How about faster unidimensional spaceship

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apg
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Re: How about faster unidimensional spaceship

Post by apg »

Hippo.69 wrote: January 4th, 2026, 5:49 pm So here it is:
795 435 669x1 2c/28 409 785 756:
Very impressive! I've created a wiki page for the new spaceship, https://conwaylife.com/wiki/Unidimensional_spaceship_2

It's such an enormous improvement over the previous version (almost 5 times smaller by period, population, and bounding box) that you can now run an entire period in Golly in 15 minutes at a step size of 8^7.
What do you do with ill crystallographers? Take them to the mono-clinic!
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

apg wrote: January 12th, 2026, 8:25 am Very impressive! I've created a wiki page for the new spaceship, https://conwaylife.com/wiki/Unidimensional_spaceship_2

It's such an enormous improvement over the previous version (almost 5 times smaller by period, population, and bounding box) that you can now run an entire period in Golly in 15 minutes at a step size of 8^7.
Thanks, I am still working on it, the fuse arm optimization is almost done, I hope that after realigning and small change in cleanup, it would work as the version 2 without further changes, but due to changed distances, the semistate configuration after ecca1 stop could differ ... .
But the changes would be negligable compared to transition from version 1 to version 2.
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Re: How about faster unidimensional spaceship

Post by I6_I6 »

Hippo.69 wrote: January 4th, 2026, 5:49 pm I got at epicentre this at generation 28 409 785 856: (otherwise unidimensional)

Code: Select all

x = 46, y = 21, rule = B3/S23
4$39bobo$39b2o$40bo4$35b2o$2b3o2b3ob3ob3ob3ob3o2b3o3bo2bo$35b2o4$40bo$
39b2o$39bobo!
Huh? I don't understand. So is it unidimensional?
Also, how do I add pattern files to the infoboxes of LifeWiki articles?

Code: Select all

#C [[ THEME Golly ]]
x = 27, y = 15, rule = LifeHistory
8.A$A6.A.A$3A4.BA2B.B2D$3.A4.2B.2B2DB$2.2A2.3B.6B2.3B$2.20B$4.19B$4.2B
C10BD4B$4.2B2C10BD4B$4.B2C11B2D3B$4.13B2D4B$5.12BD3B.B2A$6.13B3.BA.A$
6.3B.B3.B10.A$25.2A!
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

I6_I6 wrote: January 12th, 2026, 10:08 am Huh? I don't understand. So is it unidimensional?
Also, how do I add pattern files to the infoboxes of LifeWiki articles?
This was last unsuccessfull attemt to be corrected ... and I have reedit the post to present working version ... actually 100 ticks faster (the phase of the last cordership was changed and the phase of the ott as well).
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

Oops, seems I have not checked in correct final version of rmac.py of unidimensional ship 2 to git ... and I have overwritten it with older version from git before making changes in cleanup ... . I should reinvent how to stop binary arm gun during cleanup (as it cannot be stoped during rebuild) ...

Reinvented ... checked in, pushed.

Here is current frobenius (798415x1):
frobenius.mc
Improved fuse arm optimizing rebuild cost, bigger repertoire of fuses
(144.03 KiB) Downloaded 33 times
Or rather this (798357x1):
frobenius.mc
Optimalized fuse start
(143.63 KiB) Downloaded 33 times
Or rather this (796355x1):
frobenius.mc
removing 1+1 gliders from 2 cleanups
(142.61 KiB) Downloaded 34 times
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Re: How about faster unidimensional spaceship

Post by I6_I6 »

Hippo.69 wrote: January 4th, 2026, 5:49 pm So here it is:
795 435 669x1 2c/28 409 785 756:
Maximal sizes about 2 360 076 000x2 359 802 000
Glider synthesis:
1Dship2_synth.mc
(3.57 MiB) Downloaded 44 times
Like when I synthesized the first unidimensional spaceship, I don't know how much the tape costs. I only know that the rest of it costs 207936 gliders.

EDIT:
Hippo.69 wrote: January 12th, 2026, 9:12 pm Oops, seems I have not checked in correct final version of rmac.py of unidimensional ship 2 to git ... and I have overwritten it with older version from git before making changes in cleanup ... . I should reinvent how to stop binary arm gun during cleanup (as it cannot be stoped during rebuild) ...

Reinvented ... checked in, pushed.

Here is current frobenius (798415x1):
frobenius.mc

Or rather this (798357x1):
frobenius.mc

Or rather this (796355x1):
frobenius.mc
So, are those improved versions of the fuse? Doesn't that mean the tape needs to be changed, too?

Code: Select all

#C [[ THEME Golly ]]
x = 27, y = 15, rule = LifeHistory
8.A$A6.A.A$3A4.BA2B.B2D$3.A4.2B.2B2DB$2.2A2.3B.6B2.3B$2.20B$4.19B$4.2B
C10BD4B$4.2B2C10BD4B$4.B2C11B2D3B$4.13B2D4B$5.12BD3B.B2A$6.13B3.BA.A$
6.3B.B3.B10.A$25.2A!
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

I6_I6 wrote: January 14th, 2026, 1:19 pm Glider synthesis:
1Dship2_synth.mc

Like when I synthesized the first unidimensional spaceship, I don't know how much the tape costs. I only know that the rest of it costs 207936 gliders.
Oh nice, seems two directional salvo can build the ship in cost 2 gliders per blinker (using 4 directions is confusing). So number of gliders corresponding to 2/3 population (except the start).
I6_I6 wrote: January 14th, 2026, 1:19 pm
Hippo.69 wrote: January 12th, 2026, 9:12 pm Here is current frobenius (798415x1):
frobenius.mc

Or rather this (798357x1):
frobenius.mc

Or rather this (796355x1):
frobenius.mc
So, those are improved versions of the fuse?
Yep, I am locating the offset for ECCA2 inclusion ... and if I would be lucky the new version would be ready (just ecca2 should destroy one more boat close to the arm). (Version 2 had frobenius/fuse size 827733x1, but more importantly uses expensive blinker distance 4 or 5 much more often then the current one).

Hmm, end of ecca1 program (beehive, ship, transition to ecca2) should be updated as well ...
Last edited by Hippo.69 on January 14th, 2026, 7:47 pm, edited 1 time in total.
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Re: How about faster unidimensional spaceship

Post by I6_I6 »

Hippo.69 wrote: January 14th, 2026, 3:05 pm Oh nice, seems two directional salvo can build the ship in cost 2 gliders per blinker (using 4 directions is confusing).
The reason I used 4 directions is so that I could fit in the fuse ignition between the fuse and the tape without crossing glider lane issues. By the way, the synthesis synthesizes the phase that is 549,148 generations after the 1D phase of the spaceship (when preliminary fuse finishes).
Hippo.69 wrote: January 14th, 2026, 3:05 pm So number of gliders corresponding to 2/3 population (except the start).
You're right; that means the blinkers on their own cost 4,096,896 gliders, so the full thing costs 4,096,896+2 (a TL)+2 (fuse ignition)+4 (kickback for 2 gliders which will hit the 2 outward LWSSs)=4,096,904 gliders :mrgreen:

EDIT:
Similarly, unidimensional spaceship 1 costs 20,370,462 gliders because it was synthesized exactly the same way. That's almost 5 times more expensive!

Code: Select all

#C [[ THEME Golly ]]
x = 27, y = 15, rule = LifeHistory
8.A$A6.A.A$3A4.BA2B.B2D$3.A4.2B.2B2DB$2.2A2.3B.6B2.3B$2.20B$4.19B$4.2B
C10BD4B$4.2B2C10BD4B$4.B2C11B2D3B$4.13B2D4B$5.12BD3B.B2A$6.13B3.BA.A$
6.3B.B3.B10.A$25.2A!
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Re: How about faster unidimensional spaceship

Post by ElijahKen »

I6_I6 wrote: January 14th, 2026, 1:19 pm
Hippo.69 wrote: January 4th, 2026, 5:49 pm So here it is:
795 435 669x1 2c/28 409 785 756:
Maximal sizes about 2 360 076 000x2 359 802 000
Glider synthesis:
1Dship2_synth.mc

Like when I synthesized the first unidimensional spaceship, I don't know how much the tape costs. I only know that the rest of it costs 207936 gliders.
It costs 4096904 gliders (Edit: total).
EDIT 2:
I hadn't noticed the previous post which came to the same conclusion, sorry.
I came to this conclusion by downloading the synthesis file, loading it into lifelib and counting the population, then dividing by 5.
It should be possible to greatly reduce this by finding a spaceship convoy that can turn 1 glider into a blinker, or similar.
Engineering macro-spaceships is hard.
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

Hmm, I am still strugling with the end of the fuse reconstruction (the wrong work with git :(...), and the ECCA2 is wrongly positioned ... it would take some time to finish it ...

OK, end of fuse reconstruction corrected (and comitted). So shifting ecca2 is the next step and than we see ... how ecca1 -> ott changes.
And ECCA1 would be definitely stopped in another state so the conversion to ott should be recomputed.

Even the GPSE90 stop needs another synchronization (gliders should be delayed 158 ticks).

So ECCA2 should be shifted 8fd further from GPSE90's, salvo destruction for ECCA1 recomputed, GPSE90 stopping seed start delayed by 158 turns, adding a glider to Near cleanup ... to destroy an extra boat ... and it could be all.

... I still have not checked the other direction in ECCA2 positioning, but there is no reason to have a difference ... (fuse arm changed timing, so positions in one direction as well, but why the other?).

So ecca2 repositioned, boat destroyed, stop puffers delay adjusted and ecca1 destruction is computed (still computed in golly what takes time) ...

Hmm, GPSE90 stopping requires more attention ... individual GPSE's are not started at original delays so all "4" puffers should be resynchronized (3 GPSE'90 and pair of backfiring "corderships").
How much should be 2nd GPSE stopper more dealyed relative to the first stopper? ... Good question ... 42 ticks.
For the 3rd GPSE stopper the difference to first is 66.
What is the difference for the 'corderships'? It could stay as it is (there is small tollerance).

OK ECCA1 destruction finally computed ... "integration testing" starts.
As expected the size dropped only a little to 776437671x1.
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

I6_I6 wrote: January 14th, 2026, 3:42 pm
The reason I used 4 directions is so that I could fit in the fuse ignition between the fuse and the tape without crossing glider lane issues. By the way, the synthesis synthesizes the phase that is 549,148 generations after the 1D phase of the spaceship (when preliminary …
You probably can use salvo from east to construct the sleeping pattern and ignite it as well.
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

So the 3rd version
example.mc
(2.24 MiB) Downloaded 67 times
776 525 415x1 2c/27 735 693 820.

Better fuse arm, but this didnot lead to a significant improvement (as expected).

There could be chance for making a ship significantly faster for the cost to be a little bit longer … stopping gpse90 by ecca1 rather to waiting for ecca2.

The program length is still significantly smaller then the maximal ship length … stopping the GPSE90’s close to the tape length would help.

Now more then 1/3 of the ship length is building the ECCA1 so improving binary recipe could become visible, but stopping the tapereading earlier has higher priority. Hmm, let us hope optimal timing for the stop does not depend on binary arm program ... but if there would be different ecca1, the ecca1 destruction would differ what affects ecca2 program ... but is currently only about ecca2 650 gliders so about 5 000 bits ... 1 000 000 pixels.

Sending synchronized stopping salvo near the end of building ecca2 could work.

OK 4th step would be earlier stop, 5th step binary program replacement.
But simulatable 0e0p metacell has higher priority.

So this should be included in cleanup phase:

Code: Select all

x = 390, y = 508, rule = B3/S23
320b2o$273b2o45bobo$273b2o46bo5$276b2o$276b2o14b2o$292b2o2$280b2o19b2o
b2o$280b2o19b2ob2o19b2o$325b2o4$257b2o$257b2o27b2o$286bobo$287bo29b2o$
317b2o$267b2o$267b2o6b2o$274bo2bo$249b2o24bobo$249b2o25bo$306b2o$305bo
bo$278b2o26bo$277bo2bo$252b2o24b2o$252b2o34b2o$288bobo$289bo$256b2o$
256b2o5$233b2o$233b2o2$293b2o$293b2o$243b2o$243b2o2$225b2o31b2o26b2o$
225b2o31b2o25bo2bo$279b2o4bobo$279b2o5bo3bo$289bobo$288bo2bo$228b2o28b
2o29b2o$228b2o28b2o$262b3o2$266bo$266bo$266bo3$256b2o$209b2o45bobo$
209b2o46bo$230b2o$230b2o2$219b2o$219b2o2$201b2o$201b2o2$261b2o$261b2o
2$204b2o36bo$204b2o36bo$233b2o7bo$232bo2bo$208b2o22bobo9b3o$208b2o23bo
19b2o$253b2o3$219b2o$185b2o31bo2bo$185b2o32b2o6$224b2o112b2o$177b2o45b
obo111b2o$177b2o46bo5$180b2o$180b2o14b2o132b2o$196b2o132b2o2$184b2o19b
2ob2o$184b2o19b2ob2o19b2o$229b2o$333b2o$333b2o2$161b2o$161b2o27b2o145b
2o$190bobo144b2o$191bo29b2o$221b2o$171b2o$171b2o6b2o$178bo2bo132b2o$
153b2o24bobo132b2o$153b2o25bo$210b2o$209bobo$182b2o26bo113b2o$181bo2bo
139b2o$156b2o24b2o$156b2o34b2o112b2o31b2o$192bobo111b2o31b2o$193bo$
160b2o$160b2o2$309b2o28b2o$309b2o28b2o3bo$344bo$137b2o205bo$137b2o2$
197b2o$197b2o$147b2o$147b2o188b2o$290b2o45bobo$129b2o31b2o26b2o98b2o
46bo$129b2o31b2o25bo2bo118b2o$183b2o4bobo119b2o$183b2o5bo3bo$193bobo
104b2o$192bo2bo104b2o$132b2o28b2o29b2o$132b2o28b2o118b2o$166b3o113b2o
2$170bo171b2o$170bo171b2o$170bo$285b2o$285b2o35b3o$160b2o152b2o$113b2o
45bobo150bo2bo9bo$113b2o46bo127b2o22bobo10bo$134b2o153b2o23bo11bo7b2o$
134b2o198b2o2$123b2o$123b2o175b2o$266b2o31bo2bo$105b2o159b2o32b2o$105b
2o2$165b2o$165b2o2$108b2o36bo158b2o$108b2o36bo111b2o45bobo$137b2o7bo
111b2o46bo$136bo2bo$112b2o22bobo9b3o$112b2o23bo19b2o$157b2o$261b2o$
261b2o14b2o$123b2o152b2o$59b2o28b2o31bo2bo$58bobo28b2o32b2o140b2o19b2o
b2o$59bo205b2o19b2ob2o19b2o$310b2o4$128b2o112b2o$128bobo111b2o27b2o$
129bo141bobo$272bo29b2o$302b2o$252b2o$252b2o6b2o$259bo2bo$100b2o132b2o
24bobo$100b2o132b2o25bo$291b2o$109b2ob2o176bobo$60bo48b2ob2o19b2o128b
2o26bo$59bobo23b2o46b2o127bo2bo$59bo2bo5b2o14bo2bo149b2o24b2o$43b2o15b
2o5bo2bo14b2o150b2o34b2o$43b2o23b2o203bobo$274bo$35bo205b2o$34bo41b2ob
2o160b2o$34b3o5b2o32b2ob2o14bo29b2o$41bo2bo17b2o30bobo28b2o$41bobo18b
2o29bo2bo$42bo34b2o15b2o$77b2o139b2o$218b2o2$278b2o$278b2o$228b2o$70bo
13b2o21b2o119b2o$70bo13b2o20bo2bo$70bo36b2o101b2o31b2o26b2o$210b2o31b
2o25bo2bo$264b2o4bobo$264b2o5bo3bo$274bobo$273bo2bo$70b2o141b2o28b2o
29b2o$70b2o15b2o124b2o28b2o3bo$46bo39bo2bo13b2o143bo$45bo41bobo13b2o
143bo$45b3o40bo$250b3o3$101b2o$101b2o138b2o$111b3o80b2o45bobo$104b2o
88b2o46bo$50bo52bobo3bo5bo99b2o$49bo52bobo4bo5bo99b2o$43bo5b3o51bo5bo
5bo$42bo161b2o$36bo5b3o66b3o90b2o$35bo$35b3o62b3o83b2o$186b2o$98bo5bo
239b2o$98bo5bo141b2o96b2o$98bo5bo141b2o$94b2o$94b2o4b3o86b2o$189b2o35b
3o$218b2o$217bo2bo9bo$193b2o22bobo10bo105b2o$193b2o23bo11bo7b2o96b2o$
238b2o2$7bo$6bo197b2o$6b3o97b2o62b2o31bo2bo132b2o$20bo85b2o62b2o32b2o
133b2o$19bo$19b3o$343b2o$343b2o$8bo$7bo201b2o$bo5b3o199bobo$o209bo$3o
317b2o$118b2o200b2o$118b2o3$181b2o147b2o$181b2o147b2o6b2o$337bo2bo$3o
187b2ob2o117b2o24bobo$o140bo48b2ob2o19b2o96b2o25bo$bo5b3o130bobo23b2o
46b2o153b2o$7bo132bo2bo5b2o14bo2bo199bobo$8bo115b2o15b2o5bo2bo14b2o
173b2o26bo$124b2o23b2o189bo2bo$315b2o24b2o$19b3o94bo198b2o34b2o$19bo
95bo41b2ob2o189bobo$20bo94b3o5b2o32b2ob2o14bo29b2o144bo$6b3o113bo2bo
17b2o30bobo28b2o111b2o$6bo115bobo18b2o29bo2bo141b2o$7bo115bo34b2o15b2o
$158b2o3$296b2o$296b2o2$165b2o21b2o166b2o$150b3o12b2o20bo2bo165b2o$
188b2o116b2o$306b2o2$288b2o31b2o26b2o$288b2o31b2o25bo2bo$35b3o304b2o4b
obo$35bo115b2o189b2o5bo3bo$36bo5b3o106b2o15b2o182bobo$42bo84bo39bo2bo
13b2o165bo2bo$43bo5b3o74bo41bobo13b2o105b2o28b2o29b2o$49bo76b3o40bo
121b2o28b2o3bo$22b2o26bo275bo$22b2o302bo2$182b2o144b3o$182b2o9bo$193bo
$185b2o6bo$131bo52bobo132b2o$45b3o82bo52bobo3b3o3b3o74b2o45bobo$45bo
78bo5b3o51bo87b2o46bo$46bo76bo69bo99b2o$117bo5b3o67bo99b2o$116bo65bo
10bo$116b3o63bo99b2o$182bo99b2o2$178b3o3b3o77b2o$264b2o$182bo$182bo
141b2o$182bo141b2o$379bo$267b2o96b2o12bo$267b2o35b3o58b2o12bo$296b2o$
295bo2bo9bo66b3o3b3o4b2o$271b2o22bobo10bo79b2o$88bo101b2o79b2o23bo11bo
7b2o61bo$87bo102b2o124b2o61bo$87b3o289bo$34b3o64bo$34bo65bo181b2o$35bo
64b3o145b2o31bo2bo$248b2o32b2o2$89bo$88bo$82bo5b3o$81bo120b2o$81b3o
118b2o83b2o$287bobo$288bo$340bobo$340b2o$341bo3$81b3o175b2o$81bo177b2o
$82bo5b3o$88bo179b2ob2o$89bo129bo48b2ob2o19b2o$218bobo23b2o46b2o$218bo
2bo5b2o14bo2bo$100b3o99b2o15b2o5bo2bo14b2o$100bo101b2o23b2o$101bo$87b
3o104bo$87bo105bo41b2ob2o$88bo104b3o5b2o32b2ob2o14bo29b2o$200bo2bo17b
2o30bobo28b2o$200bobo18b2o29bo2bo$201bo34b2o15b2o$236b2o5$352bobo$243b
2o21b2o84b2o$228b3o12b2o20bo2bo84bo$266b2o2$116b3o$116bo$117bo5b3o$
123bo$124bo5b3o96b2o$130bo98b2o15b2o$103b2o26bo73bo39bo2bo13b2o63bo$
103b2o99bo41bobo13b2o63bobo$204b3o40bo79b2o5$329bobo$126b3o200b2o$126b
o195bobo5bo$127bo81bo112b2o$208bo114bo$202bo5b3o$201bo$195bo5b3o$194bo
$194b3o$323bo$322b2o$322bobo5bo$329b2o$329bobo5$327b2o$327bobo$327bo2$
115b3o48bo$115bo49bo$116bo48b3o$179bo$178bo$178b3o2$353bo$167bo158b2o
24b2o$166bo159b2o24bobo$160bo5b3o$159bo$159b3o8$159b3o$159bo$160bo5b3o
$166bo$167bo3$178b3o$178bo$179bo$165b3o$165bo$166bo$341bo$340b2o$340bo
bo11$194b3o$194bo$195bo5b3o$201bo$202bo5b3o$208bo$181b2o26bo$181b2o7$
204b3o$204bo$205bo20$193b3o$193bo$194bo!
And the rebuild phase should cleanup the 3 behives left behind. ... and create stopping seed (together with ecca2)

Actually GPSE90's are firing to the empty space even before ECCA2 construction begins.
So it would be better to include stopping construction separately before the ECCA2 construction.
The moment of rebuild interruption could be easily adjusted (binary search) when the ship length changes.

