Thread for your unsure discoveries

[TheWayOfTheCon]

There are more oscillators on the post.

The rest of the oscillators seem to be Trice Tongs and Jam in various orientations.

Moral of the story: If it can be found quickly or easily, then it is already known.

EDIT: I retract my statement above, as I was reminded of the Copperhead:

Hold up: not quite. Take the example of the Copperhead: it was found not because of the new search program (although that contributed to the speed at which it was found), but because zdr dared to look where no one else had looked ("A c/10?? We don't have c/8, c/9s!").

[NNlk05]

Moral of the story: If it can be found quickly or easily, then it is already known.

Hold up: not quite. Take the example of the Copperhead: it was found not because of the new search program (although that contributed to the speed at which it was found), but because zdr dared to look where no one else had looked ("A c/10?? We don't have c/6, c/7, c/8s!").

[TheWayOfTheCon]

Guys, i made a dirty rake from slightly modifying the MMM breeder in Golly.

Edit: I made a cleaner rake.

Please tell me if these are new or not

They could be new, but probably wouldn't be seen as very important. It's pretty easy to modify a large pattern to do something different. For example, I can delete a swath of stuff (highlighted with markoff) in the back of Solifuge to get an easy camelwise rake.

Code: Select all

x = 335, y = 351, rule = LifeHistory
195.4A$194.A3.A$184.2A12.A$185.2A7.A2.A15.A2.A$184.A32.A$213.A3.A$172.
2A5.3A32.4A$172.2A7.A$180.A52.4A$232.A3.A$160.2A27.A46.A$160.2A26.3A41.
A2.A15.A2.A$187.2A.A64.A$181.A5.3A61.A3.A$181.2A5.2A62.4A$158.3A19.A.
A$161.A109.4A$162.A13.2A92.A3.A$158.2A3.A11.A.A96.A$158.A4.A13.A92.A2.
A15.A2.A$158.A134.A$158.A2.A127.A3.A$290.4A2$309.4A$177.2A129.A3.A$178.
2A132.A$177.A130.A2.A2$151.2A.2A16.3A$142.A11.A.A17.A$139.A4.A9.3A16.
A151.2A$139.A5.A4.A2.A171.2A$139.A4.A$142.A6.A4.A$148.2A178.3A.2A$149.
A.A3.A18.A150.2A4.3A$133.3A14.2A2.A19.2A25.A123.3A.A4.A$134.A16.3A19.
A.A24.3A121.A4.A.3A$140.A59.A.2A121.3A4.2A$140.2A2.A24.2A30.3A121.2A.
3A$136.A5.A2.A22.A.A30.2A115.2A$135.A2.2A5.A24.A146.A2.A$135.A5.2A2.A
170.2A$135.A2.A5.A171.A5.A$127.2A7.A2.2A174.2A.A.3A$126.A2.A10.A175.A
.A$127.A.A186.3A$126.A3.2A38.2A$125.3A2.2A39.2A$170.A$125.A.A$126.A38.
3A$167.A140.3A$166.A128.2A3.2A5.A.3A$293.2A2.A2.2A8.2A$298.A$292.A5.A
8.3A$293.A4.A8.3A$167.A124.3A2.A10.A$167.2A123.A10.3A$166.A.A123.2A2.
A5.A2.3A$296.A5.A5.A$162.2A130.2A10.A.A$161.A.A49.A93.A$163.A48.3A$211.
2A.A$211.3A99.A$212.2A98.3A$311.2A.2A$312.A.3A$163.2A146.A.A.A$164.2A
148.A$163.A147.2A2$158.3A133.2A$160.A133.2A$159.A$312.A$282.2A28.A2.A
$282.2A31.A$312.A2.A$160.A150.2A.2A$160.2A108.2A15.2A4.A17.A2.A$159.A
.A108.2A15.2A4.A18.A$287.A29.A$155.2A117.3A11.A27.A.A$154.A.A131.A6.A
22.A$156.A136.4A18.3A$292.2A.A.A$291.A.A3.2A$225.A52.2A10.2A3.A.A$224.
3A50.A2.A10.A.A.2A$224.A.2A50.2A12.4A$156.2A67.3A65.A$157.2A66.2A$156.
