3ed5/4 - Revision history

Fredg999 category edits: Removing from Category:Edonoi using Cat-a-lot

2025-08-01T19:22:00Z

Removing from Category:Edonoi using Cat-a-lot

← Older revision		Revision as of 19:22, 1 August 2025
Line 185:		Line 185:

	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	~~[[Category:Edonoi]]~~

BudjarnLambeth: Harmonics

2024-10-04T08:12:25Z

Harmonics

@@ Line 169: / Line 169: @@
 | | (5/4)<font style="vertical-align:super;font-size:0.8em;">13</font> = 1220703125/67108864
 |}
 [[Category:Equal-step tuning]]
 [[Category:Edonoi]]

CompactStar at 01:13, 27 October 2023

2023-10-27T01:13:36Z

← Older revision		Revision as of 01:13, 27 October 2023
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, corresponding to every third step of [[28edo]]. It is related to the 13-limit temperaments which temper out 10985/10976 and 537109375/536870912.		'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, approximately corresponding to every third step of [[28edo]]. It is related to the 13-limit temperaments which temper out 10985/10976 and 537109375/536870912.

	==Intervals==		==Intervals==

CompactStar at 01:12, 27 October 2023

2023-10-27T01:12:28Z

← Older revision		Revision as of 01:12, 27 October 2023
Line 170:		Line 170:
	\|}		\|}

	~~[[Category:Major third]]~~
	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Plumtree: Infobox ET added

2022-10-05T20:14:20Z

Infobox ET added

← Older revision		Revision as of 20:14, 5 October 2022
Line 1:		Line 1:
			{{Infobox ET}}
	'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, corresponding to every third step of [[28edo]]. It is related to the 13-limit temperaments which temper out 10985/10976 and 537109375/536870912.		'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, corresponding to every third step of [[28edo]]. It is related to the 13-limit temperaments which temper out 10985/10976 and 537109375/536870912.

Xenllium at 04:26, 26 January 2019

2019-01-26T04:26:19Z

← Older revision		Revision as of 04:26, 26 January 2019
Line 169:		Line 169:
	\|}		\|}

	[[Category:~~5/4~~]]		[[Category:Major third]]
	[[Category:Equal-step tuning]]		[[Category:Equal-step tuning]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Xenllium at 03:50, 25 January 2019

2019-01-25T03:50:47Z

← Older revision		Revision as of 03:50, 25 January 2019
Line 1:		Line 1:
	'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, corresponding to every third step of [[28edo]].		'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, corresponding to every third step of [[28edo]]. It is related to the 13-limit temperaments which temper out 10985/10976 and 537109375/536870912.

	==Intervals==		==Intervals==

Xenllium at 03:19, 25 January 2019

2019-01-25T03:19:09Z

← Older revision		Revision as of 03:19, 25 January 2019
Line 1:		Line 1:
	'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 77.~~2627~~ [[cent\|cents]] each, corresponding to every third step of [[28edo]].		'''3ED5/4''' is the [[Equal-step tuning\|equal division]] of the [[5/4\|just major third]] into three parts of 128.7712 [[cent\|cents]] each, corresponding to every third step of [[28edo]].

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

Xenllium: Created page with "'''3ED5/4''' is the equal division of the just major third into three parts of 77.2627 cents each, corresponding to every third step of..."

2019-01-24T23:22:42Z

Created page with "'''3ED5/4''' is the equal division of the just major third into three parts of 77.2627 cents each, corresponding to every third step of..."

New page

'''3ED5/4''' is the [[Equal-step tuning|equal division]] of the [[5/4|just major third]] into three parts of 77.2627 [[cent|cents]] each, corresponding to every third step of [[28edo]].
==Intervals==
{| class="wikitable"
|-
! | degree
! | cents value
! | ratio
|-
| | 0
| | 0.0000
| | '''[[1/1]]'''
|-
| | 1
| | 128.7712
| | (5/4)1/3
|-
| | 2
| | 257.5425
| | (5/4)2/3
|-
| | 3
| | 386.3137
| | '''[[5/4]]'''
|-
| | 4
| | 515.0850
| | (5/4)4/3
|-
| | 5
| | 643.8562
| | (5/4)5/3
|-
| | 6
| | 772.6274
| | (5/4)2 = [[25/16]]
|-
| | 7
| | 901.3987
| | (5/4)7/3
|-
| | 8
| | 1030.1699
| | (5/4)8/3
|-
| | 9
| | 1158.9411
| | (5/4)3 = 125/64
|-
| | 10
| | 1287.7124
| | (5/4)10/3
|-
| | 11
| | 1416.4836
| | (5/4)11/3
|-
| | 12
| | 1545.2549
| | (5/4)4 = 625/256
|-
| | 13
| | 1674.0261
| | (5/4)13/3
|-
| | 14
| | 1802.7973
| | (5/4)14/3
|-
| | 15
| | 1931.5686
| | (5/4)5 = 3125/1024
|-
| | 16
| | 2060.3398
| | (5/4)16/3
|-
| | 17
| | 2189.1110
| | (5/4)17/3
|-
| | 18
| | 2317.8823
| | (5/4)6 = 15625/4096
|-
| | 19
| | 2446.6535
| | (5/4)19/3
|-
| | 20
| | 2575.4248
| | (5/4)20/3
|-
| | 21
| | 2704.1960
| | (5/4)7 = 78125/16384
|-
| | 22
| | 2832.9672
| | (5/4)22/3
|-
| | 23
| | 2961.7385
| | (5/4)23/3
|-
| | 24
| | 3090.5097
| | (5/4)8 = 390625/65536
|-
| | 25
| | 3219.2809
| | (5/4)25/3
|-
| | 26
| | 3348.0522
| | (5/4)26/3
|-
| | 27
| | 3476.8234
| | (5/4)9 = 1953125/262144
|-
| | 28
| | 3605.5947
| | (5/4)28/3
|-
| | 29
| | 3734.3659
| | (5/4)29/3
|-
| | 30
| | 3863.1371
| | (5/4)10 = 9765625/1048576
|-
| | 31
| | 3991.9084
| | (5/4)31/3
|-
| | 32
| | 4120.6796
| | (5/4)32/3
|-
| | 33
| | 4249.4509
| | (5/4)11 = 48828125/4194304
|-
| | 34
| | 4378.2221
| | (5/4)34/3
|-
| | 35
| | 4506.9933
| | (5/4)35/3
|-
| | 36
| | 4635.7646
| | (5/4)12 = 244140625/16777216
|-
| | 37
| | 4764.5358
| | (5/4)37/3
|-
| | 38
| | 4893.3070
| | (5/4)38/3
|-
| | 39
| | 5022.0783
| | (5/4)13 = 1220703125/67108864
|}

[[Category:5/4]]
[[Category:Equal-step tuning]]
[[Category:Edonoi]]