Hmm, if I calculate it well even sending stopping salvo at the time cleanup ends would stop GPSE's already firing to the empty space. But replacing binary arm portion could change it… so there is no reason to try to overshoot minimally the exact timing would change. (Shortening whole tape in the portion before gliders are sent to stop tape reading means gliders would have shorter trajectory so with the equally long suffix in the shortened version the read of end of tape could be missed….)
So moving ecca1 arm block by a huge distance would be the limiting factor.

Seems 180Slow2 could be more efficient then spine reflection (no need to wait for the glider return, but complications with positioning are probbaly worse ... probably backup plan for the case tapereading should be stopped already during cleanup ... but for stoping during rebuild the spine reflection (during cleanup) would be easier):

Code: Select all

x = 405, y = 245, rule = LifeHistory14
11$143.HyN$141.yNH.H3yN$16.HyN123.yNHyNH6yN$14.yNH.H3yN120.2yNH7yN$
14.yNHyNH6yN118.10yN$14.2yNH7yN114.2H.6yN2H4yN$15.10yN112.IA.H5yNH2yN
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14.yNHyNH13yN110.2yNH16yN$15.HyNH14yN108.11yN.9yN$14.2yNH16yN107.22yN
$13.11yN.9yN108.21yN$13.22yN108.11yN.9yN$15.21yN109.8yN3.9yN$16.11yN.
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9yN112.4yN4.9yN$35.4yN4.9yN112.4yN4.9yN$36.4yN4.9yN112.4yN4.9yN$37.4yN
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6.7yN$141.4yN6.7yN112.2yN2H6.7yN$142.4yN6.7yN112.2HyN7.7yN$143.2yN2H
6.7yN112.yNH8.7yN$144.2HyN7.7yN122.7yN$145.yNH8.7yN122.7yN$156.7yN
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$206.10yNtXtRtNtLyN100.16yN8.uXuRuNuL$205.2yN2H8yNtPtJtFtD100.15yN10.
uPuJuFuD$205.2yNHyNH8yNtHtBsVsT98.10yN2I3yN12.uHuBtVtT$205.3yNH10yNsX
sRsNsL96.10yN.2I2yN14.tXtRtNtL$207.13yNsPsJsFsD95.10yN2.2yN16.tPtJtFtD
$208.13yNsHsBrVrT95.12yN18.tHtBsVsT$209.12yN.rXrRrNrL96.9yN20.sXsRsNsL
$210.5yN2I3yN3.rPrJrFrD95.6yN24.sPsJsFsD$211.3yN.2I7.rHrBqVqT98.yN26.
sHsBrVrT$213.yN11.qXqRqNqL125.rXrRrNrL$226.qPqJqFqD125.rPrJrFrD$227.qH
qBpVpT125.rHrBqVqT$228.pXpRpNpL125.qXqRqNqL$229.pPpJpFpD125.qPqJqFqD$
230.pHpBVT125.qHqBpVpT$231.XRNA125.pXpRpNpL$232.PRNA125.pPpJpFpD$233.
3A126.pHpBVT$363.XRNA$364.PRNA$365.3A!
... we can do the cleanup during the build of the stopping seed.

Wow, seems new version stops puffers in Golly editable region ... if simplifies debugging.
Last edited by Hippo.69 on February 8th, 2026, 3:40 am, edited 19 times in total.
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Re: How about faster unidimensional spaceship

Post by I6_I6 »

Hippo.69 wrote: January 30th, 2026, 5:47 pm So the 3rd version
example.mc
776 525 415x1 2c/27 735 693 820.

Better fuse arm, but this didnot lead to a significant improvement (as expected).
Hooray!
:mrgreen:

EDIT:
As usual, here's a synthesis:
1Dship 3 synth.mc
(3.55 MiB) Downloaded 53 times
Costs 3,980,418G.

Code: Select all

#C [[ THEME Golly ]]
x = 27, y = 15, rule = LifeHistory
8.A$A6.A.A$3A4.BA2B.B2D$3.A4.2B.2B2DB$2.2A2.3B.6B2.3B$2.20B$4.19B$4.2B
C10BD4B$4.2B2C10BD4B$4.B2C11B2D3B$4.13B2D4B$5.12BD3B.B2A$6.13B3.BA.A$
6.3B.B3.B10.A$25.2A!
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

Seems ecca1 portion works well in this early stopping example. Near ecca2 program should be adjusted.
maximal y coordinate is about 690000000 in this version.

And ecca2 program recycling works rather well ... just I forgot to remove glider removing spine reflector remnants (when the reflection was not used).
The version (not working) has 2c/20 345 624 572 speed.

This version does stop by ecca1 in the natural position of recostruction so rather keeping the minimal size of the ship.
We could hurry up with stopping in the cost of skipping cleanup of part near ecca1 and do cleanup and reconstruction of this part after the stop.
That would definitely prolong the minimal size of the ship to shorten the ship period. We still could have stop the tape reading much earlier.
Attachments
example.mc
(2.24 MiB) Downloaded 34 times
Last edited by Hippo.69 on February 9th, 2026, 5:04 pm, edited 3 times in total.
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Re: How about faster unidimensional spaceship

Post by I6_I6 »

This might sound like a ridiculous question, but now that the 1D ships are getting much smaller and faster, is a gun possible? The syntheses are all very repetitive, so it might be possible to automate a gun construction. The biggest challenge would likely be finding a high enough period glider gun.

Code: Select all

#C [[ THEME Golly ]]
x = 27, y = 15, rule = LifeHistory
8.A$A6.A.A$3A4.BA2B.B2D$3.A4.2B.2B2DB$2.2A2.3B.6B2.3B$2.20B$4.19B$4.2B
C10BD4B$4.2B2C10BD4B$4.B2C11B2D3B$4.13B2D4B$5.12BD3B.B2A$6.13B3.BA.A$
6.3B.B3.B10.A$25.2A!
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Re: How about faster unidimensional spaceship

Post by dvgrn »

I6_I6 wrote: February 9th, 2026, 2:54 pm This might sound like a ridiculous question, but now that the 1D ships are getting much smaller and faster, is a gun possible? The syntheses are all very repetitive, so it might be possible to automate a gun construction. The biggest challenge would likely be finding a high enough period glider gun.
Might as well go for broke and build a glider-to-unidimensional-spaceship converter.

That way we could leave future users of this technology to decide whether to prioritize HashLife-friendliness or synchronization.

I'm not quite sure if HashLife would be happier with an appropriate power-of-two gun -- 2^64 = 18446744073709551616, I think, to give the previous spaceship enough time to get out of the way? I'm not sure how much the middle stages of the spaceship extend beyond the left and right edges of the bounding box.

The other kind of source gun that might help HashLife out a little would be a power-of-two multiple of 27,735,693,820 (or whatever the period is of the spaceship to be constructed). 2^29 * 27735693820 = period 14890487236096163840, I think? Then each spaceship would be precisely synchronized with its predecessors, and larger hashtiles could eventually get re-used ... HashLife would have seen all of the horizontal shifts after "only" 7 billion cycles. Never mind.

It's kind of a moot point, either way, given that a simulation will have to get through almost 14 billion spaceship cycles before the next construction recipe is needed. We might need a bespoke variant of HashLife optimized for that specific period, to get that far without cheating.
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

I6_I6 wrote: February 9th, 2026, 2:54 pm
dvgrn wrote: February 9th, 2026, 3:43 pm
I am not going to make a gun of such a monstrosity. I would probably return to it (latter) to optimize the binary arm portion (the task Pavel Grankowskij asked me to join the project) ... it is definitely an interesting problem to "compile" the recipe "in parallel" from "the stack hills to the lowlands" ... and using it in both RCT15 and unidimensional ship projects.

Here is the version 4: 776 725 863x1 2c/20 345 730 556. (I have removed one glider and redefragmented the recipe ... and now it is slightly slower ... hmm).
example.mc
(2.24 MiB) Downloaded 45 times
Maximal length about 1 379 056 400, maximal +/-y coordinate about 689 661 000.

(Maximal length is less then half of minimal length of the original ship and about 9 times less then the maximal length of the original ship)

I am rather fine with the fuse portion and ecca2 portion. Binary arm portion is the current bottleneck and ecca1 portion could still stop the puffers earlier. If it stops them in the same realtive configuration, there is no need to change the ecca2 portion. If the ecca1 would be replaced, ecca2 program could be kept except the near portion considering transformation of ecca1 to an ott.

The ecca1 portion is good considering the reconstruction, just the inclusion of the puffers stop could be made earlier it would be nice to start arm near the gpse's, start cleanup and reconstruction of the left part of the fuse, then stop the puffers and then clean and reconstruct the right part of the fuse.
If the ecca1 would be redesigned, making "far" extra arm block should be considered (near arm block is required to finish the other color portion).
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Re: How about faster unidimensional spaceship

Post by apg »

I think that the main remaining low-hanging fruit is this post by googleplex, where we remove one third of the fuse length: viewtopic.php?f=2&t=2040&start=75#p154551

Concretely, we'd launch a northeast glider from the middle of the fuse (where the ignition happens) and a northward LWSS at the far right of the fuse (probably with a second stage, as in the example here, so as to incur a delay to balance out the fact that the fuse burns faster than c/2):

Code: Select all

x = 5457, y = 43, rule = LifeSuper
230.A$229.A$229.3A5$222.A$221.A.A$221.2A3$230.2A$224.2A3.A2.A$218.2A
4.A.A2.A.A$217.A2.A4.2A3.A$218.2A4$216.2A27.2A$3G.3G.3G.3G.3G.3G.3G.
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3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.3G.
3G.3M.3M.3Q.3pA.3U2.3M8.3M5.3M7.3M.3pA2.3M3.3M.3Q.3pA2.3M3.3M.3Q.3pA
2.3M3.3M.3Q.3pA2.3M3.3M.3Q.3pA2.3M3.3M.3Q.3pA2.3M3.3M.3Q.3pA2.3M3.3M.
3Q.3pA2.3M3.3M.3Q.3pA2.3M3.3M.3Q.3pA.3W7.3M.3M.3M.3M7.3M.3M.3M.3M7.3M
.3Q.3pA3.3M5.3Q.3pA3.3M5.3Q.3pA3.3M5.3Q.3pA3.3M5.3Q.3pA3.3M5.3Q.3pA3.
3M5.3Q.3pA2.3M8.3M.3M208.3M.3M8.3M2.3pA.3Q5.3M3.3pA.3Q5.3M3.3pA.3Q5.
3M3.3pA.3Q5.3M3.3pA.3Q.3M3.3M2.3pA.3Q.3M3.3M2.3W.3O.3S.3U.3pA.3Q.3M2.
3G3.3G2.3G3.3G$216.2A27.2A4$218.2A$217.A2.A4.2A3.A$218.2A4.A.A2.A.A$
224.2A3.A2.A$230.2A3$221.2A$221.A.A$222.A5$229.3A$229.A$230.A!
This creates a clean block target that doesn't require any Cordership push tricks. We can instead just produce the following 796-glider slow salvo taken from Unidimensional Spaceship 2 and aim this directly at the target block:

