@@ Line 13: / Line 13: @@
 | Odd limit 2 = 13-limit 21 | Mistuning 2 = 17.5 | Complexity 2 = 36
 }}
-'''Trisected''' is the [[rank-2 temperament]] tempering out [[128/125]], [[1029/1000]], and [[1029/1024]] in the [[7-limit]], making it a member of the [[augmented family]], [[keegic temperaments]], and [[gamelismic clan]]. Since it tempers out 128/125, the [[2/1|octave]] is split into 3 ~[[5/4]]'s, each tuned to 400{{C}} if the octave is pure. Since it tempers out 1029/1024, the [[3/2|perfect fifth]] is split into three intervals of ~[[8/7]].Since it tempers out [[1029/1000]], the [[3/1|tritave]] is split into three intervals of [[10/7]]. This means that every [[Pythagorean tuning|Pythagorean]] interval is split into three equal parts.
+'''Trisected''' is the [[rank-2 temperament]] tempering out [[128/125]], [[1029/1000]], and [[1029/1024]] in the [[7-limit]], making it a member of the [[augmented family]], [[keegic temperaments]], and [[gamelismic clan]]. Since it tempers out 128/125, the [[octave]] is split into 3 ~[[5/4]]'s, each tuned to 400{{C}} if the octave is pure. Since it tempers out 1029/1024, the [[3/2|perfect fifth]] is split into three intervals of ~[[8/7]]. Since it tempers out 1029/1000, the [[3/1|tritave]] is split into three intervals of [[10/7]]. This means that every [[Pythagorean tuning|Pythagorean]] interval is split into three equal parts.
 In the [[11-limit]], the [[4/3|perfect fourth]] is split into three ~[[11/10]]'s, thus tempering out [[4000/3993]]. Additionally, the 1/3-octave period represents [[14/11]], tempering out [[56/55]] and [[176/175]]. The [[13-limit]] extension equates the ~10/7 with [[13/9]], tempering out [[91/90]] and [[2197/2187]].
@@ Line 164: / Line 164: @@
 === Target tunings ===
-{{Todo|inline=1|complete section}}
+{| class="wikitable center-all mw-collapsible mw-collapsed"
+|+ style="font-size: 105%; white-space: nowrap;" | Odd-limit-based target tunings
+|-
+! rowspan="2" | Target
+! colspan="2" | Minimax
+|-
+! Generator
+! Eigenmonzo*
+|-
+| 7-odd-limit
+| ~10/7 = 633.282{{C}}
+| 7/6
+|-
+| 9-odd-limit
+| ~10/7 = 633.583{{C}}
+| 9/7
+|-
+| 11-odd-limit
+| ~10/7 = 633.760{{C}}
+| 77/45
+|-
+| 13-odd-limit
+| ~10/7 = 633.962{{C}}
+| 13/7
+|-
+| 15-odd-limit
+| ~10/7 = 633.962{{C}}
+| 13/7
+|-
+| 13-limit 21-odd-limit
+| ~10/7 = 634.129{{C}}
+| 45/44
+|}
 === Tuning spectrum ===
-{{Todo|inline=1|complete section}}
+{| class="wikitable center-all left-4"
+|-
+! Edo<br>generator
+! [[Eigenmonzo|Unchanged interval<br>(eigenmonzo)]]*
+! Generator (¢)
+! Comments
+|-
+|
+| [[7/5]]
+| 617.488
+|
+|-
+| [[21edo|11\21]]
+|
+| 628.571
+| Lower bound of 7-odd-limit diamond monotone<br>21f val
+|-
+|
+| [[15/8]]
+| 629.423
+|
+|-
+|
+| [[15/14]]
+| 629.861
+|
+|-
+|
+| [[7/4]]
+| 631.174
+|
+|-
+|
+| [[7/6]]
+| 633.282
+| 7-odd-limit minimax
+|-
+| [[36edo|19\36]]
+|
+|
+| Lower bound of 9- through 13-odd-limit diamond monotone<br>15-odd-limit diamond monotone (singleton)
+|-
+|
+| [[9/7]]
+| 633.583
+| 9-odd-limit minimax
+|-
+|
+| [[21/13]]
+| 633.949
+|
+|-
+|
+| [[13/7]]
+| 633.962
+| 13- and 15-odd-limit minimax
+|-
+|
+| [[3/2]]
+| 633.985
+|
+|-
+|
+| [[15/11]]
+| 634.238
+|
+|-
+| [[87edo|46\87]]
+|
+| 634.483
+| 87cee val
+|-
+|
+| [[13/8]]
+| 634.361
+|
+|-
+|
+| [[13/12]]
+| 634.643
+|
+|-
+|
+| [[11/10]]
+| 634.996
+|
+|-
+| [[51edo|27\51]]
+|
+| 635.294
+| 51ce val
+|-
+|
+| [[21/16]]
+| 635.390
+|
+|-
+|
+| [[11/9]]
+| 636.085
+|
+|-
+|
+| [[13/11]]
+| 636.151
+|
+|-
+|
+| [[9/5]]
+| 636.266
+|
+|-
+|
+| [[13/10]]
+| 636.316
+|
+|-
+| [[66edo|35\66]]
+|
+| 636.364
+| 66cef val
+|-
+|
+| [[13/9]]
+| 636.618
+|
+|-
+|
+| [[11/6]]
+| 637.659
+|
+|-
+|
+| [[15/13]]
+| 638.065
+|
+|-
+|
+| [[5/3]]
+| 638.547
+|
+|-
+|
+| [[21/11]]
+| 639.821
+|
+|-
+| [[15edo|8\15]]
+|
+| 640.000
+| Upper bound of 7- through 13-odd-limit diamond monotone
+|-
+|
+| [[21/20]]
+| 642.234
+|
+|}
+<nowiki/>* Besides the octave
 [[Category:Trisected| ]] <!-- main article -->

Trisected: Difference between revisions