User:Ganaram inukshuk/TAMNAMS Extension
This is a system for describing and naming mos scales beyond the set of named TAMNAMS mosses. Both User:Frostburn (User:Frostburn/TAMNAMS Extension) and I have similar systems, with the main difference here being how mosses can be named any number of generations away from a named mos.
Naming mos descendants
To name mosses that have more than 10 notes, rather than giving mosses unique names, names are based on how they're related to another (named) mos and, optionally, what step ratio is needed for the parent to produce that mos.
| Base names | |||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|
| Parent mos | Child (1st descendant) | Grandchild (2nd descendant) | Great-grandchild (3rd descendant) | kth descendant | |||||||
| (mos-name) | (step-ratio)-chromatic (mos-name)
(step-ratio)-(mos-prefix)enharmonic |
(step-ratio)-enharmonic (mos-name)
(step-ratio)-(mos-prefix)enharmonic |
(step-ratio)-subchromatic (mos-name)
(step-ratio)-(mos-prefix)subchromatic |
(kth) (mos-name) descendant
(kth)-(mos-prefix)descendant | |||||||
| Step ratio prefixes (optional) | |||||||||||
| Parent mos | Child (1st descendant) | Grandchild (2nd descendant) | Great-grandchild (3rd descendant) | kth descendant | |||||||
| Mos | L:s range | Mos | L:s range | Prefix | Mos | L:s range | Prefix | Mos | L:s range | Prefix | Prefixes not applicable |
| xL ys | 1:1 to 1:0 | (x+y)L xs | 1:1 to 2:1
(general soft range) |
s- | (x+y)L (2x+y)s | 1:1 to 3:2
(soft) |
s- | (x+y)L (3x+2y)s | 1:1 to 4:3
(ultrasoft) |
us- | |
| (3x+2y)L (x+y)s | 4:3 to 3:2
(parasoft) |
ps- | |||||||||
| (2x+y)L (x+y)s | 3:2 to 2:1
(hyposoft) |
os- | (3x+2y)L (2x+y)s | 3:2 to 5:3
(quasisoft) |
qs- | ||||||
| (2x+y)L (3x+2y)s | 5:3 to 2:1
(minisoft) |
ms- | |||||||||
| xL (x+y)s | 2:1 to 1:0
(general hard range) |
h- | (2x+y)L xs | 2:1 to 3:1
(hypohard) |
oh- | (2x+y)L (3x+y)s | 2:1 to 5:1
(minihard) |
mh- | |||
| (3x+y)L (2x+y)s | 5:2 to 3:1
(quasihard) |
qh- | |||||||||
| xL (2x+y)s | 3:1 to 1:0
(hard) |
h- | (3x+y)L xs | 3:1 to 4:1
(parahard) |
ph- | ||||||
| xL (3x+y)s | 4:1 to 1:0
(ultrahard) |
uh- | |||||||||
Mos descendant names have two main forms: a multi-part name, where the base name (chromatic, enharmonic, subchromatic, and descendant) and mos name are separate words, and a one-part name, formed by prefixing the mos's prefix to the base names. The latter is recommended for mosses with no more than three periods, as the only 4 and 5-period mosses named by TAMNAMS are tetrawood and pentawood respectively. If a step ratio is specified for the former, it may be written out fully instead of prefixed to the base word.
The term kth descendant can be used to refer to any mos that descends from another mos, regardless of how many generations apart the two are. To find the number of generations n separating the two mosses, use the following algorithm:
- Let z and w be the number of large and small steps of the parent mos to be found. Assign to z and w the values x and y respectively. Let n = 0, where n is the number of generations away from zL ws.
- Let m1 be equal to max(z, w) and m2 be equal to min(z, w).
- Assign to z the value m2 and w the value m1-m2. Increment n by 1.
- If the sum of z and w is no more than 10, then the parent mos is zL ws and is n generations from the mos descendant xL ys. If not, repeat the process starting at step 2.
