo12b2o\$25bobo\$26b2o2b2o\$30b2o4\$25b2o4b2o\$25b2o4b2o7\$26b2o\$25bobo\$25bo\$24b2o!", -88, 256 - 300)l_gld3 = g.parse("\$bobo\$2b2o\$2bo!", -90, 251-300)l_edge4 = g.parse("12\$69bo\$67b3o\$66bo\$66b2o5\$45bo\$45b3o\$48bo\$47b2o\$71b2o\$28bo42b2o\$28b3o\$31bo50bo\$18bo11b2o11b2o35b3o\$16b3o24b2o34bo\$15bo63b2o\$15b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o34b2o\$53bobo\$53bo\$52b2o\$27bo3b2o\$26bobo3bo25b2o\$25bobo3bo26b2o\$21b2obobo3bo12b2o\$21b2obo2b4obo10bo\$25bobo3bobo10b3o\$21b2ob2o2bo2bobo12bo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo3b2o35b2o\$27bobo35bo\$28bo33b3o\$62bo!", -108, 437-450)l_gld4 = g.parse("\$bo\$2b2o\$b2o!", -114, 453-450)l_edge5 = g.parse("4\$45bo\$45b3o\$41bo6bo\$40bobo4b2o\$40bobo\$38b3ob2o20bo\$37bo24b3o\$31bo6b3ob2o17bo\$31b3o6bob2o17b2o\$34bo\$21bo11b2o\$19b3o36b2o\$18bo38bo2bo\$18b2o38b2o\$3b2o\$4bo\$4bob2o\$5bo2bo\$6b2o\$21b2o\$21b2o23b2o\$46bo\$47b3o\$49bo\$30bo3b2o\$29bobo3bo\$28bobo3bo\$24b2obobo3bo\$24b2obo2b4obo\$28bobo3bobo\$24b2ob2o2bo2bobo\$25bobo2b2o3bo\$13b2o10bobo\$13b2o11bo3b2o\$30bobo\$31bo!", -119, 635-600)l_gld5 = g.parse("2\$4bo\$2bobo\$3b2o!", -124, 636-600)l_edge6 = g.parse("3\$69b2o\$69bobo\$71bo\$65b2o3bob2o\$66bo3bo3bo\$54b2o10bob2ob2obo\$29b2o24bo11bobobobo\$30bo13b2o6b3o\$30bobo11b2o6bo\$20bo10b2o\$18b3o\$17bo\$17b2o\$2b2o\$3bo\$3bob2o\$4bo2bo\$5b2o\$20b2o\$20b2o\$58b2o\$58b2o2\$29bo3b2o\$28bobo3bo5b2o3b2o\$27bobo3bo7bo3bo\$23b2obobo3bo5b3o5b3o\$23b2obo2b4obo3bo9bo\$27bobo3bobo\$23b2ob2o2bo2bobo\$24bobo2b2o3bo\$12b2o10bobo\$12b2o11bo!", -115, 777-750)l_gld6 = g.parse("2\$2bo\$3b2o\$2b2o!", -120, 776-750)r_edge1 = g.parse("2\$30b2o\$29bo2bo\$30bobo\$29b2o2b2o\$31b2o2bo\$29b2o3b2o\$30bo\$29bo\$30b3o\$32bo6\$14b2o\$14b2o3\$29b2o\$28bobo\$28bo\$27b2o4\$8b2o\$9bo\$9bobo\$10b2o15b2o\$27b2o3\$10b2o\$9bobo\$9bo\$8b2o3\$6b2o\$5bo2bo2b2o\$6b2o2bobo\$8b2o16b2o\$8bo17bo\$5b2obo2bo15b3o\$5bob2obobo16bo\$9bobo\$6b2o2bo\$4b3ob2o\$3bo\$4b3ob2o\$6bob2o2\$16b2o\$16b2o7b2o\$25bo\$23bobo\$23b2o4\$3b2o\$3b2o5\$19bo\$18bobo\$18bobo\$19bo\$20b3o\$22bo!", -64, 41)r_gld1 = g.parse("b2o\$2o\$2bo!", -30, 118)r_edge2 = g.parse("\$30b2o\$30bo\$28bobo\$28b2o\$24bo\$23bobo\$23bobo\$24bo8\$13b2o\$14bo18b2o\$14bobo16bobo\$15b2o18bo\$35b2o2\$28b2obo\$28b2ob3o\$34bo\$28b2ob3o\$29bobo\$29bobo\$30bo\$6b2o\$5bo2bo2b2o\$6b2o2bobo13b2o\$8b2o16bobo\$2bo5bo19bo\$bobob2obo2bo16b2o\$2b2obob2obobo\$9bobo\$6b2o2bo\$4b3ob2o\$3bo\$4b3ob2o\$6bob2o2\$16b2o\$16b2o7b2o\$25bo\$23bobo\$23b2o4\$3b2o\$3b2o5\$19bo\$18bobo\$18bobo\$19bo\$20b3o\$22bo!", 76-150, 56)r_gld2 = g.parse("2o\$obo\$o!", 111-150, 121)r_edge3 = g.parse("3\$34b2o\$34bo\$32bobo\$32b2o7\$37b2o\$37b2o2\$49b2o\$49bo\$47bobo\$47b2o\$10b2o\$9bobo\$9bo\$8b2o3\$18b2o\$18b2o3\$23b2o\$24bo\$21b3o\$21bo4\$39b2o\$39bobo\$14b2o25bo\$15bo25b2o\$15bobo15b2o\$16b2o15b2o10\$14b2o\$13bo2bo2b2o\$14b2o2bobo13b2o\$16b2o16bobo\$10bo5bo19bo\$9bobob2obo2bo16b2o\$10b2obob2obobo\$17bobo\$14b2o2bo\$12b3ob2o\$11bo\$12b3ob2o\$14bob2o2\$24b2o\$24b2o7b2o\$33bo\$31bobo\$31b2o4\$11b2o\$11b2o5\$27bo\$26bobo\$26bobo\$27bo\$28b3o\$30bo!", 252-300, 25)r_gld3 = g.parse("2\$2b2o\$b2o\$3bo!", 293-300, 111)r_edge4 = g.parse("11\$61bo\$59b3o\$58bo\$58b2o4\$83b2o\$83b2o3\$89b2o\$89b2o\$85b2o\$85b2o4\$90b2o\$90b2o4\$35b2o6b2o\$35bo7bo5b2o15b2o\$36b3o5b3obobo14bo2bo2b2o\$38bo7bobo7b2o8b2o2bobo\$47b2o7b2o10b2o\$68bo\$65b2obo2bo\$27b2o36bob2obobo10b2o\$27b2o3b2o35bobo11bo\$32b2o32b2o2bo13b3o\$64b3ob2o16bo\$63bo\$19b2o12b2o29b3ob2o\$20bo6b2o4bo32bob2o\$17b3o7b2o5b3o\$17bo18bo39b2o\$76b2o7b2o\$85bo\$83bobo\$83b2o4\$63b2o\$63b2o5\$79bo\$78bobo\$78bobo\$79bo\$80b3o\$82bo!", 402-450, 17)r_gld4 = g.parse("bo\$2o\$obo!", 497-450, 88)r_edge5 = g.parse("10\$45bo\$43b3o\$42bo\$42b2o4\$67b2o\$67b2o3\$73b2o\$73b2o\$69b2o\$69b2o4\$74b2o\$74b2o4\$19b2o6b2o\$19bo7bo5b2o15b2o\$20b3o5b3obobo14bo2bo2b2o\$22bo7bobo7b2o8b2o2bobo\$31b2o7b2o10b2o\$52bo\$49b2obo2bo\$11b2o36bob2obobo10b2o\$11b2o3b2o35bobo11bo\$16b2o32b2o2bo13b3o\$48b3ob2o16bo\$47bo\$3b2o12b2o29b3ob2o\$4bo6b2o4bo32bob2o\$b3o7b2o5b3o\$bo18bo39b2o\$60b2o7b2o\$69bo\$67bobo\$67b2o4\$47b2o\$47b2o5\$63bo\$62bobo\$62bobo\$63bo\$64b3o\$66bo!", 568-600, 18)r_gld5 = g.parse("bo\$2o\$obo!", 647-600, 88)r_edge6 = g.parse("5\$30b2o\$30bo\$28bobo\$28b2o13b2o\$43b2o3\$7b2o40b2o\$7b2o40b2o\$45b2o\$45b2o4\$50b2o\$50b2o5\$26b2o\$25bo2bo2b2o\$17b2o7b2o2bobo\$17b2o9b2o\$28bo\$25b2obo2bo\$25bob2obobo10b2o\$29bobo11bo\$26b2o2bo13b3o\$24b3ob2o16bo\$23bo\$24b3ob2o\$26bob2o2\$36b2o\$36b2o7b2o\$45bo\$43bobo\$43b2o4\$23b2o\$23b2o5\$39bo\$38bobo\$38bobo\$39bo\$40b3o\$42bo!", 681-750, 57)r_gld6 = g.parse("bo\$2o\$obo!", 736-750, 118)l_edge = [l_edge1,l_edge2,l_edge3,l_edge4,l_edge5,l_edge6,r_edge1,r_edge2,r_edge3,r_edge4,r_edge5,r_edge6]l_gld = [l_gld1,l_gld2,l_gld3,l_gld4,l_gld5,l_gld6,r_gld1,r_gld2,r_gld3,r_gld4,r_gld5,r_gld6]init_location = 75 def is_there(x, y, gl):   l = len(gl)   for i in range(1, l, 2):      xg = gl[i - 1]      yg = gl[i]            if g.getcell(x + xg, y + yg) == 0:         return False      for i in range(1, l, 2):      xg = gl[i - 1]      yg = gl[i]      g.setcell(x + xg, y + yg, 0)   return True   def   is_there_glider(x, y):   for i in range(4):      gl = g.evolve(gld, i)            if is_there(x, y, gl):         return i            return -1   def find_and_remove_all():   cells = g.getcells(g.getrect())      l = len(cells)   res = []      for i in range(1, l, 2):      x = cells[i - 1]      y = cells[i]            for k in range(-1, 2):         for l in range(-1, 2):            idx = is_there_glider(x + k, y + l)            if idx >= 0:               res.append((x + k, y + l, idx))   return resdef find_all_glider_idx(gliders_in, ini_rect, count):      gliders_in.sort(key=lambda tup: (1.01 * tup[0] + tup[1]))   valids = []   for g_i in range(len(gliders_in)):      for edge_i in range(len(l_edge)):         edge_shoot = l_edge[edge_i]         ini_gld = l_gld[edge_i]               g.new("")         step_d = 128         x, y, idx = gliders_in[g_i]         g.putcells(edge_shoot, x, y)         g.putcells(g.evolve(ini_gld, idx), x, y)         for i in range(len(gliders_in)):            if i == g_i:                continue                            x, y, idx = gliders_in[i]            g.putcells(g.evolve(gld, idx), x - step_d, y + step_d)         pop = int(g.getpop())         g.setstep(3)         g.setbase(8)         g.step()         g.step()         if count == len(g.getcells([ini_rect[0] + step_d, ini_rect[1] - step_d, ini_rect[2], ini_rect[3]])) and pop == int(g.getpop()):            valids.append((g_i,edge_i))            break    return validsdef recursive_search(gliders_in, ini_rect, count):   g.show("remains glider " + str(count/ 10))   g.update()      valids = find_all_glider_idx(gliders_in, ini_rect, count)         if len(valids) == 0:      return False         if len(gliders_in) % 2 == 0:      valids.reverse()         seq = []      for g_i,edge_i in valids:      new_gliders_in = []      for i in range(len(gliders_in)):         if i == g_i:             continue                   new_gliders_in.append(gliders_in[i])               if len(new_gliders_in) > 0:         recurse_seq = recursive_search(new_gliders_in, ini_rect, count - 10)                  if recurse_seq == False:            continue                  seq.append((g_i,edge_i))                  for j, edge_j in recurse_seq:            if j >= g_i:               seq.append((j + 1, edge_j))            else:               seq.append((j, edge_j))                  return seq      else:         return [(g_i,edge_i)]            if len(seq) == 0:      return False      return seq         ini_rect = g.getrect()count = len(g.getcells(ini_rect))gliders_in = find_and_remove_all()seq = recursive_search(gliders_in, ini_rect, count)   g.show(str(seq))if seq == False:   g.new("")   for x, y, idx in gliders_in:      g.putcells(g.evolve(gld, idx), x, y)   g.exit("Failed to solve")   #g.step()#g.step()#g.step()step_d = 150total_d = len(gliders_in) * step_dg.new("")total_l = total_dtotal_r = total_dfor i,edge_i in seq:   x, y, idx = gliders_in[i]   edge_shoot = l_edge[edge_i]   ini_gld = l_gld[edge_i]   g.putcells(edge_shoot, x + total_d, y - total_d,)      if edge_i < 6:      g.putcells(g.evolve(ini_gld, idx), x, y - 2 * total_d)   else:         g.putcells(g.evolve(ini_gld, idx), x+ 2 * total_d, y)         total_d -= step_d`

Well if we start with the cases, I think adding the clock inserter for the hard cases - is good enough, I don't want to write a highly optimized salvo compiler, just one that will work for vast majority of practical cases and will not overshoot for the simple ones.

simsim314

Posts: 1689
Joined: February 10th, 2014, 1:27 pm

### Re: Construction practice

simsim314 wrote:OK thx, I think the old mistake of setbase I miss from time to time. Here try this one.

Thanks, that one works. I am seeing why the salvos you posted are problematic. The current collection of edge shooters is good at adding things at the back and/or the side but is definitely missing something to add gliders at the front and/or side. Apart from the 4G solution I posted here are some other possibilities that should solve your first two cases:

`x = 107, y = 23, rule = B3/S2346bobo3bo\$47b2o4b2o\$47bo4b2o42bobo\$97b2o\$97bo\$6bo\$4bobo\$5b2o4\$105b2o\$104bobo\$41b2o62bo\$2o40b2o42b2o\$b2o38bo45b2o\$o85bo2\$64b2o\$24bo39bobo\$17b3o3b2o39bo\$17bo5bobo\$18bo!`

The advantage of the 4G solution is that it also solves the third of your cases.
chris_c

Posts: 895
Joined: June 28th, 2014, 7:15 am

### Re: Construction practice

Here is my new script, which is too kind with the clock inserter - but if there is some simple solution it will try it first. Unfortunately it never gets stuck while trying to change the creation order (like the previous script), instead when stuck it will try all edge shooters, and if failed will just use clock inserter.

