User:CritDeathX/Sam's Musings - Revision history

CritDeathX: /* 4L11s */

2020-06-08T12:10:48Z

4L11s

← Older revision		Revision as of 12:10, 8 June 2020
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	s = 35.42 (-11x)		s = 35.42 (-11x)

	c = 60.79 (-15x)		c = 61.79 (-15x)

	== Worell Temperament ==		== Worell Temperament ==

CritDeathX at 20:47, 6 June 2020

2020-06-06T20:47:55Z

Show changes

CritDeathX at 13:23, 1 June 2020

2020-06-01T13:23:57Z

← Older revision		Revision as of 13:23, 1 June 2020
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	As of 3/23/2020, I got really bored and I made a little resolution in the [https://en.xen.wiki/w/User:CritDeathX/Sam%27s_Musings#4L5s 4L5s scale of Christopher]. I decided to try and record some progressions in various temperaments after realizing how easy it is to bust them out and sing microtonally. These are all using 4 voices of varying ranges. I hope you enjoy.		As of 3/23/2020, I got really bored and I made a little resolution in the [https://en.xen.wiki/w/User:CritDeathX/Sam%27s_Musings#4L5s 4L5s scale of Christopher]. I decided to try and record some progressions in various temperaments after realizing how easy it is to bust them out and sing microtonally. These are all using 4 voices of varying ranges. I hope you enjoy.

	[[:File:Christopher(9) resolution.wav]] \| Christopher 4L5s		[[File:Christopher(9) resolution.wav]] \| Christopher 4L5s

	[[:File:Mavila resolution.wav]] \| [[Mavila]] [[2L 5s\|2L5s]]		[[File:Mavila resolution.wav]] \| [[Mavila]] [[2L 5s\|2L5s]]

	[[:File:Blackwood resolution.wav]] \| [[Blackwood]] [[5L 5s\|5L5s]]		[[File:Blackwood resolution.wav]] \| [[Blackwood]] [[5L 5s\|5L5s]]

	== Halthird Temperament ==		== Halthird Temperament ==

CritDeathX: /* Resolutions in Temperaments */

2020-06-01T12:22:05Z

Resolutions in Temperaments

← Older revision		Revision as of 12:22, 1 June 2020
Line 425:		Line 425:
	As of 3/23/2020, I got really bored and I made a little resolution in the [https://en.xen.wiki/w/User:CritDeathX/Sam%27s_Musings#4L5s 4L5s scale of Christopher]. I decided to try and record some progressions in various temperaments after realizing how easy it is to bust them out and sing microtonally. These are all using 4 voices of varying ranges. I hope you enjoy.		As of 3/23/2020, I got really bored and I made a little resolution in the [https://en.xen.wiki/w/User:CritDeathX/Sam%27s_Musings#4L5s 4L5s scale of Christopher]. I decided to try and record some progressions in various temperaments after realizing how easy it is to bust them out and sing microtonally. These are all using 4 voices of varying ranges. I hope you enjoy.

	[[:File:Christopher(9) resolution.wav]] Christopher 4L5s		[[:File:Christopher(9) resolution.wav]] \| Christopher 4L5s

	[[:File:Mavila resolution.wav]] [[Mavila]] [[2L 5s\|2L5s]]		[[:File:Mavila resolution.wav]] \| [[Mavila]] [[2L 5s\|2L5s]]

	[[:File:Blackwood resolution.wav]] [[Blackwood]] [[5L 5s\|5L5s]]		[[:File:Blackwood resolution.wav]] \| [[Blackwood]] [[5L 5s\|5L5s]]

	== Halthird Temperament ==		== Halthird Temperament ==

CritDeathX: /* Resolutions in Temperaments */

2020-06-01T12:17:24Z

Resolutions in Temperaments

← Older revision		Revision as of 12:17, 1 June 2020
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	== Resolutions in Temperaments ==		== Resolutions in Temperaments ==
	As of 3/23/2020, I got really bored and I made a little resolution in the 4L5s scale of Christopher. I decided to try and record some progressions in various temperaments after realizing how easy it is to bust them out and sing microtonally. These are all using 4 voices of varying ranges. I hope you enjoy.		As of 3/23/2020, I got really bored and I made a little resolution in the [https://en.xen.wiki/w/User:CritDeathX/Sam%27s_Musings#4L5s 4L5s scale of Christopher]. I decided to try and record some progressions in various temperaments after realizing how easy it is to bust them out and sing microtonally. These are all using 4 voices of varying ranges. I hope you enjoy.

