TAMNAMS extension: Difference between revisions

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Ganaram inukshuk (talk | contribs)
Combined both systems described by Frostburn and me (Ganaram); organized existing sections into mos descendant naming, names for mosses by family, and individual names; Greek-ified wood names and extended up to 12; wasn't sure if "p-chro smitonic" was referring to a family or a single mos; stuff may be out-of-order or broken so feel free to edit if so
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This is a systematic extension for the [[TAMNAMS]] MOS scale naming system based on parent / grandparent relationships. It's intended for a user interface so that every MOS pattern has a memorable name. There's also a more [[User:Frostburn/TAMNAMS_Extension|euphonic version]] at least for [[User:Frostburn]]'s taste.
This is a systematic extension for the [[TAMNAMS]] MOS scale naming system based on relationships of a named mos (parent, grandparent, great-grandparent, etc). It's intended for a user interface so that every MOS pattern has a memorable name. There's also a more [[User:Frostburn/TAMNAMS_Extension|euphonic version]] at least for [[User:Frostburn]]'s taste.


== Diatonic family ==
== Naming mos descendants ==
To name mosses that have more than 10 notes, names are based on how they're related to a parent mos and the step ratio relative to that parent. This section is currently work-in-progress and currently describes two systems devised by [[User:Frostburn/TAMNAMS Extension|Frostburn]] and [[User:Ganaram inukshuk/TAMNAMS Extension|Ganaram inukshuk]].
{| class="wikitable"
|+
!Proposals
!Child (1st descendant)
!Grandchild (2nd descendant)
!Great-grandchild (3rd descendant)
!(''k-1'' greats) grandchild (''k''th descendant)
!Other notes
|-
! rowspan="8" |Frostburn's proposal
| rowspan="4" |m-chro (parent's name)
| rowspan="2" |f-enhar (grandparent's name)
|uso-(great-grandparent's name)
| rowspan="8" |
| rowspan="8" |
|-
|paso-(great-grandparent's name)
|-
| rowspan="2" |m-enhar (grandparent's name)
|quso-(great-grandparent's name)
|-
|miso-(great-grandparent's name)
|-
| rowspan="4" |p-chro mos (parent's name)
| rowspan="2" |p-enhar (grandparent's name)
|miha-(great-grandparent's name)
|-
|quha-(great-grandparent's name)
|-
| rowspan="2" |s-enhar (grandparent's name)
|paha-(great-grandparent's name)
|-
|uha-(great-grandparent's name)
|-
! rowspan="8" |Ganaram's proposal
| rowspan="4" |s-chromatic mos
| rowspan="2" |s-enharmonic mos
|us-subchromatic mos
| rowspan="8" |''k''th-descendant mos
| rowspan="8" |Prefixes are optional.
Names are still work-in-progress.
|-
|ps-subchromatic mos
|-
| rowspan="2" |os-enharmonic
|qs-subchromatic mos
|-
|ms-subchromatic mos
|-
| rowspan="4" |h-chromatic mos
| rowspan="2" |oh-enharmonic mos
|mh-subchromatic mos
|-
|qh-subchromatic mos
|-
| rowspan="2" |h-enharmonic mos
|ph-subchromatic mos
|-
|uh-subchromatic mos
|}
Prefixes are mainly based on TAMNAMS step ratio ranges.
{| class="wikitable"
! colspan="2" |Parent mos
! colspan="4" | Child (1st descendant)
! colspan="4" |Grandchild (2nd descendant)
! colspan="4" | Great-grandchild (3rd descendant)
|-
! rowspan="2" | Mos
! rowspan="2" |L:s range
! rowspan="2" |Mos
! colspan="2" |Prefix
! rowspan="2" |L:s range
! rowspan="2" |Mos
! colspan="2" |Prefix
! rowspan="2" | L:s range
! rowspan="2" | Mos
! colspan="2" |Prefix
! rowspan="2" |L:s range
|-
!Frostburn
!Ganaram
!Frostburn
!Ganaram
! Frostburn
!Ganaram
|-
| rowspan="8" |xL ys
| rowspan="8" |1:1 to 1:0
| rowspan="4" |(x+y)L xs
| rowspan="4" |m-
| rowspan="4" |s-
| rowspan="4" |1:1 to 2:1
(general soft range)
| rowspan="2" |(x+y)L (2x+y)s
| rowspan="2" |f-
| rowspan="2" |s-
| rowspan="2" |1:1 to 3:2
(soft)
| (x+y)L (3x+2y)s
|uha-
| us-
|1:1 to 4:3
(ultrasoft)
|-
|(3x+2y)L (x+y)s
|paso-
|ps-
| 4:3 to 3:2
(parasoft)
|-
| rowspan="2" | (2x+y)L (x+y)s
| rowspan="2" |m-
| rowspan="2" | os-
| rowspan="2" |3:2 to 2:1
(hyposoft)
|(3x+2y)L (2x+y)s
|quso-
| qs-
| 3:2 to 5:3
(quasisoft)
|-
| (2x+y)L (3x+2y)s
|miso-
|ms-
|5:3 to 2:1
(minisoft)
|-
| rowspan="4" |xL (x+y)s
| rowspan="4" |p-
| rowspan="4" |h-
| rowspan="4" |2:1 to 1:0
(general hard range)
| rowspan="2" |(2x+y)L xs
| rowspan="2" | p-
| rowspan="2" |oh-
| rowspan="2" |2:1 to 3:1
(hypohard)
|(2x+y)L (3x+y)s
|miha-
|mh-
|2:1 to 5:2
(minihard)
|-
|(3x+y)L (2x+y)s
| quha-
|qh-
|5:2 to 3:1
(quasihard)
|-
| rowspan="2" |xL (2x+y)s
| rowspan="2" |s-
| rowspan="2" |h-
| rowspan="2" |3:1 to 1:0
(hard)
| (3x+y)L xs
|paha-
|ph-
|3:1 to 4:1
(parahard)
|-
|xL (3x+y)s
| uha-
|uh-
|4:1 to 1:0
(ultrahard)
|}
 
