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B34ar5in/S2i3-i4-nwz5ceny6cei7e8

(still coming up with a name for this rule)

Velocity	Asymmetric	Odd-symmetric	Even-symmetric
(1,0)c/2	11	21	22
(1,0)c/3	4	9	4
(1,0)c/4	10 <= x <= 14	19	14
(2,0)c/4	15	19 <= x <= 31	22 <= x <= 32
(1,0)c/5	6	13	12
(2,0)c/5	11	21	22
(1,0)c/6	9	15	16
(2,0)c/6	5	10	9
(3,0)c/6	11	21	22
(1,0)c/7	7 <= x <= 11	11	12
(2,0)c/7	7	13	14
(3,0)c/7	10	19	20
(1,0)c/8	7	13	14
(2,0)c/8	7 <= x <= 13	13	14
(3,0)c/8	10	17	20
(4,0)c/8	9	17	18
(1,0)c/9	<= 11	11	12
(3,0)c/9	<= 9	9	12
(2,0)c/10	<= 12	???????	12
(1,0)c/11	5	9	10
(3,0)c/11	7	13	14

even symmetry at (1,0)c/11 is slightly more promising than odd, even at (3,0)c/11 more so

B2-ak3aj4aeq5aci6cn78/S1c2en3aeijn4aeir5aiy6-e78

Velocity	Asymmetric	Odd-symmetric	Even-symmetric
(1,0)c/2	9	17	18
(1,0)c/3	9	17	18
(1,0)c/4	8	17	16
(2,0)c/4	9	17	18
(1,0)c/5	9 <= x <= 18	17	18
(2,0)c/5	9	17	18
(1,0)c/6	7	17	16
(2,0)c/6	9	17	18
(3,0)c/6	9	17	18
(1,0)c/7	8 <= x <= 14	15	14
(2,0)c/7	8	15	16
(3,0)c/7	8	15	16
(1,0)c/8	8 <= x <= 14	15	14
(2,0)c/8	7	15	14
(3,0)c/8	8	15	16
(4,0)c/8	8	15	16
(1,0)c/9	7	13	14
(2,0)c/9	7	13	14
(3,0)c/9	7	13	14
(4,0)c/9	7	13	14
(1,0)c/10	6	11	12
(2,0)c/10	6	11	12
(3,0)c/10	6	11	12
(4,0)c/10	6	11	12
(5,0)c/10	6	11	12
(1,0)c/11	6	11	12
(2,0)c/11	6	11	12
(3,0)c/11	6	11	12
(4,0)c/11	6	11	12
(5,0)c/11	6	11	12
(1,0)c/12	6	11	12
(2,0)c/12	6	11	12
(3,0)c/12	6	11	12
(4,0)c/12	6	11	12
(5,0)c/12	6	11	12
(6,0)c/12	6	11	12

Velocity	Asymmetric	Odd-symmetric	Even-symmetric
(1,0)c/2	4	5	10
(1,0)c/3	9	17	18
(1,0)c/4	10	19	20
(2,0)c/4	5	5	12
(1,0)c/5	8	15	16
(2,0)c/5	8	15	16
(1,0)c/6	8	15	16
(2,0)c/6	9	15	16
(3,0)c/6	9	15	18
(1,0)c/7	8	15	16
(2,0)c/7	8	15	16
(3,0)c/7	8	15	16
(1,0)c/8	7	13	14
(2,0)c/8	7	13	14
(3,0)c/8	7	17	18
(4,0)c/8	5	9	8