Code: Select all

x = 210000, y = 210416, rule = B3/S23
209998b2o$209998b2o149$209852b2o$209851bobo$209853bo273$209566b2o$
209565bobo$209567bo239$209328bo$209328b2o$209327bobo259$209071bo$
209071b2o$209070bobo259$208807bo$208807b2o$208806bobo281$208523b2o$
208522bobo$208524bo242$208270b2o$208271b2o$208270bo281$207986b3o$
207988bo$207987bo248$207732bo$207732b2o$207731bobo256$207479bo$207479b
2o$207478bobo241$207236b2o$207237b2o$207236bo278$206957b2o$206956bobo$
206958bo235$206715bo$206715b2o$206714bobo259$206462b2o$206463b2o$
206462bo260$206188bo$206188b2o$206187bobo247$205951b2o$205952b2o$
205951bo256$205671bo$205671b2o$205670bobo298$205366b2o$205365bobo$
205367bo235$205135b2o$205136b2o$205135bo277$204852b2o$204853b2o$
204852bo267$204585bo$204585b2o$204584bobo253$204329bo$204329b2o$
204328bobo244$204089b2o$204090b2o$204089bo263$203815b2o$203816b2o$
203815bo243$203576bo$203576b2o$203575bobo282$203299b3o$203301bo$
203300bo245$203067b2o$203068b2o$203067bo288$202780b3o$202782bo$202781b
o258$202517bo$202517b2o$202516bobo281$202233b2o$202232bobo$202234bo
267$202000b2o$201999bobo$202001bo232$201755bo$201755b2o$201754bobo270$
201493bo$201493b2o$201492bobo234$201243b2o$201244b2o$201243bo256$
200990b2o$200991b2o$200990bo259$200726b2o$200727b2o$200726bo260$
200452bo$200452b2o$200451bobo273$200166bo$200166b2o$200165bobo298$
199861b2o$199860bobo$199862bo255$199604bo$199604b2o$199603bobo260$
199355bo$199355b2o$199354bobo275$199071b3o$199073bo$199072bo266$
198812b2o$198811bobo$198813bo249$198584bo$198584b2o$198583bobo278$
198330b2o$198329bobo$198331bo232$198085bo$198085b2o$198084bobo282$
197835b2o$197834bobo$197836bo232$197590bo$197590b2o$197589bobo282$
197340b2o$197339bobo$197341bo232$197095bo$197095b2o$197094bobo282$
196845b2o$196844bobo$196846bo232$196600bo$196600b2o$196599bobo268$
196336b2o$196335bobo$196337bo263$196099b2o$196098bobo$196100bo232$
195854bo$195854b2o$195853bobo268$195590b2o$195589bobo$195591bo263$
195353b2o$195352bobo$195354bo232$195108bo$195108b2o$195107bobo247$
194871b2o$194872b2o$194871bo251$194640bo$194640b2o$194639bobo281$
194346b2o$194345bobo$194347bo235$194115b2o$194116b2o$194115bo271$
193829b2o$193828bobo$193830bo242$193587bo$193587b2o$193586bobo241$
193344b2o$193345b2o$193344bo246$193108bo$193108b2o$193107bobo259$
192844bo$192844b2o$192843bobo275$192560b3o$192562bo$192561bo242$
192297b2o$192298b2o$192297bo253$192034b2o$192035b2o$192034bo278$
191755b2o$191754bobo$191756bo267$191481b3o$191483bo$191482bo273$
191214b3o$191216bo$191215bo257$190943b3o$190945bo$190944bo265$190688b
2o$190689b2o$190688bo278$190386b2o$190385bobo$190387bo235$190144bo$
190144b2o$190143bobo268$189880b2o$189879bobo$189881bo273$189601b2o$
189600bobo$189602bo242$189359bo$189359b2o$189358bobo253$189103bo$
189103b2o$189102bobo268$188839b2o$188838bobo$188840bo242$188586b2o$
188587b2o$188586bo268$188322b3o$188324bo$188323bo255$188072b2o$188073b
2o$188072bo285$187800b2o$187799bobo$187801bo239$187562bo$187562b2o$
187561bobo291$187266b3o$187268bo$187267bo251$187012b2o$187013b2o$
187012bo283$186738b2o$186737bobo$186739bo273$186452b2o$186451bobo$
186453bo235$186210bo$186210b2o$186209bobo282$185926b3o$185928bo$
185927bo282$185655b2o$185654bobo$185656bo262$185384bo$185384b2o$
185383bobo275$185116b2o$185117b2o$185116bo246$184880bo$184880b2o$
184879bobo260$184656b2o$184657b2o$184656bo281$184362b3o$184364bo$
184363bo228$184140bo$184140b2o$184139bobo278$183886b2o$183885bobo$
183887bo232$183641bo$183641b2o$183640bobo282$183391b2o$183390bobo$
183392bo232$183146bo$183146b2o$183145bobo282$182896b2o$182895bobo$
182897bo232$182651bo$182651b2o$182650bobo268$182387b2o$182386bobo$
182388bo263$182150b2o$182149bobo$182151bo232$181905bo$181905b2o$
181904bobo244$181665b2o$181666b2o$181665bo254$181437bo$181437b2o$
181436bobo305$181140b3o$181142bo$181141bo228$180885bo$180885b2o$
180884bobo275$180601b3o$180603bo$180602bo280$180329b3o$180331bo$
180330bo280$180041b3o$180043bo$180042bo265$179786b2o$179787b2o$179786b
o263$179508bo$179508b2o$179507bobo247$179257b2o$179258b2o$179257bo246$
179007bo$179007b2o$179006bobo282$178723b3o$178725bo$178724bo273$
178456b3o$178458bo$178457bo257$178185b3o$178187bo$178186bo265$177930b
2o$177931b2o$177930bo278$177628b2o$177627bobo$177629bo235$177386bo$
177386b2o$177385bobo268$177122b2o$177121bobo$177123bo273$176843b2o$
176842bobo$176844bo242$176601bo$176601b2o$176600bobo253$176345bo$
176345b2o$176344bobo268$176081b2o$176080bobo$176082bo242$175828b2o$
175829b2o$175828bo268$175564b3o$175566bo$175565bo255$175314b2o$175315b
2o$175314bo285$175042b2o$175041bobo$175043bo239$174804bo$174804b2o$
174803bobo291$174508b3o$174510bo$174509bo251$174254b2o$174255b2o$
174254bo283$173980b2o$173979bobo$173981bo280$173708b2o$173707bobo$
173709bo229$173485b2o$173486b2o$173485bo288$173189b3o$173191bo$173190b
o242$172954b2o$172955b2o$172954bo283$172637b2o$172636bobo$172638bo235$
172395bo$172395b2o$172394bobo282$172111b3o$172113bo$172112bo282$
171840b2o$171839bobo$171841bo262$171569bo$171569b2o$171568bobo275$
171301b2o$171302b2o$171301bo396$170582bo$170582b2o$170581bobo428$
170312b3o$170314bo$170313bo395$170075b3o$170077bo$170076bo241$169866bo
$169866b2o$169865bobo268$169602b2o$169601bobo$169603bo245$169370bo$
169370b2o$169369bobo259$169117b2o$169118b2o$169117bo259$168846b2o$
168847b2o$168846bo256$168593b2o$168594b2o$168593bo263$168319b2o$
168320b2o$168319bo247$168084bo$168084b2o$168083bobo234$167834b2o$
167835b2o$167834bo250$167602bo$167602b2o$167601bobo253$167346bo$
167346b2o$167345bobo286$167073b3o$167075bo$167074bo257$166830b3o$
166832bo$166831bo239$166592b2o$166593b2o$166592bo270$166330b2o$166331b
2o$166330bo263$166056b2o$166057b2o$166056bo257$165804b2o$165805b2o$
165804bo263$165530b2o$165531b2o$165530bo304$165234b2o$165233bobo$
165235bo290$164934b3o$164936bo$164935bo251$164680b2o$164681b2o$164680b
o277$164397b2o$164398b2o$164397bo259$164133b2o$164134b2o$164133bo274$
163850b2o$163849bobo$163851bo256$163602b2o$163603b2o$163602bo266$
163317b2o$163318b2o$163317bo274$163016b3o$163018bo$163017bo260$162776b
3o$162778bo$162777bo282$162505b2o$162504bobo$162506bo252$162262b2o$
162263b2o$162262bo297$161959b2o$161958bobo$161960bo280$161687b2o$
161686bobo$161688bo242$161445bo$161445b2o$161444bobo241$161202b2o$
161203b2o$161202bo246$160952bo$160952b2o$160951bobo234$160702b2o$
160703b2o$160702bo259$160452b2o$160453b2o$160452bo274$160185bo$160185b
2o$160184bobo298$159881b3o$159883bo$159882bo241$159639bo$159639b2o$
159638bobo259$159386b2o$159387b2o$159386bo263$159112b2o$159113b2o$
159112bo259$158855b2o$158856b2o$158855bo258$158603bo$158603b2o$158602b
obo270$158308bo$158308b2o$158307bobo260$158059bo$158059b2o$158058bobo
298$157743b2o$157742bobo$157744bo272$157495b2o$157496b2o$157495bo280$
157216b2o$157217b2o$157216bo257$156964b2o$156965b2o$156964bo257$
156712b2o$156713b2o$156712bo270$156450b2o$156451b2o$156450bo270$
156179bo$156179b2o$156178bobo259$155915bo$155915b2o$155914bobo281$
155631b2o$155630bobo$155632bo290$155344b3o$155346bo$155345bo270$
155086b3o$155088bo$155087bo248$154841bo$154841b2o$154840bobo271$
154569b2o$154570b2o$154569bo253$154298bo$154298b2o$154297bobo282$
154021b3o$154023bo$154022bo238$153809bo$153809b2o$153808bobo298$
153504b2o$153503bobo$153505bo290$153211b3o$153213bo$153212bo232$
152971b2o$152972b2o$152971bo270$152676b2o$152677b2o$152676bo256$
152396bo$152396b2o$152395bobo284$152121b3o$152123bo$152122bo232$
151876b2o$151877b2o$151876bo288$151600b2o$151599bobo$151601bo268$
151334bo$151334b2o$151333bobo291$151038b3o$151040bo$151039bo255$
150788b2o$150789b2o$150788bo259$150538b2o$150539b2o$150538bo281$
150244b3o$150246bo$150245bo239$150006b2o$150007b2o$150006bo259$149756b
2o$149757b2o$149756bo266$149464b2o$149465b2o$149464bo253$149208b2o$
149209b2o$149208bo246$148958bo$148958b2o$148957bobo271$148686b2o$
148687b2o$148686bo276$148403b2o$148404b2o$148403bo270$148141b2o$
148142b2o$148141bo259$147877b2o$147878b2o$147877bo277$147594b2o$
147595b2o$147594bo268$147297b3o$147299bo$147298bo241$147055bo$147055b
2o$147054bobo302$146739b3o$146741bo$146740bo241$146488bo$146488b2o$
146487bobo268$146224b2o$146223bobo$146225bo267$145964b3o$145966bo$
145965bo241$145703bo$145703b2o$145702bobo256$145450bo$145450b2o$
145449bobo279$145170b3o$145172bo$145171bo248$144916bo$144916b2o$
144915bobo275$144632b3o$144634bo$144633bo268$144366b2o$144367b2o$
144366bo259$144095b2o$144096b2o$144095bo260$143846b2o$143847b2o$
143846bo263$143572b2o$143573b2o$143572bo259$143308b2o$143309b2o$
143308bo274$143036b3o$143038bo$143037bo235$142794b2o$142795b2o$142794b
o250$142535b2o$142536b2o$142535bo246$142285bo$142285b2o$142284bobo258$
142059b2o$142060b2o$142059bo274$141787b3o$141789bo$141788bo266$141528b
2o$141527bobo$141529bo235$141279bo$141279b2o$141278bobo248$141043b2o$
141044b2o$141043bo270$140772bo$140772b2o$140771bobo264$140527bo$
140527b2o$140526bobo259$140277bo$140277b2o$140276bobo247$140026b2o$
140027b2o$140026bo268$139762b3o$139764bo$139763bo241$139520bo$139520b
2o$139519bobo257$139246b2o$139247b2o$139246bo283$138972b2o$138971bobo$
138973bo242$138737bo$138737b2o$138736bobo295$138445b3o$138447bo$
138446bo273$138166b3o$138168bo$138167bo282$137895b2o$137894bobo$
137896bo290$137615b3o$137617bo$137616bo241$137373bo$137373b2o$137372bo
bo241$137130b2o$137131b2o$137130bo259$136866b2o$136867b2o$136866bo257$
136614b2o$136615b2o$136614bo278$136335b2o$136334bobo$136336bo242$
136100bo$136100b2o$136099bobo279$135820b3o$135822bo$135821bo242$
135585b2o$135586b2o$135585bo263$135311b2o$135312b2o$135311bo271$
135073b2o$135074b2o$135073bo263$134799b2o$134800b2o$134799bo246$
134549bo$134549b2o$134548bobo241$134306b2o$134307b2o$134306bo267$
134039bo$134039b2o$134038bobo274$133767b2o$133766bobo$133768bo249$
133512b2o$133513b2o$133512bo301$133200b2o$133199bobo$133201bo235$
132958bo$132958b2o$132957bobo256$132705bo$132705b2o$132704bobo259$
132441bo$132441b2o$132440bobo281$132148b2o$132147bobo$132149bo244$
131915bo$131915b2o$131914bobo271$131677bo$131677b2o$131676bobo295$
131397b2o$131396bobo$131398bo246$131166bo$131166b2o$131165bobo250$
130907bo$130907b2o$130906bobo281$130613b2o$130612bobo$130614bo242$
130360b2o$130361b2o$130360bo250$130101b2o$130102b2o$130101bo281$
129808b3o$129810bo$129809bo239$129570b2o$129571b2o$129570bo259$129306b
2o$129307b2o$129306bo267$129039bo$129039b2o$129038bobo295$128747b3o$
128749bo$128748bo280$128459b3o$128461bo$128460bo273$128199b3o$128201bo
$128200bo266$127926b2o$127925bobo$127927bo290$127639b3o$127641bo$
127640bo234$127423bo$127423b2o$127422bobo241$127180b2o$127181b2o$
127180bo259$126916b2o$126917b2o$126916bo240$126674bo$126674b2o$126673b
obo273$126388bo$126388b2o$126387bobo280$126109bo$126109b2o$126108bobo
285$125835b3o$125837bo$125836bo268$125569b2o$125570b2o$125569bo259$
125305b2o$125306b2o$125305bo274$125033b3o$125035bo$125034bo284$124733b
3o$124735bo$124734bo242$124491b2o$124492b2o$124491bo256$124238b2o$
124239b2o$124238bo259$123974b2o$123975b2o$123974bo250$123715b2o$
123716b2o$123715bo276$123432b2o$123433b2o$123432bo253$123176b2o$
123177b2o$123176bo274$122893b2o$122892bobo$122894bo258$122631bo$
122631b2o$122630bobo247$122394b2o$122395b2o$122394bo278$122115b2o$
122114bobo$122116bo267$121841b3o$121843bo$121842bo234$121611bo$121611b
2o$121610bobo264$121366bo$121366b2o$121365bobo257$121114bo$121114b2o$
121113bobo253$120851bo$120851b2o$120850bobo288$120555b2o$120554bobo$
120556bo239$120317bo$120317b2o$120316bobo250$120058bo$120058b2o$
120057bobo256$119805bo$119805b2o$119804bobo279$119525b3o$119527bo$
119526bo234$119295bo$119295b2o$119294bobo259$119031bo$119031b2o$
119030bobo259$118781bo$118781b2o$118780bobo259$118510bo$118510b2o$
118509bobo271$118238b2o$118239b2o$118238bo250$117979b2o$117980b2o$
117979bo246$117729bo$117729b2o$117728bobo254$117447b2o$117448b2o$
117447bo270$117176bo$117176b2o$117175bobo279$116896b3o$116898bo$
116897bo241$116654bo$116654b2o$116653bobo276$116371bo$116371b2o$
116370bobo275$116103b2o$116104b2o$116103bo259$115839b2o$115840b2o$
115839bo277$115556b2o$115557b2o$115556bo259$115292b2o$115293b2o$
115292bo283$115018b2o$115017bobo$115019bo255$114768bo$114768b2o$
114767bobo253$114512bo$114512b2o$114511bobo253$114249bo$114249b2o$
114248bobo247$113998b2o$113999b2o$113998bo259$113734b2o$113735b2o$
113734bo304$113438b2o$113437bobo$113439bo290$113158b3o$113160bo$
113159bo248$112904bo$112904b2o$112903bobo241$112661b2o$112662b2o$
112661bo240$112419bo$112419b2o$112418bobo268$112164bo$112164b2o$
112163bobo298$111859b2o$111858bobo$111860bo242$111606b2o$111607b2o$
111606bo274$111346bo$111346b2o$111345bobo254$111074b2o$111075b2o$
111074bo259$110817b2o$110818b2o$110817bo240$110575bo$110575b2o$110574b
obo274$110303b2o$110302bobo$110304bo242$110041b2o$110042b2o$110041bo
274$109774bo$109774b2o$109773bobo281$109481b2o$109480bobo$109482bo229$
109258b2o$109259b2o$109258bo267$108991bo$108991b2o$108990bobo243$
108725bo$108725b2o$108724bobo288$108411b2o$108410bobo$108412bo239$
108173bo$108173b2o$108172bobo253$107910bo$107910b2o$107909bobo279$
107630b3o$107632bo$107631bo250$107380b3o$107382bo$107381bo232$107135b
2o$107136b2o$107135bo277$106852b2o$106853b2o$106852bo259$106588b2o$
106589b2o$106588bo280$106309b2o$106310b2o$106309bo258$106057bo$106057b
2o$106056bobo281$105773b2o$105772bobo$105774bo262$105499bo$105499b2o$
105498bobo288$105221b3o$105223bo$105222bo282$104935b2o$104934bobo$
104936bo274$104640b3o$104642bo$104641bo250$104390b3o$104392bo$104391bo
239$104152b2o$104153b2o$104152bo243$103913bo$103913b2o$103912bobo247$
103662b2o$103663b2o$103662bo263$103388b2o$103389b2o$103388bo281$
103112b2o$103111bobo$103113bo259$102848b2o$102849b2o$102848bo281$
102555b3o$102557bo$102556bo280$102276b3o$102278bo$102277bo294$101959b
2o$101958bobo$101960bo229$101736b2o$101737b2o$101736bo281$101452b3o$
101454bo$101453bo258$101190b2o$101191b2o$101190bo259$100933b2o$100934b
2o$100933bo294$100642b2o$100641bobo$100643bo235$100400bo$100400b2o$
100399bobo256$100147bo$100147b2o$100146bobo276$99864bo$99864b2o$99863b
obo244$99624b2o$99625b2o$99624bo240$99382bo$99382b2o$99381bobo302$
99066b3o$99068bo$99067bo242$98831b2o$98832b2o$98831bo265$98558bo$
98558b2o$98557bobo247$98307b2o$98308b2o$98307bo281$98031b2o$98030bobo$
98032bo250$97781b2o$97780bobo$97782bo242$97518bo$97518b2o$97517bobo
284$97243b3o$97245bo$97244bo263$96996b2o$96997b2o$96996bo295$96707b3o$
96709bo$96708bo239$96469b2o$96470b2o$96469bo258$96217bo$96217b2o$
96216bobo263$95943bo$95943b2o$95942bobo268$95688bo$95688b2o$95687bobo
261$95413b2o$95414b2o$95413bo246$95163bo$95163b2o$95162bobo282$94879b
3o$94881bo$94880bo244$94646b2o$94647b2o$94646bo268$94391b2o$94392b2o$
94391bo259$94120b2o$94121b2o$94120bo274$93837b2o$93836bobo$93838bo242$
93594b2o$93595b2o$93594bo265$93321bo$93321b2o$93320bobo270$93059bo$
93059b2o$93058bobo247$92822b2o$92823b2o$92822bo281$92529b3o$92531bo$
92530bo248$92275bo$92275b2o$92274bobo259$92018bo$92018b2o$92017bobo
253$91755bo$91755b2o$91754bobo280$91476bo$91476b2o$91475bobo259$91219b
o$91219b2o$91218bobo247$90968b2o$90969b2o$90968bo246$90732bo$90732b2o$
90731bobo271$90460b2o$90461b2o$90460bo259$90196b2o$90197b2o$90196bo
246$89946bo$89946b2o$89945bobo241$89703b2o$89704b2o$89703bo280$89424b
2o$89425b2o$89424bo259$89167b2o$89168b2o$89167bo240$88925bo$88925b2o$
88924bobo281$88641b2o$88640bobo$88642bo242$88379b2o$88380b2o$88379bo
281$88085b3o$88087bo$88086bo286$87794b2o$87793bobo$87795bo280$87522b2o
$87521bobo$87523bo273$87243b2o$87242bobo$87244bo258$86981bo$86981b2o$
86980bobo282$86704b3o$86706bo$86705bo242$86469b2o$86470b2o$86469bo259$
86198b2o$86199b2o$86198bo246$85948bo$85948b2o$85947bobo244$85708b2o$
85709b2o$85708bo263$85434b2o$85435b2o$85434bo256$85156bo$85156b2o$
85155bobo234$84906b2o$84907b2o$84906bo240$84664bo$84664b2o$84663bobo
253$84408bo$84408b2o$84407bobo259$84137bo$84137b2o$84136bobo277$83854b
o$83854b2o$83853bobo274$83582b2o$83581bobo$83583bo249$83336b2o$83337b
2o$83336bo289$83068b2o$83067bobo$83069bo256$82829b2o$82830b2o$82829bo
265$82556bo$82556b2o$82555bobo253$82293bo$82293b2o$82292bobo256$82040b
o$82040b2o$82039bobo268$81772b2o$81773b2o$81772bo246$81522bo$81522b2o$
81521bobo241$81279b2o$81280b2o$81279bo274$80996b2o$80995bobo$80997bo
252$80753b2o$80754b2o$80753bo246$80503bo$80503b2o$80502bobo281$80219b
2o$80218bobo$80220bo235$79977bo$79977b2o$79976bobo298$79673b3o$79675bo
$79674bo268$79407b2o$79408b2o$79407bo259$79157b2o$79158b2o$79157bo260$
78908b2o$78909b2o$78908bo278$78629b2o$78628bobo$78630bo252$78404bo$
78404b2o$78403bobo284$78129b3o$78131bo$78130bo239$77891b2o$77892b2o$
77891bo250$77632b2o$77633b2o$77632bo287$77355b2o$77354bobo$77356bo258$
77093bo$77093b2o$77092bobo241$76850b2o$76851b2o$76850bo276$76567b2o$
76568b2o$76567bo247$76332bo$76332b2o$76331bobo275$76048b3o$76050bo$
76049bo273$75762b3o$75764bo$75763bo273$75495b3o$75497bo$75496bo239$
75234b2o$75235b2o$75234bo283$74960b2o$74959bobo$74961bo242$74725bo$
74725b2o$74724bobo256$74472bo$74472b2o$74471bobo253$74216bo$74216b2o$
74215bobo256$73963bo$73963b2o$73962bobo275$73672b3o$73674bo$73673bo
255$73434bo$73434b2o$73433bobo276$73151bo$73151b2o$73150bobo241$72908b
2o$72909b2o$72908bo243$72669bo$72669b2o$72668bobo263$72395bo$72395b2o$
72394bobo241$72152b2o$72153b2o$72152bo243$71913bo$71913b2o$71912bobo
298$71608b2o$71607bobo$71609bo277$71333b2o$71332bobo$71334bo232$71088b
o$71088b2o$71087bobo253$70832bo$70832b2o$70831bobo281$70548b2o$70547bo
bo$70549bo273$70288b2o$70287bobo$70289bo235$70046bo$70046b2o$70045bobo
247$69795b2o$69796b2o$69795bo260$69521bo$69521b2o$69520bobo295$69186b
2o$69185bobo$69187bo267$68926b3o$68928bo$68927bo248$68672bo$68672b2o$
68671bobo282$68395b3o$68397bo$68396bo280$68107b3o$68109bo$68108bo273$
67847b3o$67849bo$67848bo241$67605bo$67605b2o$67604bobo268$67341b2o$
67340bobo$67342bo280$67069b2o$67068bobo$67070bo263$66832b2o$66831bobo$
66833bo249$66597bo$66597b2o$66596bobo266$66312bo$66312b2o$66311bobo
270$66021bo$66021b2o$66020bobo234$65757b2o$65758b2o$65757bo250$65498b
2o$65499b2o$65498bo263$65220bo$65220b2o$65219bobo241$64977b2o$64978b2o
$64977bo270$64706bo$64706b2o$64705bobo275$64415b3o$64417bo$64416bo280$
64136b3o$64138bo$64137bo244$63903b2o$63904b2o$63903bo281$63627b2o$
63626bobo$63628bo257$63356b2o$63355bobo$63357bo283$63077b3o$63079bo$
63078bo241$62826bo$62826b2o$62825bobo241$62583b2o$62584b2o$62583bo240$
62341bo$62341b2o$62340bobo289$62064b3o$62066bo$62065bo262$61790b2o$
61791b2o$61790bo240$61548bo$61548b2o$61547bobo298$61243b2o$61242bobo$
61244bo232$60998bo$60998b2o$60997bobo241$60755b2o$60756b2o$60755bo246$
60505bo$60505b2o$60504bobo241$60262b2o$60263b2o$60262bo243$60023bo$
60023b2o$60022bobo259$59752bo$59752b2o$59751bobo281$59468b2o$59467bobo
$59469bo250$59218b2o$59217bobo$59219bo287$58946b2o$58945bobo$58947bo
252$58703b2o$58704b2o$58703bo288$58407b3o$58409bo$58408bo266$58134b2o$
58133bobo$58135bo232$57889bo$57889b2o$57888bobo268$57621b2o$57622b2o$
57621bo283$57347b2o$57346bobo$57348bo229$57124b2o$57125b2o$57124bo247$
56889bo$56889b2o$56888bobo291$56605b2o$56604bobo$56606bo242$56362b2o$
56363b2o$56362bo278$56083b2o$56082bobo$56084bo258$55821bo$55821b2o$
55820bobo276$55538bo$55538b2o$55537bobo247$55287b2o$55288b2o$55287bo
281$54993b3o$54995bo$54994bo255$54743b2o$54744b2o$54743bo277$54460b2o$
54461b2o$54460bo270$54198b2o$54199b2o$54198bo281$53904b3o$53906bo$
53905bo234$53674bo$53674b2o$53673bobo276$53391bo$53391b2o$53390bobo
272$53104b3o$53106bo$53105bo280$52825b3o$52827bo$52826bo289$52533b2o$
52532bobo$52534bo260$52293b2o$52292bobo$52294bo235$52062b2o$52063b2o$
52062bo281$51779b2o$51778bobo$51780bo249$51524b2o$51525b2o$51524bo253$
51268b2o$51269b2o$51268bo274$51001bo$51001b2o$51000bobo288$50705b2o$
50704bobo$50706bo235$50456bo$50456b2o$50455bobo259$50199bo$50199b2o$
50198bobo263$49925bo$49925b2o$49924bobo241$49682b2o$49683b2o$49682bo
240$49440bo$49440b2o$49439bobo259$49187b2o$49188b2o$49187bo266$48902b
2o$48903b2o$48902bo247$48667bo$48667b2o$48666bobo302$48354b3o$48356bo$
48355bo277$48075b3o$48077bo$48076bo266$47802b2o$47801bobo$47803bo290$
47515b3o$47517bo$47516bo228$47293bo$47293b2o$47292bobo274$47021b2o$
47020bobo$47022bo245$46789bo$46789b2o$46788bobo284$46514b3o$46516bo$
46515bo239$46276b2o$46277b2o$46276bo295$45987b3o$45989bo$45988bo232$
45747b2o$45748b2o$45747bo278$45468b2o$45467bobo$45469bo255$45211bo$
45211b2o$45210bobo253$44955bo$44955b2o$44954bobo244$44715b2o$44716b2o$
44715bo274$44443b3o$44445bo$44444bo260$44163b3o$44165bo$44164bo258$
43901b2o$43902b2o$43901bo259$43637b2o$43638b2o$43637bo281$43344b3o$
43346bo$43345bo245$43112b2o$43113b2o$43112bo288$42807b3o$42809bo$
42808bo280$42526b3o$42528bo$42527bo258$42263bo$42263b2o$42262bobo305$
41966b3o$41968bo$41967bo262$41695b2o$41696b2o$41695bo259$41438b2o$
41439b2o$41438bo263$41192b2o$41193b2o$41192bo274$40891b3o$40893bo$
40892bo258$40628bo$40628b2o$40627bobo241$40385b2o$40386b2o$40385bo253$
40129b2o$40130b2o$40129bo233$39880bo$39880b2o$39879bobo259$39616bo$
39616b2o$39615bobo273$39380bo$39380b2o$39379bobo261$39105b2o$39106b2o$
39105bo265$38832bo$38832b2o$38831bobo256$38579bo$38579b2o$38578bobo
302$38263b3o$38265bo$38264bo251$38021bo$38021b2o$38020bobo241$37778b2o
$37779b2o$37778bo270$37507bo$37507b2o$37506bobo264$37228b2o$37229b2o$
37228bo290$36933b2o$36932bobo$36934bo290$36646b3o$36648bo$36647bo251$
36404bo$36404b2o$36403bobo281$36120b2o$36119bobo$36121bo268$35829bo$
35829b2o$35828bobo275$35561b2o$35562b2o$35561bo247$35326bo$35326b2o$
35325bobo266$34998bo$34998b2o$34997bobo259$34734bo$34734b2o$34733bobo
268$34466b2o$34467b2o$34466bo288$34179b3o$34181bo$34180bo266$33906b2o$
33905bobo$33907bo249$33651b2o$33652b2o$33651bo270$33380bo$33380b2o$
33379bobo250$33121bo$33121b2o$33120bobo250$32862bo$32862b2o$32861bobo
274$32590b2o$32589bobo$32591bo280$32291b3o$32293bo$32292bo280$32010b3o
$32012bo$32011bo241$31758bo$31758b2o$31757bobo277$31475bo$31475b2o$
31474bobo241$31232b2o$31233b2o$31232bo278$30953b2o$30952bobo$30954bo
255$30696bo$30696b2o$30695bobo288$30400b2o$30399bobo$30401bo249$30154b
2o$30155b2o$30154bo253$29898b2o$29899b2o$29898bo257$29646b2o$29647b2o$
29646bo259$29382b2o$29383b2o$29382bo250$29123b2o$29124b2o$29123bo280$
28844b2o$28845b2o$28844bo274$28554b2o$28553bobo$28555bo273$28287b2o$
28286bobo$28288bo277$28008b2o$28007bobo$28009bo249$27753b2o$27754b2o$
27753bo266$27503b2o$27504b2o$27503bo280$27224b2o$27225b2o$27224bo278$
26922b2o$26921bobo$26923bo258$26660bo$26660b2o$26659bobo256$26407bo$
26407b2o$26406bobo272$26120b3o$26122bo$26121bo279$25860b2o$25859bobo$
25861bo290$25560b3o$25562bo$25561bo268$25294b2o$25295b2o$25294bo281$
25000b3o$25002bo$25001bo270$24718b3o$24720bo$24719bo257$24447b3o$
24449bo$24448bo228$24225bo$24225b2o$24224bobo268$23957b2o$23958b2o$
23957bo256$23672bo$23672b2o$23671bobo241$23429b2o$23430b2o$23429bo258$
23177bo$23177b2o$23176bobo284$22902b3o$22904bo$22903bo286$22621b2o$
22620bobo$22622bo258$22359bo$22359b2o$22358bobo257$22073b2o$22074b2o$
22073bo253$21817b2o$21818b2o$21817bo270$21555b2o$21556b2o$21555bo281$
21272b2o$21271bobo$21273bo239$21034bo$21034b2o$21033bobo253$20771bo$
20771b2o$20770bobo291$20475b3o$20477bo$20476bo242$20233b2o$20234b2o$
20233bo259$19976b2o$19977b2o$19976bo290$19681b2o$19680bobo$19682bo250$
19431b2o$19430bobo$19432bo229$19208b2o$19209b2o$19208bo291$18924b3o$
18926bo$18925bo239$18686b2o$18687b2o$18686bo263$18408bo$18408b2o$
18407bobo268$18144b2o$18143bobo$18145bo273$17865b2o$17864bobo$17866bo
290$17578b3o$17580bo$17579bo255$17328b2o$17329b2o$17328bo246$17078bo$
17078b2o$17077bobo281$16794b2o$16793bobo$16795bo242$16552bo$16552b2o$
16551bobo256$16299bo$16299b2o$16298bobo282$16015b3o$16017bo$16016bo
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What do you do with ill crystallographers? Take them to the mono-clinic!
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Hippo.69
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

