Monotonicity limits of small EDOs

An edo N is monotone with respect to a set of rational intervals S if there exists a mapping for N that preserves each elements's size order. If S is the q-odd-limit diamond, we say N is q-odd-limit monotone. Below is a table of every edo up to 99.

Edo	Monotonicity limit	Associated vals
1	3	1
2	5	2
3	5	3
4	7	4
5	9	5
6	7	6
7	5	7 or 7c
8	7	8d
9	7	9
10	9	10 or 10c [5]
11	7	11b
12	11	12
13	7	13b
14	13	14c
15	13	15
16	7	16
17	15	17c
18	7	18 or 18bd [9]
19	17	19
20	9	20 [10], 20c or 20ccc [5]
21	7	21
22	15	22f
23	7	23bc
24	13	24
25	9	25, 25c or 25ccc [5]
26	13	26
27	15	27e
28	13	28ccde [14c]
29	15	29
30	13	30f [15]
31	17	31
32	13	32cf
33	13	33cd
34	19	34d
35	9	35b, 35bc, etc.
36	15	36
37	15	37
38	19	38df
39	15	39df
40	13	40c
41	21	41
42	13	42ef
43	17	43
44	19	44
45	13	45ef or 45bcff [15]
46	17	46
47	13	47ccde or 47bcff
48	21	48c
49	15	49f
50	19	50
51	15	51, 51cde or 51cccde [17c]
52	13	52c [26]
53	23	53e
54	15	54c or 54cee [27e]
55	17	55f
56	21	56
57	17	57ddf or 57ddefgg [19]
58	23	58hi
59	15	59f
60	23	60e
61	15	61d
62	25	62
63	19	63
64	15	64be
65	25	65d
66	15	66 or 66cdef
67	17	67
68	27	68e
69	17	69d, 69dg or 69de
70	21	70cd
71	15	71d
72	29	72
73	15	73 or 73ce
74	19	74
75	17	75e
76	19	76ddeffgh [38df]
77	29	77
78	19	78h
79	19	79dh
80	19	80
81	17	81 or 81f
82	23	82
83	15	83
84	25	84
85	15	85c, 85ce, etc.
86	17	86 [43] or 86d
87	21	87
88	19	88ddfgh or 88bd [44]
89	23	89 or 89f
90	19	90e
91	19	91fh or 91efh
92	19	92def
93	17	93 or 93e
94	23	94
95	17	95bcdddfffg, 95bcdddefff or 95bcdddeefffggg [19]
96	21	96ccf [48c]
97	23	97g
98	19	98g
99	31	99efk