Kleismic: Difference between revisions
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: ''"Kleismic" redirects here. For the temperament families, see [[Kleismic family]] and [[Kleismic rank three family]].'' | : ''"Kleismic" redirects here. For the temperament families, see [[Kleismic family]] and [[Kleismic rank three family]].'' | ||
{{Infobox regtemp | |||
| Title = Kleismic | |||
| Subgroups = 2.3.5, 2.3.5.13 | |||
| Comma basis = [[15625/15552]] (2.3.5); <br> [[325/324]], [[625/624]] (2.3.5.13) | |||
| Edo join 1 = 15 | Edo join 2 = 19 | |||
| Generator = 6/5 | Generator tuning = 317.111 | Optimization method = CTE | |||
| MOS scales = [[3L 1s]], [[4L 3s]], [[4L 7s]], [[4L 11s]], [[15L 4s]] | |||
| Ploidacot = haploid alpha-hexacot | |||
| Odd limit 1 = 5 | Mistuning 1 = 1.35 | Complexity 1 = 15 | |||
| Odd limit 2 = (2.3.5.13) 15 | Mistuning 2 = 2.35 | Complexity 2 = 34 | |||
}} | |||
'''Kleismic''', known in the [[5-limit]] as either '''hanson''' or simply '''kleismic''', is a [[rank-2 temperament|rank-2]] [[regular temperament|temperament]] and parent of the [[kleismic family]], characterized by the vanishing of the kleisma ([[15625/15552]]). It is [[generator|generated]] by a [[6/5|classical minor third (6/5)]], six of which make a [[3/1|twelfth (3/1)]]. | '''Kleismic''', known in the [[5-limit]] as either '''hanson''' or simply '''kleismic''', is a [[rank-2 temperament|rank-2]] [[regular temperament|temperament]] and parent of the [[kleismic family]], characterized by the vanishing of the kleisma ([[15625/15552]]). It is [[generator|generated]] by a [[6/5|classical minor third (6/5)]], six of which make a [[3/1|twelfth (3/1)]]. | ||