apg wrote: February 10th, 2026, 2:18 pm I think that the main remaining low-hanging fruit is this post by googleplex, where we remove one third of the fuse length: viewtopic.php?f=2&t=2040&start=75#p154551
Oh nice. I was just recapitulating with a tought ... I have not thinked about the start of the fuse ... and it takes significant part of the fuse ... and here it is. It resembles example of "program having to write its code" ... so the fuse program sends initial glider to an empty space followed by gliders creating GPSE90's seed from expected target block, with a glider igniting it, then slow salvo creating the corderpuffers seed and p9*256 gun seed ... to be activated by the first two gliders reflected by the GPSE90's reading mechanism. At the right end of the fuse the delay and length should be resynchronized with the first glider and the fuse should be ended by sending the perpendicullar lwss colliding with the glider in a clean target block the whole construction expects. ... Why not.

(The delay and length could change whenever we modify the recipe slightly (or if there are multiple solutions with the same cost "some" is chosen), but the fuse arm program knows them and they are all we need for the glider with lwss sychronization ...)

[edit]
Actually the "nondeterminism" of frobenius.py could produce different frobenius.mc making rest of unidimensional ship having wrong expectations ...
... fortunately it is not multithreaded so no racing conditions could change the outcome so it is actually deterministic. ... otherwise solution would be not to recompute frobenius.mc if the other parts relay on its exact shape.
[/edit]

I bet the entire fuse would be much smaller what would affect the cleanup and rebuild ... and the binary portion would become more then half of the ship.

Making the proposed ignite configuration by ecca1 cannot be a problem. Last glider path would require reflectors near the gpse's so the last ott would not be build from ecca1 remnants.

There is a complication the cordership solution helped us with ... it left beehive target to create ecca2 from (and puffers stop in V4 as well).

We have to left something behind the gpse90's to become ecca1 target to build ecca2 (and puffer stoppers) from. (We can left behind the ecca1 arm block as well to initialize it closer to position we need it). (We can left behind ott to allow us to make target block for ecca2 construction by coliding synchronized gliders ... one reflected from the spine and another from this ott).

I bet the distance to ecca2 would change in such a way ecca1 would be stopped in another mod 9*256 (and same mod 256) so the cleanup salvo would require recomputation again. Similarly final near seed would change (the final glider path), but pslmake is much faster in doing so.
Far program could work the same (if we would take care stopping the gpse90's and corderpuffers in the same configuration ... it helps that the V4 ship is so small you can copy it in golly).

Are you going to work on it or should I?

I would just simplify the googleplex proposal:

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x = 99, y = 59, rule = B3/S23
59bobo$59b2o$60bo10$52b2o$51bobo$51b2o13$48b2o$24b2o22b2o23b2o$3ob3ob
3ob3o2b3o3bo2bo45bo2bo3b3o2b3ob3ob3ob3o$24b2o22b2o23b2o$48b2o13$51b2o$
51bobo$52b2o10$60bo$59b2o$59bobo!
There is also a dirty version of 2 8 5 1 1 fuse ... 2 8 5 1.

If I understand it well, we have to force X=delay-4*length to be a given constant (and length to be of correct parity).
C decreases X most effectively (-1.25 change per glider (changing the length parity), B does not change the parity and changes it in cost -1 per glider (by -2 ... minimal amount))
Increase of X is much more expensive, E increases by 1/6 per glider (by 2) changing the length parity. Alternative is H increasing by 1/2 per glider with a startup cost 27 gliders (H does not change the parity) ... seems H is the better option.

Seems computing "optimal salvo fuse" and determining required delta would be good start, and then modifying the fuse to get the same result, but changing the delta could be the way to go ... replacing CC ba AA does not change delay, increases cost by 2 and increases X by 8 so it increases X by 4 per glider. Much more important would be using H ...


Actually the delay-length synchronization will be much cheaper. We at first compute the natural fuse, which at the start uses H on both sides to allocate space for the arm (to prevent fuse mwss building debries to interact with mwss to glider reactions).
So we can easily increase number of H´s to increase X.
We can as well decrease number of H´s and allocate by the CC´s (and A). So at the end of right fuse we need to do only the length parity correction using C.

Ooops X of current fuse is roughly -97000! As each M does -44 and each glider requires 2M.
So we would need a lot of H's and using much more AA's then CC's.

So V4 fuse arm length 530861 plus 270202 prefuse length. If we got 530861 plus (12*97000 = 1 164 000) to match X ... either I calculate wrongly or this does not look promissing.

Here is current fuse required delay shown (without any attempt to do so).
deltaX.mc
(461.95 KiB) Downloaded 29 times
May be I now understand the apg's demo ... we have to make long delay by doing glider/lwss collision ... and start small fuse to fire the required lwss.
The small adjustment could be done by the "original" method. As (If) the small fuse goes backward, it is even more efficient in shortening the delay.

We can also use glider of the other parity allowing one sided collision with lwss (with smaller number of debris) ... and I would use collision creating honeyfarm to save fuse generated glider converting block to honeyfarm.

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x = 165, y = 160, rule = LifeHistory14
29$33.D$30.2D.2D3.2D$29.D.D.D.D.D$30.2D.2D3.2D3$14.2I.6I2.3I.3I.3I.3I
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3.3I6.3E5.3E.3E.3E2.3E3.3E!
Oops, the reaction does not work at standard connection… the startup reaction is included … work in progress

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x = 219, y = 57, rule = LifeHistory14
18$110.E$110.2E$109.E.E$16.E$16.2E$15.E.E5$28.E$27.3E$27.E.2E$28.3E
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E$122.2E85.E$206.E.E!
Maybe we could extend our repertoire of fuses to get much slower fuses ... for example 1 1 5 5 2 looks very promissing.
1 1 5 10 1 increases X by 198 it could be cheaper then extra fuse start. ... length about 16200 seems reasonable.
New record holders are 1 3 15 19 4 1 (276)/520 and 4 2 26 4 1 (276)/484, followed by 1 3 15 21 1 1 (270)/526, and 4 2 32 1 1 (270)/490.
Hmm actually 1 1 5 10 1 had better deltaX/length ratio... in this regard the record holder is 4 2 7 10 1 (250)/406.
... 4 4 14 6 35 2 (758)/1086 ... but it is not easy to connect (1 1 1 1) on the contrary 4 4 14 6 37 1 (760)/1096 connects well.
... 3 11 4 45 4 1 (1010)/1354.

I am thinking about almost deltaX neutral glider emissions ...

Forward gliders:
Y: 3 5 7 1 (clean)
L: 3 5 12 4 1 (tiny dirt)

Perp xwss at end of fuse:
O: 2 8 1 (tiny dirt)
7M: 2 1 2 1 8 21 (a lot of dirt)

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x = 699, y = 346, rule = LifeHistory14
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As left fuse have to be more delayed then the right fuse (or almost equally), there is no reason to delay both, when delayed fuse is longer.
It is much cheaper to delay only the right fuse at the end.

If using delay fuse we can use this to make less island debris, but the island would be cleaned up by ecca1 and mwss creation would make much more debris so this cannot help. We can use mwss to save one fuse arm glider for the cost of few ecca1 gliders.

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x = 178, y = 26, rule = LifeHistory14
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Damn while I was writing computation that fuse speed slower then c/10 is more effective then extra meeting with a glider and restarting beckward fuse. Current record holder has speed 84/928 < c/11 so it is more efficient to slow down without extra collision (considering the fuse length as the cost estimate). (The problem is we cannot slow down on first leg of the right-angled isosceles triangle ... to not miss the meeting with the helper glider so the path we can slow down halves (to the leg length) and detour takes 10 leg lengths time. (rounding ignored))

Making rather fast fuse and slow down at the end would start tape reading earlier than slowing down the fuse not to require waiting for it at the end ... providing the xwss collision with the glider would be at the same time.

Hmm for the minimization of the collision time, the backward fuse length should be ignored ...
so is more important total fuse length (reconstruction cost estimate) or the early starting tapereading?

Starting tapereading earlier shortens distance between fuse and tape. (And the two fuses variant fills otherwise empty triangle right from the meeting point, but longer tape means more reconstruction bits and there are long distances between consecutive bits so I expect the tape length influences position of the last ship bit more than collision timing. If we manage stop puffers close to the ship end, we would make cordership paths shorter if the minimal ship size is smaller ... morever for the same maximal ship size later collision means longer glider path replacing the cordership part.)
... shorter travel time of gliders and so slightly earlier stop of puffers ... this part of the fuse would be reconstructed after the puffers stop, but the time corderships program would be sent is delayed by the increase of the reconstruction time. The program would travel shorter distance and corderships as well.

OK using extra fuse would result in smaller x coordinate of the collision by distance corresponging to about 9 bits (not counting fuse salvo shortening).
so comparable to the cost of 1 ecca1 glider. The reconstruction cost increase would definitely exceed one glider ... so no other fuse.
I would prolong search for more slower fuses, but current slowness is strong enough for argumentation.

As I have looked at different fuses ... I have decided to optimize the glider emission "constants".

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x = 557, y = 133, rule = LifeHistory14
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3A5.3A4.3A.3A.3A.3A4.3A3.3A.3A2.3A.3A3.3G2.3A.3A16.3A.3A3.3A2.3E.3A2.
3A3.3A2.3A2.3A4.3A.3A.3A2.3A8.3A5.3A4.3A.3A.3A.3A4.3A3.3A.3A2.3A.3A3.
3G2.ANR11.RNA2.3G3.3A.3A2.3A.3A3.3A4.3A.3A.3A.3A4.3A5.3A8.3A2.3A.3A.
3A4.3A2.3A2.3A3.3A2.3A.3E2.3A.3A2.3A.3A.3A2.3G3.3A.3A2.3A.3A3.3A4.3A.
3A.3A.3A4.3A5.3A8.3A2.3A.3A.3A4.3A2.3A2.3A3.3A2.3A.3E$278.ANA11.ANA$
279.2A11.2A!
I am going to give it some more time, but this looks like very effective and easily adjustable slowdown method:

Code: Select all

x = 263, y = 5, rule = LifeHistory14
.I.2I$2I.I.I$5.I3.3I3.3I6.3I2.3I4.3I3.3E3.3E3.3E3.3E3.3E3.3E3.3K.3K.
3K.3K4.3K.3K3.3I3.3I6.3I2.3I4.3I3.3E3.3E3.3K.3K.3K.3K4.3K.3K3.3I3.3I
6.3I2.3I4.3I3.3E3.3E3.3K.3K.3K.3K4.3K.3K2.3G3.3G$2I.I.I$.I.2I!
User avatar
Hippo.69
Posts: 687
Joined: July 14th, 2020, 7:35 pm
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

OK, I am spending time on fuse arm optimization preparing it to fire glider salvo to the empty space (following an early glider) I am getting ready to slow down the fuse so the final lwss would collide with the early glider to create honeyfarm the salvo would work on.

I am starting to think about the method to leave behind the started puffers block(s) to have target for ECCA1 to build the ECCA2 (and probably the ECCA1 arm block as well for a nontrivial jump).

The required distance from puffers is about 600 HD (unless binary portion ... ECCA1 is changed). Push by 600 HD is really expensive for the fuse arm so slow^3 or even slow^4 would probably be more efficient for the task ... we already have a dirty ott available:

Code: Select all

x = 81, y = 91, rule = LifeHistory14
2$52.2A$52.2A2$61.2A.2A$61.2A.2A$37.2A$20.2A14.A2.A$19.A2.A14.2A$20.
2A3$28.2A.2A$28.2A.2A14.A29.2A$14.2A30.A.A28.2A$14.2A29.A2.A$29.2A15.
2A$29.2A6$22.A13.2A21.2A$21.NAN12.2A20.A2.A$22.A36.2A6$22.2A$22.2A15.
2A$38.A2.A13.2A$39.A.A13.2A$40.A45$68.2E$68.E.E$68.E!
or

Code: Select all

x = 93, y = 86, rule = LifeHistory14
45.2A$45.2A2$54.2A.2A$54.2A.2A19.2A$30.2A46.2A$13.2A14.A2.A$12.A2.A
14.2A$13.2A3$21.2A.2A$21.2A.2A14.A29.2A$7.2A30.A.A28.2A$7.2A29.A2.A$
22.2A15.2A$22.2A6$15.A13.2A21.2A$14.NAN12.2A20.A2.A$15.A36.2A6$15.2A$
15.2A15.2A$31.A2.A13.2A$32.A.A13.2A$33.A45$84.2E$84.E.E$84.E!
So we just need to build the synchronized pair of gliders to create the target.
We could use 5 ECCA1 gliders to spinereflect one glider. We could probably start building "close to spine target" by collision with extra "1" bit of binary arm. -- (of course we are limited to 4/16 color phase options for the initial collision, but choosing the reflection point we could adjust mod 9*256 positioning).... it could actually be more complicated we should get of vicinity of the “2” signal lane quickly. But we could build a 0 degree ott to get the required collision.

But the decision is clean, fuse arm would just create binary arm (with tape reading). Ecca1 would create target for puffers stoper ad ecca2 construction. So I could create the fuse arm salvo … and prepare for new Frobenius.mc.
User avatar
Hippo.69
Posts: 687
Joined: July 14th, 2020, 7:35 pm
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

Hippo.69 wrote: February 18th, 2026, 8:47 am
Actually all my solutions have rather high DX so they are delaying a lot. Using original solution for starting gpse90's and switching to my solutions during the build of the binary arm seed could build the seed quickly enough, start reading as soon as possible and eliminate slowing down requirements to just a tiny final correction.

I am probably done with the preparation ... here are glider emissions I have decided to use. There is always pair of faster then *wss and slower then *wss. I am planning to use fast emissions till the gpse90's start, then probably always choose that which goes towards required DX. I could probably as well delay the decision to the end of the fuse arm task and choose best fitting variant.