== Other mos families ==
 
=== Wood scales ===
Trivial multi-MOS scales of ''k'' periods are named '''''k''-wood''.''''' If k is greater than 5 and no greater than 12, these can be written out, as shown in the table below.
{| class="wikitable"
! Mos
!Name
! Prefix
!Abbrev.
|-
|6L 6s
|hexawood
| hexwd-
|hxw
|-
|7L 7s
|heptawood
|hepwd-
|hpw
|-
|8L 8s
|octawood
| octwd-
|ocw
|-
|9L 9s
|enneawood
|ennwd-
|enw
|-
|10L 10s
|decawood
| decwd-
| dkw
|-
| 11L 11s
|hendecawood
|hedwd-
| hdw
|-
|12L 12s
|dodecawood
| dodwd-
|ddw
|-
|13L 13s
|13-wood
|13wd-
|13w
|-
|14L 14s
|14-wood
|14wd-
|14w
|-
|etc...
|
|
|
|}
=== Diatonic family ===
This system introduces the following names for (grand)daughters of diatonic [[5L 2s]].
This system introduces the following names for (grand)daughters of diatonic [[5L 2s]].
{| class="wikitable center-all"
{| class="wikitable center-all"
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|}
|}


== Woods ==
== Other mos names ==
Trivial multi-MOS scales of n periods are named '''n-wood''' or spelled out resulting in: hexawood, septawood, octawood, nonawood and decawood.
 
== Daughter scales ==
Rest of the MOS scales up to 10 notes are treated similarly to diatonic using the shorthand ''chro'' for ''chromatic''. If the parent scale of a basic MOS scale is hard the name is ''p-chro (parent's name)'' e.g. ''p-chro machinoid'' for [[5L 6s]] (''s-chro machinoid'' is an alternative). On the other hand if the parent scale of a basic MOS is soft the name is ''m-chro (parent's name)'' e.g. ''m-chro machinoid'' for [[6L 5s]] (''f-chro machinoid'' is an alternative).
 
== Granddaughter scales ==
Granddaughters are analogues of m-enharmonic, f-enharmonic, p-enharmonic and s-enharmonic. The system's shorthand for ''enharmonic'' is ''enhar''.
{| class="wikitable center-all"
|-
!colspan=2 | Basic granddaughter scales
|-
! Grandparent step-ratio !! Name scheme
|-
| 4:3 || f-enhar (grandparent's name)
|-
| 5:3 || m-enhar (grandparent's name)
|-
| 5:2 || p-enhar (grandparent's name)
|-
| 4:1 || s-enhar (grandparent's name)
|-
|}
 
== Great-granddaughter scales ==
Great-granddaughters derive names from the hardness of the great-grandparent scale e.g. minisoft becomes miso.
{| class="wikitable center-all"
|-
!colspan=2 | Basic great-granddaughter scales
|-
! Great-grandparent step-ratio !! Name scheme
|-
| 5:4 || uso-(great-grandparent's name)
|-
| 7:5 || paso-(great-grandparent's name)
|-
| 8:5 || quso-(great-grandparent's name)
|-
| 7:4 || miso-(great-grandparent's name)
|-
| 7:3 || miha-(great-grandparent's name)
|-
| 8:3 || quha-(great-grandparent's name)
|-
| 7:2 || paha-(great-grandparent's name)
|-
| 5:1 || uha-(great-grandparent's name)
|-
|}
 
Here's a sample of some scales this family-tree based system assigns names to.
 
