Interleaving: Difference between revisions

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The term ''flought'' was coined by Inthar by evolving the Old English past participle ''(ġe)flohten'' of the verb ''fleohtan'' 'to weave; to plait' into a hypothetical Modern English word. It is cognate to the Modern English words ''plait'' and ''plexus''.

== Terminology ==

Given an E-equivalent scale, scale s, offsets ~~between~~ 0 ~~and~~ min({step sizes in s}) (equivalently, ~~between~~ max{len(s)-1-steps in s} ~~and~~ E) are called ''small''. Small offsets are significant because the resulting flought scale copies the underlying scale structure: if s is a circular word w(a1, a2, ..., an) then Fl(s; δ) uses the same circular word but with δ followed by the difference between δ and every step size in w, namely w(δ b1, δ b2, ..., δ bn) where bi = ai - δ.

Given an E-equivalent scale, scale s, offsets δ within (0, min({step sizes in s})) (equivalently, (max{len(s)-1-steps in s}, E)) are called ''small''. Small offsets are significant because the resulting flought scale copies the underlying scale structure: if s is a circular word w(a1, a2, ..., an) then Fl(s; δ) uses the same circular word but with δ followed by the difference between δ and every step size in w, namely w(δ b1, δ b2, ..., δ bn) where bi = ai - δ.

== Properties ==

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 The term ''flought'' was coined by Inthar by evolving the Old English past participle ''(ġe)flohten'' of the verb ''fleohtan'' 'to weave; to plait' into a hypothetical Modern English word. It is cognate to the Modern English words ''plait'' and ''plexus''.
 == Terminology ==
-Given an E-equivalent scale, scale s, offsets between 0 and min({step sizes in s}) (equivalently, between max{len(s)-1-steps in s} and E) are called ''small''. Small offsets are significant because the resulting flought scale copies the underlying scale structure: if s is a circular word w(a1, a2, ..., an) then Fl(s; δ) uses the same circular word but with δ followed by the difference between δ and every step size in w, namely w(δ b1, δ b2, ..., δ bn) where bi = ai - δ.
+Given an E-equivalent scale, scale s, offsets δ within (0, min({step sizes in s})) (equivalently, (max{len(s)-1-steps in s}, E)) are called ''small''. Small offsets are significant because the resulting flought scale copies the underlying scale structure: if s is a circular word w(a1, a2, ..., an) then Fl(s; δ) uses the same circular word but with δ followed by the difference between δ and every step size in w, namely w(δ b1, δ b2, ..., δ bn) where bi = ai - δ.
 == Properties ==