Code: Select all

x = 1140, y = 271, rule = LifeHistory14
218.3D3.3D2$216.D4.D.D4.D$168.I47.D4.D.D4.D5.I$166.I3.D45.D4.D.D4.D3.
D3.I$171.D46.3D3.3D4.D$166.D4.D59.D4.D$167.5D46.3D3.3D4.5D$216.D4.D.D
4.D707.D30.D$216.D4.D.D4.D708.D8.2D4.2D12.D$216.D4.D.D4.D703.D4.D7.D
2.D2.D2.D11.D4.D$933.5D8.D.D2.D.D12.5D$218.3D3.3D720.D4.D10$190.3D.3D
.D.D43.D.D.3D.3D$190.D3.D.D.D.D43.D.D3.D.D.D$74.3D.3D.3D.3D.3D.3D29.
3D61.3D.D.D2.2D43.3D.3D.D.D71.3D$74.D.D.D.D.D.D.D.D.D.D.D.D29.D65.D.D
.D3.D45.D.D3.D.D71.D606.D.D.3D.D.D12.D.D.3D.3D$65.2D7.D.D.D.D.D.D.D.D
.D.D.D.D29.3D61.3D.3D3.D45.D.3D.3D71.3D26.2D576.D.D.D3.D.D12.D.D3.D3.
D$64.D.D7.D.D.D.D.D.D.D.D.D.D.D.D29.D199.D27.D.D576.3D.3D.3D12.3D3.D.
3D$65.2D7.3D.3D.3D.3D.3D.3D29.D72.2I43.2I80.D28.2D471.3D.3D100.D.D.D
3.D14.D3.D.D73.3D$198.I.I43.I.I581.D.D.D.D27.2D71.D.3D3.D14.D3.D.3D
71.D$18.3G4.3G.3G.3G.3G4.3G3.3G.3G2.3E.3E3.3E2.3K.3K.3K.3K.3K.3K.3I.
3I.3I2.3I3.3I.3I.3I3.3I6.3I.3I2.3I5.3G4.3G.3G.3G.3G4.3G3.3G.3G2.I47.I
2.3G.3G3.3G4.3G.3G.3G.3G4.3G5.3I2.3I.3I6.3I3.3I.3I.3I3.3I2.3I.3I.3I2.
3E3.3E.3E2.3G.3G3.3G4.3G.3G.3G.3G4.3G416.2D7.D.D.D.D26.D176.3D26.2D
13.2D$198.I.I43.I.I571.D.D7.D.D.D.D26.2D175.D27.D.D12.D.D$199.2I43.2I
573.2D7.3D.3D26.D80.2I12.2I80.D28.2D13.2D$941.I.I12.I.I$248.J.J.3J
517.3G4.3G.3G.3G.3G4.3G3.3G.3G2.3E.3E3.3E2.3K.3K.3I.3I2.3I3.3I2.3I2.
3I4.3I.3I.3I2.3I8.3I5.3G4.3G.3G.3G.3G4.3G3.3G.3G2.I16.I2.3G.3G3.3G4.
3G.3G.3G.3G4.3G5.3I2.3I.3I6.3I3.3I.3I.3I3.3I2.3I.3I.3I2.3E3.3E.3E2.3E
3.3E.3E2.3G.3G3.3G4.3G.3G.3G.3G4.3G$248.J.J.J.J686.I.I12.I.I$244.3J.
3J.J.J687.2I12.2I$250.J.J.J$250.J.3J705.J.J.3J$960.J.J.J.J$956.3J.3J.
3J$962.J.J.J$962.J.3J62$936.D30.D$937.D8.2D4.2D12.D$932.D4.D7.D2.D2.D
2.D11.D4.D$933.5D8.D.D2.D.D12.5D$947.D4.D4$218.3D3.3D2$216.D4.D.D4.D$
168.I47.D4.D.D4.D5.I$166.I3.D45.D4.D.D4.D3.D3.I$171.D46.3D3.3D4.D$
166.D4.D59.D4.D$167.5D46.3D3.3D4.5D$216.D4.D.D4.D$216.D4.D.D4.D704.3D
.3D.3D12.3D.D.D.3D$216.D4.D.D4.D706.D3.D.D.D14.D.D.D.D$935.D.3D.3D14.
D.3D.3D$218.3D3.3D577.D130.D3.D.D.D14.D3.D.D.D$803.D.D57.2D70.D.3D.3D
14.D3.D.3D64.3D$803.D.D56.D170.D58.2D$803.3D58.D166.D59.D.D$803.D.D
56.2D78.2I12.2I73.3D58.2D$941.I.I12.I.I$758.3G4.3G.3G.3G.3G4.3G3.3G.
3G2.3E5.3E3.3I.3I.3I2.3I.3I18.3I2.3I.3I2.3I.3I5.3I12.3I5.3G4.3G.3G.3G
.3G4.3G3.3G.3G2.I16.I2.3G.3G3.3G4.3G.3G.3G.3G4.3G5.3I12.3I5.3I.3I2.3I
.3I2.3I15.3I.3I10.3I2.3E3.3E.3E2.3G.3G3.3G4.3G.3G.3G.3G4.3G$941.I.I
12.I.I$942.2I12.2I2$190.3D.3D.3D43.3D.3D.3D$192.D.D.D3.D45.D.D.D.D.D
701.J.3J.3J$46.D8.3D.3D.3D.3D.3D.3D.3D39.2D69.D.3D.3D45.D.D.D.3D78.2D
28.3D8.D581.J.J.J.J$45.D.D7.D.D.D.D.D.D.D.D.D.D.D.D.D.D38.D71.D3.D.D
47.D.D.D.D.D77.D30.D.D7.D.D580.J.3J.3J$45.D.D7.D.D.D.D.D.D.D.D.D.D.D.
D.D.D39.D70.D.3D.3D45.D.3D.3D78.D29.D.D7.D.D580.J.J.J.J.J$45.3D7.D.D.
D.D.D.D.D.D.D.D.D.D.D.D40.D211.D28.D.D7.3D580.J.3J.3J$45.D.D7.3D.3D.
3D.3D.3D.3D.3D38.2D77.2I43.2I86.2D29.3D7.D.D$198.I.I43.I.I$3G4.3G.3G.
3G.3G4.3G3.3G.3G2.3E5.3E3.3K.3K.3K.3K.3K.3K.3K.3I.3I18.3I2.3I.3I2.3I.
3I5.3I12.3I5.3G4.3G.3G.3G.3G4.3G3.3G.3G2.I47.I2.3G.3G3.3G4.3G.3G.3G.
3G4.3G5.3I12.3I5.3I.3I2.3I.3I2.3I18.3I.3I.3K3.3E5.3E2.3G.3G3.3G4.3G.
3G.3G.3G4.3G$198.I.I43.I.I$199.2I43.2I3$244.J.3J.3J$244.J3.J.J$244.J
3.J.3J$244.J3.J.J.J$244.J3.J.3J116$245.I711.I$246.I711.I$242.I3.I707.
I3.I$243.4I708.4I!
If somebody is interested on subresults ... here is the sheet I have used (first column generated in Golly, rest calculated by sheet functions with hand made adjustments), ... last 3 columns are just temporary computations helpfull in selecting the "good enough variant" of the glider emission.

