7L 3s: Difference between revisions

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{{Infobox MOS

| Name = ~~dicoid~~

| Name = zalic

| Periods = 1

| nLargeSteps = 7

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t q t t t q t t q t

== Names==

This MOS is called '''~~dicoid~~''' (from ~~[[dicot]]~~, ~~an exotemperament~~) in [[TAMNAMS]].

This MOS is called '''zalic''' (from "Zalzalian third", a synonym for neutral third) in [[TAMNAMS]].

==Intervals==

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The most frequent interval, then is the neutral third (and its inversion, the neutral sixth), followed by the perfect fourth and fifth. Thus, 7+3 combines the familiar sound of perfect fifths and fourths with the unfamiliar sounds of neutral intervals. They are compatible with Arabic and Turkish scales, but not with traditional Western ones.

Note: In TAMNAMS, a k-step interval class in ~~dicoid~~ may be called a "k-step", "k-mosstep", or "k-~~dicostep~~". 1-indexed terms such as "mos(k+1)th" are discouraged for non-diatonic mosses.

Note: In TAMNAMS, a k-step interval class in zalic may be called a "k-step", "k-mosstep", or "k-zalstep". 1-indexed terms such as "mos(k+1)th" are discouraged for non-diatonic mosses.

{| class="wikitable"

!# generators up

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| || || || || || 55\78 || 846.154 || 353.846 || 9 || 5 || 1.800 ||

|-

| || 12\17 || || || || || 847.059 || 352.941 || 2 || 1 || 2.000 || Basic ~~dicoid~~<br>(Generators smaller than this are proper)

| || 12\17 || || || || || 847.059 || 352.941 || 2 || 1 || 2.000 || Basic zalic<br>(Generators smaller than this are proper)

|-

| || || || || || 53\75 || 848.000 || 352.000 || 9 || 4 || 2.250 ||

@@ Line 1: / Line 1: @@
 {{Infobox MOS
-| Name = dicoid
+| Name = zalic
 | Periods = 1
 | nLargeSteps = 7
@@ Line 17: / Line 17: @@
 t q t t t q t t q t
 == Names==
-This MOS is called '''dicoid''' (from [[dicot]], an exotemperament) in [[TAMNAMS]].
+This MOS is called '''zalic''' (from "Zalzalian third", a synonym for neutral third) in [[TAMNAMS]].
 ==Intervals==
@@ Line 30: / Line 30: @@
 The most frequent interval, then is the neutral third (and its inversion, the neutral sixth), followed by the perfect fourth and fifth. Thus, 7+3 combines the familiar sound of perfect fifths and fourths with the unfamiliar sounds of neutral intervals. They are compatible with Arabic and Turkish scales, but not with traditional Western ones.
-Note: In TAMNAMS, a k-step interval class in dicoid may be called a "k-step", "k-mosstep", or "k-dicostep". 1-indexed terms such as "mos(k+1)th" are discouraged for non-diatonic mosses.
+Note: In TAMNAMS, a k-step interval class in zalic may be called a "k-step", "k-mosstep", or "k-zalstep". 1-indexed terms such as "mos(k+1)th" are discouraged for non-diatonic mosses.
 {| class="wikitable"
 !# generators up
@@ Line 244: / Line 244: @@
 | || || || || || 55\78 || 846.154 || 353.846 || 9 || 5 || 1.800 ||
 |-
-| || 12\17 || || || || || 847.059 || 352.941 || 2 || 1 || 2.000 || Basic dicoid<br>(Generators smaller than this are proper)
+| || 12\17 || || || || || 847.059 || 352.941 || 2 || 1 || 2.000 || Basic zalic<br>(Generators smaller than this are proper)
 |-
 | || || || || || 53\75 || 848.000 || 352.000 || 9 || 4 || 2.250 ||