As diatonic (5L 2s) doesn't have a prefix, the terms chromatic, enharmonic, and subchromatic by themselves (and with no other context suggesting a non-diatonic mos) refer to 1st (child), 2nd (grandchild), and 3rd (great-grandchild) diatonic descendants. For consistency, mos descendant names apply to mosses whose child mosses exceed 10 notes. Since all mosses ultimately descend from some nL ns mos, every possible descendant up to 5 periods will be related to a named mos.
| 6-note mosses | Chromatic mosses | Enharmonic mosses | |||
|---|---|---|---|---|---|
| Pattern | Name | Patterns | Names | Patterns | Names |
| 1L 5s | antimachinoid | 1L 6s, 6L 1s | n/a | 1A 7B, 6A 7B | n/a |
| 2L 4s | malic | 2L 6s, 6L 2s | n/a | 2A 8B, 6A 8B | n/a |
| 3L 3s | triwood | 3L 6s, 6L 3s | n/a | 3A 9B, 6A 9B | n/a |
| 4L 2s | citric | 4L 6s, 6L 4s | n/a | 4A 10B, 6A 10B | n/a |
| 5L 1s | machinoid | 5L 6s, 6L 5s | mechromatic | 5A 11B, 6A 11B | mechenharmonic |
| 7-note mosses | Chromatic mosses | Enharmonic mosses | |||
| Pattern | Name | Patterns | Names | Patterns | Names |
| 1L 6s | onyx | 1L 7s, 7L 1s | n/a | 1A 8B, 7A 8B | n/a |
| 2L 5s | antidiatonic | 2L 7s, 7L 2s | n/a | 2A 9B, 7A 9B | n/a |
| 3L 4s | mosh | 3L 7s, 7L 3s | n/a | 3A 10B, 7A 10B | n/a |
| 4L 3s | smitonic | 4L 7s, 7L 4s | smichromatic | 4A 11B, 7A 11B | smienharmonic |
| 5L 2s | diatonic | 5L 7s, 7L 5s | chromatic | 5A 12B, 7A 12B | enharmonic |
| 6L 1s | arch(a)eotonic | 6L 7s, 7L 6s | archeoromatic | 6A 13B, 7A 13B | archeoenharmonic |
| 8-note mosses | Chromatic mosses | Enharmonic mosses | |||
| Pattern | Name | Patterns | Names | Patterns | Names |
| 1L 7s | antipine | 1L 8s, 8L 1s | n/a | 1A 9B, 8A 9B | n/a |
| 2L 6s | subaric | 2L 8s, 8L 2s | n/a | 2A 10B, 8A 10B | n/a |
| 3L 5s | checkertonic | 3L 8s, 8L 3s | checkchromatic | 3A 11B, 8A 11B | checkenharmonic |
| 4L 4s | tetrawood; diminished | 4L 8s, 8L 4s | chromatic tetrawood | 4A 12B, 8A 12B | enharmonic tetrawood |
| 5L 3s | oneirotonic | 5L 8s, 8L 5s | oneirochromatic | 5A 13B, 8A 13B | oneiroenharmonic |
| 6L 2s | ekic | 6L 8s, 8L 6s | ekchromatic | 6A 14B, 8A 14B | ekenharmonic |
| 7L 1s | pine | 7L 8s, 8L 7s | pinechromatic | 7A 15B, 8A 15B | pinenharmonic |
| 9-note mosses | Chromatic mosses | Enharmonic mosses | |||
| Pattern | Name | Patterns | Names | Patterns | Names |
| 1L 8s | antisubneutralic | 1L 9s, 9L 1s | n/a | 1A 10B, 9A 10B | n/a |
| 2L 7s | balzano | 2L 9s, 9L 2s | balchromatic | 2A 11B, 9A 11B | balenharmonic |
| 3L 6s | tcherepnin | 3L 9s, 9L 3s | cherchromatic | 3A 12B, 9A 12B | cherenharmonic |
| 4L 5s | gramitonic | 4L 9s, 9L 4s | gramchromatic | 4A 13B, 9A 13B | gramenharmonic |
| 5L 4s | semiquartal | 5L 9s, 9L 5s | chtonchromatic | 5A 14B, 9A 14B | chtonenharmonic |
| 6L 3s | hyrulic | 6L 9s, 9L 6s | hyruchromatic | 6A 15B, 9A 15B | hyrenharmonic |
| 7L 2s | superdiatonic | 7L 9s, 9L 7s | armchromatic | 7A 16B, 9A 16B | armenharmonic |
| 8L 1s | subneutralic | 8L 9s, 9L 8s | bluchromatic | 8A 17B, 9A 17B | bluenharmonic |
| 10-note mosses | Chromatic mosses | Enharmonic mosses | |||
| Pattern | Name | Patterns | Names | Patterns | Names |