Code: Select all

descr;rle;from;to;cnt;extra;final;DX;D;L;P;C,6,10,15,18,22,28,34,37,39,41,43,descr,rle,from,to,cnt,extra,TDX,DX,TD,D,FT,TL,EL,L,T,P,TC,EC,C,D%14,L%1,LnormalD,LpulsarD,Pulsarsync,TEC,DX/EC,,,
l 2 1 6 3 1 1 3 2 1 1 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o2b3ob3o6b3o3b3ob3ob3o3b3o2b3ob3ob3ob3o$obo$2o!;l;b;97;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;64;284;55;145;23,26,115,117,119,122,154,160,163,167,170,174,a 2 1 3 4 1 1 1 4 5 2 1 6 3 1 1 3 2 1 1 1 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o2b3ob3o6b3o3b3ob3ob3o3b3o2b3ob3ob3ob3o$obo$2o!,l,b,97,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-38,64,434,284,24,118,63,55,198,145,52,29,23,0,0,426,518,2,"54,07142857","1,183619551",792,0,792
l 12 5 1 2 1 2 18 1 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3o$obo$2o!;l;b;78;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;278;558;70;163;25,24,109,111,113,116,148,154,158,162,165,169,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 18 1 1 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3o$obo$2o!,l,b,78,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,176,278,708,558,24,133,63,70,442,163,54,29,25,8,1,700,792,0,"56,07142857","4,957961783",792,,778
l 2 1 6 3 1 1 3 2 1 1 16 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o2b3ob3o6b3o3b3ob3ob3o3b3o2b3ob3ob3o16b3o$obo$2o!;l;a;98;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;82;362;70;191;26,27,118,120,122,125,157,163,166,170,173,177,a 2 1 3 4 1 1 1 4 5 2 1 6 3 1 1 3 2 1 1 16 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o2b3ob3o6b3o3b3ob3ob3o3b3o2b3ob3ob3o16b3o$obo$2o!,l,d,98,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-24,82,512,362,22,134,64,70,244,191,54,28,26,8,0,504,596,2,56,"1,464285714",742,8,764
l 9 4 1 9 1 7 16 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o$obo$2o!;l;b;72;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;394;72;178;27,21,102,104,106,109,141,147,151,155,158,162,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o$obo$2o!,l,B,72,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,0,106,544,394,22,136,64,72,272,178,55,28,27,12,0,536,628,1,57,"1,859649123",692,536,750
l 12 5 1 2 1 2 18 1 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3ob3o$obo$2o!;l;c;96;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;276;572;74;163;27,26,114,116,118,121,153,159,163,167,170,174,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 18 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3ob3o$obo$2o!,l,B,96,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,170,276,722,572,22,138,64,74,446,163,55,28,27,8,0,714,806,2,57,"4,842105263",642,,736
l 9 4 1 9 1 7 16 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3o$obo$2o!;l;c;74;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;104;408;76;178;29,23,107,109,111,114,146,152,156,160,163,167,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3o$obo$2o!,l,B,74,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-2,104,558,408,22,140,64,76,278,178,57,28,29,12,0,550,642,0,59,"1,762711864",592,-14,722
l 12 5 1 2 1 2 18 1 1 1 1 d;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3ob3ob3o$obo$2o!;l;d;157;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;274;586;78;163;29,28,119,121,123,127,159,165,169,173,176,180,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 18 1 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3ob3ob3o$obo$2o!,l,d,157,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,168,274,736,586,22,142,64,78,452,163,57,28,29,8,0,728,820,1,59,"4,644067797",542,,708
l 9 4 1 9 1 7 21 2 1 1 16 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o21b3o2b3ob3ob3o16b3o$obo$2o!;l;a;130;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;124;544;105;257;36,28,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 21 2 1 1 16 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o21b3o2b3ob3ob3o16b3o$obo$2o!,l,a,130,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,26,124,642,544,0,154,49,105,334,257,58,22,36,12,0,634,726,0,"59,57142857","2,081534772",492,#REF!,694
p 4 2 2 3 2 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3o$obo$2o!;p;b;37;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;110;238;32;205;15,16,104,106,108,111,143,149,153,157,160,164,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 2 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3o$obo$2o!,p,B,37,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-60,110,452,238,22,128,96,32,196,205,57,42,15,4,0,444,536,2,60,"1,833333333",442,7,680
l 5 12 5 1 2 1 2 18 1 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3o$obo$2o!;l;b;238;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;262;574;78;163;30,26,111,113,115,119,151,157,161,165,168,172,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 18 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3o$obo$2o!,l,B,238,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,156,262,724,574,22,142,64,78,440,163,58,28,30,10,0,716,808,1,60,"4,366666667",392,,666
l 12 5 1 2 1 2 18 1 2 1 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3o2b3ob3ob3o$obo$2o!;l;b;159;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;272;588;79;175;29,28,120,122,124,128,160,166,170,174,177,181,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 18 1 2 1 1 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3o2b3ob3ob3o$obo$2o!,l,b,159,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,170,272,738,588,24,142,63,79,454,175,58,29,29,10,0,730,822,0,"60,07142857","4,527942925",406,#REF!,20
l 12 5 1 2 1 2 13 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o$obo$2o!;l;g;76;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;298;570;68;157;25,24,111,113,115,118,150,156,160,164,167,171,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 13 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o$obo$2o!,l,g,76,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,196,298,740,570,34,136,68,68,468,157,58,33,25,12,0,732,824,2,"60,35714286","4,937278107",420,#REF!,18
l 9 4 1 9 1 7 16 1 1 1 d;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3ob3o$obo$2o!;l;d;80;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;102;422;80;178;31,25,112,114,116,119,151,157,161,165,168,172,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3ob3o$obo$2o!,l,d,80,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-4,102,572,422,22,144,64,80,284,178,59,28,31,12,0,564,656,2,61,"1,672131148",434,#REF!,
l 12 5 1 2 1 2 15 1 10 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3o$obo$2o!;l;a;77;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;292;596;76;180;31,25,112,114,116,119,151,157,161,165,168,172,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 15 1 10 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3o$obo$2o!,l,d,77,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,186,292,746,596,22,140,64,76,466,180,59,28,31,4,0,738,830,2,61,"4,786885246",448,,
l 12 5 1 2 1 2 7 2 1 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o7b3o2b3ob3o3b3o$obo$2o!;l;g;92;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;344;608;66;189;26,25,114,116,118,121,153,159,163,167,170,174,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 7 2 1 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o7b3o2b3ob3o3b3o$obo$2o!,l,g,92,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,242,344,778,608,34,134,68,66,510,189,59,33,26,8,0,770,862,1,"61,35714286","5,606519208",462,#REF!,22
p 4 2 2 3 2 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3ob3o$obo$2o!;p;c;38;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;108;252;36;205;17,18,109,111,113,116,148,154,158,162,165,169,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 2 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3ob3o$obo$2o!,p,B,38,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-62,108,466,252,22,132,96,36,202,205,59,42,17,4,0,458,550,1,62,"1,741935484",476,6,
l 5 9 4 1 9 1 7 16 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o$obo$2o!;l;b;231;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;90;410;80;178;32,23,104,106,108,112,144,150,153,157,160,164,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 16 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o$obo$2o!,l,B,231,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-16,90,560,410,22,144,64,80,272,178,60,28,32,0,0,552,644,2,62,"1,451612903",462,-8,
l 5 12 5 1 2 1 2 18 1 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3ob3o$obo$2o!;l;c;258;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;260;588;82;163;32,28,116,118,120,124,156,162,166,170,173,177,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 18 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3ob3o$obo$2o!,l,B,258,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,154,260,738,588,22,146,64,82,446,163,60,28,32,10,0,730,822,0,62,"4,193548387",,,
l 9 4 1 9 1 7 16 1 1 1 1 e;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3ob3ob3o$obo$2o!;l;e;101;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;100;436;84;178;33,27,117,119,121,125,157,163,167,171,174,178,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3ob3ob3o$obo$2o!,l,B,101,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-6,100,586,436,22,148,64,84,290,178,61,28,33,12,0,578,670,1,63,"1,587301587",546,,
l 9 4 1 9 1 7 21 2 1 1 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o21b3o2b3ob3ob3ob3o$obo$2o!;l;b;129;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;466;90;211;33,27,118,120,122,126,158,164,168,172,175,179,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 21 2 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o21b3o2b3ob3ob3ob3o$obo$2o!,l,B,129,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,0,106,616,466,22,154,64,90,308,211,61,28,33,0,0,608,700,1,63,"1,682539683",,,
l 12 5 1 2 1 2 15 1 10 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3ob3o$obo$2o!;l;b;94;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;290;610;80;180;33,27,117,119,121,124,156,162,166,170,173,177,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 15 1 10 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3ob3o$obo$2o!,l,B,94,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,184,290,760,610,22,144,64,80,472,180,61,28,33,4,0,752,844,1,63,"4,603174603",,,
l 12 5 1 2 1 2 15 1 6 1 2 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o6b3ob3o2b3o$obo$2o!;l;b;154;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;282;606;81;206;32,28,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 15 1 6 1 2 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o6b3ob3o2b3o$obo$2o!,l,b,154,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,180,282,756,606,24,144,63,81,468,206,61,29,32,0,0,748,840,0,"63,07142857","4,471121178",,#REF!,2
p 4 2 2 3 2 1 1 1 d;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3ob3ob3o$obo$2o!;p;d;40;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;266;40;205;19,20,114,116,118,121,153,159,163,167,170,174,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 2 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3ob3ob3o$obo$2o!,p,d,40,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-64,106,480,266,22,136,96,40,208,205,61,42,19,4,0,472,564,0,64,"1,65625",550,5,542
l 5 9 4 1 9 1 7 16 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3o$obo$2o!;l;c;234;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;88;424;84;178;34,25,109,111,113,117,149,155,158,162,165,169,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 16 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3o$obo$2o!,l,B,234,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-18,88,574,424,22,148,64,84,278,178,62,28,34,0,0,566,658,1,64,"1,375",536,-9,
l 12 5 1 2 1 2 13 2 3 3 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o3b3o3b3o$obo$2o!;l;g;153;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;300;620;80;157;29,28,123,125,127,131,163,169,173,177,180,184,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 13 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o3b3o3b3o$obo$2o!,l,g,153,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,198,300,790,620,34,148,68,80,494,157,62,33,29,6,0,782,874,1,"64,35714286","4,661487236","127,3571429",#REF!,10
l 12 5 1 2 1 2 13 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o3b3o$obo$2o!;l;h;93;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;298;594;74;157;27,26,117,119,121,124,156,162,166,170,173,177,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 13 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o3b3o$obo$2o!,l,h,93,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,198,298,790,594,48,148,74,74,494,157,62,35,27,6,0,782,874,1,"64,5","4,620155039",,#REF!,10
l 12 5 1 2 1 2 15 1 10 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3ob3ob3o$obo$2o!;l;c;155;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;288;624;84;180;35,29,122,124,126,130,162,168,172,176,179,183,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 15 1 10 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3ob3ob3o$obo$2o!,l,B,155,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,182,288,774,624,22,148,64,84,478,180,63,28,35,4,0,766,858,0,65,"4,430769231",,,
l 9 4 1 9 1 7 19 6 6 1 1 c;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o6b3ob3ob3o$obo$2o!;l;c;128;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;122;510;97;185;34,27,119,121,123,127,159,165,169,173,176,180,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 6 6 1 1 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o6b3ob3ob3o$obo$2o!,l,c,128,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,20,122,660,510,24,160,63,97,340,185,63,29,34,2,0,652,744,0,"65,07142857","1,874862788",,#REF!,14
l 9 4 1 9 1 7 15 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o$obo$2o!;l;g;73;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;100;412;78;175;30,23,109,111,113,116,148,154,158,162,165,169,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 15 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o$obo$2o!,l,g,73,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-2,100,582,412,34,146,68,78,290,175,63,33,30,8,0,574,666,0,"65,35714286","1,530054645",-14,#REF!,8
l 5 12 5 1 2 1 2 13 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o$obo$2o!;l;g;236;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;282;586;76;157;30,26,113,115,117,121,153,159,163,167,170,174,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 13 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o$obo$2o!,l,g,236,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,180,282,756,586,34,144,68,76,468,157,63,33,30,0,0,748,840,0,"65,35714286","4,314754098",,#REF!,2
l 12 5 1 2 1 2 7 2 1 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o7b3o2b3ob3o3b3o3b3o$obo$2o!;l;h;151;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;344;632;72;189;28,27,120,122,124,128,160,166,170,174,177,181,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 7 2 1 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o7b3o2b3ob3o3b3o3b3o$obo$2o!,l,h,151,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,244,344,828,632,48,146,74,72,536,189,63,35,28,2,0,820,912,0,"65,5","5,251908397",#REF!,#REF!,14
l 5 9 4 1 9 1 7 16 1 1 1 d;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3ob3o$obo$2o!;l;d;242;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;86;438;88;178;36,27,114,116,118,122,154,160,163,167,170,174,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 16 1 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3ob3o$obo$2o!,l,d,242,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-20,86,588,438,22,152,64,88,284,178,64,28,36,0,0,580,672,0,66,"1,303030303",,,
l 9 4 1 9 1 7 16 7 9 1 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o9b3ob3ob3o$obo$2o!;l;b;110;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;114;506;98;219;36,27,119,121,123,127,159,165,169,173,176,180,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 7 9 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o9b3ob3ob3o$obo$2o!,l,B,110,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,8,114,656,506,22,162,64,98,332,219,64,28,36,12,0,648,740,2,66,"1,727272727",,,
l 9 4 1 9 1 7 19 5 2 21 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o2b3o21b3o$obo$2o!;l;a;84;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;136;568;108;235;36,26,117,119,121,124,156,162,166,170,174,178,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 5 2 21 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o2b3o21b3o$obo$2o!,l,d,84,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,30,136,718,568,22,172,64,108,374,235,64,28,36,4,0,710,802,1,66,"2,060606061",,,
l 5 12 5 1 2 1 2 15 1 10 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3o$obo$2o!;l;a;237;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;276;612;84;180;36,27,114,116,118,122,154,160,164,168,171,175,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 15 1 10 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3o$obo$2o!,l,d,237,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,170,276,762,612,22,148,64,84,466,180,64,28,36,6,0,754,846,0,66,"4,181818182",,,
l 12 5 1 2 1 2 16 1 2 4 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o16b3ob3o2b3o4b3o$obo$2o!;l;g;95;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;284;588;76;169;31,26,116,118,120,123,155,161,165,169,172,176,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 16 1 2 4 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o16b3ob3o2b3o4b3o$obo$2o!,l,g,95,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,182,284,758,588,34,144,68,76,470,169,64,33,31,2,0,750,842,2,"66,35714286","4,279870829","123,3571429",#REF!,0
l 5 12 5 1 2 1 2 7 2 1 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o7b3o2b3ob3o3b3o$obo$2o!;l;g;254;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;328;624;74;189;31,27,116,118,120,124,156,162,166,170,173,177,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 7 2 1 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o7b3o2b3ob3o3b3o$obo$2o!,l,g,254,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,226,328,794,624,34,142,68,74,510,189,64,33,31,10,0,786,878,2,"66,35714286","4,942949408",,#REF!,6
l 9 4 1 9 1 7 19 5 2 21 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o2b3o21b3ob3o$obo$2o!;l;b;125;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;134;582;112;235;38,28,122,124,126,130,162,168,172,176,180,184,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 5 2 21 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o2b3o21b3ob3o$obo$2o!,l,B,125,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,28,134,732,582,22,176,64,112,380,235,66,28,38,4,0,724,816,0,68,"1,970588235",,,
l 5 12 5 1 2 1 2 15 1 10 1 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3ob3o$obo$2o!;l;b;256;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;274;626;88;180;38,29,119,121,123,127,159,165,169,173,176,180,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 15 1 10 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o15b3ob3o10b3ob3o$obo$2o!,l,B,256,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,168,274,776,626,22,152,64,88,472,180,66,28,38,6,0,768,860,2,68,"4,029411765",,,
l 9 4 1 9 1 7 23 14 2 3 9 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o14b3o2b3o3b3o9b3o$obo$2o!;l;b;136;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;206;666;115;269;37,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 14 2 3 9 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o14b3o2b3o3b3o9b3o$obo$2o!,l,b,136,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,104,206,816,666,24,178,63,115,460,269,66,29,37,4,0,808,900,0,"68,07142857","3,026232949",,#REF!,26
l 9 4 1 9 1 7 24 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o$obo$2o!;l;g;75;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;162;538;94;209;33,24,111,113,115,118,150,156,160,164,167,171,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o$obo$2o!,l,g,75,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,60,162,708,538,34,162,68,94,384,209,66,33,33,8,0,700,792,0,"68,35714286","2,369905956",2,#REF!,8
l 9 4 1 9 1 7 16 9 1 15 1 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o9b3ob3o15b3ob3o$obo$2o!;l;a;116;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;120;544;106;249;39,28,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 9 1 15 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o9b3ob3o15b3ob3o$obo$2o!,l,d,116,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,14,120,694,544,22,170,64,106,354,249,67,28,39,8,0,686,778,1,69,"1,739130435",,,
l 5 8 2 1 2 1 7 4 3 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3o2b3ob3o7b3o4b3o3b3o2b3o10b3o$obo$2o!;l;g;240;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;60;372;78;152;34,27,117,119,121,125,157,163,166,170,173,177,a 2 1 3 4 1 1 1 4 5 5 8 2 1 2 1 7 4 3 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3o2b3ob3o7b3o4b3o3b3o2b3o10b3o$obo$2o!,l,g,240,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-42,60,542,372,34,146,68,78,250,152,67,33,34,10,0,534,626,2,"69,35714286","0,8650875386",542,,6
l 9 4 1 9 1 7 15 2 3 3 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o3b3o3b3o$obo$2o!;l;g;100;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;102;462;90;175;34,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 15 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o3b3o3b3o$obo$2o!,l,g,100,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,0,102,632,462,34,158,68,90,316,175,67,33,34,2,0,624,716,2,"69,35714286","1,470648816",,#REF!,0
l 9 4 1 9 1 7 15 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o3b3o$obo$2o!;l;h;79;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;100;436;84;175;32,25,115,117,119,122,154,160,164,168,171,175,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 15 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o3b3o$obo$2o!,l,h,79,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,0,100,632,436,48,158,74,84,316,175,67,35,32,2,0,624,716,2,"69,5","1,438848921",,#REF!,0
l 5 12 5 1 2 1 2 13 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o3b3o$obo$2o!;l;h;255;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;282;610;82;157;32,28,119,121,123,127,159,165,169,173,176,180,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 13 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3o2b3o3b3o3b3o$obo$2o!,l,h,255,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,182,282,806,610,48,156,74,82,494,157,67,35,32,8,0,798,890,2,"69,5","4,057553957",,#REF!,36
l 9 4 1 9 1 7 23 15 4 1 1 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o15b3o4b3ob3ob3o$obo$2o!;l;a;139;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;194;626;108;239;40,28,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 15 4 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o15b3o4b3ob3ob3o$obo$2o!,l,d,139,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,88,194,776,626,22,172,64,108,432,239,68,28,40,6,0,768,860,2,70,"2,771428571",,,
l 5 9 4 1 9 1 7 15 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o$obo$2o!;l;g;233;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;84;428;86;175;35,25,111,113,115,119,151,157,160,164,167,171,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 15 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o$obo$2o!,l,g,233,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-18,84,598,428,34,154,68,86,290,175,68,33,35,10,0,590,682,1,"70,35714286","1,193908629",,#REF!,34
l 9 4 1 9 1 7 22 3 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o2b3o10b3o$obo$2o!;l;g;87;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;156;548;98;209;35,26,117,119,121,124,156,162,166,170,173,177,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 22 3 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o2b3o10b3o$obo$2o!,l,g,87,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,54,156,718,548,34,166,68,98,386,209,68,33,35,4,0,710,802,1,"70,35714286","2,217258883",,#REF!,40
l 9 4 1 9 1 7 23 17 2 3 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o17b3o2b3o3b3o3b3o$obo$2o!;l;g;140;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;198;646;112;207;35,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 17 2 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o17b3o2b3o3b3o3b3o$obo$2o!,l,g,140,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,96,198,816,646,34,180,68,112,456,207,68,33,35,4,0,808,900,0,"70,35714286","2,814213198",,#REF!,26
l 12 5 1 2 1 2 16 1 2 4 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o16b3ob3o2b3o4b3o3b3o$obo$2o!;l;h;156;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;284;612;82;169;33,28,122,124,126,130,162,168,172,176,179,183,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 16 1 2 4 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o16b3ob3o2b3o4b3o3b3o$obo$2o!,l,h,156,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,184,284,808,612,48,156,74,82,496,169,68,35,33,10,0,800,892,1,"70,5","4,028368794",,#REF!,34
l 9 4 1 9 1 7 23 17 2 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o17b3o2b3o3b3o$obo$2o!;l;h;88;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;196;620;106;207;33,26,117,119,121,124,156,162,166,170,174,178,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 17 2 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o17b3o2b3o3b3o$obo$2o!,l,h,88,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,96,196,816,620,48,180,74,106,456,207,68,35,33,4,0,808,900,0,"70,5","2,780141844",,#REF!,26
l 5 9 4 1 9 1 7 19 5 2 21 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o2b3o21b3o$obo$2o!;l;a;246;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;120;584;116;235;41,28,119,121,123,127,159,165,169,173,177,181,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 19 5 2 21 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o2b3o21b3o$obo$2o!,l,d,246,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,14,120,734,584,22,180,64,116,374,235,69,28,41,6,0,726,818,2,71,"1,690140845",,,
l 9 4 1 9 1 7 19 5 5 2 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o5b3o2b3o$obo$2o!;l;g;85;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;114;482;92;181;36,25,115,117,119,122,154,160,164,168,171,175,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 5 5 2 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o5b3o2b3o$obo$2o!,l,g,85,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,12,114,652,482,34,160,68,92,332,181,69,33,36,8,0,644,736,1,"71,35714286","1,597597598",,#REF!,22
l 5 12 5 1 2 1 2 16 1 2 4 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o16b3ob3o2b3o4b3o$obo$2o!;l;g;257;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;268;604;84;169;36,28,118,120,122,126,158,164,168,172,175,179,a 2 1 3 4 1 1 1 4 5 5 12 5 1 2 1 2 16 1 2 4 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o16b3ob3o2b3o4b3o$obo$2o!,l,g,257,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,166,268,774,604,34,152,68,84,470,169,69,33,36,4,0,766,858,0,"71,35714286","3,755755756",,#REF!,26
l 9 4 1 9 1 7 24 6 12 3 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o12b3o3b3o3b3o$obo$2o!;l;g;149;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;174;622;112;216;36,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 6 12 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o12b3o3b3o3b3o$obo$2o!,l,g,149,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,72,174,792,622,34,180,68,112,432,216,69,33,36,8,0,784,876,0,"71,35714286","2,438438438",,#REF!,8
l 9 4 1 9 1 7 16 6 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o6b3o2b3o3b3o3b3o$obo$2o!;l;h;109;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;104;480;94;236;34,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 6 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o6b3o2b3o3b3o3b3o$obo$2o!,l,h,109,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,4,104,676,480,48,168,74,94,340,236,69,35,34,4,0,668,760,1,"71,5","1,454545455",,#REF!,40
l 9 4 1 9 1 7 24 6 12 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o12b3o3b3o$obo$2o!;l;h;91;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;172;596;106;216;34,26,117,119,121,124,156,162,166,170,174,178,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 6 12 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o12b3o3b3o$obo$2o!,l,h,91,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,72,172,792,596,48,180,74,106,432,216,69,35,34,8,0,784,876,0,"71,5","2,405594406",,#REF!,8
l 9 4 1 9 1 7 23 19 6 1 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o19b3o6b3ob3o$obo$2o!;l;h;89;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;210;650;110;231;34,26,116,118,120,123,155,161,165,169,173,177,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 19 6 1 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o19b3o6b3ob3o$obo$2o!,l,h,89,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,110,210,846,650,48,184,74,110,478,231,69,35,34,6,0,838,930,0,"71,5","2,937062937",,#REF!,38
l 9 4 1 9 1 7 24 6 4 4 12 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o4b3o4b3o12b3o$obo$2o!;l;a;146;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;196;652;114;259;42,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 6 4 4 12 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o4b3o4b3o12b3o$obo$2o!,l,d,146,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,90,196,802,652,22,178,64,114,446,259,70,28,42,4,0,794,886,1,72,"2,722222222",,,
p 4 2 2 3 8 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o8b3o2b3o10b3o$obo$2o!;p;g;39;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;118;326;52;206;22,19,113,115,117,120,152,158,162,166,169,173,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 8 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o8b3o2b3o10b3o$obo$2o!,p,g,39,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-48,118,560,326,34,152,100,52,256,206,69,47,22,0,0,552,644,2,"72,35714286","1,630799605",-14,-14,30
l 9 4 1 9 1 7 16 4 2 5 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o4b3o2b3o5b3o$obo$2o!;l;g;82;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;458;88;255;37,25,115,117,119,122,154,160,164,168,171,175,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 4 2 5 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o4b3o2b3o5b3o$obo$2o!,l,g,82,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,4,106,628,458,34,156,68,88,316,255,70,33,37,12,0,620,712,1,"72,35714286","1,464955577",,#REF!,4
l 9 4 1 9 1 7 16 10 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o10b3o2b3o11b3o$obo$2o!;l;g;83;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;120;520;100;346;37,27,119,121,123,126,158,164,168,172,176,180,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 10 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o10b3o2b3o11b3o$obo$2o!,l,g,83,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,18,120,690,520,34,168,68,100,354,346,70,33,37,4,0,682,774,0,"72,35714286","1,658440276","72,35714286",#REF!,26
l 9 4 1 9 1 7 24 1 3 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3ob3o3b3o2b3o10b3o$obo$2o!;l;g;142;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;158;574;104;200;37,28,122,124,126,130,162,168,172,176,180,184,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 1 3 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3ob3o3b3o2b3o10b3o$obo$2o!,l,g,142,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,56,158,744,574,34,172,68,104,400,200,70,33,37,2,0,736,828,0,"72,35714286","2,183613031",,,
l 9 4 1 9 1 7 24 2 10 3 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o3b3o3b3o$obo$2o!;l;g;143;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;164;588;106;209;37,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 2 10 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o3b3o3b3o$obo$2o!,l,g,143,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,62,164,758,588,34,174,68,106,410,209,70,33,37,2,0,750,842,2,"72,35714286","2,266535044",892,,
l 9 4 1 9 1 7 24 2 10 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o3b3o$obo$2o!;l;h;90;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;162;562;100;209;35,26,117,119,121,124,156,162,166,170,174,178,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 2 10 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o3b3o$obo$2o!,l,h,90,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,62,162,758,562,48,174,74,100,410,209,70,35,35,2,0,750,842,2,"72,5","2,234482759",,,
l 5 9 4 1 9 1 7 24 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o$obo$2o!;l;g;235;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;146;554;102;209;38,26,113,115,117,121,153,159,163,167,171,175,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 24 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o$obo$2o!,l,g,235,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,44,146,724,554,34,170,68,102,384,209,71,33,38,10,0,716,808,1,"73,35714286","1,990262902",,,
l 9 4 1 9 1 7 16 11 22 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o22b3o2b3o3b3o$obo$2o!;l;g;121;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;134;606;118;214;38,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 11 22 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o22b3o2b3o3b3o$obo$2o!,l,g,121,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,32,134,776,606,34,186,68,118,404,214,71,33,38,6,0,768,860,2,"73,35714286","1,826679649",,,
l 9 4 1 9 1 7 16 11 3 7 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o3b3o7b3o3b3o$obo$2o!;l;h;118;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;118;534;104;193;36,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 11 3 7 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o3b3o7b3o3b3o$obo$2o!,l,h,118,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,18,118,730,534,48,178,74,104,374,193,71,35,36,2,0,722,814,1,"73,5","1,605442177",,,
l 9 4 1 9 1 7 22 3 6 12 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o6b3o12b3o3b3o$obo$2o!;l;h;133;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;166;606;110;216;36,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 22 3 6 12 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o6b3o12b3o3b3o$obo$2o!,l,h,133,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,66,166,802,606,48,184,74,110,434,216,71,35,36,4,0,794,886,1,"73,5","2,258503401",,,
l 9 4 1 9 1 7 16 3 2 16 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o3b3o2b3o16b3o3b3o$obo$2o!;l;h;105;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;210;626;104;247;36,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 3 2 16 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o3b3o2b3o16b3o3b3o$obo$2o!,l,h,105,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,110,210,822,626,48,178,74,104,466,247,71,35,36,10,0,814,906,0,"73,5","2,857142857",,,
l 9 4 1 9 1 7 24 6 4 4 5 b;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o4b3o4b3o5b3o$obo$2o!;l;b;145;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;188;616;107;263;43,27,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 6 4 4 5 3 5 a,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o4b3o4b3o5b3o$obo$2o!,l,b,145,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,86,188,766,616,24,170,63,107,426,263,72,29,43,10,0,758,850,1,"74,07142857","2,538090646",,,
l 9 4 1 9 1 7 16 11 21 6 2 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o21b3o6b3o2b3o$obo$2o!;l;g;120;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;142;622;120;208;39,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 11 21 6 2 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o21b3o6b3o2b3o$obo$2o!,l,g,120,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,40,142,792,622,34,188,68,120,416,208,72,33,39,8,0,784,876,0,"74,35714286","1,909702209",,,
l 9 4 1 9 1 7 24 6 4 8 8 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o4b3o8b3o8b3o$obo$2o!;l;g;147;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;182;638;114;243;39,27,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 6 4 8 8 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o4b3o8b3o8b3o$obo$2o!,l,g,147,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,80,182,808,638,34,182,68,114,444,243,72,33,39,10,0,800,892,1,"74,35714286","2,447646494",,,
l 9 4 1 9 1 7 23 14 1 7 5 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o14b3ob3o7b3o5b3o$obo$2o!;l;g;135;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;422;878;114;235;39,28,122,124,126,130,162,168,172,176,180,184,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 14 1 7 5 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o14b3ob3o7b3o5b3o$obo$2o!,l,g,135,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,320,422,1048,878,34,182,68,114,684,235,72,33,39,12,0,1040,1132,1,"74,35714286","5,6753122",,,
l 5 9 4 1 9 1 7 15 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o3b3o$obo$2o!;l;h;241;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;84;452;92;175;37,27,117,119,121,125,157,163,166,170,173,177,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 15 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3o3b3o3b3o$obo$2o!,l,h,241,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-16,84,648,452,48,166,74,92,316,175,72,35,37,4,0,640,732,0,"74,5","1,127516779",,,
l 9 4 1 9 1 7 16 7 9 7 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o9b3o7b3o3b3o$obo$2o!;l;h;111;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;122;546;106;219;37,27,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 7 9 7 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o9b3o7b3o3b3o$obo$2o!,l,h,111,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,22,122,742,546,48,180,74,106,382,219,72,35,37,0,0,734,826,1,"74,5","1,637583893",,,
l 9 4 1 9 1 7 22 3 2 10 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o2b3o10b3o3b3o$obo$2o!;l;h;132;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;156;572;104;209;37,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 22 3 2 10 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o2b3o10b3o3b3o$obo$2o!,l,h,132,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,56,156,768,572,48,178,74,104,412,209,72,35,37,12,0,760,852,0,"74,5","2,093959732",,,
p 4 2 2 3 2 4 2 5 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3o4b3o2b3o5b3o$obo$2o!;p;g;42;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;110;302;48;241;25,20,117,119,121,124,156,162,166,170,173,177,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 2 4 2 5 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3o4b3o2b3o5b3o$obo$2o!,p,g,42,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-56,110,536,302,34,148,100,48,240,241,72,47,25,4,0,528,620,2,"75,35714286","1,45971564",636,2,
l 9 4 1 9 1 7 16 7 10 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o10b3o2b3o11b3o$obo$2o!;l;g;113;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;124;564;110;227;40,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 7 10 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o10b3o2b3o11b3o$obo$2o!,l,g,113,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,22,124,734,564,34,178,68,110,378,227,73,33,40,6,0,726,818,2,"75,35714286","1,64549763",868,,
l 5 9 4 1 9 1 7 22 3 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o2b3o10b3o$obo$2o!;l;g;249;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;140;564;106;209;40,28,119,121,123,127,159,165,169,173,177,181,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 22 3 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3o3b3o2b3o10b3o$obo$2o!,l,g,249,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,38,140,734,564,34,174,68,106,386,209,73,33,40,6,0,726,818,2,"75,35714286","1,857819905",868,,
l 9 4 1 9 1 7 16 7 19 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o19b3o2b3o10b3o$obo$2o!;l;g;115;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;134;606;118;237;40,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 7 19 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o19b3o2b3o10b3o$obo$2o!,l,g,115,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,32,134,776,606,34,186,68,118,404,237,73,33,40,6,0,768,860,2,"75,35714286","1,778199052",,,
l 9 4 1 9 1 7 23 15 1 1 4 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o15b3ob3ob3o4b3o$obo$2o!;l;g;137;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;204;636;108;207;40,28,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 15 1 1 4 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o15b3ob3ob3o4b3o$obo$2o!,l,g,137,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,102,204,806,636,34,176,68,108,454,207,73,33,40,8,0,798,890,2,"75,35714286","2,707109005",,,
p 4 2 2 3 8 6 12 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o8b3o6b3o12b3o3b3o$obo$2o!;p;h;44;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;128;384;64;230;23,21,119,121,123,126,158,164,168,172,175,179,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 8 6 12 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o8b3o6b3o12b3o3b3o$obo$2o!,p,h,44,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-36,128,644,384,48,170,106,64,304,230,72,49,23,0,0,636,728,2,"75,5","1,695364238",,,
l 9 4 1 9 1 7 19 5 5 2 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o5b3o2b3o3b3o$obo$2o!;l;h;126;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;114;506;98;181;38,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 5 5 2 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o5b3o2b3o3b3o$obo$2o!,l,h,126,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,14,114,702,506,48,172,74,98,358,181,73,35,38,2,0,694,786,0,"75,5","1,509933775",,,
l 9 4 1 9 1 7 24 4 2 9 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o4b3o2b3o9b3o3b3o$obo$2o!;l;h;144;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;158;582;106;207;38,27,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 4 2 9 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o4b3o2b3o9b3o3b3o$obo$2o!,l,h,144,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,58,158,778,582,48,180,74,106,418,207,73,35,38,8,0,770,862,1,"75,5","2,092715232",,,
l 9 4 1 9 1 7 16 19 6 12 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o19b3o6b3o12b3o3b3o$obo$2o!;l;h;123;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;140;620;120;213;38,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 19 6 12 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o19b3o6b3o12b3o3b3o$obo$2o!,l,h,123,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,40,140,816,620,48,194,74,120,428,213,73,35,38,4,0,808,900,0,"75,5","1,854304636",,,
l 5 9 4 1 9 1 7 23 17 2 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o17b3o2b3o3b3o$obo$2o!;l;h;250;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;180;636;114;207;38,28,119,121,123,127,159,165,169,173,177,181,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 23 17 2 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o17b3o2b3o3b3o$obo$2o!,l,h,250,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,80,180,832,636,48,188,74,114,456,207,73,35,38,6,0,824,916,1,"75,5","2,38410596",,,
l 5 9 4 1 9 1 7 19 5 5 2 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o5b3o2b3o$obo$2o!;l;g;247;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;98;498;100;181;41,27,117,119,121,125,157,163,166,170,174,178,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 19 5 5 2 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o5b3o5b3o2b3o$obo$2o!,l,g,247,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-4,98,668,498,34,168,68,100,332,181,74,33,41,10,0,660,752,2,"76,35714286","1,28344247",,,
p 4 2 2 3 8 2 10 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o8b3o2b3o10b3o3b3o$obo$2o!;p;h;43;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;118;350;58;206;24,21,119,121,123,126,158,164,168,172,175,179,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 8 2 10 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o8b3o2b3o10b3o3b3o$obo$2o!,p,h,43,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-46,118,610,350,48,164,106,58,282,206,73,49,24,8,0,602,694,1,"76,5","1,54248366",,,
l 9 4 1 9 1 7 16 4 2 5 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o4b3o2b3o5b3o3b3o$obo$2o!;l;h;107;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;482;94;255;39,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 4 2 5 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o4b3o2b3o5b3o3b3o$obo$2o!,l,h,107,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,6,106,678,482,48,168,74,94,342,255,74,35,39,6,0,670,762,0,"76,5","1,385620915",,,
l 9 4 1 9 1 7 16 3 4 4 1 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o3b3o4b3o4b3ob3o$obo$2o!;l;h;106;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;116;484;92;199;39,27,120,122,124,128,160,166,170,174,177,181,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 3 4 4 1 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o3b3o4b3o4b3ob3o$obo$2o!,l,h,106,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,16,116,680,484,48,166,74,92,348,199,74,35,39,8,0,672,764,2,"76,5","1,516339869",,,
l 9 4 1 9 1 7 16 10 2 11 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o10b3o2b3o11b3o3b3o$obo$2o!;l;h;117;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;120;544;106;208;39,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 10 2 11 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o10b3o2b3o11b3o3b3o$obo$2o!,l,h,117,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,20,120,740,544,48,180,74,106,380,208,74,35,39,12,0,732,824,2,"76,5","1,568627451",,,
l 5 9 4 1 9 1 7 24 6 12 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o12b3o3b3o$obo$2o!;l;h;253;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;156;612;114;216;39,28,119,121,123,127,159,165,169,173,177,181,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 24 6 12 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o12b3o3b3o$obo$2o!,l,h,253,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,56,156,808,612,48,188,74,114,432,216,74,35,39,10,0,800,892,1,"76,5","2,039215686",,,
l 5 9 4 1 9 1 7 23 19 6 1 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o19b3o6b3ob3o$obo$2o!;l;h;251;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;194;666;118;231;39,28,118,120,122,126,158,164,168,172,176,180,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 23 19 6 1 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o19b3o6b3ob3o$obo$2o!,l,h,251,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,94,194,862,666,48,192,74,118,478,231,74,35,39,8,0,854,946,1,"76,5","2,535947712",,,
l 5 9 4 1 9 1 7 16 4 2 5 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o4b3o2b3o5b3o$obo$2o!;l;g;244;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;90;474;96;255;42,27,117,119,121,125,157,163,166,170,173,177,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 16 4 2 5 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o4b3o2b3o5b3o$obo$2o!,l,g,244,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-12,90,644,474,34,164,68,96,316,255,75,33,42,0,0,636,728,2,"77,35714286","1,163434903",,,
l 5 9 4 1 9 1 7 16 10 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o10b3o2b3o11b3o$obo$2o!;l;g;245;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;104;536;108;346;42,29,121,123,125,129,161,167,171,175,179,183,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 16 10 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o10b3o2b3o11b3o$obo$2o!,l,g,245,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,2,104,706,536,34,176,68,108,354,346,75,33,42,6,0,698,790,1,"77,35714286","1,344413666",,,
l 5 9 4 1 9 1 7 24 2 10 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o3b3o$obo$2o!;l;h;252;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;146;578;108;209;40,28,119,121,123,127,159,165,169,173,177,181,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 24 2 10 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o2b3o10b3o3b3o$obo$2o!,l,h,252,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,46,146,774,578,48,182,74,108,410,209,75,35,40,4,0,766,858,0,"77,5","1,883870968",908,,
l 9 4 1 9 1 7 16 11 16 8 5 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o16b3o8b3o5b3o$obo$2o!;l;h;119;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;216;696;120;215;42,29,125,127,129,133,165,171,175,179,183,187,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 11 16 8 5 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o11b3o16b3o8b3o5b3o$obo$2o!,l,h,119,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,116,216,892,696,48,194,74,120,504,215,77,35,42,10,0,884,976,1,"79,5","2,716981132",,,
l 9 4 1 9 1 7 24 6 9 1 1 a;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o9b3ob3ob3o$obo$2o!;l;a;148;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;160;580;105;225;36,27,119,121,123,127,159,165,169,173,177,181,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 24 6 9 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o24b3o6b3o9b3ob3ob3o$obo$2o!,l,d,148,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,70,160,714,580,22,161,56,105,392,225,64,28,36,0,1,706,798,0,66,"2,424242424",,#REF!,2
l 5 8 2 1 2 1 7 4 2 5 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3o2b3ob3o7b3o4b3o2b3o5b3o$obo$2o!;l;g;232;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;56;324;67;133;31,24,109,111,113,117,149,155,158,162,165,169,a 2 1 3 4 1 1 1 4 5 5 8 2 1 2 1 7 4 2 5 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3o2b3ob3o7b3o4b3o2b3o5b3o$obo$2o!,l,g,232,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-46,56,494,324,34,135,68,67,224,133,64,33,31,4,1,486,578,2,"66,35714286","0,8439181916",,,
l 12 5 1 2 1 2 5 3 6 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o5b3o3b3o6b3o2b3o3b3o$obo$2o!;l;g;150;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;292;592;75;148;31,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 5 3 6 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o5b3o3b3o6b3o2b3o3b3o$obo$2o!,l,g,150,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,190,292,762,592,34,143,68,75,476,148,64,33,31,6,1,754,846,0,"66,35714286","4,400430571",,,
l 12 5 1 2 1 2 18 1 1 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3o2b3o11b3o$obo$2o!;l;g;158;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;280;636;89;171;31,29,123,125,127,131,163,169,173,177,180,184,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 18 1 1 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3ob3o2b3o11b3o$obo$2o!,l,g,158,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,178,280,806,636,34,157,68,89,492,171,64,33,31,8,1,798,890,2,"66,35714286","4,219590958",,,
l 12 5 1 2 1 2 18 1 7 1 8 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3o7b3ob3o8b3o$obo$2o!;l;g;160;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;288;652;91;213;31,28,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 18 1 7 1 8 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o18b3ob3o7b3ob3o8b3o$obo$2o!,l,g,160,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,186,288,822,652,34,159,68,91,504,213,64,33,31,10,1,814,906,0,"66,35714286","4,3401507",,,
l 12 5 1 2 1 2 13 1 1 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3ob3ob3o3b3o3b3o$obo$2o!;l;h;152;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;292;600;77;160;29,28,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 13 1 1 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o13b3ob3ob3o3b3o3b3o$obo$2o!,l,h,152,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,192,292,796,600,48,151,74,77,494,160,64,35,29,12,1,788,880,1,"66,5","4,390977444",,,
l 12 5 1 2 1 2 19 1 1 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o19b3ob3ob3o3b3o3b3o$obo$2o!;l;h;161;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;306;638;83;179;29,28,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 12 5 1 2 1 2 19 1 1 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o12b3o5b3ob3o2b3ob3o2b3o19b3ob3ob3o3b3o3b3o$obo$2o!,l,h,161,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,206,306,834,638,48,157,74,83,520,179,64,35,29,8,1,826,918,0,"66,5","4,601503759",,,
l 9 4 1 9 1 7 16 7 10 1 1 d;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o10b3ob3ob3o$obo$2o!;l;d;112;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;118;514;99;219;38,28,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 7 10 1 1 2 3 1 j,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o10b3ob3ob3o$obo$2o!,l,d,112,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,12,118,664,514,22,163,64,99,338,219,66,28,38,6,1,656,748,1,68,"1,735294118",,,
l 9 4 1 9 1 7 16 1 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o2b3o11b3o$obo$2o!;l;g;81;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;108;472;91;186;33,26,116,118,120,123,155,161,165,169,172,176,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o2b3o11b3o$obo$2o!,l,g,81,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,6,108,642,472,34,159,68,91,324,186,66,33,33,12,1,634,726,0,"68,35714286","1,579937304",,,
l 9 4 1 9 1 7 23 2 3 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o2b3o3b3o2b3o3b3o$obo$2o!;l;g;134;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;262;650;97;199;33,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 2 3 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o2b3o3b3o2b3o3b3o$obo$2o!,l,g,134,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,160,262,820,650,34,165,68,97,490,199,66,33,33,8,1,812,904,1,"68,35714286","3,832810867",,,
l 9 4 1 9 1 7 19 6 4 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o4b3o3b3o$obo$2o!;l;g;86;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;122;494;93;185;34,25,115,117,119,122,154,160,164,168,171,175,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 6 4 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o4b3o3b3o$obo$2o!,l,g,86,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,20,122,664,494,34,161,68,93,342,185,67,33,34,6,1,656,748,1,"69,35714286","1,759011329",,,
l 9 4 1 9 1 7 16 1 1 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3o2b3o11b3o$obo$2o!;l;g;102;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;486;95;178;35,28,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 1 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3ob3o2b3o11b3o$obo$2o!,l,g,102,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,4,106,656,486,34,163,68,95,330,178,68,33,35,12,1,648,740,2,"70,35714286","1,506598985",,,
l 5 8 2 1 2 1 7 4 2 5 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3o2b3ob3o7b3o4b3o2b3o5b3o3b3o$obo$2o!;l;h;239;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;56;348;73;133;33,26,115,117,119,123,155,161,164,168,171,175,a 2 1 3 4 1 1 1 4 5 5 8 2 1 2 1 7 4 2 5 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3o2b3ob3o7b3o4b3o2b3o5b3o3b3o$obo$2o!,l,h,239,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-44,56,544,348,48,147,74,73,250,133,68,35,33,12,1,536,628,1,"70,5","0,7943262411",,-46,462
l 9 4 1 9 1 7 22 1 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3ob3o2b3o3b3o3b3o$obo$2o!;l;h;131;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;160;540;95;211;33,27,120,122,124,128,160,166,170,174,177,181,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 22 1 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o22b3ob3o2b3o3b3o3b3o$obo$2o!,l,h,131,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,60,160,736,540,48,169,74,95,398,211,68,35,33,8,1,728,820,1,"70,5","2,269503546",,,
p 4 2 2 3 2 1 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3o2b3o11b3o$obo$2o!;p;g;41;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;112;316;51;213;21,21,118,120,122,125,157,163,167,171,174,178,a 2 1 3 4 1 1 1 4 5 8 2 1 1 4 2 2 3 2 1 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o8b3o2b3ob3ob3o4b3o2b3o2b3o3b3o2b3ob3o2b3o11b3o$obo$2o!,p,g,41,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-54,112,550,316,34,151,100,51,248,213,68,47,21,4,1,542,634,1,"71,35714286","1,56956957",-14,-14,
l 9 4 1 9 1 7 19 1 3 2 10 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3ob3o3b3o2b3o10b3o$obo$2o!;l;g;124;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;110;506;99;203;36,28,122,124,126,130,162,168,172,176,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 1 3 2 10 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3ob3o3b3o2b3o10b3o$obo$2o!,l,g,124,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,8,110,676,506,34,167,68,99,342,203,69,33,36,4,1,668,760,1,"71,35714286","1,541541542",,,
l 9 4 1 9 1 7 16 7 17 2 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o17b3o2b3o3b3o$obo$2o!;l;g;114;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;138;574;109;215;36,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 7 17 2 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o7b3o17b3o2b3o3b3o$obo$2o!,l,g,114,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,36,138,744,574,34,177,68,109,390,215,69,33,36,2,1,736,828,0,"71,35714286","1,933933934",,,
l 9 4 1 9 1 7 16 6 2 2 5 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o6b3o2b3o2b3o5b3o$obo$2o!;l;g;108;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;130;510;95;189;37,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 6 2 2 5 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o6b3o2b3o2b3o5b3o$obo$2o!,l,g,108,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,28,130,680,510,34,163,68,95,354,189,70,33,37,8,1,672,764,2,"72,35714286","1,796643633",,,
l 9 4 1 9 1 7 16 3 2 15 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o3b3o2b3o15b3o3b3o$obo$2o!;l;g;104;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;206;618;103;229;37,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 3 2 15 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o3b3o2b3o15b3o3b3o$obo$2o!,l,g,104,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,104,206,788,618,34,171,68,103,446,229,70,33,37,4,1,780,872,2,"72,35714286","2,846989141",,,
l 9 4 1 9 1 7 16 1 2 11 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o2b3o11b3o3b3o$obo$2o!;l;h;103;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;108;496;97;186;35,28,122,124,126,130,162,168,172,176,179,183,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 1 2 11 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o2b3o11b3o3b3o$obo$2o!,l,h,103,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,8,108,692,496,48,171,74,97,350,186,70,35,35,6,1,684,776,2,"72,5","1,489655172",,,
l 5 9 4 1 9 1 7 16 1 2 11 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o2b3o11b3o$obo$2o!;l;g;243;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;92;488;99;186;38,28,118,120,122,126,158,164,167,171,174,178,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 16 1 2 11 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3ob3o2b3o11b3o$obo$2o!,l,g,243,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,-10,92,658,488,34,167,68,99,324,186,71,33,38,0,1,650,742,1,"73,35714286","1,254138267",,,
l 9 4 1 9 1 7 19 6 4 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o4b3o3b3o3b3o$obo$2o!;l;h;127;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;122;518;99;185;36,27,121,123,125,129,161,167,171,175,178,182,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 19 6 4 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o4b3o3b3o3b3o$obo$2o!,l,h,127,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,22,122,714,518,48,173,74,99,368,185,71,35,36,0,1,706,798,0,"73,5","1,659863946",,,
l 5 9 4 1 9 1 7 19 6 4 3 g;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o4b3o3b3o$obo$2o!;l;g;248;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;106;510;101;185;39,27,117,119,121,125,157,163,167,171,175,179,a 2 1 3 4 1 1 1 4 5 5 9 4 1 9 1 7 19 6 4 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o19b3o6b3o4b3o3b3o$obo$2o!,l,g,248,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,4,106,680,510,34,169,68,101,342,185,72,33,39,8,1,672,764,2,"74,35714286","1,425552354",,,
l 9 4 1 9 1 7 15 2 1 1 4 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3ob3ob3o4b3o$obo$2o!;l;h;99;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;100;448;87;240;37,27,119,121,123,126,158,164,168,172,175,179,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 15 2 1 1 4 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o15b3o2b3ob3ob3o4b3o$obo$2o!,l,h,99,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,0,100,644,448,48,161,74,87,322,240,72,35,37,0,1,636,728,2,"74,5","1,342281879",,,
l 9 4 1 9 1 7 16 15 2 3 3 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o15b3o2b3o3b3o3b3o$obo$2o!;l;h;122;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;116;528;103;235;37,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 16 15 2 3 3 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o16b3o15b3o2b3o3b3o3b3o$obo$2o!,l,h,122,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,16,116,724,528,48,177,74,103,370,235,72,35,37,10,1,716,808,1,"74,5","1,55704698",,,
l 9 4 1 9 1 7 23 15 2 2 7 h;2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o15b3o2b3o2b3o7b3o$obo$2o!;l;h;138;LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o;False;227;679;113;241;38,28,123,125,127,131,163,169,173,177,181,185,a 2 1 3 4 1 1 1 4 5 9 4 1 9 1 7 23 15 2 2 7 3 1 1 1 4 i,2o$obo$2bo2b3ob3o3b3o4b3ob3ob3ob3o4b3o5b3o9b3o4b3ob3o9b3ob3o7b3o23b3o15b3o2b3o2b3o7b3o$obo$2o!,l,h,138,LT_1_-25_6_4_b2o$2ob3o$b5o$2b3o,127,227,875,679,48,187,74,113,501,241,73,35,38,7,1,867,959,2,"75,5","3,006622517",,,
(Other sheets contain main fuse state transitions ... there was definitely bug in "k" state detection so "b 2 3 1 k" was not detected ... yep I have seen Pavgran notation too late to start using it ... but at least (a,b,c,d,e)=(-1,0,1,2,3) was rather natural choice ... i,j,k are -1 variants, g,(h,m) are queen bee stages. l is 8 blinkers core generating the mwss, p is its extended variant compatible with Bullet51 solution ... it was unwinded few columns later)
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Hippo.69
Posts: 687
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

