Magic: Difference between revisions

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<span style="display: block; text-align: right;">Other languages: [[:de:Magische_Temperaturen-x-7-Limit-magisch Deutsch]]</span>

<span style="display: block; text-align: right;">Other languages: [[:de:Magische_Temperaturen-x-7-Limit-magisch|Deutsch]]</span>

'''Magic''' is a linear temperament in which the ~380 cent generator represents 5/4, and five of those make a 3/1. This implies that the [[magic_comma|magic comma]] 3125/3072 is tempered out, making it a member of the [[Magic_family|Magic family]]. This article also assumes the default mapping for the prime 7, which tempers out 225/224 and makes two generators equivalent to 14/9. 7/4 can be reached by 12 generators in this mapping. (There is an alternative mapping for 7 known as [[Magic_family#Muggles|muggles]], but there's basically no reason to use it unless you're using [[19edo|19edo]], in which case it's identical to magic anyway.)

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	<span style="display: block; text-align: right;">Other languages: [[:de:Magische_Temperaturen-x-7-Limit-magisch Deutsch]]</span>		<span style="display: block; text-align: right;">Other languages: [[:de:Magische_Temperaturen-x-7-Limit-magisch\|Deutsch]]</span>

	'''Magic''' is a linear temperament in which the ~380 cent generator represents 5/4, and five of those make a 3/1. This implies that the [[magic_comma\|magic comma]] 3125/3072 is tempered out, making it a member of the [[Magic_family\|Magic family]]. This article also assumes the default mapping for the prime 7, which tempers out 225/224 and makes two generators equivalent to 14/9. 7/4 can be reached by 12 generators in this mapping. (There is an alternative mapping for 7 known as [[Magic_family#Muggles\|muggles]], but there's basically no reason to use it unless you're using [[19edo\|19edo]], in which case it's identical to magic anyway.)		'''Magic''' is a linear temperament in which the ~380 cent generator represents 5/4, and five of those make a 3/1. This implies that the [[magic_comma\|magic comma]] 3125/3072 is tempered out, making it a member of the [[Magic_family\|Magic family]]. This article also assumes the default mapping for the prime 7, which tempers out 225/224 and makes two generators equivalent to 14/9. 7/4 can be reached by 12 generators in this mapping. (There is an alternative mapping for 7 known as [[Magic_family#Muggles\|muggles]], but there's basically no reason to use it unless you're using [[19edo\|19edo]], in which case it's identical to magic anyway.)