Mabilic and trismegistus: Difference between revisions

Line 8:

| Generators tuning = 526.7

| Optimization method = CWE

| MOS scales = [[7L 2s]], [[9L 7s]]

| Ploidacot = alpha-triseph

| Odd limit 1 = 2.5.7 35 | Mistuning 1 = ? | Complexity 1 = 16

| Odd limit 1 = 2.5.7 7 | Mistuning 1 = 4.76 | Complexity 1 = 9

| Odd limit 2 = ~~add-~~25 add-35 7 | Mistuning 2 = 5.9 | Complexity 2 = 25

| Odd limit 2 = 2.5.7 25 | Mistuning 2 = 6.92 | Complexity 2 = 16

}}

| Odd limit 3 = add-15, 21 7 | Mistuning 3 = 5.92 | Complexity 3 = 25

|}}

'''Mabilic''' is a [[regular temperament|temperament]] in the [[2.5.7 subgroup|2.5.7]] [[subgroup]] where [[5/2]] is split into three [[generator]]s, five of which octave-reduced reach [[8/7]]. The generator is a sharpened fourth (or, conversely, a flattened fifth) in size, best tuned around 528 [[cent]]s. Mabilic, as a result, tempers out the [[mabilisma]] 1071875/1048576. Mabilic is arrived at by removing the inaccurate 3/2 mapping from [[armodue (temperament)|armodue]] temperament. As such, mabilic can be associated with [[mos scale]]s like [[antidiatonic]] and [[armotonic]]. Thus, while the generating interval is not [[3/2]], [[2L 5s #Notation|melodic]] [[chain-of-fifths notation]] makes some amount of sense to use here.

@@ Line 8: / Line 8: @@
 | Generators tuning = 526.7
 | Optimization method = CWE
+| MOS scales = [[7L 2s]], [[9L 7s]]
 | Ploidacot = alpha-triseph
-| Odd limit 1 = 2.5.7 35 | Mistuning 1 = ? | Complexity 1 = 16
+| Odd limit 1 = 2.5.7 7 | Mistuning 1 = 4.76 | Complexity 1 = 9
-| Odd limit 2 = add-25 add-35 7 | Mistuning 2 = 5.9 | Complexity 2 = 25
+| Odd limit 2 = 2.5.7 25 | Mistuning 2 = 6.92 | Complexity 2 = 16
-}}
+| Odd limit 3 = add-15, 21 7 | Mistuning 3 = 5.92 | Complexity 3 = 25
+|}}
 '''Mabilic''' is a [[regular temperament|temperament]] in the [[2.5.7 subgroup|2.5.7]] [[subgroup]] where [[5/2]] is split into three [[generator]]s, five of which octave-reduced reach [[8/7]]. The generator is a sharpened fourth (or, conversely, a flattened fifth) in size, best tuned around 528 [[cent]]s. Mabilic, as a result, tempers out the [[mabilisma]] 1071875/1048576. Mabilic is arrived at by removing the inaccurate 3/2 mapping from [[armodue (temperament)|armodue]] temperament. As such, mabilic can be associated with [[mos scale]]s like [[antidiatonic]] and [[armotonic]]. Thus, while the generating interval is not [[3/2]], [[2L 5s #Notation|melodic]] [[chain-of-fifths notation]] makes some amount of sense to use here.