Semaphore and godzilla: Difference between revisions

Line 9:

| Subgroups = 2.3.7, 2.3.5.7, 2.3.5.7.13

| Comma basis = [[49/48]] (2.3.7); <br> [[49/48]], [[81/80]] (2.3.5.7); <br> [[49/48]], [[81/80]], [[91/90]] (L7.13)

| Edo join 1 = 5 | Edo join 2 = 19

| Mapping = 1; 2 8 1 11

| ~~Edo join 1 = 5 | Edo join 2 = 19~~

| Generators = 7/4

~~| Generator~~ = 7/4

| Generators tuning = 947.8

| ~~Generator~~ tuning = 947.8

| Optimization method = CWE

| Pergen = (P8, P4/2)

Line 18:

| MOS scales = [[4L 1s]], [[5L 4s]], [[5L 9s]], [[5L 14s]]

| Odd limit 1 = 9 | Mistuning 1 = 20.5 | Complexity 1 = 9

| Odd limit 2 = (2.3.5.7.13) 15 | Mistuning 2 = 20.5 | Complexity 2 = 14

| Odd limit 2 = 2.3.5.7.13 15 | Mistuning 2 = 20.5 | Complexity 2 = 14

}}

'''Semaphore''', of the [[semaphoresmic clan]], is characterized by [[49/48]] being [[tempering out|tempered out]], so the [[generator]] represents [[7/4]] and [[12/7]] (or [[8/7]] and [[7/6]]) equally. This results in a very low [[complexity]] 2.3.7-[[subgroup]] [[regular temperament|temperament]], with the drawback that most intervals of 7 must be out of tune by at least half of the comma 49/48, or about 18 [[cent]]s. ''Semaphore'' is a play on the words "semi-" and "fourth".

@@ Line 9: / Line 9: @@
 | Subgroups = 2.3.7, 2.3.5.7, 2.3.5.7.13
 | Comma basis = [[49/48]] (2.3.7); <br> [[49/48]], [[81/80]] (2.3.5.7); <br> [[49/48]], [[81/80]], [[91/90]] (L7.13)
+| Edo join 1 = 5 | Edo join 2 = 19
 | Mapping = 1; 2 8 1 11
-| Edo join 1 = 5 | Edo join 2 = 19
+| Generators = 7/4
-| Generator = 7/4
+| Generators tuning = 947.8
-| Generator tuning = 947.8
 | Optimization method = CWE
 | Pergen = (P8, P4/2)
@@ Line 18: / Line 18: @@
 | MOS scales = [[4L&nbsp;1s]], [[5L&nbsp;4s]], [[5L&nbsp;9s]], [[5L&nbsp;14s]]
 | Odd limit 1 = 9 | Mistuning 1 = 20.5 | Complexity 1 = 9
-| Odd limit 2 = (2.3.5.7.13) 15 | Mistuning 2 = 20.5 | Complexity 2 = 14
+| Odd limit 2 = 2.3.5.7.13 15 | Mistuning 2 = 20.5 | Complexity 2 = 14
 }}
 '''Semaphore''', of the [[semaphoresmic clan]], is characterized by [[49/48]] being [[tempering out|tempered out]], so the [[generator]] represents [[7/4]] and [[12/7]] (or [[8/7]] and [[7/6]]) equally. This results in a very low [[complexity]] 2.3.7-[[subgroup]] [[regular temperament|temperament]], with the drawback that most intervals of 7 must be out of tune by at least half of the comma 49/48, or about 18 [[cent]]s. ''Semaphore'' is a play on the words "semi-" and "fourth".