Ploidacot/Tetracot/Generator tunings - Revision history

ArrowHead294 at 00:48, 24 January 2026

2026-01-24T00:48:49Z

2026-01-20T22:54:24Z

Multilayered breadcrumb + NBSP's

← Older revision		Revision as of 22:54, 20 January 2026
Line 1:		Line 1:
	{{Breadcrumb}}		{{Breadcrumb\|Ploidacot\|Tetracot}}

	For most of its generator range, [[~~7L 6s~~]], [[~~7L 13s~~]], and [[~~13L 7s~~]] are the chromatic scales of [[Ploidacot/Tetracot\|tetracot]] temperaments. thus finding a small diesis +7 or −13 generators. In fact, this comma, which may be inflated to as much as 60{{c}}, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3\20edo.{{todo\|cleanup}}		For most of its generator range, [[7L 6s]], [[7L 13s]], and [[13L 7s]] are the chromatic scales of [[Ploidacot/Tetracot\|tetracot]] temperaments. thus finding a small diesis +7 or −13 generators. In fact, this comma, which may be inflated to as much as 60{{c}}, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3\20edo.{{todo\|cleanup}}

2026-01-11T01:01:53Z

replace forward slashes with backslashes

2025-11-14T00:43:58Z

← Older revision		Revision as of 00:43, 14 November 2025
Line 1:		Line 1:
	For most of its generator range, [[~~7L 6s~~]], [[~~7L 13s~~]], and [[~~13L 7s~~]] are the chromatic scales of ~~the family of~~ temperaments ~~which divide the perfect fifth into four equal parts,~~ thus ~~representing 81:80 (the syntonic comma) by~~ +7 or −13 generators. In fact, this comma, which may be inflated to as much as 60{{c}}, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}		{{Breadcrumb}}

			For most of its generator range, [[7L 6s]], [[7L 13s]], and [[13L 7s]] are the chromatic scales of [[Ploidacot/Tetracot\|tetracot]] temperaments. thus finding a small diesis +7 or −13 generators. In fact, this comma, which may be inflated to as much as 60{{c}}, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}

	{\| class="wikitable"		{\| class="wikitable"
Line 5:		Line 7:
	! colspan="3" \| Generator		! colspan="3" \| Generator
	! [[Cent]]s		! [[Cent]]s
	! ~~colspan="2" \| Syntonic comma~~		! +7 diesis
			!-13 diesis
	! Cents		! Cents
	! colspan="3" \| Generator		! colspan="3" \| Generator

2025-11-14T00:40:21Z

← Older revision	Revision as of 00:40, 14 November 2025
(No difference)

2025-03-03T15:52:52Z

← Older revision		Revision as of 15:52, 3 March 2025
Line 1:		Line 1:
	For most of its generator range, [[7L 6s]], [[7L 13s]], and [[13L 7s]] are the chromatic scales of the family of temperaments which divide the perfect fifth into four equal parts, thus representing 81:80 (the syntonic comma) by +7 or −13 generators. In fact, this comma, which may be inflated to as much as ~~60¢~~, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}		For most of its generator range, [[7L 6s]], [[7L 13s]], and [[13L 7s]] are the chromatic scales of the family of temperaments which divide the perfect fifth into four equal parts, thus representing 81:80 (the syntonic comma) by +7 or −13 generators. In fact, this comma, which may be inflated to as much as 60{{c}}, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}

	{\| class="wikitable"		{\| class="wikitable"

2025-03-03T15:52:30Z

← Older revision		Revision as of 15:52, 3 March 2025
Line 1:		Line 1:
	For most of its generator range, ~~this MOS is~~ the chromatic ~~scale~~ of the family of temperaments which divide the perfect fifth into four equal parts, thus representing 81:80 (the syntonic comma) by +7 or −13 generators. In fact, this comma, which may be ~~exaggerated until the point where it is~~ 60¢, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}		For most of its generator range, [[7L 6s]], [[7L 13s]], and [[13L 7s]] are the chromatic scales of the family of temperaments which divide the perfect fifth into four equal parts, thus representing 81:80 (the syntonic comma) by +7 or −13 generators. In fact, this comma, which may be inflated to as much as 60¢, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}

	{\| class="wikitable"		{\| class="wikitable"

2025-03-03T14:16:49Z

Clean up

2025-03-03T14:11:10Z

ArrowHead294 moved page 7L 6s 7L 13s and 13L 7s to 7L 6s, 7L 13s, and 13L 7s: Separate by commas as without them it looks really clunky

← Older revision	Revision as of 14:11, 3 March 2025
(No difference)

2024-12-16T01:47:10Z

Todo

← Older revision		Revision as of 01:47, 16 December 2024
Line 1:		Line 1:
	For most of its generator range, this MOS is the chromatic scale of the family of temperaments which divide the perfect fifth into four equal parts, thus representing 81:80 (the syntonic comma) by +7 or -13 generators. In fact, this comma, which may be exaggerated until the point where it is 60¢, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.		For most of its generator range, this MOS is the chromatic scale of the family of temperaments which divide the perfect fifth into four equal parts, thus representing 81:80 (the syntonic comma) by +7 or -13 generators. In fact, this comma, which may be exaggerated until the point where it is 60¢, appears as the difference between the generator and the disjunct tone and as the small step when the generator is flatter than 3/20edo.{{todo\|cleanup}}

	{\| class="wikitable"		{\| class="wikitable"