编辑“︁2.3.7/(1029/1024)”︁

{| style="float:right; border:1px solid black; width:270px; background-color: #f0f0f0; border-collapse: collapse;"
!colspan="2" | 8/7-3ed3/2律
|-
! 子群
| style="background-color: #FFFFFF; font-weight: bold;" | 2.3.7
|-
! 音差
| style="background-color: #FFFFFF; font-weight: bold;" | 1029/1024
|-
! 映射
| style="background-color: #FFFFFF; font-weight: bold;" | [1 1 3; 0 3 -1]
|-
! 平均律
| style="background-color: #FFFFFF; font-weight: bold;" | 36 & 41
|-
! 生程
| style="background-color: #FFFFFF; font-weight: bold;" | 2, 8/7
|}

'''Slendric''', alternatively and originally named '''wonder''' by [[Margo Schulter]]<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_76975.html#77043 Yahoo! Tuning Group | ''Music Theory (was Re: How to keep discussions on-topic)''], and [https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_87455.html#88377 Yahoo! Tuning Group | ''The "best" scale.'']</ref>, or systematically '''gamelic''', is a [[regular temperament]] generated by [[8/7]], so that three of them stack to [[3/2]]. Thus the gamelisma, [[1029/1024]], is tempered out, which defines the [[gamelismic clan]]. Since 1029/1024 is a relatively small comma (8.4¢), and the error is distributed over a few intervals, slendric is quite an accurate temperament (approximating many intervals within 1 or 2 cents in optimal tunings).

The disadvantage, if you want to think of it that way, is that approximations to the [[5/1|5th]] [[harmonic]] do not occur until you go a large number of generators away from the unison. In other words, the 5th harmonic must have a large [[complexity]]. Possible [[extension]]s of slendric to the full [[7-limit]] include [[mothra]], [[rodan]], and [[guiron]], where mothra tempers out [[81/80]], placing 5/1 at 12 generators (4 fifths) up; rodan tempers out [[245/243]], placing 5/1 at 17 generators up; and guiron tempers out the schisma, [[32805/32768]], placing 5/1 at 24 generators (8 fifths) down. [[Weak extension]]s such as [[miracle]] and [[valentine]] are somewhat more efficient, but they change the generator chain. 

From there, it is easy to extend these temperaments to the [[11-limit]] since 1029/1024 factorizes in this limit into ([[385/384]])⋅([[441/440]]), and so the logical extension of slendric is to temper out both commas; this places the interval of [[55/32]] at four generators up. Alternatively, giving 5/1 an independent generator and then tempering out 385/384 and 441/440 results in the rank-3 temperament [[portent]], the natural 11-limit [[expansion]] of slendric. Portent is [[support]]ed by the slendric extensions listed above.

This article concerns the basic [[2.3.7 subgroup]] temperament, slendric itself.

For technical data, see [[Gamelismic clan #Slendric]].