Syntonic–chromatic equivalence continuum: Difference between revisions

@@ Line 11: / Line 11: @@
 {| class="wikitable center-1 center-2"
-|+ Temperaments in the continuum with integer ''n''
+|+ Temperaments with integer ''n''
 |-
 ! rowspan="2" | ''k''
@@ Line 99: / Line 99: @@
 |}
-We may also invert the continuum by setting ''m'' such that 1/''m'' + 1/''n'' = 1. The just value of ''m'' is 1.2333…
+We may invert the continuum by setting ''m'' such that 1/''m'' + 1/''n'' = 1. This may be called the ''mavila/pelogic-chromatic equivalence continuum'', which is essentially the same thing. The just value of ''m'' is 1.2333…
-{| class="wikitable center-1 center-2"
+{| class="wikitable center-1"
-|+ Temperaments in the continuum with integer ''m''
+|+ Temperaments with integer ''m''
 |-
 ! rowspan="2" | ''m''
@@ Line 148: / Line 148: @@
 {| class="wikitable"
-|+ Notable temperaments of fractional ''n''
+|+ Temperaments with fractional ''n'' and ''m''
 |-
 ! Temperament !! ''n'' !! ''m''
-|-
-| [[Shallowtone]] || 1/2 = 0.5 || -1
-|-
-| [[Enipucrop]] || 3/2 = 1.5 || 3
 |-
 | [[Seville]] || 7/3 = 2.{{overline|3}} || 7/4 = 1.75