So I think both of the scripts are needed - the first to try the simple solution, the second (here) is to make sure some solution will work and will be found fast.

EDIT Introduced some adjustments so that the clock insertion will be added after some initial trial and error without it first. My checks show that this works well for middle range cases where order of creation can be important.

`import golly as g gld = g.parse("3o\$2bo\$bo!")#ini_gld = g.parse("o\$b2o\$2o!", -90, 12)#edge_shoot = g.parse("67b2o\$67bobo\$69bo\$63b2o3bob2o\$64bo3bo3bo\$52b2o10bob2ob2obo\$27b2o24bo11bobobobo\$28bo13b2o6b3o\$28bobo11b2o6bo\$18bo10b2o\$16b3o\$15bo\$15b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o\$56b2o\$56b2o2\$27bo3b2o\$26bobo3bo5b2o3b2o\$25bobo3bo7bo3bo\$21b2obobo3bo5b3o5b3o\$21b2obo2b4obo3bo9bo\$25bobo3bobo\$21b2ob2o2bo2bobo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo!", -91, 8)#ini_gld = g.parse("obo\$b2o\$bo!", -91, -15)#edge_shoot = g.parse("\$43b2o\$43b2o5b2o\$50b2o3\$23bo5b2o17b2o\$21b3o6bo17b2o\$20bo9bobo21b2o\$20b2o9b2o21b2o\$5b2o\$6bo\$6bob2o\$7bo2bo\$8b2o\$23b2o\$23b2o4\$32bo3b2o\$31bobo3bo20bo\$30bobo3bo19b3o\$26b2obobo3bo19bo\$26b2obo2b4obo17b2o\$30bobo3bobo\$26b2ob2o2bo2bobo\$27bobo2b2o3bo\$15b2o10bobo\$15b2o11bo5\$35b2o\$35b2o9\$50b2o\$50b2o!", -90, -10)#g.putcells(edge_shoot)#g.putcells(ini_gld)l_edge1 = g.parse("2\$42b2o\$42b2o5b2o\$49b2o3\$22bo5b2o17b2o\$20b3o6bo17b2o\$19bo9bobo21b2o\$19b2o9b2o21b2o\$4b2o\$5bo\$5bob2o\$6bo2bo\$7b2o\$22b2o\$22b2o4\$31bo3b2o\$30bobo3bo20bo\$29bobo3bo19b3o\$25b2obobo3bo19bo\$25b2obo2b4obo17b2o\$29bobo3bobo\$25b2ob2o2bo2bobo\$26bobo2b2o3bo\$14b2o10bobo\$14b2o11bo5\$34b2o\$34b2o9\$49b2o\$49b2o!", -117, 17)l_gld1 = g.parse("obo\$b2o\$bo!", -119, 13)l_edge2 = g.parse("41b2o\$41b2o5b2o\$48b2o3\$21bo5b2o17b2o\$19b3o6bo17b2o\$18bo9bobo21b2o\$18b2o9b2o21b2o\$3b2o\$4bo\$4bob2o\$5bo2bo\$6b2o\$21b2o\$21b2o4\$30bo3b2o\$29bobo3bo\$28bobo3bo\$24b2obobo3bo\$24b2obo2b4obo\$28bobo3bobo\$24b2ob2o2bo2bobo\$25bobo2b2o3bo\$13b2o10bobo\$13b2o11bo2\$59b2o\$59bo\$57bobo\$57b2o\$33b2o\$33b2o6\$35b2o\$36bo\$33b3o\$33bo\$34b2o\$35bo\$35bobo\$36b2o5\$34b2o\$35bo\$22b2o11bobo\$23bo12b2o\$23bobo\$24b2o2b2o\$28b2o4\$23b2o4b2o\$23b2o4b2o7\$24b2o\$23bobo\$23bo\$22b2o!", -86, 108 - 150)l_gld2 = g.parse("obo\$b2o\$bo!", -89, 102 - 150)l_edge3 = g.parse("2\$43b2o\$43b2o5b2o\$50b2o3\$23bo5b2o17b2o\$21b3o6bo17b2o\$20bo9bobo21b2o\$20b2o9b2o21b2o\$5b2o\$6bo\$6bob2o\$7bo2bo\$8b2o\$23b2o\$23b2o4\$32bo3b2o\$31bobo3bo\$30bobo3bo\$26b2obobo3bo\$26b2obo2b4obo\$30bobo3bobo\$26b2ob2o2bo2bobo\$27bobo2b2o3bo\$15b2o10bobo\$15b2o11bo2\$61b2o\$61bo\$59bobo\$59b2o\$35b2o\$35b2o6\$37b2o\$38bo\$35b3o\$35bo\$36b2o\$37bo\$37bobo\$38b2o5\$36b2o\$37bo\$24b2o11bobo\$25bo12b2o\$25bobo\$26b2o2b2o\$30b2o4\$25b2o4b2o\$25b2o4b2o7\$26b2o\$25bobo\$25bo\$24b2o!", -88, 256 - 300)l_gld3 = g.parse("\$bobo\$2b2o\$2bo!", -90, 251-300)l_edge4 = g.parse("12\$69bo\$67b3o\$66bo\$66b2o5\$45bo\$45b3o\$48bo\$47b2o\$71b2o\$28bo42b2o\$28b3o\$31bo50bo\$18bo11b2o11b2o35b3o\$16b3o24b2o34bo\$15bo63b2o\$15b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o34b2o\$53bobo\$53bo\$52b2o\$27bo3b2o\$26bobo3bo25b2o\$25bobo3bo26b2o\$21b2obobo3bo12b2o\$21b2obo2b4obo10bo\$25bobo3bobo10b3o\$21b2ob2o2bo2bobo12bo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo3b2o35b2o\$27bobo35bo\$28bo33b3o\$62bo!", -108, 437-450)l_gld4 = g.parse("\$bo\$2b2o\$b2o!", -114, 453-450)l_edge5 = g.parse("4\$45bo\$45b3o\$41bo6bo\$40bobo4b2o\$40bobo\$38b3ob2o20bo\$37bo24b3o\$31bo6b3ob2o17bo\$31b3o6bob2o17b2o\$34bo\$21bo11b2o\$19b3o36b2o\$18bo38bo2bo\$18b2o38b2o\$3b2o\$4bo\$4bob2o\$5bo2bo\$6b2o\$21b2o\$21b2o23b2o\$46bo\$47b3o\$49bo\$30bo3b2o\$29bobo3bo\$28bobo3bo\$24b2obobo3bo\$24b2obo2b4obo\$28bobo3bobo\$24b2ob2o2bo2bobo\$25bobo2b2o3bo\$13b2o10bobo\$13b2o11bo3b2o\$30bobo\$31bo!", -119, 635-600)l_gld5 = g.parse("2\$4bo\$2bobo\$3b2o!", -124, 636-600)l_edge6 = g.parse("3\$69b2o\$69bobo\$71bo\$65b2o3bob2o\$66bo3bo3bo\$54b2o10bob2ob2obo\$29b2o24bo11bobobobo\$30bo13b2o6b3o\$30bobo11b2o6bo\$20bo10b2o\$18b3o\$17bo\$17b2o\$2b2o\$3bo\$3bob2o\$4bo2bo\$5b2o\$20b2o\$20b2o\$58b2o\$58b2o2\$29bo3b2o\$28bobo3bo5b2o3b2o\$27bobo3bo7bo3bo\$23b2obobo3bo5b3o5b3o\$23b2obo2b4obo3bo9bo\$27bobo3bobo\$23b2ob2o2bo2bobo\$24bobo2b2o3bo\$12b2o10bobo\$12b2o11bo!", -115, 777-750)l_gld6 = g.parse("2\$2bo\$3b2o\$2b2o!", -120, 776-750)r_edge1 = g.parse("2\$30b2o\$29bo2bo\$30bobo\$29b2o2b2o\$31b2o2bo\$29b2o3b2o\$30bo\$29bo\$30b3o\$32bo6\$14b2o\$14b2o3\$29b2o\$28bobo\$28bo\$27b2o4\$8b2o\$9bo\$9bobo\$10b2o15b2o\$27b2o3\$10b2o\$9bobo\$9bo\$8b2o3\$6b2o\$5bo2bo2b2o\$6b2o2bobo\$8b2o16b2o\$8bo17bo\$5b2obo2bo15b3o\$5bob2obobo16bo\$9bobo\$6b2o2bo\$4b3ob2o\$3bo\$4b3ob2o\$6bob2o2\$16b2o\$16b2o7b2o\$25bo\$23bobo\$23b2o4\$3b2o\$3b2o5\$19bo\$18bobo\$18bobo\$19bo\$20b3o\$22bo!", -64, 41)r_gld1 = g.parse("b2o\$2o\$2bo!", -30, 118)r_edge2 = g.parse("\$30b2o\$30bo\$28bobo\$28b2o\$24bo\$23bobo\$23bobo\$24bo8\$13b2o\$14bo18b2o\$14bobo16bobo\$15b2o18bo\$35b2o2\$28b2obo\$28b2ob3o\$34bo\$28b2ob3o\$29bobo\$29bobo\$30bo\$6b2o\$5bo2bo2b2o\$6b2o2bobo13b2o\$8b2o16bobo\$2bo5bo19bo\$bobob2obo2bo16b2o\$2b2obob2obobo\$9bobo\$6b2o2bo\$4b3ob2o\$3bo\$4b3ob2o\$6bob2o2\$16b2o\$16b2o7b2o\$25bo\$23bobo\$23b2o4\$3b2o\$3b2o5\$19bo\$18bobo\$18bobo\$19bo\$20b3o\$22bo!", 76-150, 56)r_gld2 = g.parse("2o\$obo\$o!", 111-150, 121)r_edge3 = g.parse("3\$34b2o\$34bo\$32bobo\$32b2o7\$37b2o\$37b2o2\$49b2o\$49bo\$47bobo\$47b2o\$10b2o\$9bobo\$9bo\$8b2o3\$18b2o\$18b2o3\$23b2o\$24bo\$21b3o\$21bo4\$39b2o\$39bobo\$14b2o25bo\$15bo25b2o\$15bobo15b2o\$16b2o15b2o10\$14b2o\$13bo2bo2b2o\$14b2o2bobo13b2o\$16b2o16bobo\$10bo5bo19bo\$9bobob2obo2bo16b2o\$10b2obob2obobo\$17bobo\$14b2o2bo\$12b3ob2o\$11bo\$12b3ob2o\$14bob2o2\$24b2o\$24b2o7b2o\$33bo\$31bobo\$31b2o4\$11b2o\$11b2o5\$27bo\$26bobo\$26bobo\$27bo\$28b3o\$30bo!", 252-300, 25)r_gld3 = g.parse("2\$2b2o\$b2o\$3bo!", 293-300, 111)r_edge4 = g.parse("11\$61bo\$59b3o\$58bo\$58b2o4\$83b2o\$83b2o3\$89b2o\$89b2o\$85b2o\$85b2o4\$90b2o\$90b2o4\$35b2o6b2o\$35bo7bo5b2o15b2o\$36b3o5b3obobo14bo2bo2b2o\$38bo7bobo7b2o8b2o2bobo\$47b2o7b2o10b2o\$68bo\$65b2obo2bo\$27b2o36bob2obobo10b2o\$27b2o3b2o35bobo11bo\$32b2o32b2o2bo13b3o\$64b3ob2o16bo\$63bo\$19b2o12b2o29b3ob2o\$20bo6b2o4bo32bob2o\$17b3o7b2o5b3o\$17bo18bo39b2o\$76b2o7b2o\$85bo\$83bobo\$83b2o4\$63b2o\$63b2o5\$79bo\$78bobo\$78bobo\$79bo\$80b3o\$82bo!", 402-450, 17)r_gld4 = g.parse("bo\$2o\$obo!", 497-450, 88)r_edge5 = g.parse("10\$45bo\$43b3o\$42bo\$42b2o4\$67b2o\$67b2o3\$73b2o\$73b2o\$69b2o\$69b2o4\$74b2o\$74b2o4\$19b2o6b2o\$19bo7bo5b2o15b2o\$20b3o5b3obobo14bo2bo2b2o\$22bo7bobo7b2o8b2o2bobo\$31b2o7b2o10b2o\$52bo\$49b2obo2bo\$11b2o36bob2obobo10b2o\$11b2o3b2o35bobo11bo\$16b2o32b2o2bo13b3o\$48b3ob2o16bo\$47bo\$3b2o12b2o29b3ob2o\$4bo6b2o4bo32bob2o\$b3o7b2o5b3o\$bo18bo39b2o\$60b2o7b2o\$69bo\$67bobo\$67b2o4\$47b2o\$47b2o5\$63bo\$62bobo\$62bobo\$63bo\$64b3o\$66bo!", 568-600, 18)r_gld5 = g.parse("bo\$2o\$obo!", 647-600, 88)r_edge6 = g.parse("5\$30b2o\$30bo\$28bobo\$28b2o13b2o\$43b2o3\$7b2o40b2o\$7b2o40b2o\$45b2o\$45b2o4\$50b2o\$50b2o5\$26b2o\$25bo2bo2b2o\$17b2o7b2o2bobo\$17b2o9b2o\$28bo\$25b2obo2bo\$25bob2obobo10b2o\$29bobo11bo\$26b2o2bo13b3o\$24b3ob2o16bo\$23bo\$24b3ob2o\$26bob2o2\$36b2o\$36b2o7b2o\$45bo\$43bobo\$43b2o4\$23b2o\$23b2o5\$39bo\$38bobo\$38bobo\$39bo\$40b3o\$42bo!", 681-750, 57)r_gld6 = g.parse("bo\$2o\$obo!", 736-750, 118)l_edge = [l_edge1,l_edge2,l_edge3,l_edge4,l_edge5,l_edge6,r_edge1,r_edge2,r_edge3,r_edge4,r_edge5,r_edge6]l_gld = [l_gld1,l_gld2,l_gld3,l_gld4,l_gld5,l_gld6,r_gld1,r_gld2,r_gld3,r_gld4,r_gld5,r_gld6]clock_insert = g.parse("52\$306bob2o\$306b2obo2\$304b5o\$304bo4bo2b2o\$307bo2bo2bo\$307b2obobo\$304bo5bob2o\$303bobo4bo\$303bo2bo2b2o\$304b2o9\$296b2o\$296b2o8\$282b2o22b2o\$281bo2bo21bo\$282b2o23b3o\$309bo6\$299b2o\$299bo\$300b3o\$302bo7\$352bob2o\$352b2obo2\$350b5o\$350bo4bo2b2o\$353bo2bo2bo\$353b2obobo\$350bo5bob2o\$228bo120bobo4bo\$228b3o118bo2bo2b2o\$224bo6bo118b2o\$223bobo4b2o\$223bobo\$221b3ob2o20bo\$220bo24b3o\$214bo6b3ob2o17bo\$214b3o6bob2o17b2o\$217bo\$204bo11b2o\$202b3o36b2o99b2o\$201bo38bo2bo98b2o\$201b2o38b2o\$186b2o\$187bo\$187bob2o\$188bo2bo\$189b2o\$204b2o\$204b2o23b2o97b2o22b2o\$229bo97bo2bo21bo\$230b3o95b2o23b3o45bob2o\$232bo122bo45b2obo\$213bo3b2o\$212bobo3bo180b5o\$211bobo3bo181bo4bo2b2o\$207b2obobo3bo185bo2bo2bo\$207b2obo2b4obo74bo108b2obobo\$211bobo3bobo73b3o49b2o52bo5bob2o\$207b2ob2o2bo2bobo69bo6bo48bo52bobo4bo\$208bobo2b2o3bo69bobo4b2o49b3o49bo2bo2b2o\$196b2o10bobo77bobo57bo50b2o\$196b2o11bo76b3ob2o20bo\$285bo24b3o\$191bo87bo6b3ob2o17bo\$189b3o87b3o6bob2o17b2o\$175bo12bo93bo\$164b2o7b3o12b2o79bo11b2o\$165bo6bo94b3o36b2o\$165bobo4b2o34bo57bo38bo2bo\$166b2o38b3o57b2o38b2o83b2o\$205bo45b2o138b2o\$192b2o11b2o11bo33bo\$192b2o24b3o31bob2o\$221bo31bo2bo\$220b2o32b2o\$235b2o32b2o\$235bo33b2o23b2o\$232b2obo58bo56bo\$231bo2bo60b3o53b3o23b2o22b2o\$232b2o63bo49bo6bo21bo2bo21bo\$217b2o59bo3b2o62bobo4b2o22b2o23b3o\$181b2o34b2o58bobo3bo62bobo55bo\$181bobo92bobo3bo61b3ob2o20bo\$183bo88b2obobo3bo61bo24b3o\$157b2o24b2o87b2obo2b4obo53bo6b3ob2o17bo\$158bo45b2o3bo66bobo3bobo52b3o6bob2o17b2o\$155b3o46bo3bobo61b2ob2o2bo2bobo55bo\$155bo9b2o24b2o12bo3bobo61bobo2b2o3bo43bo11b2o53b2o\$164bobo23bobo13bo3bobob2o45b2o10bobo49b3o36b2o28bo\$164bo25bo13bob4o2bob2o45b2o11bo49bo38bo2bo28b3o\$163b2o24b2o12bobo3bobo112b2o38b2o31bo\$203bobo2bo2b2ob2o36b2o4bo50b2o\$204bo3b2o2bobo28b2o7bobo2bobo50bo\$212bobo10b2o17bo9b4o2bo49bob2o\$213bo11b2o17bobo6bo4bobo50bo2bo\$245b2o6b2o2b2ob2o50b2o\$263bo63b2o\$228b2o27b2ob4o2bo60b2o23b2o\$228b2o27b2obo3b3o85bo\$263bo89b3o\$263b2o90bo\$336bo3b2o\$335bobo3bo\$334bobo3bo\$278bo51b2obobo3bo\$278b3o49b2obo2b4obo\$281bo52bobo3bobo\$280b2o48b2ob2o2bo2bobo\$295b2o34bobo2b2o3bo\$295bo23b2o10bobo\$292b2obo23b2o11bo\$291bo2bo\$218b2o72b2o\$218b2o57b2o\$277b2o2\$251b2o\$239b2o9bobo4b2o\$239bobo8bo6bo6b2o3bo\$241bo7b2o7b3o3bo3bobo\$241b2o17bo4bo3bobo\$266bo3bobob2o\$264bob4o2bob2o\$263bobo3bobo\$263bobo2bo2b2ob2o\$264bo3b2o2bobo\$272bobo10b2o\$273bo11b2o8\$268b2o\$268b2o\$289bo\$287b3o\$286bo\$286b2o165b2o\$445b2o5bobo\$306bo138bobo4bo\$304b3o140bo2b2ob4o\$303bo142b2obobobo2bo\$290b2o11b2o11bo130bobobobo\$290b2o24b3o128bobob2o\$319bo128bo\$318b2o\$333b2o126b2o\$258b2o73bo118b2o7bo\$258b2o70b2obo118b2o5bobo\$329bo2bo126b2o\$330b2o\$315b2o\$279b2o34b2o\$279bobo\$281bo\$281b2o\$302b2o3bo141b2o18b2o\$302bo3bobo141bo18bo\$289b2o12bo3bobo137b3o21bo\$288bobo13bo3bobob2o133bo2b3o14b5o\$288bo13bob4o2bob2o135bo2bo13bo\$287b2o12bobo3bobo138b2o2bobo12b3o\$301bobo2bo2b2ob2o139b2o15bo\$302bo3b2o2bobo154b4o\$310bobo10b2o137b2o3bo3b2o\$311bo11b2o137b2o4b3o2bo\$470bob2o\$447bo22bo\$307bo18bo118b3o21b2o\$307b3o6b2o6b3o117bo\$310bo5b2o5bo120b2o\$309b2o12b2o136b2o\$461bo\$462b3o\$322b2o52bo87bo\$317b2o3b2o50b3o\$317b2o54bo\$373b2o59b2o\$433bobo5b2o\$350bo42bo39bo7b2o\$328bo7bo13b3o38b3o38b2o\$326b3o5b3o16bo36bo\$325bo7bo18b2o23b2o11b2o11bo42bo\$325b2o6b2o42b2o24b3o36b2obobo\$406bo34bobobobo\$405b2o31bo2bobobob2o\$420b2o16b4ob2o2bo\$420bo21bo4bobo\$417b2obo19bobo5b2o\$416bo2bo20b2o\$343b2o72b2o\$343b2o57b2o\$366b2o34b2o\$366bobo\$368bo\$356b2o10b2o\$356bo32b2o3bo\$346b2o9b3o29bo3bobo\$347bo11bo16b2o12bo3bobo\$346bo28bobo13bo3bobob2o\$346b2o27bo13bob4o2bob2o\$374b2o12bobo3bobo\$388bobo2bo2b2ob2o\$389bo3b2o2bobo\$397bobo10b2o\$398bo11b2o220\$431b2o11bo\$431b2o10bobo\$443bobo2b2o3bo\$442b2ob2o2bo2bobo\$446bobo3bobo12b2o\$442b2obo2b4obo13bo27b2o\$442b2obobo3bo13bobo28bo\$446bobo3bo12b2o16bo11bo\$447bobo3bo29b3o9b2o\$448bo3b2o32bo\$473b2o10b2o\$474bo\$474bobo\$439b2o34b2o\$439b2o57b2o\$424b2o72b2o\$423bo2bo\$422bob2o\$422bo\$421b2o\$436b2o\$436bo\$437b3o24b2o42b2o6b2o\$394b2o43bo11b2o11b2o23b2o18bo7bo\$386b2o5bobo56bo36bo16b3o5b3o\$386bobo4bo55b3o38b3o13bo7bo\$388bo2b2ob4o51bo42bo\$387b2obobobo2bo\$388bobobobo73b2o\$388bobob2o75bo54b2o\$389bo76b3o50b2o3b2o\$466bo52b2o\$402b2o\$393b2o7bo\$375bo17b2o5bobo115b2o12b2o\$375b3o22b2o117bo5b2o5bo\$378bo137b3o6b2o6b3o\$377b2o137bo18bo2\$503b2o11bo\$369b2o132b2o10bobo\$369bo145bobo2b2o3bo\$366b2obo20b2o122b2ob2o2bo2bobo\$366bo2b3o4b2o13bo126bobo3bobo12b2o\$367b2o3bo3b2o10b3o123b2obo2b4obo13bo\$369b4o15bo125b2obobo3bo13bobo\$369bo15b2obo129bobo3bo12b2o\$370b3o12bobob2o128bobo3bo\$373bo13bo3bo128bo3b2o\$368b5o14b3o2bo152b2o\$368bo21b3o153bo\$370bo18bo156bobo\$369b2o18b2o120b2o34b2o\$511b2o\$496b2o\$495bo2bo\$494bob2o70b2o\$494bo73b2o\$493b2o\$379b2o127b2o\$378bobo5b2o120bo\$378bo7b2o121b3o24b2o\$377b2o132bo11b2o11b2o\$524bo\$391bo129b3o\$387b2obobo128bo\$386bobobobo\$383bo2bobobob2o146b2o\$383b4ob2o2bo148bo\$387bo4bobo143b3o\$385bobo5b2o143bo\$385b2o171b2o\$558b2o8\$541b2o11bo\$541b2o10bobo\$553bob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-519, -289)gld_r_clock = g.parse("b2o\$2o\$2bo!", 119, 390)gld_l_clock = g.parse("o\$b2o\$2o!", -332, -177)for i in range(6):   l_gld[i] = g.transform(l_gld[i], -512, -512)   l_gld[i + 6] = g.transform(l_gld[i+6], 512, 512)gld_clock = []gld_clock.extend(gld_l_clock)gld_clock.extend(gld_r_clock)l_edge.append(clock_insert)l_gld.append(gld_clock)init_location = 75 def is_there(x, y, gl):   l = len(gl)   for i in range(1, l, 2):      xg = gl[i - 1]      yg = gl[i]            if g.getcell(x + xg, y + yg) == 0:         return False      for i in range(1, l, 2):      xg = gl[i - 1]      yg = gl[i]      g.setcell(x + xg, y + yg, 0)   return True   def   is_there_glider(x, y):   for i in range(4):      gl = g.evolve(gld, i)            if is_there(x, y, gl):         return i            return -1   def find_and_remove_all():   cells = g.getcells(g.getrect())      l = len(cells)   res = []      for i in range(1, l, 2):      x = cells[i - 1]      y = cells[i]            for k in range(-1, 2):         for l in range(-1, 2):            idx = is_there_glider(x + k, y + l)            if idx >= 0:               res.append((x + k, y + l, idx))   return resdef find_all_glider_idx(gliders_in, ini_rect, count):      gliders_in.sort(key=lambda tup: (1.01 * tup[0] + tup[1]))   valids = []   for g_i in range(len(gliders_in)):      for edge_i in range(len(l_edge)):         edge_shoot = l_edge[edge_i]         ini_gld = l_gld[edge_i]               g.new("")         step_d = 128         x, y, idx = gliders_in[g_i]         g.putcells(edge_shoot, x, y)         g.putcells(g.evolve(ini_gld, idx), x, y)         for i in range(len(gliders_in)):            if i == g_i:                continue                            x, y, idx = gliders_in[i]            g.putcells(g.evolve(gld, idx), x - step_d - 512, y + step_d + 512)         pop = int(g.getpop())         g.setstep(3)         g.step()         g.step()         g.step()         g.step()         g.step()         g.step()         g.step()                  if count == len(g.getcells([ini_rect[0] + 2 * step_d, ini_rect[1] - 2 * step_d, ini_rect[2], ini_rect[3]])) and (pop ==  int(g.getpop()) or pop - 5 ==  int(g.getpop())):            valids.append((g_i,edge_i))            break    return validsdef recursive_search(gliders_in, ini_rect, count, depth_trials):   g.show("remains glider " + str(count/ 10))   g.update()      valids = find_all_glider_idx(gliders_in, ini_rect, count)         if len(valids) == 0:      return False         if len(gliders_in) % 2 == 0:      valids.reverse()   g_i,edge_i = valids[0]      if edge_i == 12:      del valids[0]      valids.append((g_i, edge_i))      seq = []      for g_i,edge_i in valids:      if edge_i == 12 and depth_trials < 3:         continue       else:         depth_trials = 0                new_gliders_in = []      for i in range(len(gliders_in)):         if i == g_i:             continue                   new_gliders_in.append(gliders_in[i])               if len(new_gliders_in) > 0:         recurse_seq, depth_trials = recursive_search(new_gliders_in, ini_rect, count - 10, depth_trials)                  if recurse_seq == False:            depth_trials += 1             continue                  seq.append((g_i,edge_i))                  for j, edge_j in recurse_seq:            if j >= g_i:               seq.append((j + 1, edge_j))            else:               seq.append((j, edge_j))                  return seq, depth_trials      else:         return [(g_i,edge_i)], depth_trials            if len(seq) == 0:      return False, depth_trials      return seq, depth_trials         ini_rect = g.getrect()count = len(g.getcells(ini_rect))gliders_in = find_and_remove_all()seq, _ = recursive_search(gliders_in, ini_rect, count, 0)   g.show(str(seq))if seq == False:   g.new("")   for x, y, idx in gliders_in:      g.putcells(g.evolve(gld, idx), x, y)   g.exit("Failed to solve")step_d = 250for i,edge_i in seq:   if edge_i == 12:      step_d = 350      total_d = len(gliders_in) * step_dg.new("")total_l = total_dtotal_r = total_dfor i,edge_i in seq:   x, y, idx = gliders_in[i]   edge_shoot = l_edge[edge_i]   ini_gld = l_gld[edge_i]   g.putcells(edge_shoot, x + total_d, y - total_d,)      if edge_i < 6:      g.putcells(g.evolve(ini_gld, idx), x, y - 2 * total_d)   elif edge_i < 12:         g.putcells(g.evolve(ini_gld, idx), x + 2 * total_d, y)   else:      pass      g.putcells(g.evolve(gld_r_clock, idx), x + 2 * total_d, y)      g.putcells(g.evolve(gld_l_clock, idx),  x, y - 2 * total_d)         total_d -= step_d   `

Here is "small borg" example:

`x = 17576, y = 18654, rule = 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Last edited by simsim314 on April 9th, 2018, 6:52 pm, edited 1 time in total.

simsim314

Posts: 1689
Joined: February 10th, 2014, 1:27 pm

### Re: Construction practice

simsim314 wrote:Here is my new script, which is too kind with the clock inserter...

