User:CritDeathX/Sam's Musings: Difference between revisions

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== 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]].

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 == 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]].