2187/1250: Difference between revisions
Jump to navigation
Jump to search
Hotcrystal0 (talk | contribs) Created page with "{{Infobox Interval|2187/1250 | Name = tetraptolemaic diminished seventh, ragismic 5-limit harmonic seventh }} '''2187/1250''', the '''tetraptolemaic diminished seventh''', is a 5-limit interval very closely approximating 7/4, being only a ragisma (4375/4374) below 7/4. In the ragismic temperament, it is equated with 7/4. It is very accurately approximated by the 46th step of 57edo (46\57), as 46\57 is only 0.009{{cent}} flat of this interval..." |
Hotcrystal0 (talk | contribs) No edit summary |
||
| Line 4: | Line 4: | ||
'''2187/1250''', the '''tetraptolemaic diminished seventh''', is a [[5-limit]] interval very closely approximating [[7/4]], being only a [[4375/4374|ragisma]] (4375/4374) below 7/4. In the [[ragismic]] temperament, it is equated with 7/4. It is very accurately approximated by the 46th step of [[57edo]] (46\57), as 46\57 is only 0.009{{cent}} flat of this interval. | '''2187/1250''', the '''tetraptolemaic diminished seventh''', is a [[5-limit]] interval very closely approximating [[7/4]], being only a [[4375/4374|ragisma]] (4375/4374) below 7/4. In the [[ragismic]] temperament, it is equated with 7/4. It is very accurately approximated by the 46th step of [[57edo]] (46\57), as 46\57 is only 0.009{{cent}} flat of this interval. | ||
[[Category:Ragismic]] | |||
Revision as of 22:07, 14 January 2026
| Interval information |
ragismic 5-limit harmonic seventh
2187/1250, the tetraptolemaic diminished seventh, is a 5-limit interval very closely approximating 7/4, being only a ragisma (4375/4374) below 7/4. In the ragismic temperament, it is equated with 7/4. It is very accurately approximated by the 46th step of 57edo (46\57), as 46\57 is only 0.009 ¢ flat of this interval.