Very nice! That must be a new G-to-half-clock-recipe shotgun, since I don't remember an existing one with modern Snark and syringe technology.

With the rectifier timing adjustment the safe repeat time is only just under 500 ticks -- I think in fact it's 499. Sometime or other someone should probably put together a version of that shotgun that works down to 78 ticks... but it's not the kind of problem that there's any particular hurry about solving.

Any plans to extend this script to synchronize NW, NE, SE, and SW shotguns to get a fully automated constructor, so that one glider will produce whatever recipe you feed into it?

dvgrn
Moderator

Posts: 5736
Joined: May 17th, 2009, 11:00 pm

### Re: Construction practice

dvgrn wrote:That must be a new G-to-half-clock-recipe shotgun, since I don't remember an existing one with modern Snark and syringe technology.

Nope taken from chris's work here

Yeah - the script can support any type of circuitry.

dvgrn wrote:Any plans to extend this script to synchronize NW, NE, SE, and SW shotguns to get a fully automated constructor, so that one glider will produce whatever recipe you feed into it?

Most of my plans fails to be executed, so I just don't plan - hopefully will get to it. There is no much left:
1. Reading the four directions of gliders.
2. Adding chris's script to generate G->distant gliders in both orientations.
3. Use it four times - and have 8 input gliders.
4. Sync all eight gliders using single input glider.
5. Place it all distant enough.

simsim314

Posts: 1689
Joined: February 10th, 2014, 1:27 pm

### Re: Construction practice

This post used to contain the following stable inserter and a plea to simsim about whether he was interested in adding it to his script. In the creation of my subsequent post I accidentally managed to delete the post though. Here is the 4G inserter for reference:

`x = 648, y = 598, rule = B3/S2313bobo\$14b2o\$14bo68\$93bo\$93b3o\$96bo\$95bobo\$95bobo\$96bo5\$111b2o\$111b2o4\$91b2o\$90bobo\$90bo\$89b2o7b2o\$98b2o2\$106b2obo\$106b2ob3o\$112bo\$106b2ob3o\$105bo2b2o\$53b2o49bobo\$53bo32bo16bobob2obo\$45b2o3b2obo32b3o15bo2bob2o\$45bo4bobo36bo17bo\$46b3obo16b2o19b2o16b2o\$48bob2o15bo16b2o17bobo2b2o\$34b2o29bobo16bo18b2o2bo2bo\$33bobo29b2o19bo21b2o\$27b2o4bo51b2o\$25bo2bo2b2ob4o\$25b2obobobobo2bo\$28bobobobo\$28bobob2o\$29bo\$82b2o\$42b2o38b2o17b2o\$33b2o7bo58b2o\$33b2o5bobo\$40b2o\$102b2o\$102bo\$48b2o39b2o12b3o\$48b2o40bo14bo\$9bo77b3o\$9b3o75bo\$12bo17b2o14bo\$11b2o18bo14b3o12b2o\$28b3o18bo11bobo\$28bo19b2o13bo\$3b2o58b2o\$3bo\$2obo\$o2b3o4b2o\$b2o3bo3b2o\$3b4o\$3bo15b2o37b2o\$4b3o12bobo29b2o5bobo\$7bo13bo29b2o7bo\$2b5o14b2o37b2o\$2bo\$4bo42bo\$3b2o41bobob2o\$46bobobobo\$43b2obobobobo2bo\$43bo2bo2b2ob4o19bo11b2o\$45b2o4bo22bobo10b2o\$51bobo12bo3b2o2bobo35bo\$52b2o3b2o6bobo2bo2b2ob2o32b3o\$57b2o6bobo3bobo35bo\$66bob4o2bob2o31b2o\$68bo3bobob2o\$67bo3bobo\$66bo3bobo44b2o\$66b2o3bo46bo\$118bob2o\$97b2o11b2o4b3o2bo\$97bo12b2o3bo3b2o\$79b2o17bo16b4o\$79b2o16b2o2b2o15bo\$94b2o2bobobo12b3o\$93bo2b2o2bo13bo\$94bo3b3o14b5o\$47b2o46b3o21bo\$47b2o49bo18bo\$82b2o13b2o18b2o\$83bo\$80b3o\$68b2o10bo\$68bobo\$70bo\$70b2o\$107b2o\$100b2o5bobo\$100b2o7bo\$109b2o2\$96bo\$95bobob2o\$95bobobobo\$92b2obobobobo2bo\$92bo2bo2b2ob4o\$94b2o4bo\$100bobo\$101b2o297\$455b2o\$454bobo\$448b2o4bo\$446bo2bo2b2ob4o75bo11b2o\$446b2obobobobo2bo74bobo10b2o\$449bobobobo69bo3b2o2bobo\$449bobob2o69bobo2bo2b2ob2o\$450bo59b2o12bobo3bobo\$511bo13bob4o2bob2o\$463b2o20bo25bobo13bo3bobob2o\$454b2o7bo21b3o24b2o12bo3bobo\$436bo17b2o5bobo24bo36bo3bobo\$436b3o22b2o24b2o36b2o3bo\$439bo64b2o\$438b2o64bo\$502bobo\$502b2o34b2o\$430b2o106b2o\$430bo122b2o\$427b2obo20b2o99bo2bo\$427bo2b3o4b2o13bo100b2obo\$428b2o3bo3b2o10b3o104bo\$430b4o15bo20bo85b2o\$430bo15b2obo20b3o68b2o\$431b3o12bobob2o21bo68bo\$434bo13bobo21b2o39b2o24b3o\$429b5o14bo2bo61b2o11b2o11bo\$429bo19b2obo73bo\$431bo19bobo73b3o\$430b2o19bobo34b2o5b2o26bo5bo\$452bo36bo5bo25b3o\$486b3o7b3o21bo\$482b2o2bo11bo21b2o\$475b2o5bobobo\$475b2o7bob2o\$467b2o15bo43b2o\$467b2o14b2o44bo\$471bo57bob2o\$470bobob2o45b2o4b3o2bo\$470bobobobo44b2o3bo3b2o\$447b2o18b2obobobobo2bo46b4o\$446bobo18bo2bo2b2ob4o32b2o15bo\$446bo22b2o4bo35bobo12b3o\$445b2o7b2o19bobo33bo13bo\$454b2o20b2o32b2o14b5o\$530bo\$462b2obo62bo\$462b2ob3o60b2o\$468bo\$462b2ob3o\$461bo2b2o\$460bobo\$442bo16bobob2obo\$442b3o15bo2bob2o\$445bo17bo\$444b2o16b2o\$459bobo2b2o\$459b2o2bo2bo\$464b2o7\$464b2o\$464b2o9\$449b2o\$449b2o15\$459bo\$459b3o\$462bo\$461b2o7\$471b2o\$464b2o5bobo\$464b2o7bo\$473b2o2\$460bo\$459bobob2o\$459bobobobo\$456b2obobobobo2bo\$456bo2bo2b2ob4o\$458b2o4bo\$464bobo\$465b2o6\$646bo\$645b2o\$645bobo!`
Last edited by chris_c on April 12th, 2018, 11:10 am, edited 1 time in total.
chris_c

Posts: 895
Joined: June 28th, 2014, 7:15 am

### Re: Construction practice

I liked the idea behind simsim's script: just try the glider inserters in place to see if they work and don't worry to much about calculating the deficiencies of a particular inserter in advance. Therefore, I rewrote many parts of the script and added what in my opinion are the best 3G and 4G inserters. The main idea is to view the task of finding an optimum sequence of inserters as a path finding problem in a graph where the vertices are subsets of the glider salvo. The start node is the set of all possible gliders and the destination node is the empty set. The path finding algorithm used is A* and seems to work pretty well.

The code is up here or just here:

`import golly as gimport heapqglobal gliders_ingld = g.parse("3o\$2bo\$bo!")gld_pairs = zip(gld[::2], gld[1::2])shoot_defs = []l_edge1 = g.parse("38b2o\$38b2o5b2o\$45b2o3\$18bo5b2o17b2o\$16b3o6bo17b2o\$15bo9bobo21b2o\$15b2o9b2o21b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o4\$27bo3b2o\$26bobo3bo20bo\$25bobo3bo19b3o\$21b2obobo3bo19bo\$21b2obo2b4obo17b2o\$25bobo3bobo\$21b2ob2o2bo2bobo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo5\$30b2o\$30b2o9\$45b2o\$45b2o!", -92, -2)l_gld1 = g.parse("obo\$b2o\$bo!", -631, -541)l_edge2 = g.parse("38b2o\$38b2o5b2o\$45b2o3\$18bo5b2o17b2o\$16b3o6bo17b2o\$15bo9bobo21b2o\$15b2o9b2o21b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o4\$27bo3b2o\$26bobo3bo\$25bobo3bo\$21b2obobo3bo\$21b2obo2b4obo\$25bobo3bobo\$21b2ob2o2bo2bobo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo2\$56b2o\$56bo\$54bobo\$54b2o\$30b2o\$30b2o6\$32b2o\$33bo\$30b3o\$30bo\$31b2o\$32bo\$32bobo\$33b2o5\$31b2o\$32bo\$19b2o11bobo\$20bo12b2o\$20bobo\$21b2o2b2o\$25b2o4\$20b2o4b2o\$20b2o4b2o7\$21b2o\$20bobo\$20bo\$19b2o!", -89, -36)l_gld2 = g.parse("obo\$b2o\$bo!", -601, -548)l_edge3 = g.parse("42bo\$42b3o\$38bo6bo\$37bobo4b2o\$37bobo\$35b3ob2o20bo\$34bo24b3o\$28bo6b3ob2o17bo\$28b3o6bob2o17b2o\$31bo\$18bo11b2o\$16b3o36b2o\$15bo38bo2bo\$15b2o38b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o23b2o\$43bo\$44b3o\$46bo\$27bo3b2o\$26bobo3bo\$25bobo3bo\$21b2obobo3bo\$21b2obo2b4obo\$25bobo3bobo\$21b2ob2o2bo2bobo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo3b2o\$27bobo\$28bo58\$125b2o\$125bo\$126b3o\$128bo!", -122, 45)l_gld3 = g.parse("2bo\$obo\$b2o!", -634, -462)l_edge4 = g.parse("67b2o\$67bobo\$69bo\$63b2o3bob2o\$64bo3bo3bo\$52b2o10bob2ob2obo\$27b2o24bo11bobobobo\$28bo13b2o6b3o\$28bobo11b2o6bo\$18bo10b2o\$16b3o\$15bo\$15b2o\$2o\$bo\$bob2o\$2bo2bo\$3b2o\$18b2o\$18b2o\$56b2o\$56b2o2\$27bo3b2o\$26bobo3bo5b2o3b2o\$25bobo3bo7bo3bo\$21b2obobo3bo5b3o5b3o\$21b2obo2b4obo3bo9bo\$25bobo3bobo\$21b2ob2o2bo2bobo\$22bobo2b2o3bo\$10b2o10bobo\$10b2o11bo!", -123, 40)l_gld4 = g.parse("o\$b2o\$2o!", -630, -464)insert_3g = g.parse("27bo11b2o\$26bobo10b2o\$18bo3b2o2bobo\$17bobo2bo2b2ob2o\$17bobo3bobo\$18bob4o2bob2o\$20bo3bobob2o\$2b2o15bo3bobo\$3bo14bo3bobo\$3bobo12b2o3bo\$4b2o2b2o\$8b2o2\$31b2o\$31b2o\$46b2o\$45bo2bo\$46b2obo\$49bo\$49b2o\$34b2o\$35bo\$2b2o28b3o\$bobo16b2o10bo\$bo18bobo\$2o20bo\$16b2o4b2o\$16bobo\$18bo\$9b2o7b2o\$9b2o16\$16b2o\$16b2o3\$18bo\$17bobo\$18bo\$19b3o\$21bo\$4b2o4bo\$4bo2bobobo\$6b2obobo2b2o\$7bo2bo4bo\$7bo3b4o\$8b3o\$10bo2b2o\$13b2o!", 170, 134)left_3g = g.parse("obo\$b2o\$bo!", -637, -640)right_3g = g.parse("b2o\$2o\$2bo!", 605, 548)insert_4g = g.parse("93bo\$93b3o\$96bo\$95bobo\$95bobo\$96bo5\$111b2o\$111b2o4\$91b2o\$90bobo\$90bo\$89b2o7b2o\$98b2o2\$106b2obo\$106b2ob3o\$112bo\$106b2ob3o\$105bo2b2o\$53b2o49bobo\$53bo32bo16bobob2obo\$45b2o3b2obo32b3o15bo2bob2o\$45bo4bobo36bo17bo\$46b3obo16b2o19b2o16b2o\$48bob2o15bo16b2o17bobo2b2o\$34b2o29bobo16bo18b2o2bo2bo\$33bobo29b2o19bo21b2o\$27b2o4bo51b2o\$25bo2bo2b2ob4o\$25b2obobobobo2bo\$28bobobobo\$28bobob2o\$29bo\$82b2o\$42b2o38b2o17b2o\$33b2o7bo58b2o\$33b2o5bobo\$40b2o\$102b2o\$102bo\$48b2o39b2o12b3o\$48b2o40bo14bo\$9bo77b3o\$9b3o75bo\$12bo17b2o14bo\$11b2o18bo14b3o12b2o\$28b3o18bo11bobo\$28bo19b2o13bo\$3b2o58b2o\$3bo\$2obo\$o2b3o4b2o\$b2o3bo3b2o\$3b4o\$3bo15b2o37b2o\$4b3o12bobo29b2o5bobo\$7bo13bo29b2o7bo\$2b5o14b2o37b2o\$2bo\$4bo42bo\$3b2o41bobob2o\$46bobobobo\$43b2obobobobo2bo\$43bo2bo2b2ob4o19bo11b2o\$45b2o4bo22bobo10b2o\$51bobo12bo3b2o2bobo35bo\$52b2o3b2o6bobo2bo2b2ob2o32b3o\$57b2o6bobo3bobo35bo\$66bob4o2bob2o31b2o\$68bo3bobob2o\$67bo3bobo\$66bo3bobo44b2o\$66b2o3bo46bo\$118bob2o\$97b2o11b2o4b3o2bo\$97bo12b2o3bo3b2o\$79b2o17bo16b4o\$79b2o16b2o2b2o15bo\$94b2o2bobobo12b3o\$93bo2b2o2bo13bo\$94bo3b3o14b5o\$47b2o46b3o21bo\$47b2o49bo18bo\$82b2o13b2o18b2o\$83bo\$80b3o\$68b2o10bo\$68bobo\$70bo\$70b2o\$107b2o\$100b2o5bobo\$100b2o7bo\$109b2o2\$96bo\$95bobob2o\$95bobobobo\$92b2obobobobo2bo\$92bo2bo2b2ob4o\$94b2o4bo\$100bobo\$101b2o297\$455b2o\$454bobo\$448b2o4bo\$446bo2bo2b2ob4o75bo11b2o\$446b2obobobobo2bo74bobo10b2o\$449bobobobo69bo3b2o2bobo\$449bobob2o69bobo2bo2b2ob2o\$450bo59b2o12bobo3bobo\$511bo13bob4o2bob2o\$463b2o20bo25bobo13bo3bobob2o\$454b2o7bo21b3o24b2o12bo3bobo\$436bo17b2o5bobo24bo36bo3bobo\$436b3o22b2o24b2o36b2o3bo\$439bo64b2o\$438b2o64bo\$502bobo\$502b2o34b2o\$430b2o106b2o\$430bo122b2o\$427b2obo20b2o99bo2bo\$427bo2b3o4b2o13bo100b2obo\$428b2o3bo3b2o10b3o104bo\$430b4o15bo20bo85b2o\$430bo15b2obo20b3o68b2o\$431b3o12bobob2o21bo68bo\$434bo13bobo21b2o39b2o24b3o\$429b5o14bo2bo61b2o11b2o11bo\$429bo19b2obo73bo\$431bo19bobo73b3o\$430b2o19bobo34b2o5b2o26bo5bo\$452bo36bo5bo25b3o\$486b3o7b3o21bo\$482b2o2bo11bo21b2o\$475b2o5bobobo\$475b2o7bob2o\$467b2o15bo43b2o\$467b2o14b2o44bo\$471bo57bob2o\$470bobob2o45b2o4b3o2bo\$470bobobobo44b2o3bo3b2o\$447b2o18b2obobobobo2bo46b4o\$446bobo18bo2bo2b2ob4o32b2o15bo\$446bo22b2o4bo35bobo12b3o\$445b2o7b2o19bobo33bo13bo\$454b2o20b2o32b2o14b5o\$530bo\$462b2obo62bo\$462b2ob3o60b2o\$468bo\$462b2ob3o\$461bo2b2o\$460bobo\$442bo16bobob2obo\$442b3o15bo2bob2o\$445bo17bo\$444b2o16b2o\$459bobo2b2o\$459b2o2bo2bo\$464b2o7\$464b2o\$464b2o9\$449b2o\$449b2o15\$459bo\$459b3o\$462bo\$461b2o7\$471b2o\$464b2o5bobo\$464b2o7bo\$473b2o2\$460bo\$459bobob2o\$459bobobobo\$456b2obobobobo2bo\$456bo2bo2b2ob4o\$458b2o4bo\$464bobo\$465b2o!",-271, -270)left_4g = g.parse("o\$b2o\$2o!", -428, -511)right_4g = g.parse("b2o\$2o\$2bo!", 544, 426)insert_5g = g.parse("18b2o\$18b2o9\$3b2o\$3b2o7\$3b2o\$2bo2bo2b2o\$3b2o2bobo\$5b2o16b2o\$5bo17bo\$2b2obo2bo15b3o\$2bob2obobo16bo\$6bobo\$3b2o2bo\$b3ob2o\$o\$b3ob2o\$3bob2o2\$13b2o\$13b2o7b2o\$22bo\$20bobo\$20b2o4\$2o\$2o5\$16bo\$15bobo\$15bobo\$16bo\$17b3o\$19bo25\$68bo\$68b3o7b2o\$71bo6bo\$35bo34b2o4bobo\$35b3o38b2o\$38bo\$25bo11b2o11b2o\$23b3o24b2o\$22bo\$22b2o\$7b2o\$8bo\$8bob2o\$9bo2bo\$10b2o\$25b2o76b2o\$25b2o34b2o40b2o\$60bobo\$60bo\$59b2o24b2o\$34bo3b2o45bo\$33bobo3bo46b3o\$32bobo3bo38b2o9bo\$28b2obobo3bo12b2o25bobo\$28b2obo2b4obo10bo28bo\$32bobo3bobo5bo4b3o25b2o7b2o\$28b2ob2o2bo2bobo5b3o4bo34b2o\$29bobo2b2o3bo9bo\$17b2o10bobo16b2o\$17b2o11bo2\$40b2o\$40bo\$37b2obo47b2o\$37bo2b3o4b2o38bo2bo2b2o\$38b2o3bo3b2o39b2o2bobo\$40b4o46b2o16b2o\$40bo15b2o32bo17bo\$41b3o12bobo28b2obo2bo15b3o\$44bo13bo28bob2obobo16bo\$39b5o14b2o31bobo\$39bo48b2o2bo\$41bo44b3ob2o\$40b2o43bo\$86b3ob2o\$88bob2o2\$98b2o\$98b2o7b2o\$107bo\$105bobo\$105b2o4\$85b2o\$85b2o4\$120b2o\$101bo18bo\$100bobo19bo\$100bo2bo14b5o\$101bobo13bo\$99bobobobo12b3o\$99b2o3b2o15bo\$118b4o\$113b2o3bo3b2o\$113b2o4b3o2bo\$121bob2o\$121bo\$120b2o\$96bo\$94b3o\$93bo18b2o\$93b2o17bo\$113b3o\$115bo5\$83b2o\$82bobo5b2o\$82bo7b2o\$81b2o2\$95bo\$91b2obobo\$90bobobobo\$87bo2bobobobob2o\$87b4ob2o2bo2bo\$91bo4b2o\$89bobo\$89b2o265\$416b2o\$416bobo\$418bo4b2o\$414b4ob2o2bo2bo\$414bo2bobobobob2o\$417bobobobo\$418b2obobo\$422bo2\$408b2o\$409bo7b2o\$409bobo5b2o\$410b2o\$447b2o\$448bo\$448bobo\$438bo10b2o\$436b3o\$435bo\$420b2o13b2o\$420bo49b2o\$421b3o46b2o\$424bo\$421b2o2bo\$420bo2b2o\$420b2o16b2o\$438b2o\$392b2o\$393bo\$391bo\$391b5o14b2o35bo3b2o\$396bo13bo35bobo3bo\$393b3o12bobo34bobo3bo\$392bo15b2o31b2obobo3bo\$392b4o45b2obo2b4obo\$390b2o3bo3b2o44bobo3bobo6b2o\$389bo2b3o4b2o40b2ob2o2bo2bobo6b2o\$389b2obo49bobo2b2o3bo\$392bo37b2o10bobo\$392b2o36b2o11bo16b2o\$461bo7b2o\$461bobo5b2o\$400b2o60b2o\$401bo\$398b3o\$398bo\$456b2o\$456b2o17b2o\$475b2o3\$477b2o\$477bobo\$479bo\$479b2o6\$464b2o\$465bo\$462b3o\$462bo\$441bo\$441b3o\$444bo\$443b2o101b2o\$546b2o\$455b2o\$456bo51bo\$456bobo15b2o32b3o\$457b2o15b2o35bo\$498bo11b2o11b2o\$453b2o41b3o24b2o\$446b2o5bobo39bo\$446b2o7bo39b2o\$455b2o23b2o\$481bo\$442bo38bob2o\$441bobob2o35bo2bo\$441bobobobo35b2o\$438b2obobobobo2bo4b2o41b2o53b2o\$438bo2bo2b2ob4o3bo2bo2b2o36b2o35b2o16bobo\$440b2o4bo8b2o2bobo13b2o59bo18bo\$446bobo8b2o16bobo55b3o13b2o4b2o\$447b2o8bo19bo55bo15bo\$454b2obo2bo16b2o28bo3b2o37b3o\$454bob2obobo44bobo3bo39bo\$458bobo44bobo3bo\$455b2o2bo41b2obobo3bo12b2o\$453b3ob2o42b2obo2b4obo10bo\$452bo52bobo3bobo10b3o\$453b3ob2o42b2ob2o2bo2bobo12bo\$455bob2o43bobo2b2o3bo\$490b2o10bobo\$465b2o23b2o11bo\$465b2o7b2o\$474bo\$472bobo\$472b2o4\$452b2o\$452b2o5\$468bo\$467bobo\$467bobo\$468bo\$469b3o\$471bo!", -299, -254)left_5g = g.parse("o\$b2o\$2o!", -522, -408)right_5g = g.parse("b2o\$2o\$2bo!", 417, 533)clock_insert = g.parse("151bob2o\$151b2obo2\$149b5o\$149bo4bo2b2o\$152bo2bo2bo\$152b2obobo\$149bo5bob2o\$148bobo4bo\$148bo2bo2b2o\$149b2o9\$141b2o\$141b2o8\$127b2o22b2o\$126bo2bo21bo\$127b2o23b3o\$154bo6\$144b2o\$144bo\$145b3o\$147bo7\$197bob2o\$197b2obo2\$195b5o\$195bo4bo2b2o\$198bo2bo2bo\$198b2obobo\$195bo5bob2o\$73bo120bobo4bo\$73b3o118bo2bo2b2o\$69bo6bo118b2o\$68bobo4b2o\$68bobo\$66b3ob2o20bo\$65bo24b3o\$59bo6b3ob2o17bo\$59b3o6bob2o17b2o\$62bo\$49bo11b2o\$47b3o36b2o99b2o\$46bo38bo2bo98b2o\$46b2o38b2o\$31b2o\$32bo\$32bob2o\$33bo2bo\$34b2o\$49b2o\$49b2o23b2o97b2o22b2o\$74bo97bo2bo21bo\$75b3o95b2o23b3o45bob2o\$77bo122bo45b2obo\$58bo3b2o\$57bobo3bo180b5o\$56bobo3bo181bo4bo2b2o\$52b2obobo3bo185bo2bo2bo\$52b2obo2b4obo74bo108b2obobo\$56bobo3bobo73b3o49b2o52bo5bob2o\$52b2ob2o2bo2bobo69bo6bo48bo52bobo4bo\$53bobo2b2o3bo69bobo4b2o49b3o49bo2bo2b2o\$41b2o10bobo77bobo57bo50b2o\$41b2o11bo76b3ob2o20bo\$130bo24b3o\$36bo87bo6b3ob2o17bo\$34b3o87b3o6bob2o17b2o\$20bo12bo93bo\$9b2o7b3o12b2o79bo11b2o\$10bo6bo94b3o36b2o\$10bobo4b2o34bo57bo38bo2bo\$11b2o38b3o57b2o38b2o83b2o\$50bo45b2o138b2o\$37b2o11b2o11bo33bo\$37b2o24b3o31bob2o\$66bo31bo2bo\$65b2o32b2o\$80b2o32b2o\$80bo33b2o23b2o\$77b2obo58bo56bo\$76bo2bo60b3o53b3o23b2o22b2o\$77b2o63bo49bo6bo21bo2bo21bo\$62b2o59bo3b2o62bobo4b2o22b2o23b3o\$26b2o34b2o58bobo3bo62bobo55bo\$26bobo92bobo3bo61b3ob2o20bo\$28bo88b2obobo3bo61bo24b3o\$2b2o24b2o87b2obo2b4obo53bo6b3ob2o17bo\$3bo45b2o3bo66bobo3bobo52b3o6bob2o17b2o\$3o46bo3bobo61b2ob2o2bo2bobo55bo\$o9b2o24b2o12bo3bobo61bobo2b2o3bo43bo11b2o53b2o\$9bobo23bobo13bo3bobob2o45b2o10bobo49b3o36b2o28bo\$9bo25bo13bob4o2bob2o45b2o11bo49bo38bo2bo28b3o\$8b2o24b2o12bobo3bobo112b2o38b2o31bo\$48bobo2bo2b2ob2o36b2o4bo50b2o\$49bo3b2o2bobo28b2o7bobo2bobo50bo\$57bobo10b2o17bo9b4o2bo49bob2o\$58bo11b2o17bobo6bo4bobo50bo2bo\$90b2o6b2o2b2ob2o50b2o\$108bo63b2o\$73b2o27b2ob4o2bo60b2o23b2o\$73b2o27b2obo3b3o85bo\$108bo89b3o\$108b2o90bo\$181bo3b2o\$180bobo3bo\$179bobo3bo\$123bo51b2obobo3bo\$123b3o49b2obo2b4obo\$126bo52bobo3bobo\$125b2o48b2ob2o2bo2bobo\$140b2o34bobo2b2o3bo\$140bo23b2o10bobo\$137b2obo23b2o11bo\$136bo2bo\$63b2o72b2o\$63b2o57b2o\$122b2o2\$96b2o\$84b2o9bobo4b2o\$84bobo8bo6bo6b2o3bo\$86bo7b2o7b3o3bo3bobo\$86b2o17bo4bo3bobo\$111bo3bobob2o\$109bob4o2bob2o\$108bobo3bobo\$108bobo2bo2b2ob2o\$109bo3b2o2bobo\$117bobo10b2o\$118bo11b2o8\$113b2o\$113b2o\$134bo\$132b3o\$131bo\$131b2o165b2o\$290b2o5bobo\$151bo138bobo4bo\$149b3o140bo2b2ob4o\$148bo142b2obobobo2bo\$135b2o11b2o11bo130bobobobo\$135b2o24b3o128bobob2o\$164bo128bo\$163b2o\$178b2o126b2o\$103b2o73bo118b2o7bo\$103b2o70b2obo118b2o5bobo\$174bo2bo126b2o\$175b2o\$160b2o\$124b2o34b2o\$124bobo\$126bo\$126b2o\$147b2o3bo141b2o18b2o\$147bo3bobo141bo18bo\$134b2o12bo3bobo137b3o21bo\$133bobo13bo3bobob2o133bo2b3o14b5o\$133bo13bob4o2bob2o135bo2bo13bo\$132b2o12bobo3bobo138b2o2bobo12b3o\$146bobo2bo2b2ob2o139b2o15bo\$147bo3b2o2bobo154b4o\$155bobo10b2o137b2o3bo3b2o\$156bo11b2o137b2o4b3o2bo\$315bob2o\$292bo22bo\$152bo18bo118b3o21b2o\$152b3o6b2o6b3o117bo\$155bo5b2o5bo120b2o\$154b2o12b2o136b2o\$306bo\$307b3o\$167b2o52bo87bo\$162b2o3b2o50b3o\$162b2o54bo\$218b2o59b2o\$278bobo5b2o\$195bo42bo39bo7b2o\$173bo7bo13b3o38b3o38b2o\$171b3o5b3o16bo36bo\$170bo7bo18b2o23b2o11b2o11bo42bo\$170b2o6b2o42b2o24b3o36b2obobo\$251bo34bobobobo\$250b2o31bo2bobobob2o\$265b2o16b4ob2o2bo\$265bo21bo4bobo\$262b2obo19bobo5b2o\$261bo2bo20b2o\$188b2o72b2o\$188b2o57b2o\$211b2o34b2o\$211bobo\$213bo\$201b2o10b2o\$201bo32b2o3bo\$191b2o9b3o29bo3bobo\$192bo11bo16b2o12bo3bobo\$191bo28bobo13bo3bobob2o\$191b2o27bo13bob4o2bob2o\$219b2o12bobo3bobo\$233bobo2bo2b2ob2o\$234bo3b2o2bobo\$242bobo10b2o\$243bo11b2o380\$436b2o11bo\$436b2o10bobo\$448bobo2b2o3bo\$447b2ob2o2bo2bobo\$451bobo3bobo12b2o\$447b2obo2b4obo13bo27b2o\$447b2obobo3bo13bobo28bo\$451bobo3bo12b2o16bo11bo\$452bobo3bo29b3o9b2o\$453bo3b2o32bo\$478b2o10b2o\$479bo\$479bobo\$444b2o34b2o\$444b2o57b2o\$429b2o72b2o\$428bo2bo\$427bob2o\$427bo\$426b2o\$441b2o\$441bo\$442b3o24b2o42b2o6b2o\$399b2o43bo11b2o11b2o23b2o18bo7bo\$391b2o5bobo56bo36bo16b3o5b3o\$391bobo4bo55b3o38b3o13bo7bo\$393bo2b2ob4o51bo42bo\$392b2obobobo2bo\$393bobobobo73b2o\$393bobob2o75bo54b2o\$394bo76b3o50b2o3b2o\$471bo52b2o\$407b2o\$398b2o7bo\$380bo17b2o5bobo115b2o12b2o\$380b3o22b2o117bo5b2o5bo\$383bo137b3o6b2o6b3o\$382b2o137bo18bo2\$508b2o11bo\$374b2o132b2o10bobo\$374bo145bobo2b2o3bo\$371b2obo20b2o122b2ob2o2bo2bobo\$371bo2b3o4b2o13bo126bobo3bobo12b2o\$372b2o3bo3b2o10b3o123b2obo2b4obo13bo\$374b4o15bo125b2obobo3bo13bobo\$374bo15b2obo129bobo3bo12b2o\$375b3o12bobob2o128bobo3bo\$378bo13bo3bo128bo3b2o\$373b5o14b3o2bo152b2o\$373bo21b3o153bo\$375bo18bo156bobo\$374b2o18b2o120b2o34b2o\$516b2o\$501b2o\$500bo2bo\$499bob2o70b2o\$499bo73b2o\$498b2o\$384b2o127b2o\$383bobo5b2o120bo\$383bo7b2o121b3o24b2o\$382b2o132bo11b2o11b2o\$529bo\$396bo129b3o\$392b2obobo128bo\$391bobobobo\$388bo2bobobob2o146b2o\$388b4ob2o2bo148bo\$392bo4bobo143b3o\$390bobo5b2o143bo\$390b2o171b2o\$563b2o8\$546b2o11bo\$546b2o10bobo\$558bobo2b2o3bo\$557b2ob2o2bo2bobo\$561bobo3bobo\$557b2obo2b4obo\$557b2obobo3bo\$561bobo3bo4bo17b2o\$562bobo3bo3b3o7b2o7bo\$563bo3b2o6bo6bo8bobo\$574b2o4bobo9b2o\$580b2o2\$554b2o\$554b2o57b2o\$539b2o72b2o\$538bo2bo\$500bo11b2o23bob2o\$499bobo10b2o23bo\$491bo3b2o2bobo34b2o\$490bobo2bo2b2ob2o48b2o\$490bobo3bobo52bo\$491bob4o2bob2o49b3o\$493bo3bobob2o51bo\$492bo3bobo\$491bo3bobo\$491b2o3bo\$477bo90b2o\$477b3o89bo\$480bo85b3o3bob2o27b2o\$479b2o23b2o60bo2b4ob2o27b2o\$504b2o63bo\$519b2o50b2ob2o2b2o6b2o\$518bo2bo50bobo4bo6bobo17b2o11bo\$519b2obo49bo2b4o9bo17b2o10bobo\$522bo50bobo2bobo7b2o28bobo2b2o3bo\$522b2o50bo4b2o36b2ob2o2bo2bobo\$435bo31b2o38b2o112bobo3bobo12b2o24b2o\$435b3o28bo2bo38bo49bo11b2o45b2obo2b4obo13bo25bo\$438bo28b2o36b3o49bobo10b2o45b2obobo3bo13bobo23bobo\$437b2o53b2o11bo43bo3b2o2bobo61bobo3bo12b2o24b2o9bo\$492bo55bobo2bo2b2ob2o61bobo3bo46b3o\$464b2o17b2obo6b3o52bobo3bobo66bo3b2o45bo\$465bo17b2ob3o6bo53bob4o2bob2o87b2o24b2o\$462b3o24bo61bo3bobob2o88bo\$462bo20b2ob3o61bo3bobo92bobo\$428bo55bobo62bo3bobo58b2o34b2o\$428b3o23b2o22b2o4bobo62b2o3bo59b2o\$431bo21bo2bo21bo6bo49bo63b2o\$430b2o22b2o23b3o53b3o60bo2bo\$481bo56bo58bob2o\$537b2o23b2o33bo\$562b2o32b2o\$577b2o32b2o\$576bo2bo31bo\$577b2obo31b3o24b2o\$580bo33bo11b2o11b2o\$440b2o138b2o45bo\$440b2o83b2o38b2o57b3o38b2o\$524bo2bo38bo57bo34b2o4bobo\$525b2o36b3o94bo6bo\$550b2o11bo79b2o12b3o7b2o\$550bo93bo12bo\$522b2o17b2obo6b3o87b3o\$523bo17b2ob3o6bo87bo\$520b3o24bo\$520bo20b2ob3o76bo11b2o\$432b2o50bo57bobo77bobo10b2o\$427b2o2bo2bo49b3o49b2o4bobo69bo3b2o2bobo\$427bo4bobo52bo48bo6bo69bobo2bo2b2ob2o\$424b2obo5bo52b2o49b3o73bobo3bobo\$425bobob2o108bo74bob4o2bob2o\$424bo2bo2bo185bo3bobob2o\$424b2o2bo4bo181bo3bobo\$429b5o180bo3bobo\$614b2o3bo\$428bob2o45bo122bo\$428b2obo45b3o23b2o95b3o\$480bo21bo2bo97bo\$479b2o22b2o97b2o23b2o\$627b2o\$642b2o\$641bo2bo\$642b2obo\$645bo\$645b2o\$590b2o38b2o\$489b2o98bo2bo38bo\$489b2o99b2o36b3o\$615b2o11bo\$615bo\$587b2o17b2obo6b3o\$588bo17b2ob3o6bo\$585b3o24bo\$585bo20b2ob3o\$607bobo\$601b2o4bobo\$481b2o118bo6bo\$476b2o2bo2bo118b3o\$476bo4bobo120bo\$473b2obo5bo\$474bobob2o\$473bo2bo2bo\$473b2o2bo4bo\$478b5o2\$477bob2o\$477b2obo7\$530bo\$530b3o\$533bo\$532b2o6\$523bo\$523b3o23b2o\$526bo21bo2bo\$525b2o22b2o8\$535b2o\$535b2o9\$527b2o\$522b2o2bo2bo\$522bo4bobo\$519b2obo5bo\$520bobob2o\$519bo2bo2bo\$519b2o2bo4bo\$524b5o2\$523bob2o\$523b2obo!", -349, -412)gld_l_clock = g.parse("o\$b2o\$2o!", -332, -367)gld_r_clock = g.parse("b2o\$2o\$2bo!", 309, 390)def f(cells):   return g.evolve(g.transform(cells, 1, 2, 0, -1, -1, 0), 2)def add_shooter(cost, inserter_cells, left_g, right_g=[], flip=True):   global shoot_defs   g.new('')   g.putcells(inserter_cells)   g.putcells(left_g)   g.putcells(right_g)   g.run(2048)   reaction_cells = g.getcells([-150,-150,300,300])   g.run(512)   if not all(g.getcell(x, y) for x, y in gld_pairs):      g.fit()      g.update()      assert(False)   stable_cells = set(zip(reaction_cells[::2], reaction_cells[1::2]))   for _ in range(4):      g.run(1)      for i in range(0, len(reaction_cells), 2):         tup = reaction_cells[i], reaction_cells[i+1]         if tup in stable_cells and not g.getcell(*tup):            stable_cells.remove(tup)   stable_cells2 = []   for x, y in stable_cells:      stable_cells2.append(x)      stable_cells2.append(y)   stable_cells = stable_cells2   tup = (cost, inserter_cells, left_g, right_g, reaction_cells, stable_cells)   shoot_defs.append(tup)   if flip:      shoot_defs.append((cost,                       f(inserter_cells),                       f(right_g),                       f(left_g),                       f(reaction_cells),                       f(stable_cells)))def init_shooters():   add_shooter(1, l_edge1, l_gld1)   add_shooter(1, l_edge2, l_gld2)   add_shooter(1, l_edge3, l_gld3)   add_shooter(1, l_edge4, l_gld4)   add_shooter(2, insert_3g, left_3g, right_3g)   add_shooter(4, insert_4g, left_4g, right_4g)   add_shooter(5, insert_5g, left_5g, right_5g)   add_shooter(8, clock_insert, gld_l_clock, gld_r_clock, False)init_location = 75def is_there(x, y, gl):   l = len(gl)   for i in range(1, l, 2):      xg = gl[i - 1]      yg = gl[i]            if g.getcell(x + xg, y + yg) == 0:         return False      for i in range(1, l, 2):      xg = gl[i - 1]      yg = gl[i]      g.setcell(x + xg, y + yg, 0)   return True   def is_there_glider(x, y):   for i in range(4):      gl = g.evolve(gld, i)            if is_there(x, y, gl):         return i            return -1   def find_and_remove_all():   cells = g.getcells(g.getrect())      l = len(cells)   res = []      for i in range(1, l, 2):      x = cells[i - 1]      y = cells[i]            for k in range(-1, 2):         for l in range(-1, 2):            idx = is_there_glider(x + k, y + l)            if idx >= 0:               res.append((x + k, y + l, idx))   return resdef popcount(x):   pop = 0   while x:      pop += x & 1      x //= 2   return popdef extract_indexes(x):   indexes = []   idx = 0   while x:      if x & 1:         indexes.append(idx)      x //= 2      idx += 1   return indexesdef enum_shooters(mask):   mx = len(shoot_defs)   flip = popcount(mask) % 2   return [min(i ^ flip, mx-1) for i in range(mx)]      def find_all_glider_idx(mask):      idxs = extract_indexes(mask)   idxs.sort(key=lambda idx: (1.01 * gliders_in[idx][0] + gliders_in[idx][1]))   copy_idxs = idxs[:]   for edge_i in enum_shooters(mask):      reaction_cells = shoot_defs[edge_i][4]      stable_cells = shoot_defs[edge_i][5]      for g_i in copy_idxs:               g.new("")          for g_j in idxs:            x, y, idx = gliders_in[g_j]            if g_j == g_i:               g.putcells(g.evolve(reaction_cells, idx), x, y)            else:               g.putcells(g.evolve(gld, idx), x - 128, y + 128)         g.setbase(8)         g.setstep(3)         g.step()                  x, y, _ = gliders_in[g_i]         # test if the pattern consists of the stable cells plus the         # necessary gliders and nothing else         g.putcells(stable_cells, x, y, 1, 0, 0, 1, "xor")         if int(g.getpop()) != 5 * len(idxs):            continue         for g_j in idxs:               x, y, idx = gliders_in[g_j]               g.putcells(g.evolve(gld, idx), x, y, 1, 0, 0, 1, "xor")         if g.empty():            del copy_idxs[copy_idxs.index(g_i)]            yield g_i,edge_idef a_star_search():      gen = 0   start = 2 ** len(gliders_in) - 1   frontier = [(popcount(start), gen, start)]   cost = { start : 0 }   prev = { start : None }      while frontier:      current = heapq.heappop(frontier)[2]      g.show("Gliders remaining %d. Current cost %d. Minimum possible cost %d" % (popcount(current), cost[current], popcount(current) + cost[current]))      if current == 0:         break            for g_i, edge_i in find_all_glider_idx(current):         new_cost = cost[current] + shoot_defs[edge_i][0]         new_mask = current ^ (2 ** g_i)         if new_mask not in cost or new_cost < cost[new_mask]:            cost[new_mask] = new_cost            priority = new_cost + popcount(new_mask)            gen -= 1            heapq.heappush(frontier, (priority, gen, new_mask))            prev[new_mask] = g_i, edge_i         if shoot_defs[edge_i][0] == 1:            break               return prevgliders_in = find_and_remove_all()init_shooters()prev = a_star_search()step_d = 250total_d = 0g.new("")current = 0start = 2 ** len(gliders_in) - 1while current != start:   i, edge_i = prev[current]   current ^= 2 ** i   x, y, idx = gliders_in[i]   _, edge_shoot, left_g, right_g, _, _ = shoot_defs[edge_i]   g.putcells(edge_shoot, x + total_d, y - total_d,)      g.putcells(g.evolve(left_g, idx), x, y - 2 * total_d)   g.putcells(g.evolve(right_g, idx), x + 2 * total_d, y)         total_d += step_d   g.fit()   g.update()`

