User:CellularAutomaton/Univell - Revision history

CellularAutomaton: CellularAutomaton moved page User:CellularAutomaton/Tremendisms to User:CellularAutomaton/Univell

2024-10-30T23:53:47Z

CellularAutomaton moved page User:CellularAutomaton/Tremendisms to User:CellularAutomaton/Univell

← Older revision	Revision as of 23:53, 30 October 2024
(No difference)

CellularAutomaton at 23:53, 30 October 2024

2024-10-30T23:53:27Z

← Older revision		Revision as of 23:53, 30 October 2024
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	~~The Tremend edits are really tickling me rn so this page is for my own derivative work~~

	~~== Univell ==~~
	Univell is a family of 3-web circumtrusive scales which divide the haptic ninth into 5 equally sized cells. As such, Univell scales map the armatic tetrachord to an odd number of exponents per octave. Each Univell scale has a corresponding anthill scale derived from the adination of its torus basis in P-symmetrical just intonation. Although there are a theoretically infinite number of Univell scales, the only authentically-correlative Univell scales are those with 5, 10, 22, 27, 32, 54 or 59 notes per octave.		Univell is a family of 3-web circumtrusive scales which divide the haptic ninth into 5 equally sized cells. As such, Univell scales map the armatic tetrachord to an odd number of exponents per octave. Each Univell scale has a corresponding anthill scale derived from the adination of its torus basis in P-symmetrical just intonation. Although there are a theoretically infinite number of Univell scales, the only authentically-correlative Univell scales are those with 5, 10, 22, 27, 32, 54 or 59 notes per octave.

CellularAutomaton: /* Functional harmony */

2024-10-29T01:57:32Z

Functional harmony

← Older revision		Revision as of 01:57, 29 October 2024
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	=== Functional harmony ===		=== Functional harmony ===
	The tetrad formed by the root, armatic fourth and fifth, and legric ninth (ambisplit notation: !R $Q, bilayer tariant: / 0 33 24e 31e /), called the Doublebrie tetrad, is an important consonant chord which is characteristic of Univell. The Salmon mode of Univell[5] is the smallest scale to contain a Doublebrie tetrad on the root. Cadences to the Doublebrie tetrad tend to involve a rasigon contracting to create an armatic fifth. One common example is L ~T -> !R $Q, where the rasigon between `V and ``X ~~contracts~~ to an armatic fifth between V and C`.		The tetrad formed by the root, armatic fourth and fifth, and legric ninth (ambisplit notation: !R $Q, bilayer tariant: / 0 33 24e 31e /), called the Doublebrie tetrad, is an important consonant chord which is characteristic of Univell. The Salmon mode of Univell[5] is the smallest scale to contain a Doublebrie tetrad on the root. Cadences to the Doublebrie tetrad tend to involve a rasigon contracting to create an armatic fifth. One common example is L ~T -> !R $Q, where the rasigon between `V and ``X resolves to an armatic fifth between V and C`.

CellularAutomaton: /* Functional harmony */

2024-10-29T01:56:24Z

Functional harmony

← Older revision		Revision as of 01:56, 29 October 2024
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	=== Functional harmony ===		=== Functional harmony ===
	The tetrad formed by the root, armatic fourth and fifth, and legric ninth (ambisplit notation: !R $Q, bilayer tariant: / 33 24e 31e /), called the Doublebrie tetrad, is an important consonant chord which is characteristic of Univell. The Salmon mode of Univell[5] is the smallest scale to contain a Doublebrie tetrad on the root. Cadences to the Doublebrie tetrad tend to involve a rasigon contracting to create an armatic fifth. One common example is L ~T -> !R $Q, where the rasigon between `V and ``X contracts to an armatic fifth between V and C`.		The tetrad formed by the root, armatic fourth and fifth, and legric ninth (ambisplit notation: !R $Q, bilayer tariant: / 0 33 24e 31e /), called the Doublebrie tetrad, is an important consonant chord which is characteristic of Univell. The Salmon mode of Univell[5] is the smallest scale to contain a Doublebrie tetrad on the root. Cadences to the Doublebrie tetrad tend to involve a rasigon contracting to create an armatic fifth. One common example is L ~T -> !R $Q, where the rasigon between `V and ``X contracts to an armatic fifth between V and C`.