	[~~https~~:~~//en.xen.wiki/w/~~File:Christopher(9)~~_resolution~~.wav Christopher~~(9)]~~		[[:File:Christopher(9) resolution.wav]] Christopher 4L5s

	[~~https~~:~~//en.xen.wiki/w/~~File:~~Mavila_resolution~~.wav Mavila~~(9)~~]		[[:File:Mavila resolution.wav]] [[Mavila]] [[2L 5s\|2L5s]]

	[~~https~~:~~//en.xen.wiki/w/~~File:~~Blackwood_resolution~~.wav Blackwood~~(10)~~]		[[:File:Blackwood resolution.wav]] [[Blackwood]] [[5L 5s\|5L5s]]

	== Halthird Temperament ==		== Halthird Temperament ==

CritDeathX: /* Ocean Temperament */

2020-04-19T15:30:08Z

Ocean Temperament

← Older revision		Revision as of 15:30, 19 April 2020
Line 1,339:		Line 1,339:
	Ocean temperament is the name I give to the 13-limit temperament with a generator of a slightly sharp [[6/5]] that tempers out [[100/99]], 875/864, 21875/21384, etc. Two generators give 16/11, three give [[7/4]], and five give [[14/11]].		Ocean temperament is the name I give to the 13-limit temperament with a generator of a slightly sharp [[6/5]] that tempers out [[100/99]], 875/864, 21875/21384, etc. Two generators give 16/11, three give [[7/4]], and five give [[14/11]].

	Using a scale tree, you can find EDOs that support this generator, starting with [[11edo\|11]] and [[15edo\|15EDO]]. Using my slightly better knowledge about zigzags in scale trees, the zigzag of EDOs start with 11-15-[[26edo\|26]].		Using a [http://www.microtonalsoftware.com/scale-tree.html?left=11&right=15&rr=1200&ioi=324.052766 scale tree], you can find EDOs that support this generator, starting with [[11edo\|11]] and [[15edo\|15EDO]]. Using my slightly better knowledge about zigzags in scale trees, the zigzag of EDOs start with 11-15-[[26edo\|26]].

	On a side note, I believe I have found a better way to find new generators; usually, I would type something like 927.927364 into Scale Workshop and pray to whatever god there is that the MOS scales are good. The problem with this method is that these would usually give ''very'' small s steps (sometimes around 3 cents or so) or the generator is Orwell. How I found this temperament is focusing on EDO steps (something like 52\107); this is slightly better for me, as there's a bit more of a good sense as to if it will cause small s steps or not.		On a side note, I believe I have found a better way to find new generators; usually, I would type something like 927.927364 into Scale Workshop and pray to whatever god there is that the MOS scales are good. The problem with this method is that these would usually give ''very'' small s steps (sometimes around 3 cents or so) or the generator is Orwell. How I found this temperament is focusing on EDO steps (something like 52\107); this is slightly better for me, as there's a bit more of a good sense as to if it will cause small s steps or not.

CritDeathX: /* Ocean Temperament */

2020-04-19T12:15:29Z

Ocean Temperament

← Older revision		Revision as of 12:15, 19 April 2020
Line 1,337:		Line 1,337:

	== Ocean Temperament ==		== Ocean Temperament ==
	Ocean temperament is the name I give to the 13-limit temperament with a generator of a slightly sharp 6/5 that tempers out [[100/99]], 875/864, 21875/21384, etc. Two generators give 16/11, three give 7/4, and five give 14/11.		Ocean temperament is the name I give to the 13-limit temperament with a generator of a slightly sharp [[6/5]] that tempers out [[100/99]], 875/864, 21875/21384, etc. Two generators give 16/11, three give [[7/4]], and five give [[14/11]].