| 1L 9s | antisinatonic | 1L 10s, 10L 1s | asinachromatic | 1A 11B, 10A 11B | asinenharmonic |
| 2L 8s | jaric | 2L 10s, 10L 2s | jarachromatic | 2A 12B, 10A 12B | jaraenharmonic |
| 3L 7s | sephiroid | 3L 10s, 10L 3s | sephchromatic | 3A 13B, 10A 13B | sephenharmonic |
| 4L 6s | lime | 4L 10s, 10L 4s | limechromatic | 4A 14B, 10A 14B | limenharmonic |
| 5L 5s | pentawood | 5L 10s, 10L 5s | chromatic pentawood | 5A 15B, 10A 15B | enharmonic pentawood |
| 6L 4s | lemon | 6L 10s, 10L 6s | lemchromatic | 6A 16B, 10A 16B | lemenharmonic |
| 7L 3s | dicoid | 7L 10s, 10L 7s | dicochromatic | 7A 17B, 10A 17B | dicoenharmonic |
| 8L 2s | taric | 8L 10s, 10L 8s | tarachromatic | 8A 18B, 10A 18B | tarenharmonic |
| 9L 1s | sinatonic | 9L 10s, 10L 9s | sinachromatic | 9A 19B, 10A 19B | sinenharmonic |
Names for mosses beyond 10 notes
This section outlines proposed names and naming suggestions for mosses beyond 10 notes.
Names for mos descendants with more than 5 periods
To name mos descendants with more than 5 periods, the names for wood mosses are extended to hexawood, heptawood, octawood, enneawood, and decawood. (This is not too different from Frostburn's proposal.) Names for descendants for these scales follow the same scheme as with other TAMNAMS-named mosses.
| 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 | dekwd- | dkw |
| 11L 11s | 11-wood | 11-wud- | 11wd |
| 12L 12s | 12-wood | 12-wud | 12wd |
| etc... |
Former names worth restoring (proposed)
At one point, TAMNAMS had tenuously named mosses up to 12 notes. Following reorganization back in August of 2022, many temperament-suggestive names were replaced, and names for 11 and 12-note mosses were dropped. Of those, these names are (in my opinion) worth restoring, either because these names are noteworthy (eg, m- and p-chromatic) or because these temperament-suggestive names are better suited as names for child mosses (eg, 3L 5s was named sensoid).
| 11-note mosses | ||
|---|---|---|
| Mos | Name | Reasoning |
| 2L 9s | jonatonic | Modification of an old name (joanatonic) that applied to its parent scale |
| 4L 7s | kleistonic | Restoration of an old name |
| 5L 6s | xeimtonic | Restoration of an old name |
| 7L 4s | prasmitonic | Modification of an old name (suprasmitonic) |
| 8L 3s | sentonic | Modification of an old name (sensoid) that applied to its parent scale |
| 9L 2s | villatonic | Indirectly references avila casablanca temperaments |
| 10L 1s | miratonic | Modification of an old name (miraculoid) |
| 12-note mosses | ||
| Mos | Name | Reasoning |
| 5L 7s | pychromatic | Modification of an old name (p-chromatic) |
| 6L 6s | hexawood | Extension of -wood scales, already part of other TAMNAMS extension proposals |
| 7L 5s | emchromatic | Modification of an old name (m-chromatic) |
| 11L 1s | ripploid | Restoration of an old name |
| 13-note mosses | ||
| Mos | Name | Reasoning |
| 9L 4s | orwelloid | Restoration of an old name that applied to its parent scale |
Names for monolarge mosses (proposed)
These name suggestions are based on a proposal to rename some of the monolarge mosses to be based on gemstones and minerals, following the logic set forth for the name "onyx" for 1L 6s.
