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=Common Acronyms:=
This is a list of common acronyms. See also: [[glossary]].


[[Scale_properties_simplified|CS]] = Constant Structure
{{TOC Horizontal
| a1=[[#A|A]]
| a2=[[#B|B]]
| a3=[[#C|C]]
| a4=[[#D|D]]
| a5=[[#E|E]]
| a6=[[#F|F]]
| a7=[[#G|G]]
| a8=[[#H|H]]
| a9=[[#I|I]]
| a10=[[#J|J]]
| a11=[[#K|K]]
| a12=[[#L|L]]
| a13=[[#M|M]]
| a14=[[#N|N]]
| a15=[[#O|O]]
| a16=[[#P|P]]
| a17=[[#Q|Q]]
| a18=[[#R|R]]
| a19=[[#S|S]]
| a20=[[#T|T]]
| a21=[[#U|U]]
| a22=[[#V|V]]
| a23=[[#W|W–Z]]
}}


[[Scale_properties_simplified|DE]] = Distributionally Even
== A ==
; AG : [[Alternating generator property]]


<span style="line-height: 1.5;">EDD '''=''' Equal Division of the Diapason/[[Ditave|Ditave]] (see EDO)</span>
== B ==
; BP : [[Bohlen–Pierce]]


[[EDO|EDO]] = Equal Division of the Octave <span style="line-height: 1.5;">(usually prefixed with a number, e.g. 12-EDO)</span>
; BPS : [[BPS|Bohlen–Pierce–Stearns]]


[[edonoi|EDONOI]] = Equal Divisions Of Non-Octave Intervals
== C ==
; CPS : [[CPS|combination product set]]


[[edt|EDT]] = Equal Division of the [[Tritave|Tritave]] <span style="line-height: 1.5;">(usually prefixed with a number, e.g. 13-EDT)</span>
; CS : [[Constant structure]] (see [[Glossary of scale properties]])


<span style="line-height: 1.5;">ET = [[Equal|Equal ]]Temperament (usually prefixed with a number, e.g. 12-ET)</span>
; CTE : [[CTE tuning|Constrained Tenney–Euclidean]] (especially pure-octave constrained)


<span style="line-height: 1.5;">HE = [[Harmonic_Entropy|Harmonic Entropy]]</span>
; CWE : [[CWE tuning|Constrained Weil–Euclidean]] (especially pure-octave constrained)


<span style="line-height: 1.5;">[[Maximal_evenness|ME]] = Maximally Even</span>
== D ==
; DE : [[Distributional Evenness|Distributionally even]] (see [[Glossary of scale properties]])


<span style="line-height: 1.5;">[[Scale_properties_simplified|MP]] = Myhill's Property</span>
; DR : [[Delta-rational]]


[[MOSScales|MOS]] = Moment Of Symmetry
== E ==
; ED-''n'' : [[EPD|Equal division of ''n'']] (ED2 = EDO, ED3 = EDT, ED3/2 = EDF, etc.)


POTE = [[POTE_tuning|Pure Octaves Tenney-Euclidean]]
; EDD : [[EDO|Equal division of the diapason/ditave]] (synonym of EDO)


TE = [[Tenney-Euclidean_Tuning|Tenney-Euclidean]]
; EDF : [[EDF|Equal division of the fifth]] (usually prefixed with a number, e.g. 9-EDF)


TET = Tone Equal Temperament (usually prefixed with a number, e.g. 12-TET)
; EDO : [[EDO|Equal division of the octave]] (usually prefixed with a number, e.g. 12-EDO)


[[TOP_tuning|TOP]] = Tenney OPtimized (or Tempered Octaves, Please)
; EDONOI : [[Edonoi|Equal division of a non-octave interval]]


WF = Well-Formed (see MOS/DE)
; EDT : [[EDT|Equal division of the tritave/twelfth]] (usually prefixed with a number, e.g. 13-EDT)


VF = Virtual Fundamental
; ET : [[Equal-step tuning|Equal temperament]] (usually prefixed with a number, e.g. 12-ET)


XA = Xenharmonic Alliance
== F ==
[[Category:todo:link]]
== G ==
; GO : [[Generator-offset property]]
 