	Using a scale tree, you can find EDOs that support this generator, starting with [[11edo\|11]] and [[15edo\|15EDO]]. Using my slightly better knowledge about zigzags in scale trees, the zigzag of EDOs start with 11-15-[[26edo\|26]].		Using a scale tree, you can find EDOs that support this generator, starting with [[11edo\|11]] and [[15edo\|15EDO]]. Using my slightly better knowledge about zigzags in scale trees, the zigzag of EDOs start with 11-15-[[26edo\|26]].
Line 1,371:		Line 1,371:
	\|6/5 +8c		\|6/5 +8c
	\|16/11		\|16/11
	\|[[7/4]] +3c		\|7/4 +3c
	\|[[18/17]] -3c		\|[[18/17]] -3c
	\|[[14/11]]		\|14/11
	\|20/13		\|20/13
	\|[[13/7]] -4c		\|[[13/7]] -4c

CritDeathX at 12:14, 19 April 2020

2020-04-19T12:14:02Z

Show changes

CritDeathX: /* Sothuyo Temperament */

2020-04-18T21:57:46Z

Sothuyo Temperament

← Older revision		Revision as of 21:57, 18 April 2020
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	== Sothuyo Temperament ==		== Sothuyo Temperament ==
	Sothuyo temperament is the name I give to the 2.3.5.13.17-limit temperament with a generator of a slightly sharp 13/10 that tempers out 170/169~~, '''[i am currently figuring this comma out; it should be fixed in a couple days]'''~~, <small>6250000000/5931980229</small>, etc. The name for this temperament comes from the [[Color notation\|colour notation]] name of 170/169, which is 17o3u<sup>2</sup>yb1.		Sothuyo temperament is the name I give to the 2.3.5.13.17-limit temperament with a generator of a slightly sharp 13/10 that tempers out 170/169, <small>6250000000/5931980229</small>, etc. The name for this temperament comes from the [[Color notation\|colour notation]] name of 170/169, which is 17o3u<sup>2</sup>yb1.

	Using a [http://www.microtonalsoftware.com/scale-tree.html?left=8&right=13&rr=1200&ioi=458.873648 scale tree], you can find EDOs that support this generator, starting with [[8edo\|8]] and 13EDO. There's a zigzag pattern between 13 and [[21edo\|21EDO]].		Using a [http://www.microtonalsoftware.com/scale-tree.html?left=8&right=13&rr=1200&ioi=458.873648 scale tree], you can find EDOs that support this generator, starting with [[8edo\|8]] and 13EDO. There's a zigzag pattern between 13 and [[21edo\|21EDO]].

CritDeathX: /* Christopher Temperament */

2020-04-13T12:51:06Z

Christopher Temperament

← Older revision		Revision as of 12:51, 13 April 2020
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	== Christopher Temperament ==		== Christopher Temperament ==
	Christopher temperament is the name I give to the 2.5.7.11.13-limit temperament with a generator of a sharp [[7/6]] that tempers out [[99/98]], 44/43, 17496/16807, etc. It would be a generator of [[Orwell]] if it wasn't for the fact that its too sharp. Two generators give an 8c sharp [[11/8]], three of them make a 0.7c flat [[13/8]], and five make a 4c flat [[9/8]].		Christopher temperament is the name I give to the 2.5.7.9.11.13-limit temperament with a generator of a sharp [[7/6]] that tempers out [[99/98]], 44/43, 17496/16807, etc. It would be a generator of [[Orwell]] if it wasn't for the fact that its too sharp. Two generators give an 8c sharp [[11/8]], three of them make a 0.7c flat [[13/8]], and five make a 4c flat [[9/8]].

	Using a [http://www.microtonalsoftware.com/scale-tree.html?left=13&right=17&rr=1200&ioi=279.944474 scale tree], you can find the EDOs that approximate the generator, starting with [[13edo\|13]] & [[17edo\|17EDO]]; you could also find a zigzag series of EDOs that approximate the generator, starting with 13 & [[30edo\|30]].		Using a [http://www.microtonalsoftware.com/scale-tree.html?left=13&right=17&rr=1200&ioi=279.944474 scale tree], you can find the EDOs that approximate the generator, starting with [[13edo\|13]] & [[17edo\|17EDO]]; you could also find a zigzag series of EDOs that approximate the generator, starting with 13 & [[30edo\|30]].