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| |quasidozenal | | |quasidozenal |
| |Meant to invoke the phrase "almost twelve" | | |Meant to invoke the phrase "almost twelve" |
| |}
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| ==== Names for mos linear families (proposed) ====
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| Rather than name mosses related by the number of large steps they have, where the mosses are of the form xL (nx + y)s and relate back to a mos xL ys (n=0), these mosses can be described as members of a family. 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. By extension, the mos 7L 5s (the sister of 5L 7s) is not seen as a member of this linear family even though it's part of the diatonic family as a whole, but rather as the start of its own linear family; put another way, the mosses 5L 2s, 5L 7s, 5L 12s, 5L 17s, etc are a subfamily within the larger diatonic family.
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| 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.
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| 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''.
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| {| class="wikitable"
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| |+Names of single-period mos linear families (work-in-progress)
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| ! colspan="3" |Trivial families (names not based on "linear")
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |1L (n+1)s
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| |monolarge family
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| |Represents an entire family of mosses formerly unnamed by TAMNAMS
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| The name "monolarge" is chosen as it succinctly describes the only possible 1L family
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| |-
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| |2L (2n+1)s
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| |bilarge family
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| |Named analogously to the monolarge family
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| |-
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| |3L (3n+1)s
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| |trilarge family
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| |Named analogously to the monolarge family
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| Prevents potential confusion with the name "tetralinear"
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| |-
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| ! colspan="3" |Families with 3 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |3L (3n+2)s
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| |apentilinear family
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| |Named after anpentic
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| |-
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| ! colspan="3" |Families with 4 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |4L (4n+1)s
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| |manulinear family
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| |Named after manual
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| |-
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| |4L (4n+3)s
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| |smilinear family
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| |Named after smitonic
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| |-
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| ! colspan="3" |Families with 5 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |5L (5n+1)s
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| |mechlinear family
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| |Named after machinoid (prefix mech-)
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| |-
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| |5L (5n+2)s
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| |p-linear family
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| |Named after p-chromatic rather than diatonic, which has no prefix
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| |-
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| |5L (5n+3)s
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| |oneirolinear family
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| |Named after oneirotonic
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| |-
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| |5L (5n+4)s
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| |chtonlinear family
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| |Named after semiquartal (prefix chton-)
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| |-
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| ! colspan="3" |Families with 6 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |6L (6n+1)s
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| |archeolinear family
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| |Named after archeotonic
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| |-
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| |6L (6n+5)s
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| |xeimlinear family
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| |Named after xeimtonic, a former name for 6L 5s
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| |-
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| ! colspan="3" |Families with 7 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |7L (7n+1)s
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| |pinelinear family
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| |Named after pine
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| |-
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| |7L (7n+2)s
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| |armlinear family
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| |Named after superdiatonic (also called armotonic)
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| |-
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| |7L (7n+3)s
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| |dicolinear family
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| |Named after dicotonic
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| |-
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| |7L (7n+4)s
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| |prasmilinear family
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| |Named after a truncation of a former name for 7L 4s (suprasmitonic)
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| |-
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| |7L (7n+5)s
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| |m-linear family
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| |Named after m-chromaticralic (prefix blu-)
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| |-
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| ! colspan="3" |Families with 8 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |8L (8n+3)s
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| |-
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| |8L (8n+5)s
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| |petrlinear family
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| |Named after petroid, a former name for 8L 5s
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| |-
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| |8L (8n+7)s
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| |-
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| ! colspan="3" |Families with 9 large steps
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| |-
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| !Mos
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| !Name
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| !Reasoning
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| |-
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| |9L (9n+1)s
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| |sinalinear family
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| |Named after sinatonic
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| |-
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| |9L (9n+2)s
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| |-
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| |9L (9n+4)s
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| |-
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| |9L (9n+5)s
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| |-
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| |9L (9n+7)s
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| |-
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| |9L (9n+8)s
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| |} | | |} |
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| === Names for 3/2-equivalent mosses (proposed) === | | === Names for 3/2-equivalent mosses (proposed) === |
| Names are based on information that is is available on their respective pages. | | Names are based on information that is is available on their respective pages. Otherwise, possible ideas are given. |
| {| class="wikitable" | | {| class="wikitable" |
| ! colspan="5" |4-note mosses <3/2> | | ! colspan="5" |4-note mosses <3/2> |
| |- | | |- |
| !Mos | | !Mos |
| !Name | | !Name (if given) |
| !Prefix | | !Prefix |
| !Abbrev. | | !Abbrev. |
| !Reasoning | | !Reasoning or ideas |
| |- | | |- |
| |1L 3s | | |1L 3s |
Line 1,077: |
Line 914: |
| |Name proposed by CompactStar, analogous to uranian | | |Name proposed by CompactStar, analogous to uranian |
| |- | | |- |
| |3L 1s | | | rowspan="2" |3L 1s |
| |angel | | |angel |
| |angel- | | |angel- |
| |ang | | |ang |
| |Name proposed by Moremajorthanmajor | | |Name proposed by Moremajorthanmajor |
| | |- |
| | | |
| | | |
| | | |
| | |Basic 3L 1s closely corresponds to the tetrachord of 5L 2s, but such a name shouldn't be too similar to "tetric" |
| |- | | |- |
| ! colspan="5" |5-note mosses <3/2> | | ! colspan="5" |5-note mosses <3/2> |
| |- | | |- |
| !Mos | | !Mos |
| !Name | | !Name (if given) |
| !Prefix | | !Prefix |
| !Abbrev. | | !Abbrev. |
| !Reasoning | | !Reasoning or ideas |
| |- | | |- |
| |3L 2s | | |3L 2s |
Line 1,104: |
Line 946: |
| |- | | |- |
| !Mos | | !Mos |
| !Name | | !Name (if given) |
| !Prefix | | !Prefix |
| !Abbrev. | | !Abbrev. |
| !Reasoning | | !Reasoning or ideas |
| | |- |
| | |3L 4s |
| | | |
| | | |
| | | |
| | |In reference to electromagnetism, 3L 4s <3/1> could be named "magnetic" |
| |- | | |- |
| |4L 3s | | |4L 3s |
Line 1,118: |
Line 966: |
| |- | | |- |
| !Mos | | !Mos |
| !Name | | !Name (if given) |
| !Prefix | | !Prefix |
| !Abbrev. | | !Abbrev. |
| !Reasoning | | !Reasoning or ideas |
| |- | | |- |
| |4L 5s | | |4L 5s |