It works pretty well on simsim's borg:

`x = 26, y = 27, rule = B3/S232o3b2o3b2o3b2o\$b2obobo4b2obobo\$o5bo3bo5bo7bo\$19b2o3b2o\$8bo9bobo2bobo\$b2o5b2o10bo\$obo4bobo\$2bo13bo\$16b2o5b3o\$10b2o3bobo7bo\$4b3o2bobo12bo\$6bo4bo\$5bo\$19bo4bo\$b3o5b2o8b2o3b2o\$3bo6b2o2b2o2bobo2bobo\$2bo6bo3bobo\$15bo\$23b2o\$2bo7b3o5b2o2bobo\$2b2o8bo6b2o3bo\$bobo7bo6bo\$15bo\$8b2o5b2o6b2o\$2bo4bobo4bobo7b2o\$2b2o5bo13bo\$bobo!`

Where it produces this after a few minutes:

`x = 13195, y = 12697, rule = 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A couple of clock inserters are required for cases where a glider needs to be inserted ahead of two gliders that trail closely behind on both sides. I think this 5G inserter would suffice for those cases although I didn't check it:

`x = 26, y = 28, rule = B3/S234bo\$2bobo\$3b2o3\$2bo\$obo\$b2o2\$9bo\$7bobo\$8b2o12\$17b2o\$16b2o\$18bo5b2o\$23b2o\$25bo!`

EDIT: I added the 5G inserter to the code and now simsim's borg can be made without any clock inserters. It's still possible to construct cases where clock inserters are necessary but it is getting more and more difficult. For example, it seems like this salvo needs clock inserters to be constructed. I'd like to see a way of making it without if anyone has any ideas

`x = 16, y = 16, rule = B3/S234bo\$4b2o\$3bobo2b3o\$10bo\$2o7bo\$b2o9b2o\$o10bobo\$13bo3\$13b2o\$14b2o\$13bo\$10bo\$10b2o\$9bobo!`
chris_c

Posts: 895
Joined: June 28th, 2014, 7:15 am

### Re: Construction practice

@Chris thx! Really like what you've done to the script, works great as well.

simsim314

Posts: 1689
Joined: February 10th, 2014, 1:27 pm

### Re: Construction practice

There have been some rumblings about an edge-shooter assembly script that might produce a complete and close-to-optimized glider-to-salvo converter. The script that chris_c posted in April certainly works for picking workable inserters, but my idea would be more a helper script that lets a user choose edge shooters for each glider from a menu. For a lot of converters, the salvos aren't really all that tricky to build, so having all the edge shooters for a salvo or half-salvo often allows for reasonably clean circuitry.

Then once the edge shooters are all chosen, a script could do the "easy part" of stacking them reasonably closely together and attaching a Fx77 spine with the right connectors. Here's a speculative minor rebuild of the period-doubler adjustment tookit with scriptability in mind:

`x = 2184, y = 456, rule = 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3B181.A.A9.B2AB13.A14.A.2BA.A5.13B181.A.A9.B2AB13.A14.A.2BA.A5.13B\$358.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B184.A11.2A13.2A15.A2.BA.A2.13B\$403.A3.A.A.2A4.8B228.A3.A.A.2A4.8B228.A3.A.A.2A4.8B228.A3.A.A.2A4.8B228.A3.A.A.2A4.8B228.A3.A.A.2A4.8B228.A3.A.A.2A4.8B228.A3.A.A.2A4.8B\$401.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B226.A.4A2.AB2A6.6B\$400.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B225.A.A3.A.A2.B8.5B\$400.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B225.A.A2.A2.2A.2A9.B.B\$401.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B227.A3.2A2.A.A9.3B\$409.A.A9.B2AB234.A.A9.B2AB234.A.A9.B2AB234.A.A9.B2AB234.A.A9.B2AB234.A.A9.B2AB234.A.A9.B2AB234.A.A9.B2AB\$410.A11.2A236.A11.2A236.A11.2A236.A11.2A236.A11.2A236.A11.2A236.A11.2A236.A11.2A!`

The fourth Snark puts the gliders in the right orientation to allow building two 90-degree salvos with the same basic mechanism, connecting to two sides of an Fx77 spine. See the stable line crosser for a sample.

I'm thinking the white Snarks can be moved to match up with edge-shooter inputs, so there'd be no trouble with packing on the edge-shooter side. There isn't generally enough room to use adjacent outputs from the Fx77 spine, though. Not sure what to do about that that will keep the script simple... except to just go ahead and use every other output.

That seems like a waste somehow, though. Anyone have a better idea for a base geometry?

dvgrn
Moderator

Posts: 5736
Joined: May 17th, 2009, 11:00 pm

### Re: Construction practice

As some slmake practice, I made this extremely ridiculous loafer gun:

ridiculous loafer gun.mc.gz

Goldtiger997

Posts: 531
Joined: June 21st, 2016, 8:00 am
Location: 11.329903°N 142.199305°E

### Re: Construction practice

Note: New post because of a completely unrelated topic...

dvgrn wrote:There have been some rumblings about an edge-shooter assembly script that might produce a complete and close-to-optimized glider-to-salvo converter. The script that chris_c posted in April certainly works for picking workable inserters, but my idea would be more a helper script that lets a user choose edge shooters for each glider from a menu.

Well here's something that could work as the "menu" for an edge-shooter assembly script:

`x = 160, y = 393, rule = LifeHistory49.4B\$48.4B\$47.4B\$46.4B\$45.6B7.2A\$44.7B7.A\$44.9B2.BA.A\$40.B2.11B.B2A\$40.2B.9BA3B\$40.3B.7BABA2B\$40.11BABA2B\$41.4B.B2.3BA3B\$42.4B4.6B\$43.4B4.6B\$44.4B3.6B\$45.4B2.5B\$46.14B\$47.14B\$48.13B\$41.2A5.13B\$42.A5.11B.B2A\$42.A.AB2.10B2.BA.A\$43.2AB.9B7.A\$45.11B7.2A58.4B\$45.13B64.4B\$45.9B.B2A.A61.4B\$46.7B2.B2AB3A58.4B\$45.8B4.B4.A56.4B\$46.8B2.2A.3A56.4B\$47.7B3.A.A57.4B\$44.11B2.A.A56.4B\$43.11B4.A44.2A10.4B\$43.11B50.A9.4B\$43.11B48.A10.4B\$31.2A.2A2.2A3.8B2.B2A46.5A5.4B5.2A\$32.A.A2.A.A3.7B3.BA.A50.A4.4B5.A\$32.A2.2A.B4.7B6.A47.3AB2.7B.BA.A\$33.A.A2.2B3.6B7.2A45.A.2B3.7B.B2A\$32.2A.A.BAB2.7B54.4A12B\$35.A.A.A2.7B52.2A2.BA3B2A7B\$32.4A2.A4.5B52.A2.3AB.2B2A7B\$32.A3.2A4.6B52.2A.A.B3.10B\$34.A.B6.6B54.A8.8B\$33.2AB2AB3.7B54.2A7.9B\$36.2AB.8B65.3B2.4B\$33.2A3.10B63.5B3.4B\$33.A4.6B2A3B62.2A7.4B\$34.A3.6B2A2B5.2A57.A8.3B\$33.2A3.10B5.A55.3A10.2B\$37.11B2.BA.A55.A13.B\$37.12B.B2A\$36.15B\$35.16B\$32.2B.16B\$31.2A18B\$31.2AB.17B\$32.B.4B.8B2.4B\$39.7B4.4B\$40.6B5.4B\$42.4B6.4B\$44.3BA5.4B\$45.BA.A5.4B\$46.A.A6.4B\$47.A8.4B\$48.3A6.4B\$50.A7.4B\$59.4B20\$115.4B\$114.4B\$113.4B\$112.4B\$28.4B79.4B\$27.4B79.4B\$26.4B79.4B\$25.4B79.4B\$24.4B79.4B\$23.4B37.2A40.4B\$22.4B37.A.A39.4B\$21.4B32.2A4.A41.4B\$20.4B31.A2.A2.2A.4A36.5B\$19.4B32.2A.A.A.A.A2.A33.9B\$18.4B36.A.ABABAB35.9B\$18.4B36.A.AB2AB36.9B\$17.5B37.AB.2B37.10B\$14.9B39.3B35.12B\$14.9B39.4B6.2A25.13B8.2A\$14.9B37.3B2AB6.A27.11B9.A\$14.10B36.3B2AB3.BA.A28.12B4.BA.A\$13.12B33.10B.B2A29.15B.B2A13.2A\$12.13B8.2A22.13B31.17B14.B2AB\$13.11B9.A22.14B31.17B15.2B\$14.12B4.BA.A21.15B28.B.17B17.2B3.B\$14.15B.B2A10.A10.4B2.8B29.2A19B15.4B.B2A\$14.17B12.3A7.4B5.6B29.2AB.19B11.8B2A\$14.17B15.A5.4B4.9B29.B4.20B2.2B2.6B2AB.B\$11.B.17B15.2A4.4B5.2A4.4B33.32B2A\$10.2A19B14.9B7.A5.4B32.9B.24B\$10.2AB.19B14.6B5.3A7.4B32.7B2.28B\$11.B4.20B2.2B2.B3.6B5.A11.4B31.7B2.28B\$16.36B4.A.B2A9.4B30.6B4.26B2A\$16.9B.27B3.B2A2.A9.4B29.7B10.4B.14B2A\$17.7B2.16B2A14B2.2A10.4B28.6B12.4B2.11B.B\$17.7B2.16B2A13B16.4B26.7B13.4B2.10B\$17.6B4.29B18.4B26.6B14.14B\$17.7B10.4B.17B19.4B26.5B15.14B\$17.6B12.2B3.15B21.4B25.6B14.13B\$16.7B11.3B3.15B22.4B26.4B14.13B\$17.6B7.2A.2BA5.13B24.4B24.B2A2B2.2A.2A2.2A3.8B.4B\$18.5B7.A.2BA.A2.13B27.4B24.2A5.A.A2.A.A3.8B\$18.6B7.A2.BA.A.2A4.8B27.4B30.A2.2A.B4.8B\$20.4B8.A4.AB2A6.6B28.3B31.A.A2.2B3.10B\$19.B2A2B6.A.5A2.B8.5B29.2B30.2A.A.BA2B.7B2.2A\$20.2A8.2A4.A.2A.A.2A5.B.B30.B33.A.A.A9B2.A\$33.2A.A2.A.2A.A4.3B62.4A2.A.8B4.3A\$30.3A.A.2A11.B2AB61.A3.2A3.7B6.A\$30.A19.2A64.A.B6.6B\$115.2AB2AB3.7B\$118.2AB.8B\$115.2A3.10B\$115.A4.6B2A3B\$116.A3.6B2A2B5.2A\$115.2A3.10B5.A\$119.11B2.BA.A\$119.12B.B2A\$118.15B\$117.16B\$114.2B.16B\$113.2A18B\$113.2AB.17B\$114.B.4B.8B2.4B\$121.7B4.4B\$122.6B5.4B\$124.4B6.4B\$126.3BA5.4B\$127.BA.A5.3B\$128.ABA6.2B\$129.A8.B\$130.3A\$132.A37\$36.4B\$35.4B84.4B\$34.4B84.4B\$33.4B84.4B\$32.4B84.4B\$31.4B84.4B5.2A\$30.4B84.6B3.A2.A\$29.4B84.8B.B.A.A\$28.4B85.10B2A2.2A\$27.4B5.2A78.11B2.2A2.A\$26.6B3.A2.A77.11B2A3.2A\$25.8B.B.A.A77.10B2.A\$25.10B2A2.2A75.9B2.A\$24.11B2.2A2.A69.14B3.3A\$24.11B2A3.2A68.13B7.A\$24.10B2.A73.14B\$24.9B2.A74.14B\$19.14B3.3A71.13B\$18.13B7.A72.11B\$18.14B78.14B\$18.14B78.2B2A11B\$18.13B80.B2A11B\$19.11B81.14B\$18.14B79.4B.8B\$18.2B2A11B79.2B.9B3.2A\$19.B2A11B82.8B3.A.A\$19.14B82.8B3.A\$19.4B.8B4.2A77.9B.2A\$20.2B2.8B4.A77.11B\$23.8B2.BA.A76.12B\$22.9B2.B2A77.12B\$22.12B72.2A6.10B\$22.12B73.A7.11B\$20.2AB.10B73.A.AB.14B\$19.A.AB2.8B75.2AB.13B2A\$19.A6.8B76.15B2A\$18.2A5.8B76.15B.B\$25.7B78.14B\$24.11B73.2AB.11B\$24.12B71.A.AB3.9B\$24.12B71.A8.8B\$25.11B70.2A9.7B\$23.4B.8B3.2A2.2A.2A66.11B\$23.2A4.7B3.A.A2.A.A66.12B\$24.A4.7B4.B.2A2.A66.12B\$21.3A6.6B3.2B2.A.A67.11B\$21.A8.7B.2BAB.A.2A54.2A.2A2.2A3.8B.4B\$30.9BA.A.A58.A.A2.A.A3.7B4.2A\$31.8B.A2.4A55.A2.2A.B4.7B4.A\$31.6B4.2A3.A56.A.A2.2B.B.6B6.3A\$30.6B6.B.A57.2A.A.BA10B8.A\$30.7B3.B2AB2A59.A.A.A9B\$31.8B.B2A59.4A2.A.8B\$31.10B3.2A56.A3.2A4.6B\$30.3B2A6B4.A58.A.B6.6B\$24.2A5.2B2A6B3.A58.2AB2AB3.7B\$25.A5.10B3.2A60.2AB.8B\$25.A.AB2.11B61.2A3.10B\$26.2AB.12B61.A4.6B2A3B\$28.15B61.A3.6B2A2B5.2A\$28.16B59.2A3.10B5.A\$28.16B.2B60.11B2.BA.A\$28.18B2A59.12B.B2A\$27.17B.B2A58.15B\$26.4B2.8B.4B.B58.16B\$25.4B4.7B62.2B.16B\$24.4B5.6B62.2A18B\$11.2A10.4B6.4B64.2AB.17B\$12.A9.4B5.A3B67.B.4B.8B2.4B\$10.A10.4B5.A.AB75.7B4.4B\$10.5A5.4B5.A.BA77.6B5.4B\$15.A4.4B5.A.A80.4B6.4B\$12.3AB2.7B.BA.A.A.A80.3BA5.4B\$11.A.2B3.7B.B2A3.2A81.BA.A5.4B\$11.4A12B89.ABA\$9.2A2.BA3B2A7B90.A\$8.A2.3AB.2B2A7B91.3A\$8.2A.A.B3.10B93.A\$11.A8.8B\$11.2A7.9B\$21.3B2.4B\$19.5B3.4B\$19.2A7.4B\$20.A8.4B\$17.3A10.4B\$17.A13.4B\$32.4B\$33.4B29\$118.4B\$117.4B\$116.4B\$115.4B\$114.4B\$113.4B\$112.4B\$111.4B\$110.7B\$110.9B\$109.11B\$17.4B85.13B\$16.4B85.14B\$15.4B85.16B\$14.4B86.17B\$13.4B86.18B\$12.4B87.19B\$11.4B39.A11.2A34.20B19.A\$10.4B39.A.A9.B2AB32.20B20.3A\$9.7B29.A3.2A2.A.A9.3B34.21B21.A\$9.9B13.A12.A.A2.A2.2A.2A9.B.B33.21B20.2A\$8.11B12.3A10.A.A3.A.A2.B8.5B35.19B20.B8.A\$5.13B16.A10.A.4A2.AB2A6.6B34.B.17B19.3B6.3A\$4.14B15.2A12.A3.A.A.2A4.8B36.18B16.6B4.A\$3.16B14.4B9.A2.BA.A2.13B37.20B11.10B3.2A\$3.17B15.3B7.A.2BA.A5.13B36.22B2.2B3.16B\$2.18B14.4B7.2A.2BA5.15B35.34B2A7B\$2.19B13.5B10.3B4.15B37.32B2A9B\$.20B12.6B11.2B.B.17B37.42B\$20B13.8B2.29B37.42B\$.21B10.26B2A13B36.44B\$.21B11.25B2A14B35.13B4.4B.13B.9B\$3.19B12.7B.27B3.B2A34.6B4.3B5.3B5.B.19B\$2.B.17B12.35B4.A2.A32.7B5.4B4.4B12.14B\$4.18B11.19B2.2B2.B3.6B5.2A.A32.6B7.2A6.2A11.15B\$4.20B8.17B14.6B7.A33.6B6.A7.A12.14B\$5.22B2.2B.15B14.9B6.2A32.6B7.3A5.3A9.13B\$5.41B15.2A4.4B38.8B8.A7.A6.15B\$7.30B.8B16.A5.4B38.6B17.A.AB2.15B\$8.25B2A2B3.8B11.3A7.4B36.7B18.2AB.17B\$8.25B2A2B5.B3.2A11.A10.4B33.11B18.19B\$8.28B10.A24.4B30.9B2A2B.B15.19B\$8.13B4.4B.3B.B12.3A22.4B29.9B2A3B2A15.20B2.2A\$8.6B4.3B5.3B20.A23.4B28.14B2A13.2AB.16B2A.A.A\$7.7B5.4B4.4B43.4B28.14B13.A.AB2.13B.B2ABA\$8.6B7.2A6.2A44.4B27.3B.2B2.B2.5B11.A6.11B4.B2.A\$9.6B6.A7.A46.4B26.2A5.3B4.2A10.2A7.11B2.2A.2A\$9.6B7.3A5.3A44.4B26.A5.B2AB3.A17.14B3.A.A\$8.8B8.A7.A45.3B23.3A7.2A5.3A13.16B2.A.A\$9.6B64.2B23.A18.A4.2A7.13B.B2A.2A\$8.7B65.B46.A2.A2.2A2.13B.BA.A\$6.11B111.2A2.A.A2.8B.2B6.A\$4.9B2A2B.B111.2A.B3.7B10.2A\$4.9B2A3B2A110.A2.2B2.7B\$4.14B2A107.2A.A.BA2B.6B\$5.14B108.A.2A.A.A8B\$5.3B.2B2.B2.5B110.A.A.8B\$5.2A5.3B4.2A107.2A2.A2.7B\$6.A5.B2AB3.A106.3A.2A4.6B\$3.3A7.2A5.3A102.A4.B6.6B\$3.A18.A103.3AB2AB3.7B\$128.A.2AB.8B\$132.10B\$132.6B2A3B\$132.6B2A2B5.2A\$132.10B5.A\$131.11B2.BA.A\$131.12B.B2A\$130.15B\$129.16B\$126.2B.16B\$125.2A18B\$125.2AB.17B\$126.B.4B.8B2.4B\$133.7B4.4B\$134.6B5.4B\$136.4B6.4B\$138.3BA5.4B\$139.BA.A5.4B\$140.ABA6.4B\$141.A8.3B\$142.3A6.B\$144.A!`