| Mos | Proposed name | Current name | Reasoning |
|---|---|---|---|
| 1L 6s | onyx | "from a lot of naming puns" | |
| 1L 7s | spinel | antipine | Contains the substring "pine" |
| 1L 8s | agate | antisubneutralic | Rhymes with eight |
| 1L 9s | olivine | antisinatonic | Rhymes with nine |
| 1L 10s | tanzanite, tenorite | "ten" | |
| 1L 11s | helenite | "ele" substring is part of "eleven" | |
| 1L 12s | zircon | Zircon is used as a birthstone for December |
Other suggestions (proposed)
| Mos(ses) | Notes | Name | Reasoning | Other names |
|---|---|---|---|---|
| 7L 6s | 13 | tetarquintal | "Quarter fifth" scale, referencing temperaments that divide the fifth into four | |
| 11L 2s | 13 | maioquartal | "Major fourth" scale, as used by Tcherepnin | hendecoid (proposed by Eliora) |
| 12L 1s | 13 | quasidozenal | "almost twelve" | grumpy tridecatonic (Dwarf Naming Scheme) |
Other naming schemes
This section describes additional naming schemes.
Names for mos linear families (proposed)
Mosses with the same number of large steps can be described as its own family, specifically a family of related mosses of the form xL (nx + y)s. This family starts with the mos xL ys, where x < y and n = 0, and continue with mosses with the same number of large steps but a linearly growing quantity of small steps. An example of such a family is the mos sequence 5L 2s, 5L 7s, 5L 12s, 5L 17s, etc, where each successive mos has 5 more small steps than the last.
Mosses in a linear family are based on repeated applications of the replacement ruleset L->Ls and s->s on the initial mos, and reaching the nth member of a linear family requires the initial mos have a hard or pseudocollapsed step ratio. The child mos (x+y)L xs is the start of its own linear family, which relates back to the initial mos xL ys if the initial mos has a step ratio that is soft or pseudoequalized.
Names for these families describe a subset of a mos descendant family, and most mos families go by the name of (mos name) linear family or (mos-prefix)linear family.
| Trivial families (names not based on "linear") | ||
|---|---|---|
| Mos | Name | Reasoning |
| 1L (n+1)s | monolarge family | Represents an entire family of mosses formerly unnamed by TAMNAMS
The name "monolarge" is chosen as it succinctly describes the only possible 1L family |
| 2L (2n+1)s | bilarge family | Named analogously to the monolarge family |
| 3L (3n+1)s | trilarge family | Named analogously to the monolarge family
Prevents potential confusion with the name "tetralinear" |
| Families with 3 large steps | ||
| Mos | Name | Reasoning |
| 3L (3n+2)s | apentilinear family | Named after anpentic |
| Families with 4 large steps | ||
| Mos | Name | Reasoning |
| 4L (4n+1)s | manulinear family | Named after manual |
| 4L (4n+3)s | smilinear family | Named after smitonic |
| Families with 5 large steps | ||
| Mos | Name | Reasoning |
| 5L (5n+1)s | mechlinear family | Named after machinoid (prefix mech-) |
| 5L (5n+2)s | p-linear family | Named after p-chromatic rather than diatonic, which has no prefix |
| 5L (5n+3)s | oneirolinear family | Named after oneirotonic |
| 5L (5n+4)s | chtonlinear family | Named after semiquartal (prefix chton-) |
| Families with 6 large steps | ||
| Mos | Name | Reasoning |
| 6L (6n+1)s | archeolinear family | Named after archeotonic |
| 6L (6n+5)s | xeimlinear family | Named after xeimtonic, a former name for 6L 5s |
| Families with 7 large steps | ||
| Mos | Name | Reasoning |
| 7L (7n+1)s | pinelinear family | Named after pine |
| 7L (7n+2)s | armlinear family | Named after superdiatonic (also called armotonic) |
| 7L (7n+3)s | dicolinear or zalinear family | Named after dicotonic (also called zaltertic) |
| 7L (7n+4)s | prasmilinear family | Named after a truncation of a former name for 7L 4s (suprasmitonic) |
| 7L (7n+5)s | m-linear family | Named after m-chromatic, a former name for 7L 5s, as it's the start of its own linear family |
| 7L (7n+6)s | ||
| Families with 8 large steps | ||
| Mos | Name | Reasoning |
| 8L (8n+1)s | blulinear family | Named after subneutralic (prefix blu-) |
| 8L (8n+3)s | ||
| 8L (8n+5)s | petrlinear family | Named after petroid, a former name for 8L 5s |
| 8L (8n+7)s | ||
| Families with 9 large steps | ||
| Mos | Name | Reasoning |
| 9L (9n+1)s | sinalinear family | Named after sinatonic |
| 9L (9n+2)s | ||
| 9L (9n+4)s | ||
| 9L (9n+5)s | ||
| 9L (9n+7)s | ||
| 9L (9n+8)s | ||
Equave-agnostic names (proposed)
This is a proposed scheme to name mosses regardless of the equivalence interval, either for nonoctave mosses or nested mos patterns such as with a mos cradle. Whether such a proposal is within the scope of TAMNAMS (since it currently concerns octave-equivalent and tempered-octave scales) is not known.
