Monzisma: Difference between revisions

Interval information
Ratio	450 359 962 737 049 600 / ; 450 283 905 890 997 363
Factorization	254 × 3-37 × 52
Monzo	[54 -37 2⟩
Size in cents	0.2923957¢
Name	monzisma
Color name	s5yy4, quinsa-yoyo 4th
FJS name	[math]\displaystyle{ \text{dddd4}^{5,5} }[/math]
Special properties	reduced
Tenney norm (log2 nd)	117.287
Weil norm (log2 max(n, d))	117.288
Wilson norm (sopfr(nd))	229
Comma size	unnoticeable
	Open this interval in xen-calc

Latest revision as of 17:49, 23 November 2025

The monzisma is a 5-limit unnoticeable comma measuring about 0.29 cents. Although difficult to grasp at a glance, it is the difference between the a stack of two schismas and the 53-comma. It is also the difference between three pythagorean commas and 25/24. Tempering it out leads to monzismic temperament, as part of the schismic–Mercator equivalence continuum.

A possibly more accessible way to grasp this comma is as the difference between a stack of seven 256/243 Pythagorean limmas and a 36/25 tritone.

@@ Line 7: / Line 7: @@
 }}
-The '''monzisma''' is a [[5-limit]] [[unnoticeable comma]] measuring about 0.29 cents.  Although difficult to grasp at a glance, it is the difference between the a stack of two [[schisma]]s and the [[53-comma]]. Tempering it out leads to [[Very high accuracy temperaments #Monzismic|monzismic temperament]], as part of the [[schismic–Mercator equivalence continuum]].
+The '''monzisma''' is a [[5-limit]] [[unnoticeable comma]] measuring about 0.29 cents.  Although difficult to grasp at a glance, it is the difference between the a stack of two [[schisma]]s and the [[53-comma]]. It is also the difference between three [[pythagorean comma]]s and [[25/24]]. Tempering it out leads to [[Very high accuracy temperaments #Monzismic|monzismic temperament]], as part of the [[schismic–Mercator equivalence continuum]].
 A possibly more accessible way to grasp this comma is as the difference between a stack of seven [[256/243]] Pythagorean limmas and a [[36/25]] tritone.