I had long assumed that DroneBetter/qfind results gcc command in fact uses Clang albeit named misleadingly
as such, having used Homebrew, I am now able to compile qfind
all links included are to the minimal spaceship found (first outputted, only minimal by bounding box, not population), however (where a table cell is split) the second subrow excludes members of a subset of the symmetry and those comprised of two smaller noninteracting spaceships, choosing the first nontrivial output instead to maximise information content
note that alike its gfind qfind is restricted to orthogonal searches, however it is very fast at them
you may add your own results (disproofs and spaceship examples upper bounds), however I think (to avoid confusion) I would like others to include citations of forum posts in which they explicitly state their results, so that those uncited can be attributed to me by default without having to go through the page's history
no gutter column is included for rules that are not gutter-preserving
(I like the name a lot for some reason)
Velocity
Asymmetric
Odd-symmetric
Even-symmetric
(1,0)c/2
6
13
14
(1,0)c/3
6
11 [n 1] 6
6
(1,0)c/4
4
9
10
12
(2,0)c/4
7
13
14
(1,0)c/5
8
11
12
(2,0)c/5
10
19
20
(1,0)c/6
8
13
14
(2,0)c/6
7
11
10
(3,0)c/6
7
13
14
(1,0)c/7
7
13
14
(2,0)c/7
8
15
16
(3,0)c/7
10
19
20
(1,0)c/8
6
11
12
(2,0)c/8
7
9
12
(3,0)c/8
9
17
18
(4,0)c/8
7
13
14
(1,0)c/9
5
9
10
(2,0)c/9
6
11
12
(3,0)c/9
7
11
12
(4,0)c/9
9
17
18
(1,0)c/10
5
9
10
(3,0)c/10
7
11
12
(4,0)c/10
7
13
14
(5,0)c/10
7
13
14
(4,0)c/14
12
I found the 4c/14 with ikpx2 as a new speed (together with a (1,1)c/5 and (1,1)c/6 ) before attempting the qfind searches that proved its minimality and found the true-period 2c/7
x = 631, y = 182, rule = B36/S245
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#C [[ THUMBSIZE 2 THEME 6 GRID GRIDMAJOR 0 SUPPRESS THUMBLAUNCH ]]
#C [[ THUMBSIZE 2 WIDTH 2590 HEIGHT 742 ZOOM 4 ]]
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all partials for c/2 seem to be single-row irrespective of period, I conjecture there are no c/2's in this rule
Velocity
Asymmetric
Odd-symmetric
Even-symmetric
(1,0)c/3
11
21
22
(1,0)c/4
11
17
22
(1,0)c/5
10 < w ≤ 18
19
20 < w ≤ 24
(2,0)c/5
11
21 < w ≤ 25
22 < w ≤ 34
(1,0)c/6
9
17 < w ≤ 21
18
(2,0)c/6
10
19
20
Velocity
Asymmetric
Odd-symmetric
Even-symmetric
(1,0)c/2
12
23
24
(1,0)c/3
10
21
22
(1,0)c/4
10
19
20
(2,0)c/4
11
21
22
(1,0)c/5
9
17
18
(2,0)c/5
10
19
20
(1,0)c/6
8
15
16
(2,0)c/6
10 < w ≤ 15
21
20
notes other such tables alike this