Names for these mosses are meant to be as general as possible, starting with established names that are already equave-agnostic: trivial, (an)trial, (an)tetric, (an)pentic, and pedal/manual. Mosses are named in pairs of xL ys and yL xs, where the mos with more small steps than large steps is given the an- prefix, short for anti-; this rule doesn't apply to pentic (2L 3s) and anpentic (3L 2s), where the former is the familiar pentatonic scale.
As there is only one pair of 6-note single-period mosses, 5L 1s and 1L 5s, the pair is named hexic.
With 7-note mosses, there are three pairs of mosses, whose names are based on three languages: Greek, Latin, and Sanskrit. The pair 5L 2s and 2L 5s are given the Greek-based name of heptic, as 5L 2s is the familiar diatonic scale. The next pair, 3L 4s and 4L 3s, are given the Latin-based name of septenic. The last pair, 1L 6s and 6L 1s, are given the Sanskrit-based name of saptic.
This pattern is continued for all successive sequences of mosses for each successive note count: 1L ns and nL 1s are given a Sanskrit-based name, the next single-period pair after that are given a Greek-based name, and the next single-period pair after that are given a Latin-based name. The two 8-note pairs are named astaic (7L 1s and 1L 7s) and octic (5L 3s and 3L 5s) respectively. The three 9-note pairs are named navic (8L 1s and 1L 8s), ennaic (7L 2s and 2L 7s), and novemic (4L 5s and 5L 4s). Finally the two 10-note pairs are named dashic (9L 1s and 1L 9s) and dekic (7L 3s and 3L 7s).
Only mosses with no more than 10 notes are named this way. Not only does this mirror the current convention of naming mosses up to 10 notes, but because starting at 11 notes, three languages are no longer enough to name these mosses. Multi-period mosses are not given their own names, but are represented as duplications of a smaller mos pattern.
| 2-note mosses (from TAMNAMS) | |||||
|---|---|---|---|---|---|
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 1s | Yes | trivial | triv- | Latin | |
| 3-note mosses (from TAMNAMS) | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 2s | 2L 1s | Yes | antrial and trial | (a)tri- | Greek/Latin |
| 4-note mosses (from TAMNAMS) | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 3s | 3L 1s | Yes | antetric and tetric | (a)tet- | Greek |
| 2L 2s | No | 2-trivial | |||
| 5-note mosses (from TAMNAMS) | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 4s | 4L 1s | Yes | pedal and manual | ped- and manu- | Latin |
| 2L 3s | 3L 2s | Yes | antipentic and pentic | (a)pent- | Greek |
| 6-note mosses | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 5s | 5L 1s | Yes | anhexic and hexic | (an)hexa- | Greek |
| 2L 4s | 4L 2s | No | 2-antrial and 2-trial | ||
| 3L 3s | No | 3-trivial | |||
| 7-note mosses | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 6s | 6L 1s | Yes | ansaptic and saptic | (an)sap- | Sanskrit |
| 2L 5s | 5L 2s | Yes | anheptic and heptic | (an)hept- | Greek |
| 3L 4s | 4L 3s | Yes | anseptenic and septenic | (an)sept- | Latin |
| 8-note mosses | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 7s | 7L 1s | Yes | anastaic and astaic | (an)asta- | Sanskrit |
| 2L 6s | 6L 2s | No | 2-antetric and 2-tetric | ||
| 3L 5s | 5L 3s | Yes | anoctic and octic | (an)oct- | Greek/Latin |
| 4L 4s | No | ||||
| 9-note mosses | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 8s | 8L 1s | Yes | annavic and navic | (an)nav- | Sanskrit |