{| class="wikitable center-all"
|+ TAMNAMS family-tree mos names
|-
!colspan=2| 11-note mosses
|-
! Pattern !! Name
|-
| [[1L 10s]] || p-chro antisinatonic
|-
| [[2L 9s]] || p-chro balzano
|-
| [[3L 8s]] || p-chro checkertonic
|-
| [[4L 7s]] || p-chro smitonic
|-
| [[5L 6s]] || p-chro machinoid
|-
| [[6L 5s]] || m-chro machinoid
|-
| [[7L 4s]] || m-chro smitonic
|-
| [[8L 3s]] || m-chro checkertonic
|-
| [[9L 2s]] || m-chro balzano
|-
| [[10L 1s]] || m-chro antisinatonic
|-
! colspan="2" | 12-note mosses
|-
! Pattern !! Name
|-
| [[1L 11s]] || s-enhar antisinatonic
|-
| [[2L 10s]] || p-chro jaric
|-
| [[3L 9s]] || p-chro tcherepnin
|-
| [[4L 8s]] || p-chro tetrawood
|-
| [[8L 4s]] || m-chro tetrawood
|-
| [[9L 3s]] || m-chro tcherepnin
|-
| [[10L 2s]] || m-chro jaric
|-
| [[11L 1s]] || p-enhar antisinatonic
|-
|}


== P-chro smitonic ==
=== P-chro smitonic ===
This system retains the old prefix '''klei-''' for [[4L 7s]] (from the [[kleismic family]] of temperaments).
This system retains the old prefix '''klei-''' for [[4L 7s]] (from the [[kleismic family]] of temperaments).


== Trollic ==
=== Trollic ===
Trollic is a name given to [[12L 1s]] by [[User:Godtone|Godtone]], but in order to troll even further the name is given to [[13L 1s]] instead.
Trollic is a name given to [[12L 1s]] by [[User:Godtone|Godtone]], but in order to troll even further the name is given to [[13L 1s]] instead.


== Liesic ==
=== Liesic ===
The scheme would run out of names at 17-notes so liesic is a name given to [[2L 15s]] based on [[liese]] temperament to patch one more hole.
The scheme would run out of names at 17-notes so liesic is a name given to [[2L 15s]] based on [[liese]] temperament to patch one more hole.


== Giedraitic ==
=== Giedraitic ===
Giedraitic is a name given to [[19L 3s]] in honor of the basic magic layout of [[Kite Giedraitis]]' [[Kite guitar|guitar]]. The prefix/stem ''kai'' comes from Kite's first name /kaɪt/ with the last /t/ removed. The anti-giedratic MOS is given the name zheligowskic in reference to [[Wikipedia:Lucjan_Żeligowski|Lucjan Żeligowski]] leading fights against the town of [[Wikipedia:Giedraičiai|Giedraičiai]].
Giedraitic is a name given to [[19L 3s]] in honor of the basic magic layout of [[Kite Giedraitis]]' [[Kite guitar|guitar]]. The prefix/stem ''kai'' comes from Kite's first name /kaɪt/ with the last /t/ removed. The anti-giedratic MOS is given the name zheligowskic in reference to [[Wikipedia:Lucjan_Żeligowski|Lucjan Żeligowski]] leading fights against the town of [[Wikipedia:Giedraičiai|Giedraičiai]].


== Hendecoid ==
=== Hendecoid ===
Hendecoid is a name given to [[11L 2s]] by Eliora from Greek "eleven", referencing how "its generator is so close to 11/8 as to be called nothing but that", as well as the number of long steps, meaning that overall there's a very strong connection between the number 11 and the mos.
Hendecoid is a name given to [[11L 2s]] by Eliora from Greek "eleven", referencing how "its generator is so close to 11/8 as to be called nothing but that", as well as the number of long steps, meaning that overall there's a very strong connection between the number 11 and the mos.


== Escapist ==
=== Escapist ===
Escapist is a name given to [[21L 1s]] by Eliora, referencing the escapade temperament, which is supported by both 21edo and 22edo, covering the entire range.
Escapist is a name given to [[21L 1s]] by Eliora, referencing the escapade temperament, which is supported by both 21edo and 22edo, covering the entire range.


== Quartismoid ==
=== Quartismoid ===
Quartismoid is a name given to [[22L 1s]] by Eliora, derived from the fact that five generators of roughly 33/32 quartertone are equal to 7/6 in the harmonic entropy minimum, and also that the extreme ranges of 22edo and 23edo both support this kind of scale.
Quartismoid is a name given to [[22L 1s]] by Eliora, derived from the fact that five generators of roughly 33/32 quartertone are equal to 7/6 in the harmonic entropy minimum, and also that the extreme ranges of 22edo and 23edo both support this kind of scale.