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Extremely cursed catalyst reaction(s) x = 13, y = 14, rule = B3/S23 bobo$bobo$b3o$9bo$9b3o$12bo$11b2o$2b2o2b2o$2b2o2bobo$7bobo$2b2o4bo$bo bo$bo$2o! Cursed pi-to-loaf (not that great, but we so not have many of these so...) x = 71, y = 28, rule = LifeHistory 5$49.2B$48.4B$48.5B$46.9B$11.2B33.2B2D6B$...

Block pulling xwss volleys x = 448, y = 57, rule = LifeHistory 13$30.B79.B79.B79.B79.B$29.4B76.4B76.4B76.4B76.4B$29.3B2A75.3B2A75.3B 2A75.3B2A75.3B2A$29.3AB2A74.3AB2A74.3AB2A74.3AB2A74.3AB2A$29.5A75.5A 75.5A75.5A75.5A$29.B3A76.B3A76.B3A76.B3A76.B3A$29.B.B.B.B.B.B69.B.B.B .B.B.B69.B.B.B.B.B.B69.B.B.B...

Well, that one is in a collection already, but connecting it is difficult, but not impossible: x = 226, y = 86, rule = LifeHistory 11$152.2A38.A$152.A.A35.3A$154.A14.2A18.A$154.2A14.A18.2A$155.B14.A.A 25.2A$155.3B13.2A25.A$154.6B4.B31.A.A$11.2A38.A101.10B.2B30.2A$11.A.A 35.3A101.11B3.2B2.2B12.2B5.2A...

well, the clearance in not as good, but one has less timings to manage with this one reaction: x = 36, y = 58, rule = LifeHistory 4$6.11B$6.12B$6.6B2A4B$6.5B3AB2AB$6.6B2AB3AB2A$6.5B3AB2A2B2A$6.5B2A. 6B$6.3B.B4.4B$14.4B$13.4B$12.4B$11.4B$10.4B$9.4B$8.4B$7.4B$6.4B$5.4B$ 4.4B$3.4B$2.4B$.4B9$20.3A$19.3B...

I think there is a need for a more thorough search here, but here is some weird useless H-to-Eater-methylation (or something): x = 42, y = 45, rule = LifeHistory 3$22.2A$22.A$23.A$20.4A$20.A$22.B3A$6.2A14.BA2.A$7.A12.4B.A.A$7.A.AB 7.7B.A$8.2AB.3B3.7B$10.15B$10.16B$11.15B$10.15B$8.17B$6.9B$6.2BC6B12....

Might as well put this thing I had in the freezer in here, since I think there might be an issue with making MWSSes on one side of the catterpillar, which is required by the current frontend I made. I had an idea to multiply gliders on the side with the helix, I found some glider/xwss reaction that ...

Well, I noted this unusual reaction with a known catalyst, but that just make a g-to-block: x = 33, y = 37, rule = B3/S23 2$12b2o$12bo$4b2o3b2obo6b2o$4bo4bobo7bo$5b3obo7bobo$7bob2o6b2o3$3b2o$ 3bobo$5bo$5b2o$7bo$5b3o$4bo$4bob2o$5bobo$15bobo$15b2o$16bo2$7b2o5b2o$ 6bobo4bo2bo$6bo6bobo3b2o$5b2o7bo4bobob...

I found this. How to replace the upper block? x = 20, y = 9, rule = B3/S23 18bo$17bo$17b3o$9b2o$ob2o5b2o$2obo2$9b2o$9b2o! Just completing something posted some time ago... (but it is periodic, and the recovery time is 272...) x = 113, y = 107, rule = LifeHistory 9$73.2A$73.A2.2A$74.A.A$61.A11.2A2.A...

Well, if space to have it fit in life viewer is a concern, or anywhere else for that matter, I am not use why you use stable circuitry if you plan to make a "display" with it, I mean, either you might manage to get this done with 8 guns per spaceship, and then selectively suppress spaceships with yo...

some h-to-h got modified to make a b-to-h that emits 1 extra glider, it works fine but the input is a bit contrained, and I did not quite find something appropriate there: x = 68, y = 56, rule = LifeHistory 2$28.4B$27.4B3.2A$26.4B4.A$13.2A10.4B7.A$14.A9.4B4.5A10.2A2.2A$12.A 10.4B6.A7.2A3.A.A3.A$12.5...

