-les: Difference between revisions

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#: {{m|rad|lzierdt|t=to show}} → {{m|rad|lzierzles|lzierz'''les'''|t=example}}
#: {{m|rad|lzierdt|t=to show}} → {{m|rad|lzierzles|lzierz'''les'''|t=example}}
#: {{m|rad|revaca|t=circle}} → {{m|rad|revaceles|revace'''les'''|t=compass, circumference}}
#: {{m|rad|revaca|t=circle}} → {{m|rad|revaceles|revace'''les'''|t=compass, circumference}}
#: {{m|rad|vasere|t=data}} → {{m|rad|vaseles|vase'''les'''|t=computer}}
# {{lb|rad|metrology}} ''forms {{SI}} units of length'', {{eng|-metre}}
# {{lb|rad|metrology}} ''forms {{SI}} units of length'', {{eng|-metre}}
#: {{m|rad|reșus|t=hundred}} → {{m|rad|reșoles|reșo'''les'''|t=hecto'''metre'''}}
#: {{m|rad|reșus|t=hundred}} → {{m|rad|reșoles|reșo'''les'''|t=hecto'''metre'''}}
# {{label|rad|mathematics}} ''forms the names of lines and associated functions''
# {{label|rad|mathematics}} ''forms the names of lines and associated functions''
#: {{m|rad|yn|t=at}} → {{m|rad|ylles|yl'''les'''|t=tangent}}
#: {{m|rad|yn|t=at}} → {{m|rad|ylles|yl'''les'''|t=tangent|pos=referring to both the geometric line and the trigonometric function}}


==== Declension ====
==== Declension ====

Latest revision as of 12:42, 23 February 2025

Radestrian

Etymology

From Middle Radestrian -lér, -less, from Old Radestrian -lēr, inherited from Proto-Radic *-lejir, from Proto-Hirdic *-léṯis, from Proto-Laenkean *létes. The metrology sense is technically a back-formation from tvâles (“metre”).

Pronunciation

Suffix

-les inan (nominal, countable, genitive singular -lig, nominative plural -lei, constructive genitive plural -ljes, -lies, compound form -le-, relational adjective -líș)

  1. (denominal, deverbal) forms tools and instruments, both in literal and abstract senses
    lzierdt (“to show”) → lzierzles (“example”)
    revaca (“circle”) → revaceles (“compass, circumference”)
    vasere (“data”) → vaseles (“computer”)
  2. (metrology) forms SI units of length, -metre
    reșus (“hundred”) → reșoles (“hectometre”)
  3. (mathematics) forms the names of lines and associated functions
    yn (“at”) → ylles (“tangent”, referring to both the geometric line and the trigonometric function)

Declension

Derived terms

▶ Radestrian terms suffixed with -les