A2$151.3A130.A$153.A128.2A.2A7.A$152.A132.2A7.A$281.A3.2A9.A$263.A17.
A2.A11.A$263.A.A16.2A12.A4.A.A$263.2A27.2A10.2A$153.A122.2A13.A.A12.A
$153.2A135.A2.A10.A.A$152.A.A129.A.A3.A.A10.A2.A$284.2A4.A12.A.A$148.
2A134.2A5.2A10.2A$147.A.A143.A.A$149.A125.2A$275.2A3$263.2A$263.2A$149.
2A$150.2A85.A$149.A86.3A12.2A$235.2A.A12.2A$144.3A88.3A$146.A89.2A$145.
A2$249.3A$248.A3.A$248.A4.A$146.A106.A$146.2A101.2A2.A$145.A.A100.A.2A
2$141.2A$140.A.A$142.A2$250.A$244.A5.A$243.A2.A$232.A.A7.A3.A$142.2A87.
A2.A7.A3.2A$143.2A86.A3.A5.2A$142.A88.A2.A9.A$232.A.A6.A.A$137.3A100.
2A2.A$139.A83.2A.2A13.2A.2A$138.A103.A.A$224.A.A16.A$225.A$231.2A.A$228.
A.2A.3A$139.A87.3A.A4.A$139.2A85.A4.A.3A$138.A.A86.3A.2A.A$228.A.2A$134.
2A81.3A$133.A.A84.A$135.A85.A$217.2A3.A$217.A4.A$217.A$217.A2.A2$135.
2A$136.2A$135.A2$130.3A89.A$132.A89.A$131.A90.3A$225.A$223.2A3$132.A93.
2A$132.2A91.A.2A$131.A.A89.2A.2A$225.A$127.2A$126.A.A$128.A74.2A$203.
2A3$191.2A$191.2A24.2A$128.2A86.A2.A$129.2A84.2A.2A$128.A50.2A23.2A11.
A$179.2A23.2A21.A$123.3A100.4A$125.A97.2A2.A.A.A$124.A42.2A23.2A27.A.
A2.2A4.2A$167.2A23.2A25.2A4.2A2.A.A$221.A.A.A2.2A$223.4A$155.2A23.2A43.
A$125.A29.2A23.2A$125.2A$124.A.A$143.2A23.2A$120.2A21.2A23.2A$119.A.A
26.A75.A$121.A26.A75.2A$131.2A15.A77.A$131.2A90.2A.A$136.A25.2A59.3A$
136.A24.A2.A$136.A14.2A8.A2.A53.2A$121.2A27.A2.A6.2A.2A44.2A.A4.A$122.
2A27.2A8.A.A44.A.A7.3A$121.A17.A.A20.A45.A10.A3.2A$138.A2.A67.2A10.A2.
A$116.3A19.A3.A12.A2.A51.A11.2A$118.A19.2A3.A11.A2.A$117.A20.2A3.A12.
A.A2.2A29.2A$140.A2.A16.A.A29.2A$142.A.A16.A41.3A$143.A62.A$149.2A.A50.
2A.A$118.A27.A.2A.3A50.2A$118.2A25.3A.A4.A$117.A.A24.A4.A.3A44.2A$145.
3A.2A.A33.A11.2A$113.2A31.A.2A35.A.A10.2A.A$112.A.A69.A2.A15.2A$114.A
70.2A13.4A$192.2A8.A$189.2A$119.A60.2A10.A.2A$117.2A56.2A2.A2.A4.2A.A
3.2A$113.3A2.2A56.2A2.2A5.2A3.A.2A$113.A73.2A.A$114.A77.2A$169.2A18.2A
$169.2A$109.3A$111.A$110.A46.2A23.3A$157.2A23.A2.A$172.3A6.A4.A$183.A
.A$141.2A37.A.3A$141.A.A37.2A$141.A18.3A4.2A$166.A2.A$167.2A$106.2A63.
3A9.A$105.A.A74.A2.A$107.A75.2A$169.2A$167.2A.A$167.2A$173.A$166.2A2.
A.2A$169.A2.A$167.A.A$168.A2$102.3A$104.A$103.A3$158.2A$158.2A2$165.A
$165.2A2.A$161.A5.A2.A$99.2A59.A2.2A5.A$98.A.A59.A5.2A2.A$100.A59.A2.
A5.A$161.A2.2A$145.2A18.A$145.2A4$150.3A$150.A.A$135.A3.A9.A2.A$95.3A
36.A5.A7.A2.A$97.A36.2A3.A9.2A$96.A38.5A4.2A$137.A5.A$144.2A5.2A$153.
A$138.A11.A.A$138.A12.A$140.A$139.A$139.A$92.2A28.2A$91.A.A28.2A$93.A
2$110.2A$110.2A4$93.2A$92.A2.A$92.A.A$93.A$104.3A$104.A2.A$104.2A.2A$
91.A17.A$90.2A11.3A2.A$89.A.A10.A$103.3A$77.2A25.A$77.2A11.A2.2A$90.A
2$65.2D$65.2D14.A13.2A$81.A12.A.A$48.2D31.A11.3A$34.D12.2D45.2A$22.2D
10.2D13.D19.D$18.2D.D.2D9.D.D32.D5.2A$16.D19.2D31.D4.A2.A$21.2D10.D2.
D38.2A3.A$14.2D16.2D.D40.A.3A$18.D14.2D42.A$13.D2.D58.2A3.A$14.D.D58.
2A$15.D59.A2.2A$22.D$20.4D57.A$19.2D3.D57.A$18.D3.2D55.A2.A$19.4D57.2A
$20.D59.A3$8.D$6.2D.2D$9.2D$5.D3.2D$5.D2.D$6.2D2$2D2$8.D.D$8.2D$8.2D!