== H ==
; HC : [[Harmonic class]]
; HE : [[Harmonic entropy]]
 
== I ==
== J ==
; JI : [[Just intonation]]
 
== K ==
== L ==
; LCJI : [[Low-complexity JI]]
 
== M ==
; ME : [[Maximal evenness]] (or maximally even)
 
; MP : Myhill's property (see [[Glossary of scale properties]])
 
; MOS : [[MOS scale|Moment of symmetry]]
 
; MOSS : [[MOS scale|Moment of symmetry scale]]
 
; MV-''n'': [[Maximum variety]] ''n''
 
== N ==
== O ==
== P ==
; POTE : [[POTE tuning|Pure-octave Tenney–Euclidean]]
 
== Q ==
== R ==
; RTT : [[Regular temperament|Regular temperament theory]]
 
== S ==
; SV-''n'' : [[Strict variety]] ''n''
 
== T ==
; TE : [[Tenney–Euclidean]] (short for ''Tenney–Euclidean tuning'')
 
; TET : [[Equal-step tuning|Tone equal temperament]] (usually prefixed with a number, e.g. 12-TET) (synonym of ET)
 
; TOP : [[TOP tuning]] (''Tenney OPtimized'' or ''Tempered Octaves, Please'')
 
== U ==
== V ==
; VF : [[Virtual fundamental]]
 
== W ==
; WE : [[Weil–Euclidean]] (short for ''Weil–Euclidean tuning'')
 
; WF : Well-formed (see MOS/DE)
 
; WT : [[Well temperament]]
 
== X ==
; XA : [[Xenharmonic Alliance]]
 
== Y ==
== Z ==
; ZPI : [[Zeta peak index]]
 
== See also ==
* [[Glossary]]
* [[Arithmetic tunings]]: a family of tunings with systematic acronyms
 
[[Category:Acronyms| ]] <!-- main article -->
[[Category:Lists]]
{{Todo|cleanup}}

Latest revision as of 11:09, 9 July 2025

This is a list of common acronyms. See also: glossary.

A

AG
Alternating generator property

B

BP
Bohlen–Pierce
BPS
Bohlen–Pierce–Stearns

C

CPS
combination product set
CS
Constant structure (see Glossary of scale properties)
CTE
Constrained Tenney–Euclidean (especially pure-octave constrained)
CWE
Constrained Weil–Euclidean (especially pure-octave constrained)

D

DE
Distributionally even (see Glossary of scale properties)
DR
Delta-rational

E

ED-n
Equal division of n (ED2 = EDO, ED3 = EDT, ED3/2 = EDF, etc.)
EDD
Equal division of the diapason/ditave (synonym of EDO)
EDF
Equal division of the fifth (usually prefixed with a number, e.g. 9-EDF)
EDO
Equal division of the octave (usually prefixed with a number, e.g. 12-EDO)
EDONOI
Equal division of a non-octave interval
EDT
Equal division of the tritave/twelfth (usually prefixed with a number, e.g. 13-EDT)
ET
Equal temperament (usually prefixed with a number, e.g. 12-ET)

F

G

GO
Generator-offset property

H

HC
Harmonic class
HE
Harmonic entropy

I

J

JI
Just intonation

K

L

LCJI
Low-complexity JI

M

ME
Maximal evenness (or maximally even)
MP
Myhill's property (see Glossary of scale properties)
MOS
Moment of symmetry
MOSS
Moment of symmetry scale
MV-n
Maximum variety n

N

O

P

POTE
Pure-octave Tenney–Euclidean

Q

R

RTT
Regular temperament theory

S

SV-n
Strict variety n

T

TE
Tenney–Euclidean (short for Tenney–Euclidean tuning)
TET
Tone equal temperament (usually prefixed with a number, e.g. 12-TET) (synonym of ET)
TOP
TOP tuning (Tenney OPtimized or Tempered Octaves, Please)

U

V

VF
Virtual fundamental

W

WE
Weil–Euclidean (short for Weil–Euclidean tuning)
WF
Well-formed (see MOS/DE)
WT
Well temperament

X

XA
Xenharmonic Alliance

Y

Z

ZPI
Zeta peak index

See also

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