Re: Catagolue Oddities
Posted: March 6th, 2019, 1:46 am
It's not being misspelled, it's just being spelled absurdy.Hdjensofjfnen wrote:"Absurdly long snake" is misspelled as "absurdy long snake".
*facepalm*Apple Bottom wrote:It's not being misspelled, it's just being spelled absurdy.Hdjensofjfnen wrote:"Absurdly long snake" is misspelled as "absurdy long snake".
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x = 16, y = 16, rule = B3/S23
ob3obobo4bo$3obobobob2o$4bob3ob3o2bo$bo3bo3b2obob2o$3b2o2bobo3bobo$2b
4o2bob2ob2o$ob2obob3obo$2b3o2b2ob4obo$4ob2ob2ob2obo$b3obo3bob5o$2bob3o
bob4o$4bobo2b7o$3o9b3o$bo3bob5o$b4ob2obo5bo$bob2ob3ob2o2b2o!
Linear-growth pattern detected: yl2304_1_1553_7ddf2125170b121a099d591e2588e1fb
Actually, as I recall it these names are due to the patterns originally being classified as zz_LINEAR; Calcyman manually renamed them, but used the date on which they were discovered rather than computing the "proper" hashed yl code.77topaz wrote:Yeah, a few of the oldest yls have apgcodes corresponding to their dates of discovery; I presume this was before apgsearch had a proper way of describing the parameters of yls like it does now.
Jeez, it's not even a good fake either. I had some ideas for low-computation verification procedures I may send to calcyman.77topaz wrote:comment
I've modified the backout process to readjust numsoups and numobjects, and backed SAD's haul out of the census. Now Snowflakes is below the 10^12 mark, it's returned to accepting hauls without running Parmenides (the combination of statistical tests, object validity checks, and peer verification).77topaz wrote:Some anonymous douchebag added a spam haul
SAD is still shown as the top searcher on the pie chart though. Also, is there a way you can reaccept the previously rejected hauls from ?committed=4 that were legitimate?calcyman wrote: I've modified the backout process to readjust numsoups and numobjects, and backed SAD's haul out of the census. Now Snowflakes is below the 10^12 mark, it's returned to accepting hauls without running Parmenides (the combination of statistical tests, object validity checks, and peer verification).
I second this Idea. It sounds smart.77topaz wrote: Or, if that's too strict, require anonymous hauls to be verified before entering the census for all rules.
Thirded.googoIpIex wrote:I second this Idea. It sounds smart.77topaz wrote: Or, if that's too strict, require anonymous hauls to be verified before entering the census for all rules.
fourthed.Hdjensofjfnen wrote:Thirded.googoIpIex wrote:I second this Idea. It sounds smart.77topaz wrote: Or, if that's too strict, require anonymous hauls to be verified before entering the census for all rules.
http://catagolue.appspot.com/object/xq99_das/b3s23Hdjensofjfnen wrote:Catagolue breaks when the apgcode claims a pattern is a spaceship with period 2^31 - 1.
http://catagolue.appspot.com/object/xq2 ... _das/b3s23
The troll haul still shows in the Snowflakes pie chart, squishing all the other sectors down into a tiny 1% slice. Would you be able to fix that?calcyman wrote:I've modified the backout process to readjust numsoups and numobjects, and backed SAD's haul out of the census. Now Snowflakes is below the 10^12 mark, it's returned to accepting hauls without running Parmenides (the combination of statistical tests, object validity checks, and peer verification).
Yes it does. Note that there's potentially a 10-minute delay because the main census page is cached.Ian07 wrote:This tabulation does not appear on the main census for this rule: https://catagolue.appspot.com/census/xsheepca/C1/xp4
There was a bug with Shinjuku where syntheses weren't being separated correctly during Catagolue's update process. The bug's been fixed now, but the affected syntheses are still broken:Moosey wrote:Why does this page have a PD synth as part of its synth when the PD isn’t actually anything to do with the synth? (And indeed, would actually interfere with the synthesis)
https://catagolue.appspot.com/object/xp ... 91gp/b3s23
It seems like a weird test thing.
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#C [[ GRID GRIDMAJOR 0 THEME Catagolue ]]
#CSYNTH xp6_ccb7w66z066 costs 5 gliders (true).