dvgrn wrote:I'm thinking the white Snarks can be moved to match up with edge-shooter inputs, so there'd be no trouble with packing on the edge-shooter side. There isn't generally enough room to use adjacent outputs from the Fx77 spine, though. Not sure what to do about that that will keep the script simple... except to just go ahead and use every other output.

That seems like a waste somehow, though. Anyone have a better idea for a base geometry?

I couldn't think of any better ideas for a different sort of geometry. Perhaps the best course of action is to first write the script so that it skips every second output from the Fx77 spine. Then when that is all done-and-dusted, we can try to modify the script so that it only skips an output when it has to.

Goldtiger997

Posts: 531
Joined: June 21st, 2016, 8:00 am
Location: 11.329903°N 142.199305°E

### Re: Construction practice

Goldtiger997 wrote:...here's something that could work as the "menu" for an edge-shooter assembly script...

Looks good. I've also found variants with Lx86 conduits after the syringe to be useful on occasion, don't remember exactly why:

`x = 87, y = 195, rule = LifeHistory30.4B\$29.4B\$28.4B\$27.4B\$26.4B\$25.4B\$24.4B\$23.4B\$22.4B\$21.4B\$20.4B\$20.4B\$19.5B\$16.9B\$16.9B\$16.9B\$16.10B\$15.12B\$14.13B8.2A\$15.11B9.A\$16.12B4.BA.A\$16.15B.B2A\$16.17B\$16.17B\$13.B.17B16.A\$12.2A19B13.3A\$12.2AB.19B10.A\$13.B4.20B2.2B3.2A\$18.16BD12B\$18.9B.4BDBD10B6.2A\$19.7B2.4B3D12B5.A\$19.7B2.4BD14B2.3A\$19.6B4.20BA\$19.7B10.12B\$19.6B11.11B\$18.7B11.10B\$19.6B10.11B.B.2A3.2A\$20.5B10.14BA.A.A.A\$20.6B9.13B.B.A.A\$22.4B7.2AB.13B2A.2A\$21.B2A2B6.A.AB4.9B.B\$22.2A8.A7.9B\$31.2A7.8B\$40.7B\$39.11B\$39.12B\$39.12B\$40.11B\$38.4B.8B3.2A2.2A.2A\$38.2A4.7B3.A.A2.A.A\$39.A4.7B4.B.2A2.A\$36.3A6.6B.B.2B2.A.A\$36.A8.10BAB.A.2A\$45.9BA.A.A\$46.8B.A2.4A\$46.8B2.2A3.A\$45.6B6.B.A\$45.7B3.B2AB2A\$46.8B.B2A\$46.10B3.2A\$45.3B2A6B4.A\$39.2A5.2B2A6B3.A\$40.A5.10B3.2A\$40.A.AB2.11B\$41.2AB.12B\$43.15B\$43.16B\$43.16B.2B\$43.18B2A\$42.17B.B2A\$41.4B2.8B.4B.B\$40.4B4.7B\$39.4B5.6B\$26.2A10.4B6.4B\$27.A9.4B5.A3B\$25.A10.4B5.A.AB\$25.5A5.4B5.A.BA\$30.A4.4B5.A.A\$27.3AB2.7B.BA.A.A.A\$26.A.2B3.7B.B2A3.2A\$26.4A12B\$24.2A2.BA3B2A7B\$23.A2.3AB.2B2A7B\$23.2A.A.B3.10B\$26.A8.8B\$26.2A7.9B\$36.3B2.4B\$34.5B3.4B\$34.2A7.4B\$35.A8.4B\$32.3A10.4B\$32.A13.4B\$47.4B\$48.4B\$49.4B\$50.4B\$51.4B\$52.4B\$53.2B2A\$54.BABA\$55.A3B\$56.4B21\$18.4B\$17.4B\$16.4B\$15.4B\$14.4B\$13.4B\$12.4B\$11.4B\$10.4B\$9.4B5.2A\$8.6B3.A2.A\$7.8B.B.A.A\$7.10B2A2.2A\$6.11B2.2A2.A\$6.11B2A3.2A\$6.10B2.A\$6.9B2.A\$.14B3.3A\$13B7.A\$14B\$14B\$13B\$.11B\$14B\$2B2A11B\$.B2A11B\$.14B\$.4B.8B4.2A\$2.2B2.8B4.A\$5.8B2.BA.A\$4.9B2.B2A\$4.12B\$4.12B\$2.2AB.10B51.2A\$.A.AB2.8B51.A.A\$.A6.8B44.2A4.A\$2A5.8B43.A2.A2.2A.4A\$7.7B44.2A.A.A.A.A2.A\$6.11B44.A.ABABAB\$6.12B43.A.AB2AB\$6.12B44.AB.2B\$7.11B9.A37.3B\$5.4B.4B3DB7.3A37.4B6.2A\$5.2A4.4BD2B6.A38.3B2AB6.A\$6.A4.2B3D2B6.2A37.3B2AB3.BA.A\$3.3A6.6B3.5B35.10B.B2A\$3.A8.12B12.2A22.13B\$12.13B11.A22.14B\$13.12B8.BA.A21.15B\$13.12B4.3B.B2A10.A10.4B2.8B\$12.22B12.3A7.4B5.6B\$12.22B15.A5.4B4.9B\$13.20B15.2A4.4B5.2A4.4B\$13.21B14.9B7.A5.4B\$13.23B14.6B5.3A7.4B\$11.2AB.24B2.2B2.B3.6B5.A11.4B\$10.A.AB.5B2.33B4.A.B2A9.4B\$10.A6.2B2.7B.27B3.B2A2.A9.4B\$9.2A6.B4.B.3B2.16B2A14B2.2A10.4B\$16.2A3.2A2B4.16B2A13B16.4B\$16.A4.A2.AB4.29B18.4B\$14.A.A5.3A12.4B.17B19.4B\$14.2A20.5B2.15B21.4B\$22.3A12.4B2.15B22.4B\$21.A2.A8.2A.2BA5.13B24.2B2A\$21.2A10.A.2BA.A2.13B27.BABA\$34.A2.BA.A.2A4.8B27.A3B\$35.A4.AB2A6.6B28.3B\$33.A.5A2.B8.5B29.2B\$33.2A4.A.2A.A.2A5.B.B30.B\$36.2A.A2.A.2A.A4.3B\$33.3A.A.2A11.B2AB\$33.A19.2A!`

Back to the previous topic, nice work on the ridiculous loafer gun! Any interest in recompiling the new low-population HashLife-friendly Demonoid that calcyman suggested, as a next-stage practice project?

I kind of think we should retire that double-spiral storage mechanism that you used in the gun, though. At the very least it should be rebuilt using calcyman's tighter packing, but Golly will be even less happy actually running that. I think even StreamLife is going to have difficulties with such close-together streams of gliders.

The following storage structure works a lot better in HashLife -- Golly runs away with it pretty much immediately at the right step size.

The loafer gun has metamorphosed into a three-loafer gun, which is presumably only a third as ridiculous. With enough loafer outputs you might actually end up with a smaller population per loafer than you could get with regular guns, and then it wouldn't be ridiculous at all. (Or, well, all right, it probably still would be.)

Oddly enough, though the double spiral fits much better, this gun is still within LifeViewer and post limits:

`x = 8185, y = 7851, rule = 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dvgrn
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Posts: 5736
Joined: May 17th, 2009, 11:00 pm