User:Inthar/Subgroup names: Difference between revisions

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this was cellularAutomaton's idea, and ground made suggestions. In my preferred scheme, the morphemes go in decreasing order from the highest prime; as the first part is the most recognizable and signals the prime limit, it should represent the highest prime. Subgroups without prime 2 are tentatively formed by removing the -l: 5 = peta, 3.5 = penta, etc.
This was cellularAutomaton's and ground's idea. Subgroups without prime 2 are tentatively formed by removing the -l: 5 = peta, 3.5 = penta, etc.
== 5-lim ==
== 5-lim ==
* 2.5: pe tal
* 2.5: pe tal
Line 5: Line 5:
== 7-lim ==
== 7-lim ==
* 2.7: sep al
* 2.7: sep al
* 2.5.7: sep t al
* 2.3.7: sep t al
* 2.3.7: se(p) m al
* 2.5.7: se(p) m al
* Full limit: sep ti m al
* Full limit: sep ti m al
== 11-lim ==
== 11-lim ==
* 2.11 un al
* 2.11 un al
* 2.7.11 un dec al
* 2.3.11 un dec al
* 2.5.11 un ci al
* 2.5.11 un ci al
* 2.3.11 un m al
* 2.7.11 un m al
* 2.5.7.11 un de ci al
* 2.3.5.11 un de ci al
* 2.3.7.11 un dec m al
* 2.3.7.11 un dec m al
* 2.3.5.11 un ci m al
* 2.5.7.11 un ci m al
* Full limit: un de ci m al
* Full limit: un de ci m al
== 13-lim ==
== 13-lim ==
* 2.13: tris al
* 2.13: tris al
* 2.11.13: tris kai al
* 2.3.13: tris kai al
* 2.7.13: tris dec al
* 2.5.13: tris dec al
* 2.5.13: tris ci al
* 2.7.13: tris ci al
* 2.3.13: tris m al
* 2.11.13: tris m al
* 2.7.11.13: tris kai dec al
* 2.3.5.13: tris kai dec al
* 2.5.11.13: tris kai ci al
* 2.3.7.13: tris kai ci al
* 2.3.11.13: tris kai m al
* 2.3.11.13: tris kai m al
* 2.5.7.13 tris de(c) ci al
* 2.5.7.13 tris de(c) ci al
* 2.3.7.13 tris dec m al
* 2.5.11.13 tris dec m al
* 2.3.5.13: tris ci m al
* 2.7.11.13: tris ci m al
* 2.5.7.11.13: tris kai de(c) ci al
* 2.3.5.7.13: tris kai de(c) ci al
* 2.3.7.11.13: tris kai dec m al
* 2.3.5.11.13: tris kai dec m al
* 2.3.5.11.13: tris kai ci m al
* 2.3.7.11.13: tris kai ci m al
* 2.3.5.7.13: tris de(c) ci m al
* 2.5.7.11.13: tris de(c) ci m al
* Full-limit: tris kai de(c) ci m al = tridecimal
* Full-limit: tris kai de(c) ci m al = tridecimal

Latest revision as of 21:32, 10 December 2023

This was cellularAutomaton's and ground's idea. Subgroups without prime 2 are tentatively formed by removing the -l: 5 = peta, 3.5 = penta, etc.

5-lim

  • 2.5: pe tal
  • 2.3.5: pe n tal

7-lim

  • 2.7: sep al
  • 2.3.7: sep t al
  • 2.5.7: se(p) m al
  • Full limit: sep ti m al

11-lim

  • 2.11 un al
  • 2.3.11 un dec al
  • 2.5.11 un ci al
  • 2.7.11 un m al
  • 2.3.5.11 un de ci al
  • 2.3.7.11 un dec m al
  • 2.5.7.11 un ci m al
  • Full limit: un de ci m al

13-lim

  • 2.13: tris al
  • 2.3.13: tris kai al
  • 2.5.13: tris dec al
  • 2.7.13: tris ci al
  • 2.11.13: tris m al
  • 2.3.5.13: tris kai dec al
  • 2.3.7.13: tris kai ci al
  • 2.3.11.13: tris kai m al
  • 2.5.7.13 tris de(c) ci al
  • 2.5.11.13 tris dec m al
  • 2.7.11.13: tris ci m al
  • 2.3.5.7.13: tris kai de(c) ci al
  • 2.3.5.11.13: tris kai dec m al
  • 2.3.7.11.13: tris kai ci m al
  • 2.5.7.11.13: tris de(c) ci m al
  • Full-limit: tris kai de(c) ci m al = tridecimal
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