OK, I am probably done with blinker fuse gun opimization. Here is current frobenius.mc.
408702 long (was 801063 in version 4), optimized for rebuild. rmac.py would need big changes especially the cleanup, where the variability of debries complicates the situation.
But this is ECCA1 program and it is much more efficient in doing its job.

(I have not considered the debrie destruction costs of different mwss emision stablisations, including them to frobenius.py could slightly change the resulting pattern.)
frobenius.mc
(136.04 KiB) Downloaded 33 times
So cleanup, rebuild and building target for near gpse90's constructions ... are the following steps.

Small adjustment ... 407988
frobenius.mc
(136.36 KiB) Downloaded 30 times
Actually why do I insist on making the mwss lane transparent after last emited mwss? (on both ends) ...
407852
frobenius.mc
(136.55 KiB) Downloaded 28 times
Here is the "fuse theory" (2000 as ad hoc ... 1000 would be enough):

Code: Select all

def realise_from_halves(n,s,pl,pr):

    #print (f" realise from halves {n,s,pl,pr}")
    key = f"{s} {n}, {pl}, {pr}"
    sol = (None, None, None)
    if n>0:
        nn, ps, ph, ds, dh = n, pl, pr, 'L', 'R'
    else:
        nn, ps, ph, ds, dh = -n, pr, pl, 'R', 'L'

    interesting = (key == f"M {8}, {1}, {1}") or (key == f"M {-84}, {0}, {0}")

    ns = 0
    h_stop = 50
    while True:
        nh = nn + ns
        if ns>h_stop: #are we in the periodic tail?
            break
        if nh<=2000:
            sh, eh = nh, 0
        else:
            sh, eh = 1950+(nh % 50), (nh // 50) - 39
        keys = f"{s}f{ds}{ns}, {ps}"
        keyh = f"{s}f{dh}{sh}, {ph}"

        #if interesting:
        #    print (f"key {key} {keys}|{keyh}({eh}H)?")
        if (keys in hrealised) and (keyh in hrealised):
            cost = hrealised[keys][0]+hrealised[keyh][0]+4*eh
            if interesting:
                print (f"key {key} {keys}|{keyh}({eh}H) {(cost, hrealised[keys][1], hrealised[keyh][1])}")
            if (sol[0] is None) or (sol[0] > cost):
                h = hrealised[keyh][1]
                if eh>0:
                    hpos = h.find("H")
                    h=h[0:hpos]+'H'*eh+h[hpos:]
                    #print (f"{hrealised[keyh][1]}+{eh}H={h}")
                sol = (cost, hrealised[keys][1], h)
            if hrealised[keys][1].find('H')<0:
                h_stop = ns+50
        else:
            h_stop = ns+50
        ns += 2
    if n>0:
        realised[key]=(sol[1], sol[2])
    else:
        realised[key]=(sol[2], sol[1])
    #print(f"realised['{key}']={realised[key]}")

def htable():
    print ("table processing begins!")
    #We want to build table of possible realised "Mf {x} {b}", for x upto 2000 and b upto 1, but we will build more general graph to achieve that
    hrealised[f".f {0}, {0}"]   = (0,"")
    hrealised[f"kf {0}, {0}"]   = (0,"")
    hrealised[f".0 {0}, {0}"]   = (0,"")
    hrealised[f"01 {14}, {0}"]  = (2,"0")
    hrealised[f"12 {14}, {0}"]  = (2,"0")
    hrealised[f"23 {14}, {0}"]  = (2,"0")
    hrealised[f"34 {14}, {0}"]  = (2,"0")
    hrealised[f"42 {14}, {0}"]  = (2,"0")
    hrealised[f"-. {14}, {0}"]  = (2,"0")
    hrealised[f"k1 {14}, {0}"]  = (3,"0")
    hrealised[f"10 {58}, {0}"]  = (6,"2")
    hrealised[f"20 {58}, {0}"]  = (6,"2")
    hrealised[f"30 {58}, {0}"]  = (6,"2")
    hrealised[f"1- {76}, {0}"]  = (7,"6")
    hrealised[f"1. {52}, {0}"]  = (9,"A")
    hrealised[f"2. {52}, {0}"]  = (10,"A")
    hrealised[f"0k {52}, {1}"]  = (6,"a")
    hrealised[f"1. {52}, {1}"]  = (6,"a")
    hrealised[f"2. {52}, {1}"]  = (6,"a")
    hrealised[f"3. {52}, {1}"]  = (6,"a")
    hrealised[f"-. {52}, {1}"]  = (7,"a")
    hrealised[f"1g {78}, {1}"]  = (6,"[")
    hrealised[f"2g {78}, {1}"]  = (6,"[")
    hrealised[f"3g {78}, {1}"]  = (6,"[")
    hrealised[f"1g {86}, {1}"]  = (8,"{")
    hrealised[f"2g {86}, {1}"]  = (8,"{")
    hrealised[f"3g {86}, {1}"]  = (8,"{")
    hrealised[f"gg {50}, {0}"]  = (4,"H")
    hrealised[f"g. {72}, {1}"]  = (11,")")
    right_orig_hrealised = [k for k in hrealised.keys()]

    hrealised[f"SgL{0}, {0}"] = (0,"");    hrealised[f"SgR{0}, {0}"] = (0,"")
    hrealised[f"M.L{402}, {0}"] = (46,"J");hrealised[f"M.R{402}, {0}"] = (48,"J")
    hrealised[f"M.L{494}, {0}"] = (37,"S");hrealised[f"M.R{494}, {0}"] = (38,"S")
    hrealised[f"M.L{546}, {0}"] = (45,"z");hrealised[f"M.R{546}, {0}"] = (46,"z")
    hrealised[f"M.L{220}, {1}"] = (35,"F");hrealised[f"M.R{220}, {1}"] = (35,"F")
    hrealised[f"M0L{312}, {0}"] = (42,"g");hrealised[f"M0R{312}, {0}"] = (42,"g")
    hrealised[f"M0L{330}, {0}"] = (39,"i");hrealised[f"M0R{330}, {0}"] = (41,"i")
    hrealised[f"M0L{432}, {1}"] = (44,"I");hrealised[f"M0R{432}, {1}"] = (46,"I")
    hrealised[f"M1L{538}, {1}"] = (43,"s");hrealised[f"M1R{538}, {1}"] = (44,"s")
    hrealised[f"M1L{236}, {0}"] = (37,"f");hrealised[f"M1R{236}, {0}"] = (38,"f")
    hrealised[f"M1L{436}, {1}"] = (50,"K");hrealised[f"M1R{436}, {1}"] = (52,"K")
    hrealised[f"MgL{520}, {0}"] = (39,"h");hrealised[f"MgR{520}, {0}"] = (40,"h")

    #Bellman Ford
    progress = True
    while progress:
        progress = False
        old_hrealised = [k for k in hrealised.keys()]
        for right in right_orig_hrealised:
            rfrom = right[0]
            rsplit = right.split(",")
            rdelay = int(rsplit[0][3:])
            rlparity = int(rsplit[1])
            rcost = hrealised[right][0]
            rstr  = hrealised[right][1]
            for left in old_hrealised:
                while left[1]==rfrom: # propagates efficient moves faster
                    #print (f"{right}<-{left}")
                    lsplit = left.split(",")
                    ldelay = int(lsplit[0][3:])
                    if ldelay+rdelay>2000:
                        break
                    llparity = int(lsplit[1])
                    lcost = hrealised[left][0]
                    lstr  = hrealised[left][1]
                    key = f"{left[0]}{right[1]}{left[2]}{rdelay+ldelay}, {(rlparity+llparity)%2}"
                    if (not key in hrealised) or (hrealised[key][0] > rcost+lcost):
                        if not progress:
                            print (f"progress hrealised[{key}]={(lcost+rcost, lstr+rstr)}")
                        progress = True; hrealised[key] = (lcost+rcost, lstr+rstr)
                    elif hrealised[key][1]==lstr+rstr: # the update we try was already tried
                        break
                    left = key
Last edited by Hippo.69 on February 27th, 2026, 9:43 am, edited 1 time in total.
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Hippo.69
Posts: 687
Joined: July 14th, 2020, 7:35 pm
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Re: How about faster unidimensional spaceship

Post by Hippo.69 »

I have computed the cleanup (partial) salvas so I could have adjusted the cost evaluation of the lwss emission stabilisations.
(Right fuse cleanup cost does not match left fuse cleanup costs, so realise -n, x, y neednot switch sides of realise n, y, x).
This is frobenius corresponding to the adjustments ... 407486
frobenius.mc
(136.16 KiB) Downloaded 28 times
Hmm, the number of partial salvas to compute is higher than I have expected ...