| 2L 7s | 7L 2s | Yes | anennaic and ennaic | (an)enna- | Greek |
| 3L 6s | 6L 3s | No | 3-antrial and 3-trial | ||
| 4L 5s | 5L 4s | Yes | annovemic and novemic | (an)nov- | Latin |
| 10-note mosses | |||||
| Mos pair | Single-period? | Names | Prefix | Language | |
| 1L 9s | 9L 1s | Yes | andashic and dashic | (an)dash- | Sanskrit |
| 2L 8s | 8L 2s | No | 2-manual and 2-pedal | ||
| 3L 7s | 7L 3s | Yes | andekic and dekic | (an)dek- | Greek |
| 4L 6s | 6L 4s | No | 2-pentic and 2-anpentic | ||
| 5L 5s | No | 5-trivial | |||
Reasoning for names
The overall motivation for these names is to give names to closely related mosses and refer to individual mosses as some member of a broader family, rather than name individual mosses.
The names for the first three generations of mosses are based on existing terms. These terms are open to further changes to make pronunciation easier.
- The phrase chromatic mos is based on former names for the child mosses of diatonic (5L 2s) - p-chromatic for 5L 7s and m-chromatic for 7L 5s - and has seen use on the wiki to refer the children of non-diatonic mosses.
- The phrase enharmonic mos is based off of Discord discussions on how to name grandchild mosses. This has also seen use on the wiki to refer to the grandchild mosses of 5L 2s.
- The phrase subchromatic mos is based on a term coined by Mike Battaglia to describe a scale that is more chromatic than either chromatic or enharmonic. These terms also line up with this page, which describes the progression of a diatonic scale's (or mos's) progression of child mosses.
The format of adding a mos's prefix to the terms descendant, chromatic, enharmonic, and subchromatic is best applied to mosses that have no more than three periods. With mosses that descend directly from nL ns mosses especially (4L 4s and above), this is to keep names from being too complicated (eg, chromatic (number)-wood instead of (number)-woodchromatic).
Various people have suggested the use of p- and m- as prefixes to refer to specific chromatic mosses, as well as the use of f- and s- for enharmonic mosses. Generalizing the pattern to 3rd mos descendants shows the letters diverging from one another, notably where m- is no longer next to p- and f- and s- are no longer along the extremes. Rather than using these letters, as well as being temperament-agnostic, prefixes based on step ratios are used instead. However, temperament-based prefixes may be used specifically for diatonic descendants as alternatives to the prefixes based on step ratios.
| Diatonic scale | Chromatic mosses | Enharmonic mosses | Subchromatic mosses | ||||||
|---|---|---|---|---|---|---|---|---|---|
| Steps | Temp-based prefix | Ratio-based prefix | Steps | Temp-based prefix | Ratio-based prefix | Steps | Temp-based prefix | Ratio-based prefix | |
| 5L 2s | 7L 5s | m- (from meantone) | s- | 7L 12s | f- (from flattone) | s- | 7L 19s | t- (from tridecimal) | us- |
| 19L 7s | f- (from flattone) | ps- | |||||||
| 12L 7s | m- (from meantone) | os- | 19L 12s | m- (from meanpop) | qs- | ||||
| 12L 19s | h- (from huygens) | ms- | |||||||
| 5L 7s | p- (from pythagorean) | h- | 12L 5s | p- (from pythagorean) | oh- | 12L 17s | p- (from pythagorean) | mh- | |
| 17L 12s | g- (from gentle) | qh- | |||||||
| 5L 12s | s- (from superpyth) | h- | 17L 5s | s- (from superpyth) | ph- | ||||
| 5L 17s | u- (from ultrapyth) | uh- | |||||||