added some definitions about forms and the new name for the theory

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Noah Diewald 2019-10-30 21:36:30 -04:00
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\newabbreviation{lcg}{LCG}{Linear Categorial Grammar}
\newabbreviation{coc}{CC}{Calculus of Inductive Constructions}
\newabbreviation{hol}{HOL}{Higher Order Logic}
\newabbreviation{stc}{MWXM}{MWXM}
\newabbreviation{stc}{FFM}{Form First Morphology}
\newabbreviation{ibm}{IBM}{Information-Based Morphology}
\newabbreviation{pfm}{PFM}{Paradigm Function Morphology}
\newabbreviation{plt}{PLT}{Paradigm Linking Theory}
@ -15,6 +15,33 @@
\newabbreviation{hpsg}{HPSG}{Head Driven Phrase Structure Grammar}
\newabbreviation{hsm}{HSM}{hierarchical finite-state machine}
\newglossaryentry{morph}{name={morph}, description={%
A morph could be thought of as the form component of a morpheme
without a sememe or meaning. It is not an exponent because it does
not realize a meaning. It is a unit of phonology that within the
context of a word-form contributes to the interpretation of the
word-form's possible meanings. }}
\newglossaryentry{form}{name={form}, description={%
A form is essentially a phonological form. More precisely, here it
is an abstraction with an interpretation within an unknown theory
of phonology. For instance, if `a' is a symbol used in a form,
this may be interpreted as a phoneme. It may be the case that
morphophonology is captured in the notation such that `s' could be
used for the English plural/genitive/third person morph, which is
predictably [s], [z] or [ɪz]. This theory is non-committal as to
the ontological status of what these symbols represent but one
should refer to \citet{hockett1954two}, where these are seen as
notations for the purposes of concise description, rather than
notations for underlying forms in a mental grammar. In particular,
these should not be seen as an endorsement of the underlying form
concept. }}
\newglossaryentry{wordform}{name={word-form}, description={%
A word-form is a form that corresponds to a freely occurring
syntactic element. Note that this remains an informal descriptive
term. }}
\newglossaryentry{allomorphy}{name={allomorphy}, description={%
The general term given to the phenomenon where two lexemes are in
overlapping syntactic distributions but exhibit complementary