To be fair, such a modification would be kinda notable in its own right, since Solifuge is the first known camelship and thus the first way a camelwise rake could be made.

[atanisaduts]

block dies but is reformed in its spot

Code: Select all

x = 29, y = 31, rule = B3/S23
2$12b2o$12b2o2$10b6o$6b2o2bo4bo2b2o$2b2o2bobobob2obobobo2b2o$2bobobob
obob2obobobobobo$4bobobobo4bobobobo$2bobobobobob2obobobobobo$2b2o2bob
obob2obobobo2b2o$6b2o2bo4bo2b2o$10b6o2$12b2o$12b2o6$18b2o$18bobo$18bo
!

[Spacee2935]

I found this eater for this two pi-heptomino thing, is this eater known?:

Code: Select all

x = 29, y = 18, rule = B3/S23
4bo19bo$3bobo17bobo$3bobo4b2o5b2o4bobo$b3ob2o3b2o5b2o3b2ob3o$o27bo$b3o
b2o15b2ob3o$3bob2o15b2obo2$10b3o3b3o$10bobo3bobo$10bobo3bobo$4bob2o13b
2obo$2b3ob2o13b2ob3o$bo25bo$2b3ob2o13b2ob3o$4bobo15bobo$4bobo15bobo$5b
o17bo!

Edit: Two-pi-to-two-B converter:

Code: Select all

x = 9, y = 9, rule = B3/S23
2o5b2o$2o5b2o5$3o3b3o$obo3bobo$obo3bobo!

[I6_I6]

I found this eater for this two pi-heptomino thing, is this eater known?:

Code: Select all

x = 29, y = 18, rule = B3/S23
4bo19bo$3bobo17bobo$3bobo4b2o5b2o4bobo$b3ob2o3b2o5b2o3b2ob3o$o27bo$b3o
b2o15b2ob3o$3bob2o15b2obo2$10b3o3b3o$10bobo3bobo$10bobo3bobo$4bob2o13b
2obo$2b3ob2o13b2ob3o$bo25bo$2b3ob2o13b2ob3o$4bobo15bobo$4bobo15bobo$5b
o17bo!

Edit: Two-pi-to-two-B converter:

Code: Select all

x = 9, y = 9, rule = B3/S23
2o5b2o$2o5b2o5$3o3b3o$obo3bobo$obo3bobo!

No offense, but both of those are basically useless so it doesn't really matter if they're known or not.

[PK22]

(...)
Edit: Two-pi-to-two-B converter:

Code: Select all

x = 9, y = 9, rule = B3/S23
2o5b2o$2o5b2o5$3o3b3o$obo3bobo$obo3bobo!

See PT9B:

Code: Select all

x = 11, y = 10, rule = DoubleB3S23
10.B$ACB4.AC2B$ACB4.CA$7.2B3$6.2B$3C3.2CA$C.C3.A.A$C.C3.A.A!