Monotonicity limits of small EDOs - Revision history

FloraC: The concept is already covered by a link, no need for see also. Style

2025-08-07T11:43:21Z

The concept is already covered by a link, no need for see also. Style

2025-08-07T11:42:03Z

← Older revision		Revision as of 11:42, 7 August 2025
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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 72.		An [[edo]] ''N'' is [[diamond monotone\|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 72.

	{\| class="wikitable sortable mw-collapsible right-all left-3"		{\| class="wikitable sortable mw-collapsible right-all left-3"

2025-08-06T14:03:37Z

Update terminology

← Older revision		Revision as of 14:03, 6 August 2025
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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 72.		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 72.

	{\| class="wikitable sortable mw-collapsible right-all left-3"		{\| class="wikitable sortable mw-collapsible right-all left-3"
	\|-		\|-
	! ~~EDO~~		! Edo
	! Monotonicity<br>~~Level~~		! Monotonicity<br>Limit
	! Associated ~~Vals~~		! Associated vals
	\|-		\|-
	\| 1 \|\| 3 \|\| 1		\| 1 \|\| 3 \|\| 1

2025-08-06T13:55:44Z

← Older revision	Revision as of 13:55, 6 August 2025
(No difference)

2023-04-24T00:00:40Z

Moved from “lists” to “tables”

2022-02-26T04:55:22Z

2021-10-16T04:25:47Z

← Older revision	Revision as of 04:25, 16 October 2021
(No difference)

2021-10-16T04:25:15Z

← Older revision		Revision as of 04:25, 16 October 2021
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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 72.		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 72.

	{\| class="wikitable sortable mw-collapsible right-all left-3"		{\| class="wikitable sortable mw-collapsible right-all left-3"

2021-10-12T16:35:35Z

+19 more till 72

@@ Line 1: / Line 1: @@
-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.
+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 72.
 {| class="wikitable sortable mw-collapsible right-all left-3"
@@ Line 112: / Line 112: @@
 |-
 | 53 || 23 || 53e
 |}

2021-10-09T16:40:07Z

+twelve more

@@ Line 1: / Line 1: @@
-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"
@@ Line 88: / Line 88: @@
 |-
 | 41 || 21 || 41
 |}