Well, what you have been posting is mostly known as a valid b-to-g instead: x = 38, y = 29, rule = LifeHistory 4$23.2A$23.A.A$25.A$19.2A3.A.2A8.B$20.A3.A3.A6.2B$20.A.2A.2A.A5.3B$ 21.A.A.A.A5.4B$23.4B5.4B$22.4B5.4B$11.3B6.7B3.4B$9.6B2.2B.8B.4B$7.8B. 16B$7.5BD18B$6.7BD16B$7.6B2D14B$9.3B2D14B$9.3BD14B$...

Almost a 2G-to-B : x = 71, y = 70, rule = LifeHistory $2.A$3.A$.3A28$32.A$33.A$31.3A$48.2C$33.4B10.C.C$29.C4.4B9.C$29.3C3. 4B7.2C$32.C3.4B5.2B$31.2C4.4B2.5B6.3B5.2A$31.4B2D.11B4.4B5.A$33.BD2BD .10B4.5B.BA.A$33.2B2D13B3.5B.B2A$29.D20B3.7B$28.D20B3.8B$27.2D19B3.8B 4.2A$28.2D29B3.A.A$29.D14B2D13B3.A$3...

Weird thing... adds a regular clock glider into a stream with different timing, as long as that other stream has a period that is high enough, that will work without failing: x = 251, y = 198, rule = LifeHistory 22$189.A$189.3A13.2A$192.A9.2A2.A$191.2A8.B2A.A$191.5B5.3B.2A$193.4B 3.B3A.A$191.10B3A.A...

For a better repeat time, I think what I posted before is better, just that the input are gliders, so that makes this quite compact. Another thing that seems to work is this, and it involves a block keeper in fact: x = 91, y = 140, rule = LifeHistory 16$37.A$37.3A13.2A$40.A9.2A2.A$39.2A8.B2A.A$39.5B...

Found a little brother for that g-to-block: x = 82, y = 43, rule = LifeHistory 6$71.2A$71.A$17.2A49.BA.A$16.B2AB48.B2A$17.2B49.B$16.2B50.B$14.5B53. 2A$3.B2.3B.B2.7B29.10B7.2B3.A.A$3.17B30.3B2D4B7.2B3.A$3.3B2D13B28.B. 2B2D4B7.3B.2A$3.3B2D14B27.B.9B4.6B$3.20B30.17B3.2A$3.5B.4BC9B29.2B4. 3BC8B.B2.A$3.5...

G-to-(2 glider octomino) x = 40, y = 34, rule = LifeHistory 4$30.C$28.2C$22.B4.2B2C$21.3B2.4B$21.3B.4B$5.A.2A11.8B$5.2A2.A10.7B$ 8.A11.7B$4.A.2A.3A8.10B$4.2A.A.A2.A7.9B2D$8.3B2AB5.11B2D$10.4B4.10B3D $12.16BD2B$11.2BA17B$11.BABA16B$11.A2BA16B$11.B2A18B$11.20B$9.2AB.16B .2B$8.A.AB3.18B$8.A4.10B3.B2.2A...

No description needed here, as good as it can get for this thread, I believe: x = 160, y = 159, rule = LifeHistory 17$115.A$115.3A17.A$94.A23.A14.3A$93.A.A21.2A13.A$93.A.A16.2A18.2A4. 2A$92.2A.2A16.A24.A$113.A.A20.A.A$92.2A.2A17.2A20.2A$33.A57.A.A.2A$ 33.3A13.2A40.A41.2A$36.A9.2A2.A35.A.2A.2A39.A2.A...

