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start Gla by cloning the template
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210
src/gaelic/NounGla.gf
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210
src/gaelic/NounGla.gf
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concrete NounGla of Noun = CatGla ** open ResGla, Prelude in {
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flags optimize=all_subs ;
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lin
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--2 Noun phrases
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-- : Det -> CN -> NP
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DetCN det cn = emptyNP ** {
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s = det.s ++ cn.s ! det.n
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} ;
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{-
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-- : PN -> NP ;
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-- Assuming that lincat PN = lincat NP
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UsePN pn = pn ;
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-- : Pron -> NP ;
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-- Assuming that lincat Pron = lincat NP
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UsePron pron = pron ;
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-- : Predet -> NP -> NP ; -- only the man
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PredetNP predet np =
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-- A noun phrase can also be postmodified by the past participle of a
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-- verb, by an adverb, or by a relative clause
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-- low prio
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-- : NP -> V2 -> NP ; -- the man seen
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-- PPartNP np v2 = np ** {
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-- s =
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-- } ;
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-- : NP -> Adv -> NP ; -- Paris today
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AdvNP np adv = np ** {
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s = np.s ++ "," ++ adv.s
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} ;
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-- : NP -> Adv -> NP ; -- boys, such as ..
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ExtAdvNP np adv = AdvNP np {s = "," ++ adv.s} ;
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-- : NP -> RS -> NP ; -- Paris, which is here
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RelNP np rs = np ** {
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} ;
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-- Determiners can form noun phrases directly.
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-- : Det -> NP ;
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DetNP det = emptyNP ** {
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s = \\_ => linDet det ;
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} ;
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-}
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-- MassNP : CN -> NP ;
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MassNP cn = emptyNP ** {
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s = linCN cn
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} ;
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--2 Determiners
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-- The determiner has a fine-grained structure, in which a 'nucleus'
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-- quantifier and an optional numeral can be discerned.
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-- : Quant -> Num -> Det ;
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DetQuant quant num = quant ** {
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s = quant.s ! num.n ++ num.s ;
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n = num.n ;
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} ;
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-- : Quant -> Num -> Ord -> Det ;
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-- DetQuantOrd quant num ord = quant ** {
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-- } ;
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-- Whether the resulting determiner is singular or plural depends on the
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-- cardinal.
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-- All parts of the determiner can be empty, except $Quant$, which is
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-- the "kernel" of a determiner. It is, however, the $Num$ that determines
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-- the inherent number.
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NumSg = {s = [] ; n = Sg} ;
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NumPl = {s = [] ; n = Pl} ;
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{-
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-- : Card -> Num ; -- two
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NumCard card = card ;
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-- : Digits -> Card ;
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NumDigits dig = -- probably like OrdDigits, but choose the NCard form
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-- : Numeral -> Card ;
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NumNumeral num = {
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s = num.s ! NCard ;
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n = num.n -- inherits grammatical number (Sg, Pl, …) from the Numeral
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} ;
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-- : AdN -> Card -> Card ;
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AdNum adn card = card ** { s = adn.s ++ card.s } ;
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-- : Digits -> Ord ;
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OrdDigits digs = digs ** { s = digs.s ! NOrd } ;
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-- : Numeral -> Ord ;
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OrdNumeral num = {
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s = num.s ! NOrd
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} ;
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-- : A -> Ord ;
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OrdSuperl a = {
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s = "most" ++ a.s ! Superl
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} ;
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-- One can combine a numeral and a superlative.
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-- : Numeral -> A -> Ord ; -- third largest
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OrdNumeralSuperl num a = {
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s = num.s ! NOrd ++ a.s ! Superl
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} ;
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-}
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-- : Quant
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DefArt = mkQuant "the" "the" ;
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-- : Quant
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IndefArt = mkQuant "a" [] ;
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{-
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-- : Pron -> Quant -- my
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PossPron pron = mkQuant pron.s ** {
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} ;
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-}
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--2 Common nouns
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-- : N -> CN
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UseN n = n ;
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{-
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-- : N2 -> CN ;
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UseN2 n2 =
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-- : N2 -> NP -> CN ;
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ComplN2 n2 np =
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-- : N3 -> NP -> N2 ; -- distance from this city (to Paris)
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ComplN3 n3 np =
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-- : N3 -> N2 ; -- distance (from this city)
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Use2N3 n3 = lin N2 n3 ** { c2 = n3.c3 } ;
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-- : N3 -> N2 ; -- distance (to Paris)
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Use3N3 n3 = lin N2 n3 ;
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-- : AP -> CN -> CN
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AdjCN ap cn =
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-- : CN -> RS -> CN ;
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RelCN cn rs =
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-- : CN -> Adv -> CN ;
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AdvCN cn adv =
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-- Nouns can also be modified by embedded sentences and questions.
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-- For some nouns this makes little sense, but we leave this for applications
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-- to decide. Sentential complements are defined in VerbGla.
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-- : CN -> SC -> CN ; -- question where she sleeps
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SentCN cn sc =
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--2 Apposition
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-- This is certainly overgenerating.
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-- : CN -> NP -> CN ; -- city Paris (, numbers x and y)
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ApposCN cn np = cn ** {
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s =
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} ;
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--2 Possessive and partitive constructs
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-- NB. Below this, the functions are not in the API, so lower prio to implement
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-- : PossNP : CN -> NP -> CN ;
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-- in English: book of someone; point is that we can add a determiner to the CN,
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-- so it can become "a book of someone" or "the book of someone"
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PossNP cn np =
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-- : Det -> NP -> NP ; -- three of them, some of the boys
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CountNP det np = -- Nonsense for DefArt or IndefArt, but don't worry about that! RGL can contain weird sentences, as long as it contains the non-weird stuff we want
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-- : CN -> NP -> CN ; -- glass of wine / two kilos of red apples
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PartNP cn np =
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--3 Conjoinable determiners and ones with adjectives
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-- : DAP -> AP -> DAP ; -- the large (one)
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AdjDAP dap ap = dap ** {
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} ;
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-- : Det -> DAP ; -- this (or that)
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DetDAP det = det ;
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-}
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}
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