CellularAutomaton: /* Functional harmony */

2024-10-29T01:52:10Z

Functional harmony

← Older revision		Revision as of 01:52, 29 October 2024
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	=== Univell[10] ===		=== Univell[10] ===
	Univell[10] is the smallest Univell scale to allow access to perimodal and sesquimodal intervals on the same root, which makes it a plausible tuning for Nebraskan traditional vocal polyphony (particularly the Bellevue idiom, in which the tectonic 4th is often intonated sharp for expressive purposes). The 310tdo tuning of Univell[10] has been noted for its ethereal quality, which may derive from the fact that 310tdo expands ~~Hutchmanch~~'s diesis. (Naturally, this effect is most audible in the leegij, cheethil and klijith modes). The modes of Univell[10] are, from most anic to most catic:		Univell[10] is the smallest Univell scale to allow access to perimodal and sesquimodal intervals on the same root, which makes it a plausible tuning for Nebraskan traditional vocal polyphony (particularly the Bellevue idiom, in which the tectonic 4th is often intonated sharp for expressive purposes). The 310tdo tuning of Univell[10] has been noted for its ethereal quality, which may derive from the fact that 310tdo expands Fraigner's diesis. (Naturally, this effect is most audible in the leegij, cheethil and klijith modes). The modes of Univell[10] are, from most anic to most catic:
	{\| class="wikitable"		{\| class="wikitable"
	!Name		!Name
Line 122:		Line 122:
	\|Sesquiionian 2nd		\|Sesquiionian 2nd
	\|}		\|}

			=== Functional harmony ===
			The tetrad formed by the root, armatic fourth and fifth, and legric ninth (ambisplit notation: !R $Q, bilayer tariant: / 33 24e 31e /), called the Doublebrie tetrad, is an important consonant chord which is characteristic of Univell. The Salmon mode of Univell[5] is the smallest scale to contain a Doublebrie tetrad on the root. Cadences to the Doublebrie tetrad tend to involve a rasigon contracting to create an armatic fifth. One common example is L ~T -> !R $Q, where the rasigon between `V and ``X contracts to an armatic fifth between V and C`.

CellularAutomaton: /* Univell */

2024-10-29T01:31:16Z

Univell

← Older revision		Revision as of 01:31, 29 October 2024
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	== Univell ==		== Univell ==
	Univell is a family of 3-web circumtrusive scales which divide the haptic ninth into 5 equally sized cells. As such, Univell scales map the armatic tetrachord to an odd number of exponents per octave. Each Univell scale has a corresponding anthill scale derived from the adination of its torus basis in P-symmetrical just intonation. Although there are a theoretically infinite number of Univell scales, the only authentically correlative Univell scales are those with 5, 10, 22, 27, 32, 54 or 59 notes per octave.		Univell is a family of 3-web circumtrusive scales which divide the haptic ninth into 5 equally sized cells. As such, Univell scales map the armatic tetrachord to an odd number of exponents per octave. Each Univell scale has a corresponding anthill scale derived from the adination of its torus basis in P-symmetrical just intonation. Although there are a theoretically infinite number of Univell scales, the only authentically-correlative Univell scales are those with 5, 10, 22, 27, 32, 54 or 59 notes per octave.