I got this G-to-spark, it has repeat time 96: x = 46, y = 44, rule = LifeHistory $40.C$39.C$39.3C12$15.C$15.3C$18.C2.B$17.2C3B$3.A.2A13.4B5.A$3.2A2.A 9.8B3.A.A$6.A12.5B4.A.A$2.A.2A.3A8.5B4.2A.3A$2.2A.A.A2.A7.6B4.B4.A$6. 3B2AB5.6B4.2AB3A$8.4B4.C6B4.2A.A$10.5BC2.6B.4B$9.2BA3B3C9B$9.BABA15B$ 9.A2BA16B$...

Well, that's not my kind of task, but I can chew a bit on this to see if that helps: x = 520, y = 1119, rule = LifeHistory 132.3B$131.5B$33.B96.B2DBDBD43.B47.B$30.5B95.D3BD2BD41.3B45.3B$29.3D 3B10.B82.5B2DB2D41.3B45.3B$29.7B2.3B2D.3B2D78.5BD2B3D40.5B43.5B58.B$ 27.D5BD2B.3BD2BD2BD2BD77.5BD2BDB37.B3.5...

Fairly fast g+block-to-g+h, wonder if that block could be put back by some means given the clearance x = 55, y = 24, rule = LifeHistory 2$3.A.2A$3.2A2.A$6.A12.5B$2.A.2A.3A8.5B$2.2A.A.A2.A7.6B$6.3B2AB5.6B$ 8.4B4.8B$10.6BC8B$9.2BA2B2C.8B6.3B$9.BABA2B2C10B3.6B.B.B$9.A2BA15B4.B 4.8B$9.B2A17B.2B2.2B.9BD...

Fairly fast g+block-to-g+h, wonder if that block could be put back by some means given the clearance x = 55, y = 24, rule = LifeHistory 2$3.A.2A$3.2A2.A$6.A12.5B$2.A.2A.3A8.5B$2.2A.A.A2.A7.6B$6.3B2AB5.6B$ 8.4B4.8B$10.6BC8B$9.2BA2B2C.8B6.3B$9.BABA2B2C10B3.6B.B.B$9.A2BA15B4.B 4.8B$9.B2A17B.2B2.2B.9BD$...

I have but one request, just do not ask why... x = 165, y = 219, rule = LifeHistory 8$83.A$81.3A$80.A$80.2A$76.6B$75.5B$75.7B$75.8B$76.6B$73.2B.7B$72.2A 8B2.3B$72.2A15B$73.2B.13B$75.13B2A$73.2B.10B.B2A$71.15B2.B$71.6BD8B$ 70.6B3D6B$70.8BD4B$70.13B$69.8B2.4B$69.8B3.4B$68.10B3.4B$68.10B4.4B$ 66.13B4.4...

Spartan way to use an h-to-h and get period multiplication on the extra glider produced: x = 129, y = 115, rule = LifeHistory 6$30.2B$29.BAB$29.5B$28.3ABAB$27.A.2A2B5.2C$25.2B2A.A8.C$24.BAB3A9.C. C$24.5B11.2C$26.BAB$26.2B$23.3B.A3.BA$23.8BA.A$22.2A3B2A3BA$22.2A4B2A .B$23.B.6B10.2A$25.5B3.AB6.A$27.3B...

works with a follow-up c-to-b, but there is a need to put the block back indeed, which is not outside the realm of possibilities, but the usefulness would be questioned... x = 72, y = 76, rule = LifeHistory 4$53.BAB$53.A2B$53.3A$53.3B4$37.2A$36.B2AB$37.3B$29.2A5.B.B.B2.B$30.A 5.9B$30.A.AB2.10B16.2A$...

Digging thru old forum posts, I noticed a partial HFx55B that can be cleaned up with a jujub reflector. x = 50, y = 41, rule = LifeHistory 33.BE$32.BEBE$32.BEBE$33.BE2B$31.5B$30.8B$30.13B$31.15B$30.17BD$28. 19B2D$26.22B2D$26.2BC18B2D$25.3BCBC4B.8B.3B$26.2B3C4B2.7B$25.5BC4B2. 5B$24.10B3.4B$23.4B10.2...