Monotonicity limits of small EDOs: Difference between revisions

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-An [[edo]] ''N'' is monotone with respect to a set of rational numbers ''S'' if there exists a mapping for ''N'' that preserves each elements's size order. If ''S'' is the [[Odd limit|''q''-odd-limit]] diamond, we say ''N'' is ''q''-odd-limit monotone. Below is a table of every edo up to 41.
+An [[edo]] ''N'' is monotone with respect to a set of rational numbers ''S'' if there exists a mapping for ''N'' that preserves each elements's size order. If ''S'' is the [[Odd limit|''q''-odd-limit]] diamond, we say ''N'' is ''q''-odd-limit monotone. Below is a table of every edo up to 53.
 {| class="wikitable sortable mw-collapsible right-all left-3"
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 |-
 | 41 || 21 || 41
+|-
+| 42 || 13 || 42ef
+|-
+| 43 || 17 || 43
+|-
+| 44 || 19 || 44
+|-
+| 45 || 13 || 45ef
+|-
+| 46 || 17 || 46
+|-
+| 47 || 13 || 47ccde or 47bcff
+|-
+| 48 || 21 || 48c
+|-
+| 49 || 15 || 49f
+|-
+| 50 || 19 || 50
+|-
+| 51 || 15 || 51
+|-
+| 52 || 13 || 52c [26]
+|-
+| 53 || 23 || 53e
 |}