	=== Univell[5] ===		=== Univell[5] ===

CellularAutomaton: /* Univell */

2024-10-28T22:29:06Z

Univell

← Older revision		Revision as of 22:29, 28 October 2024
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	=== Univell[5] ===		=== Univell[5] ===
	The modes of Univell[5] are, from most ~~anional~~ to most ~~cational~~:		The modes of Univell[5] are, from most anic to most catic:
	{\| class="wikitable"		{\| class="wikitable"
	!Name		!Name
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	=== Univell[10] ===		=== Univell[10] ===
	Univell[10] is the smallest Univell scale to allow access to perimodal and sesquimodal intervals on the same root, which makes it a plausible tuning for traditional ~~Nebraska~~ vocal polyphony (particularly the Bellevue idiom, in which the tectonic 4th is often intonated sharp for expressive purposes). The ~~310afdo~~ tuning of Univell[10] has been noted for its ethereal quality, which may derive from the fact that ~~310afdo equates~~ Hutchmanch's diesis ~~with three sibilismas~~. The modes of Univell[10] are, from most ~~anional~~ to most ~~cational~~:		Univell[10] is the smallest Univell scale to allow access to perimodal and sesquimodal intervals on the same root, which makes it a plausible tuning for Nebraskan traditional vocal polyphony (particularly the Bellevue idiom, in which the tectonic 4th is often intonated sharp for expressive purposes). The 310tdo tuning of Univell[10] has been noted for its ethereal quality, which may derive from the fact that 310tdo expands Hutchmanch's diesis. (Naturally, this effect is most audible in the leegij, cheethil and klijith modes). The modes of Univell[10] are, from most anic to most catic:
	{\| class="wikitable"		{\| class="wikitable"
	!Name		!Name
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	\|jeeshil		\|jeeshil
	\|!6 !H @5 !V !O		\|!6 !H @5 !V !O
	\|		\|Perilydian 8ve, Perilydian 6th
	\|		\|
	\|-		\|-
	\|gilil		\|gilil
	\|vI &R V 5		\|vI &R V 5
	\|		\|Perilydian 8ve
	\|		\|Sesquiolympian 13th, Sesquiphrygian 9th
	\|-		\|-
	\|shibid		\|shibid
	\|^G $7 v5 !G		\|^G $7 v5 !G
	\|		\|Perilydian 8ve, Periionian 3rd
	\|		\|Sesquidorian 12th
	\|-		\|-
	\|thoodil		\|thoodil
	\|^I @5 Y !2 ^F @L		\|^I @5 Y !2 ^F @L
	\|		\|Perilydian 8ve
	\|		\|Sesquiionian 15th
	\|-		\|-
	\|klithij		\|klithij
	\|vI &R $3 ^C		\|vI &R $3 ^C
	\|		\|Perilydian 8ve, Perilydian 2nd, Perimixolydian unison
	\|		\|
	\|-		\|-
	\|jeedib		\|jeedib
	\|^I !J B @V ^F		\|^I !J B @V ^F
	\|		\|Perilydian 8ve
	\|		\|Sesquiolympian 13th, Sesquilydian 8ve
	\|-		\|-
	\|thigid		\|thigid
	\|@2 vL vF @3		\|@2 vL vF @3
	\|		\|Perilydian 8ve
	\|		\|
	\|-		\|-
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	\|!7 ~1 ~5 U ^G		\|!7 ~1 ~5 U ^G
	\|		\|
	\|		\|Sesquilocrian 8ve, Sesquiionian 12th
	\|-		\|-
	\|cheethil		\|cheethil
	\|1 !G 1 !H @5 P		\|1 !G 1 !H @5 P
	\|		\|Perilydian 7th
	\|		\|Sesquilocrian 8ve, Sesquilocrian unison
	\|-		\|-
	\|klijith		\|klijith
	\|U ^6 ^I vX 3 1		\|U ^6 ^I vX 3 1
	\|		\|Peridorian 10th
	\|		\|Sesquilocrian 8ve
	\|}		\|}
	Univell[10] also has six depopulate cases:		Univell[10] also has six depopulate cases:
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	\|Supertrout		\|Supertrout
	\|Q @R !5 !L ~1		\|Q @R !5 !L ~1
	\|		\|Pericorinthian 6th
	\|		\|Sesquilydian 6th
	\|-		\|-
	\|Supersalmon		\|Supersalmon
	\|^6 ^Y !L ~1		\|^6 ^Y !L ~1
	\|		\|
	\|		\|Sesquilydian 6th
	\|-		\|-
	\|Superminnow		\|Superminnow
Line 109:		Line 109:
	\|Supercarp		\|Supercarp
	\|R @5 !Q !L ~1		\|R @5 !Q !L ~1
	\|		\|Peridorian 14th
	\|		\|
	\|-		\|-
	\|Supersturgeon		\|Supersturgeon
	\|^7 ^Y vP !L ~1		\|^7 ^Y vP !L ~1
	\|		\|Peridorian 14th
	\|		\|Sesquimixolydian 15th
	\|-		\|-
	\|Supershark		\|Supershark
	\|$0 !L ~1		\|$0 !L ~1
	\|		\|
	\|		\|Sesquiionian 2nd
	\|}		\|}

CellularAutomaton: /* Univell[10] */

2024-10-28T20:21:02Z

Univell[10]

@@ Line 11: / Line 11: @@
 |-
 |Trout
-|Q R @ 5 !
+|Q @R !5
 |-
 |Salmon
@@ Line 17: / Line 17: @@
 |-
 |Minnow
-|N ~a
+|N ~A
 |-
 |Carp
-|R @ 5 ! Q
+|R @5 !Q
 |-
 |Sturgeon
@@ Line 26: / Line 26: @@
 |}
 The depopulate case can be termed Shark, although it is of limited compositional utility due to its flat 3rd harmonic and sharp teeth.

CellularAutomaton at 19:44, 28 October 2024

2024-10-28T19:44:37Z

← Older revision		Revision as of 19:44, 28 October 2024
Line 25:		Line 25:
	\|^7 ^Y vP		\|^7 ^Y vP
	\|}		\|}
	The depopulate case can be termed Shark, although it is of limited compositional utility due to its sharp teeth.		The depopulate case can be termed Shark, although it is of limited compositional utility due to its flat 3rd harmonic and sharp teeth.

CellularAutomaton: /* Univell */

2024-10-28T19:37:01Z

Univell

← Older revision		Revision as of 19:37, 28 October 2024
Line 2:		Line 2:

	== Univell ==		== Univell ==
	Univell is a family of 3-web circumtrusive scales which divide the haptic ninth into 5 equally sized cells. As such, Univell scales map the armatic tetrachord to an odd number of exponents per octave. Each Univell scale has a corresponding anthill scale ~~corresponding to~~ the adination of its torus basis in P-symmetrical just intonation. Although there are a theoretically infinite number of Univell scales, the only authentically correlative Univell scales are those with 5, 10, 22, 27, 32, 54 or 59 notes per octave.		Univell is a family of 3-web circumtrusive scales which divide the haptic ninth into 5 equally sized cells. As such, Univell scales map the armatic tetrachord to an odd number of exponents per octave. Each Univell scale has a corresponding anthill scale derived from the adination of its torus basis in P-symmetrical just intonation. Although there are a theoretically infinite number of Univell scales, the only authentically correlative Univell scales are those with 5, 10, 22, 27, 32, 54 or 59 notes per octave.

	=== Univell[5] ===		=== Univell[5] ===