#CLL state-numbering golly
x = 354, y = 71, rule = B3/S23
o$b2o$2o$174bo$175b2o$174b2o$231bobo$232b2o$92bobo137bo$92b2o$51bo
41bo$51bobo123bo52b2o$47bo3b2o28bo54bo2bo38b2o51b2o10bo2bo48bo2bo$
42bo5bo33bo3bobo3b2o45bo37b2o16bo34bo6b2o7bo48bo6bo$40bobo3b3o31b
3o4b2o3bobo40bo4bo50b4obo39bo2bo2bo4bo46bo4b3obo$41b2o44bobo2bo42b
2o2bobo49b3obobo38bo2bo2b2o2bobo44bobo2b3obobo$6b2o81bobo41b2o5bob
2o35b2ob2o12bobo34b2o2b2o8bob2o33b2o5b2ob2obo5bobo$2bo2b2o70b3o9b
2o38bo3b2o43bobob2o13bo35b2o49b2o9b2o7bo$obo4bo54b2o15bo50bo49bo9b
o5b2o98bo6b2o$3o59b2o14bo3b2o3b4o15b2o19b4o2b2o5bo2bo19b2o11b2o4b
2o2b2obo6b2o29b2ob2ob2o2b2o8bo2bo20b2o5b2o4b3o4bo2bo8b2o32b2o12b2o
$b2o57b2o20bobobo2bobo14bo2bo17bobo3b2o4b3o21bobo10bobo3b2o2b2ob3o
4bo2bo27bob3ob2o2b2o8b2o21bobo5bo2bo2b3o6b2o8bo2bo29bo2bo11b2o$60b
2o21b3o3bo38b3o7bob2o22b3o10b3o48b4o15b2o20b3o13b3o9b2o37bo$3b2o3b
2o16b3o55b2o3bo35b3ob2o7b4o23b2o11b2o49b3o16bo20b2o14b3o8b2o38bo
15bo$3b3ob2o19bo53b3o2bobo16bob2o17bobo10bobo20bobo10bobo17bob2o
27bob2obo6b2o6bobo20bobo5bob2o3b3o2b2o6bo4bob2o29bobo3bo8bobo$3bo
5bo17bo49b2o2b3o2bobo12b2o2bobo14b2o2bobo6b3obobo16b2o2bobo6b2o2bo
bo5b2o4b4o2bobo24b2ob5obo2b2o2bo2b4obobo22bob2ob2ob4ob3o2bo2bo5b2o
2bobo32bobo3bo2b2o2bo2bo$4bo72bobo2bo4bo13bo4bo15bobo2bo7b4obo8bo
8bobo2bo7bobo2bo6b2o3b2obo4bo25bob5obo3b2o2bo2b5obo24b2obob2ob4ob
2o2bo2bo5bo4bo34bo4bo2b2obo$29b3o46b4ob4o18bo17b4o8bo3bo9bobo7b4o
9b4o14bo4bo19bo7b4o2bo9b2o5bo26b5o6b2o4b2o10bo36b4o7b2o$29bo49b2o
21bo2bo18b2o10bo12b2o9b2o11b2o17bo2bo6bo11bobo7b2o48b2obo7b2o12bo
2bo$30bo169bobo11bobo67bo$18b3o131b2o47b2o12bo74b2o$20bo131bobo85b
2o48b2o$19bo132bo59b2o26bobo$211b2o27bo$207b2o4bo22b2o$206bobo26bo
bo43b2o63b2o$208bo28bo44b2o56bobo2b2o$281bo59b2o4bo$341bo$44b3o$
44bo153b2o$45bo151bobo$199bo2$296bo$296bobo$296b2o2$341bo$335bo4b
2o$287bo48b2o2bobo$287bobo45b2o$89bo192bo4b2o$88bo194b2o$88b3o63bo
127b2o$152bobo$86bo7bobo56b2o70bo54bo12b2o$87bo6b2o128bobo52bobo
11bobo$85b3o7bo49b2o9b2o66bobo52bobo11bo$144b4o7bobo53bo13bo40bo
13bo50b2o7b4o$83bo59bo2bobo8bo52bob4o49bob4o62bob2o2bo4bo$81bobo
58bobo2b2o60bobob3o48bobob3o58bo2bo2b2o2bo3bobo$82b2o57bobo64bobo
52bobo63bobo8bo3bobo$78b2o60b2o67bo54bo65bo15bo$77bobo60b3o66b2o
53b2o80bo$79bo61bobo65b2o53b2o64b2o11bo2bo$142b2o65b2o53b2o64b2o
12b2o3$81b2o$82b2o$81bo!