Oops reconstruction move ttp3 requires some space so bt6 does not work as expected and the calculated reconstruction costs are wrong ... anyways frobenius.mc is different now, and will be affected by updated costs. I am working on cleanup and rebuild and the code expects frobenius updates (right fuse size is taken into account causing ecca1 repositioning). Cleanup from right end to left end works well, but will be changed in future.

Now is time to replace the bt6 move ...

I have finally decided not to try optimize "ChrisCain" manually and I have used "Bellmann Ford" technique to find the preperiod (and period) of the optimal salvas ... similarly as done in frobenius.

Code: Select all

        def table(self):

            moves = {}
            # from to phasechange distance required_distance
            moves[f"bt{0} {-2} {3}"]=(1,"A"); self.primitives["A"]=self.btm2 #
            moves[f"bt{0} {-1} {2}"]=(1,"B"); self.primitives["B"]=self.btm1 #
            moves[f"bt{0} {0} {1}"]=(1,"C"); self.primitives["C"]=self.bt #
            moves[f"bb{1} {8} {2}"]=(1,"D"); self.primitives["D"]=self.bbp8 #
            moves[f"tb{0} {0} {1}"]=(1,"E"); self.primitives["E"]=self.tb #
            moves[f"tt{0} {5} {1}"]=(1,"F"); self.primitives["F"]=self.tt5 #
            moves[f"tb{1} {14} {1}"]=(1,"G"); self.primitives["G"]=self.tbp14 #
            moves[f"tt{1} {3} {6}"]=(1,"H"); self.primitives["H"]=self.ttp3 #
            #moves[f"td{0} {0} {1}"]=(1,"I");
            self.primitives["I"]=self.td # never used for adjustment
            #moves[f"db{0} {0} {1}"]=(1,"J"); primitives["J"]=self.db # never used
            #moves[f"db{0} {6} {4}"]=(1,"K"); primitives["K"]=self.db6 # never used
            #moves[f"dt{0} {0} {1}"]=(1,"L"); primitives["L"]=self.dt # never used
            #moves[f"dt{1} {-3} {4}"]=(1,"M"); primitives["M"]=self.dtpm3 # never used
            orig_moves = [k for k in moves.keys()]

            self.btmoves[-2]=(1,"A")
            self.btmoves[-1]=(1,"B")
            self.btmoves[0]=(1,"C")

            #Bellman Ford
            table_end = 16
            toFindPeriod = True
            print ("table computation starts")
            while toFindPeriod:
                progress = True
                #print ("Finding period")
                while progress:
                    progress = False
                    old_moves = [k for k in moves.keys()]
                    #print ("Doing progress")
                    for orig in orig_moves:
                        #print(f"orig {orig}")
                        ofrom = orig[0]
                        oto = orig[1]
                        osplit = orig.split(" ")
                        oparity = int(osplit[0][2:])
                        odist = int(osplit[1])
                        oreqdist = int(osplit[2])
                        ocost = moves[orig][0]
                        ostr  = moves[orig][1]
                        for other in old_moves:
                            left = other
                            #print(f"other {other}")
                            while left[1]==ofrom: # propagates efficient moves faster
                                lsplit = left.split(" ")
                                ldist = int(lsplit[1])
                                lreqdist = int(lsplit[2])
                                if ldist+odist>table_end or lreqdist>6:
                                    #print(f"{ldist+odist}>{table_end} or {lreqdist}>6")
                                    break
                                lparity = int(lsplit[0][2:])
                                lcost = moves[left][0]
                                lstr  = moves[left][1]
                                reqdist = max(lreqdist, oreqdist - ldist)
                                key = f"{left[0]}{oto}{(lparity + oparity)%2} {ldist + odist} {reqdist}"
                                #print(f"{key}")
                                if (not key in moves) or (moves[key][0] > lcost+ocost):
                                    if not progress:
                                        print (f"progress moves[{key}]={(lcost+ocost, lstr+ostr)}")
                                    progress = True; moves[key] = (lcost+ocost, lstr+ostr)
                                    if key[:3] == "bt0":
                                        #print(f"bt key {ldist+odist}")
                                        if reqdist<4:
                                            if (not (ldist+odist) in self.btmoves) or (self.btmoves[ldist+odist][0] > lcost+ocost):
                                                #print(f"updated {ldist+odist} -> ({lcost+ocost},{lstr+ostr}) ")
                                                self.btmoves[ldist+odist] = (lcost+ocost, lstr+ostr)
                                        #else:
                                            #print("should be too far from previous blinker!")
                                elif moves[key][1]==lstr+ostr: # the update we try was already tried
                                    break
                                left = key
                            right = other
                            while oto == right[0]: # propagates efficient moves faster
                                rsplit = right.split(" ")
                                rdist = int(rsplit[1])
                                rreqdist = int(rsplit[2])
                                if rdist+odist>table_end or rreqdist>6:
                                    #print(f"{rdist+odist}>{table_end} or {rreqdist}>6")
                                    break
                                rparity = int(rsplit[0][2:])
                                rcost = moves[right][0]
                                rstr  = moves[right][1]
                                reqdist = max(oreqdist, rreqdist - odist)
                                key = f"{ofrom}{right[1]}{(oparity + rparity)%2} {odist + rdist} {reqdist}"
                                #print(f"{key}")
                                if (not key in moves) or (moves[key][0] > ocost+rcost):
                                    if not progress:
                                        print (f"progress moves[{key}]={(ocost+rcost, ostr+rstr)}")
                                    progress = True; moves[key] = (ocost+rcost, ostr+rstr)
                                    if key[:3] == "bt0":
                                        #print(f"bt key {odist+rdist}")
                                        if reqdist<4:
                                            if (not (odist+rdist) in self.btmoves) or (self.btmoves[odist+rdist][0] > ocost+rcost):
                                                #print(f"updated {odist+rdist} -> ({ocost+rcost},{ostr+rstr}) ")
                                                self.btmoves[odist+rdist] = (ocost+rcost, ostr+rstr)
                                        #else:
                                            #print("should be too far from previous blinker!")
                                elif moves[key][1]==ostr+rstr: # the update we try was already tried
                                    break
                                right = key

                toFindPeriod = False
                for n in range(table_end,table_end-17,-1):
                    toFindPeriod = True
                    if n in self.btmoves:
                       if (self.btmoves[n][1].find("D")>=0):
                           toFindPeriod = False
                    if toFindPeriod:
                        table_end = n + 17
                        #print (f"table end changed to {table_end}")
                        break
                if table_end>80:
                    toFindPeriod = False
User avatar
Hippo.69
Posts: 687
Joined: July 14th, 2020, 7:35 pm
Contact:

Re: How about faster unidimensional spaceship

Post by Hippo.69 »

I bet we have a proof of concept of cleanup and rebuild.
Actually I plan to cleanup from the middle west (left fuse), then rebuild west and cleanup and rebuild east (right fuse) ... not sure if rebuild would be mixed with cleanup in the case of right fuse.

Now the task is to make a seed for switch arm block close to the puffers.
Interesting is we can swith to ecca2 the same way as now ... just with mwss traveling much longer distance (we could probably send it before the last blinkers are reconstructed).
example.mc
start
(2.1 MiB) Downloaded 37 times
example_2922M.mc
start of cleanup
(6.72 MiB) Downloaded 38 times
example_3456M.mc
start of rebuild
(6.56 MiB) Downloaded 34 times
There is actually a bug in the reconstruction ... it ends by "td" rather by "tb" so it leaves an extra "construction" blinker at the east end ... what was originaly used to construct starting beehive from, but now has no meaning. ... But this has trivial fix.

And it is here ... I have to refresh the binary arm knowledge ... the way I am going to move the ecca1 arm block close to puffers requires collision with "1" signal ... and seems the most efficient way is to use collision which starts cryslatisation on the binary arm so while the ecca1 will be in
repeat move 4 cycle, the binary arm will become active ... and I have to put it to eat the cryctal mode ... (probably the best way would be to define "replacement" instruction to be allowed in the repeat move 4 cycle, so I would not lost controll of the ecca1 state, and I would be able to address the binary arm). ... actually no knowledge needed ... just 111111221 should be used at the start of the move4 sequence (so the distance change should be > 72) after next fire ... .
User avatar
Hippo.69
Posts: 687
Joined: July 14th, 2020, 7:35 pm
Contact:

Re: How about faster unidimensional spaceship

Post by Hippo.69 »

Actually I do not know how to construct the targets "efficiently".

Seems two glider collisions would not provide the arm block and target for emited gliders.

Is there a collision of 2 parallel gliders with one perpendicullar creating "small number of objects" with sufficiently "isolated block"?

Of course I could create arm block and target for emited gliders separately, but that would be much more expensive ...
or I should modify a trash by a salvo generated a complicated way as it is in near proximity of the arm ...

OK, pslmake would help again (input with sigle block surrounded by history states will help) ... I would make collision to make a trash (or single block) to the west of the arm lane and I will make long jump over the arm to duplicate the block.

Something like

Code: Select all

x = 115, y = 77, rule = LifeHistory
60B$.60B$2.60B$3.60B$4.60B$5.60B$6.60B$7.60B$8.60B$9.60B$10.60B$11.
60B$12.60B$13.60B$14.60B$15.60B$16.60B$17.60B$18.60B$19.60B$20.60B$
21.60B$22.60B$23.60B$24.60B$25.60B$26.25B2.33B$27.24B2.34B$28.60B$29.
60B$30.60B$31.60B$29.2A.60B$29.2A2.60B$34.60B$35.60B$36.60B$37.60B$
38.60B$39.60B$40.60B$41.60B$42.60B$43.60B$44.60B$45.60B$31.A14.60B$
30.A.A14.60B$30.A.A15.60B$31.A17.60B$50.60B$26.2A23.60B$25.A2.A23.60B
$26.2A25.60B$36.2A16.60B$31.A4.2A17.60B$30.A.A$30.A.A$31.A16$42.3A$
42.A$43.A!

Code: Select all

x = 417, y = 521, rule = LifeHistory14
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3I74.2I45.I.I$275.I5.N5.N75.2I46.I$284.I99.2I$283.NIN98.2I$273.I10.I$
272.NIN98.2I$273.I99.2I$270.N5.N$269.3I3.3I77.2I$270.N5.N78.2I$273.I$
272.NIN140.2I$273.I141.2I2$358.2I36.N$358.2I35.3I$387.2I7.N$386.I2.I
9.I$362.2I22.I.I9.NIN$281.2I79.2I23.I11.I7.2I$281.2I124.2I3$373.2I$
339.2I31.I2.I$339.2I32.2I5$293.2I$293.2I83.2I$378.I.I$379.I6$350.2I$
350.2I2$359.2I.2I$310.I48.2I.2I19.2I$309.I.I23.2I46.2I$309.I2.I5.2I
14.I2.I$293.2I15.2I5.I2.I14.2I$293.2I23.2I26.2yN$345.4yN$344.2yN2AyN$
326.2I.2I10.5yN2A2yN$292.2I32.2I.2I9.5yNH5yN24.2I$291.I2.I17.2I26.4yN
HyNH4yN24.2I$291.I.I18.2I26.3yNH2yNH3yN$292.I34.2HyN2.4yN2.6yN2H4yN$
327.2HyN.21yN$329.5yNN19yN11.yN$329.4yN3A19yN9.4yN$328.6yNN21yN4.2yN
2A3yN2A2yN$328.28yN.4yNA2yNAyNA2yNA3yN$327.35yN2A3yN2A5yN$320.yN2.11yN
2H21yN2I13yN2A$319.3H12yN2H20yNH2AH12yN2A$320.7yN2A28yN2H14yN$321.6yN
2A2yN2A4yNN14yNuDtXuD15yN$322.9yN2A3yN3A12yNtX4uBA13yN$323.14yNN12yN
2tVuBuLuBNAN14yN$320.30yNuNtX4uBA15yN2A$320.22yNuDyNuPuRyNvN2vP2uPuDtX
uD17yN2A$318.2yN2H17yN2vN2tXuFuRuVuTvNvPtLtNuPvBuXvPyDyHyF4yN2A3yN2A
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2yNA3yN$311.3yN2.6yN2A12yNH2yNHtX5uBtXtVtFtJtBtDtV2H2yFyNyJ3yN2A3yN2A
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307.15yN2A14yNHyNvNvBvD2uBtNtPtNtX2tTuFtTtRwFxFyFyJyN6.yN$305.36yNvDtX
2uBtLtJtL4tTxD2xHxFyDyL2yN$303.24yN2A12yN2vDtXuDtXtJuDtR2tTtRxDxBxJ7yN
$303.24yN2A13yN2vDvH3uDvLtRvLvJxHwHwF8yN$300.yN.40yNvDuB6uDuBvLwRwX2wD
6yN$299.yNA41yNvB2tXvBuBvJuDtXtVtXwNwHwF6yN$299.AyNA41yN2uBvF2vJyNuBtV
2wNwL7yN$298.yNAyNA44yNvH13yN$298.2yNA58yN$296.63yN$294.yN2A60yN$293.
yNA2yNA59yN$294.yN2A21yN2A38yN$296.21yNA2yNA31yN.yN.4yN$294.6yNA17yNA
yNA30yN5.4yN$293.6yNAyNA17yNA32yN5.4yN$293.6yNAyNA22yN2A4yN2A21yN5.4yN
$294.6yNA23yN2A4yN2A9yN.12yN5.4yN$294.61yN5.4yN$295.8yNA52yN5.4yN$
295.7yNAyNA52yN5.4yN$296.6yNAyNA5yN.46yN6.4yN$296.7yNA7yN.23yN.20yNAyN
6.4yN$296.10yN2A27yN.19yNAyNA7.4yN$297.yN2A6yN2A29yN2A7yNA7yNA2yNA8.
4yN$296.yNA2yNA36yN2A6yNNAN4yN.2yN2A10.4yN$297.yN2A12yN.33yNA5yN16.4yN
$299.13yN.40yN16.4yN$301.2yNA2yN.2yN6.3yNA34yN17.4yN$301.yNAyNAyN8.3yN
AyNA32yN19.4yN$302.AyNA8.4yNAyNA12yN2.17yNA20.4yN$302.yNAyN7.4yN2.A
12yN3.3yNA12yNAyNA20.4yN$303.yN7.4yN5.11yN4.yNNAN6yN3.yNA2yNA21.4yN$
310.4yN6.6yN2.yN7.yNA3yN8.yN2A23.4yN$309.4yN8.5yN50.4yN$308.4yN9.5yN
51.4yN$307.4yN11.3yN53.4yN$306.4yN69.4yN$305.4yN71.4yN$304.4yN73.4yN$
303.4yN75.2yN2H$302.4yN77.yNHyNH$301.4yN79.HyN$300.4yN$299.4yN$298.4yN
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4yN$186.4yN$185.4yN$184.4yN$183.4yN$182.4yN$181.4yN$180.4yN$179.4yN$
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14.yNHyNH$66.4yN14.H3yN$67.4yN7.yN6.4yN$68.4yN7.yN6.4yN$69.4yN7.yN6.
4yN$70.4yN7.yN6.2yN2H$71.4yN7.yN6.yNHyNH$72.4yN7.yN6.HyN$73.4yN7.yN$
74.4yN7.yN$75.4yN7.yN$76.4yN7.yN$77.4yN7.yN$78.4yN7.yN$79.4yN7.yN$80.
4yN7.yN$81.4yN7.yN$82.2yN2H7.yN$83.yNHyNH7.yN$84.HyN9.yN$96.yN$97.yN$
98.yN$99.yN$100.yN$101.yN$102.yN$103.yN$104.yN$105.yN$106.yN$107.yN$
108.yN$109.yN$110.yN$111.yN$112.yN$113.yN$114.yN$115.yN$116.yN$117.yN
$118.yN!

Code: Select all

x = 401, y = 558, rule = LifeHistory14
257.2I$257.2I9.I$268.I$260.2I6.I$259.I.I132.2I$258.I.I3.3I3.3I74.2I
45.I.I$259.I87.2I46.I$268.I99.2I$268.I99.2I$257.I10.I$257.I99.2I$257.
I99.2I2$253.3I3.3I77.2I$339.2I$257.I$257.I141.2I$257.I141.2I2$342.2I$
342.2I35.3I$371.2I$370.I2.I9.I$346.2I22.I.I10.I$265.2I79.2I23.I11.I7.
2I$265.2I124.2I3$357.2I$323.2I31.I2.I$323.2I32.2I5$277.2I$277.2I83.2I
$362.I.I$363.I6$334.2I$334.2I2$343.2I.2I$294.I48.2I.2I19.2I$293.I.I
23.2I46.2I$293.I2.I5.2I14.I2.I$277.2I15.2I5.I2.I14.2I$277.2I23.2I3$
310.2I.2I$276.2I32.2I.2I14.I29.2I$275.I2.I17.2I30.I.I28.2I$275.I.I18.
2I29.I2.I$276.I34.2I15.2I$311.2I6$318.2I21.2I$303.3I12.2I20.I2.I$341.
2I6$304.2I$304.2I15.2I$320.I2.I13.2I$321.I.I13.2I$322.I16$355.E$354.E
.E$354.E.E$355.E2$359.2E$358.E2.E$351.2E6.2E$351.2E$355.E$354.E.E$
354.E.E$355.E288$23.2D$23.2D5$6.D$4.2D$5.2D23$2D$2D$6.D$5.2D$3.E.D.D$
2.E.E$.E.E$.2E2$8.E$7.E.E$6.E.E$6.2E2$19.E$19.E.E$19.2E$8.3E$14.E$13.
E.E$12.E2.E$13.2E11$29.2H$29.H.H$29.H10$53.2H$53.H.H$53.H6$68.2H$68.H
.H$68.H4$74.2H$74.H.H$74.H10$68.2H$68.H.H$68.H45$125.2E$124.E.E$123.E
.E$124.E5$133.2E$125.E7.2E$124.E.E$123.E.E$123.2E2$129.2E$129.2E!
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