Submerged: Difference between revisions

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'''Submerged''' (16 & 29) is a temperament [[~~generator~~|generated]] by a ~373¢ [[5/4]], tempering out the [[submerged comma]] in the [[5-limit]]. Its major third is slightly flat of [[magic]]'s major third, which itself is slightly flat of a just 5/4, making submerged's generator arguably a [[Submajor_and_supraminor|submajor]] third. The comma's [[monzo]] is {{monzo|-27 1 11}}, which implies that 11 5/4s stack to make a [[4/3]], thus making its [[ploidacot]] omega-hendecacot.

'''Submerged''' (16 & 29) is a temperament [[Periods and generators|generated]] by a ~373¢ [[5/4]], tempering out the [[submerged comma]] in the [[5-limit]]. Its major third is slightly flat of [[magic]]'s major third, which itself is slightly flat of a just 5/4, making submerged's generator arguably a [[Submajor_and_supraminor|submajor]] third. The comma's [[monzo]] is {{monzo|-27 1 11}}, which implies that 11 5/4s stack to make a [[4/3]], thus making its [[ploidacot]] omega-hendecacot.

For limits higher than 5, 9 5/4s stack to reach [[7/4]], and it tempers out [[525/512]] and [[3125/3087]] in the [[7-limit]], and in the [[11-limit]], [[441/440]] and [[121/120]]. In the [[13-limit]], in addition to tempering out [[105/104]], if we look at a submerged third, it sits in between [[16/13]] and [[5/4]], and a very logical thing to do is to temper out the difference between these two intervals, thus also tempering out [[65/64]].

Revision as of 04:51, 8 November 2025 view source Fitzgerald Lee (talk \| contribs) 555 edits No edit summary Tags: Mobile edit Mobile web edit Advanced mobile edit ← Older edit		Revision as of 05:08, 8 November 2025 view source Fitzgerald Lee (talk \| contribs) 555 edits No edit summary Tags: Mobile edit Mobile web edit Advanced mobile edit Newer edit →
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	'''Submerged''' (16 & 29) is a temperament [[~~generator~~\|generated]] by a ~373¢ [[5/4]], tempering out the [[submerged comma]] in the [[5-limit]]. Its major third is slightly flat of [[magic]]'s major third, which itself is slightly flat of a just 5/4, making submerged's generator arguably a [[Submajor_and_supraminor\|submajor]] third. The comma's [[monzo]] is {{monzo\|-27 1 11}}, which implies that 11 5/4s stack to make a [[4/3]], thus making its [[ploidacot]] omega-hendecacot.		'''Submerged''' (16 & 29) is a temperament [[Periods and generators\|generated]] by a ~373¢ [[5/4]], tempering out the [[submerged comma]] in the [[5-limit]]. Its major third is slightly flat of [[magic]]'s major third, which itself is slightly flat of a just 5/4, making submerged's generator arguably a [[Submajor_and_supraminor\|submajor]] third. The comma's [[monzo]] is {{monzo\|-27 1 11}}, which implies that 11 5/4s stack to make a [[4/3]], thus making its [[ploidacot]] omega-hendecacot.

	For limits higher than 5, 9 5/4s stack to reach [[7/4]], and it tempers out [[525/512]] and [[3125/3087]] in the [[7-limit]], and in the [[11-limit]], [[441/440]] and [[121/120]]. In the [[13-limit]], in addition to tempering out [[105/104]], if we look at a submerged third, it sits in between [[16/13]] and [[5/4]], and a very logical thing to do is to temper out the difference between these two intervals, thus also tempering out [[65/64]].		For limits higher than 5, 9 5/4s stack to reach [[7/4]], and it tempers out [[525/512]] and [[3125/3087]] in the [[7-limit]], and in the [[11-limit]], [[441/440]] and [[121/120]]. In the [[13-limit]], in addition to tempering out [[105/104]], if we look at a submerged third, it sits in between [[16/13]] and [[5/4]], and a very logical thing to do is to temper out the difference between these two intervals, thus also tempering out [[65/64]].