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{{User:Ganaram inukshuk/Template:Mbox|text=[[File:Icon-Stub.png|60px]]This is a beginner page. It is written to allow new readers to learn about the basics of the topic easily.
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The corresponding expert page for this topic is Mathematical theory of regular temperaments.}}
{{MOS mode degrees|Scale Signature=5L 2s|MODMOS Step Pattern=LsLAsLs}}


 
<references group="group" />
 
{| class="wikitable"
 
|+Intervals of 5L 2s
==Jirined testing==
! colspan="3" |Intervals
{{JI ratios in ED|ED=12|Subgroup=2.3.5.7.17.19|Tenney Height=8}}
! rowspan="2" |<abbr>Steps subtended</abbr>
 
! rowspan="2" |Range in cents
{{JI ratios in ED|ED=5|Prime Limit=5}}
|-
 
!<abbr>Generic</abbr>[[#note1|<sup>1</sup>]]
{{JI ratios in ED|ED=13edt|Subgroup=3.5.7|Tenney Height=11.5}}
!<abbr>Specific</abbr>
 
!<abbr>Abbrev.</abbr>
{{JI ratios in ED|ED=7edf}}
|-
 
|'''0-diastep'''
==Table of 22edo intervals==
|Perfect 0-diastep
{{JI ratios in ED|ED=22|Subgroup=2.3.5.7.11.17|Integer Limit=72|Tenney Height=10|Threshold=.35}}
|P0ms
 
|0
==Table of 19edo intervals==
|0.0¢
{{JI ratios in ED|ED=19|Subgroup=2.3.5.7.13|Integer Limit=50|Tenney Height=8|Threshold=.35}}
|-
 
| rowspan="2" |1-diastep
==Table of 103edo intervals==
|Minor 1-diastep
==Table of 167edo intervals==
|m1ms
|s
|0.0¢ to 171.
|-
|Major 1-diastep
|M1ms
|L
|171.4¢ to 240.
|-
| rowspan="2" |2-diastep
|Minor 2-diastep
|m2ms
|L + s
|240.0¢ to 342.
|-
|Major 2-diastep
|M2ms
|2L
|342.9¢ to 480.0¢
|-
| rowspan="2" |3-diastep
|Perfect 3-diastep
|P3ms
|2L + s
|480.0¢ to 514.
|-
|Augmented 3-diastep
|A3ms
|3L
|514.3¢ to 720.
|-
| rowspan="2" |4-diastep
|Diminished 4-diastep
|d4ms
|2L + 2s
|480.0¢ to 685.
|-
|Perfect 4-diastep
|P4ms
|3L + s
|685.7¢ to 720.0¢
|-
| rowspan="2" |5-diastep
|Minor 5-diastep
|m5ms
|3L + 2s
|720.0¢ to 857.
|-
|Major 5-diastep
|M5ms
|4L + s
|857.1¢ to 960.
|-
| rowspan="2" |6-diastep
|Minor 6-diastep
|m6ms
|4L + 2s
|960.0¢ to 1028.6¢
|-
|Major 6-diastep
|M6ms
|5L + s
|1028.6¢ to 1200.
|-
|'''7-diastep'''
|Perfect 7-diastep
|P7ms
|5L + 2s
|1200.0¢
|}
<span id="note1">Definition of generic interval.</span>