msyds/gf-core
1
0
Fork 0
forked from GitHub/gf-core
Code Pull Requests Activity

regenerated clones with complete abstract and ready-maked Lexicon-based words in Phrasebook

Browse Source
This commit is contained in:
aarne
2010-04-10 08:18:03 +00:00
parent d505fa5b67
commit 50a2e2ea93
43 changed files with 2203 additions and 1265 deletions
Download Patch File Download Diff File Expand all files Collapse all files

28
examples/phrasebook/WordsFre.gf
View File

@@ -71,6 +71,9 @@ lin
-- actions
AHasAge p num = mkCl p.name have_V2 (mkNP num L.year_N) ;
AHasChildren p num = mkCl p.name have_V2 (mkNP num L.child_N) ;
AMarried p = mkCl p.name (mkA "marié") ;
AWant p obj = mkCl p.name vouloir_V2 obj ;
ALike p item = mkCl item plaire_V2 p.name ;
ASpeak p lang = mkCl p.name (mkV2 (mkV "parler")) lang ;
@@ -89,6 +92,7 @@ lin
-- miscellaneous
QWhatName p = mkQS (mkQCl how_IAdv (mkCl p.name (reflV (mkV "appeler")))) ;
QWhatAge p = mkQS (mkQCl (mkIP whichSg_IDet (mkN "âge" masculine)) p.name have_V2) ;
PropOpen p = mkCl p.name open_A ;
PropClosed p = mkCl p.name closed_A ;
@@ -100,6 +104,12 @@ lin
HowMuchCost item = mkQS (mkQCl how8much_IAdv (mkCl item (mkV "coûter"))) ;
ItCost item price = mkCl item (mkV2 (mkV "coûter")) price ;
Wife = xOf sing (mkN "femme") ;
Husband = xOf sing (mkN "mari") ;
Son = xOf sing (mkN "fils") ;
Daughter = xOf sing (mkN "fille") ;
Children = xOf plur L.child_N ;
-- week days
Monday = mkDay "lundi" ;
@@ -112,23 +122,19 @@ lin
oper
mkNat : Str -> Str -> {lang : NP ; prop : A ; country : NP} = \nat,co ->
{lang = mkNP (mkPN nat) ; prop = mkA nat ; country = mkNP (mkPN co)} ;
mkNat : Str -> Str -> NPNationality = \nat,co ->
mkNPNationality (mkNP (mkPN nat)) (mkNP (mkPN co)) (mkA nat) ;
mkDay : Str -> {name : NP ; point : Adv ; habitual : Adv} = \d ->
let day = mkNP (mkPN d) in
{name = day ;
point = P.mkAdv d ;
habitual = P.mkAdv ("le" ++ d) ;
} ;
mkNPDay day (P.mkAdv d) (P.mkAdv ("le" ++ d)) ;
mkPlace : N -> Prep -> {name : CN ; at : Prep ; to : Prep} = \p,i -> {
name = mkCN p ;
at = i ;
to = dative
} ;
mkPlace : N -> Prep -> {name : CN ; at : Prep ; to : Prep} = \p,i ->
mkCNPlace (mkCN p) i dative ;
open_A = P.mkA "ouvert" ;
closed_A = P.mkA "fermé" ;
xOf : GNumber -> N -> NPPerson -> NPPerson = \n,x,p -> mkRelative n (mkCN x) p ;
}