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- - - - - -

The Module System of GF

- -

- -8/4/2005 - 10/4 - -

- -Aarne Ranta - -

- -A GF grammar consists of a set of modules, which can be -combined in different ways to build different grammars. -There are several different types of modules: - -We will go through the module types in this order, which is also -their order of "importance" from the most frequently used to -the more esoteric/advanced ones. - -

- -This document is meant as an appendix to the GF tutorial, and -presupposes knowledge of GF judgements and expressions. It aims -just to tell what module system adds to the old functionality; -some information is repeated to give understanding on how the -module system relates to the already familiar uses of GF grammars. - - - -

The principal module types

- -

Abstract syntax

- -Any GF grammar that is used in an application -will probably contain at least one module -of the abstract module type. Here is an example of -such a module, defining a fragment of propositional logic. -
-  abstract Logic = {
-    cat Prop ;
-    fun Conj : Prop -> Prop -> Prop ;
-    fun Disj : Prop -> Prop -> Prop ;
-    fun Impl : Prop -> Prop -> Prop ;
-    fun Falsum : Prop ;
-    }
-
-The name of this module is Logic. - -

- -An abstract module defines an abstract syntax, which -is a language-independent representation of a fragment of language. -It consists of two kinds of judgements: -

-There can also be def and data judgements in an -abstract syntax. - - -

Compilation of abstract syntax

- -The GF grammar compiler expects to find the module Logic in a file named -Logic.gf. When the compiler is run, it produces -another file, named Logic.gfc. This file is in the -format called canonical GF, which is the "machine language" -of GF. Next time that the module Logic is needed in -compiling a grammar, it can be read from the compiled (gfc) -file instead of the source (gf) file, unless the source -has been changed after the compilation. - - -

Concrete syntax

- -In order for a GF grammar to describe a concrete language, the abstract -syntax must be completed with a concrete syntax of it. -For this purpose, we use modules of type concrete: for instance, -
-  concrete LogicEng of Logic = {
-    lincat Prop = {s : Str} ;
-    lin Conj a b = {s = a.s ++ "and" ++ b.s} ;
-    lin Disj a b = {s = a.s ++ "or"  ++ b.s} ;
-    lin Impl a b = {s = "if" ++ a.s ++ "then"  ++ b.s} ;
-    lin Falsum = {s = ["we have a contradiction"]} ;
-    }
-
-The module LogicEng is a concrete syntax of the -abstract syntax Logic. The GF grammar compiler checks that -the concrete is valid with respect to the abstract syntax of -which it is claimed to be. The validity requires that there has to be - -Validity also requires that the linearization functions defined by -lin judgements are type-correct with respect to the -linearization types of the arguments and value of the function. - -

- -There can also be lindef and printname judgements in a -concrete syntax. - - -

Top-level grammar

- -When a concrete module is successfully compiled, a gfc -file is produced in the same way as for abstract modules. The -pair of an abstract and a corresponding concrete module -is a top-level grammar, which can be used in the GF system to -perform various tasks. The most fundamental tasks are - -In the current grammar, infinitely many trees and strings are recognized, although -no very interesting ones. For example, the tree -
-  Impl (Disj Falsum Falsum) Falsum
-
-has the linearization -
-  if we have a contradiction or we have a contradiction then we have a contradiction
-
-which in turn can be parsed uniquely as that tree. - - -

Compiling top-level grammars

- -When GF compiles the module LogicEng it also has to compile -all modules that it depends on (in this case, just Logic). -The compilation process starts with dependency analysis to find -all these modules, recursively, starting from the explicitly imported one. -The compiler then reads either gf or gfc files, in -a dependency order. The decision on which files to read depends on -time stamps and dependencies in a natural way, so that all and only -those modules that have to be compiled are compiled. (This behaviour can -be changed with flags, see below.) - - -

Using top-level grammars

- -To use a top-level grammar in the GF system, one uses the import -command (short name i). For instance, -
-  i LogicEng.gf
-
-It is also possible to specify the imported grammar(s) on the command -line when invoking GF: -
-  gf LogicEng.gf
-
-Various compilation flags can be added to both ways of compiling a module: - -Importing a grammar makes it visible in GF's internal state. To see -what modules are available, use the command print_options (po). -You can empty the state with the command empty (e); this is -needed if you want to read in grammars with a different abstract syntax -than the current one without exiting GF. - -

- -Grammar modules can reside in different directories. They can then be found -by means of a search path, which is a flag such as -

-  -path=.:../prelude
-
-given to the import command or the shell command invoking GF. -(It can also be defined in the grammar file; see below.) The compiler -writes every gfc file in the same directory as the corresponding -gf file. - -

- -Parsing and linearization can be performed with the parse -(p) and linearize (l) commands, respectively. -For instance, -

-  > l Impl (Disj Falsum Falsum) Falsum
-   if we have a contradiction or we have a contradiction then we have a contradiction
-
-  > p -cat=Prop "we have a contradiction"
-  Falsum
-
-Notice that the parse command needs the parsing category -as a flag. This necessary since a grammar can have several -possible parsing categories ("entry points"). - - - -

Multilingual grammar

- -One abstract syntax can have several concrete syntaxes. -Here are two new ones for Logic: -
-  concrete LogicFre of Logic = {
-    lincat Prop = {s : Str} ;
-    lin Conj a b = {s = a.s ++ "et" ++ b.s} ;
-    lin Disj a b = {s = a.s ++ "ou"  ++ b.s} ;
-    lin Impl a b = {s = "si" ++ a.s ++ "alors"  ++ b.s} ;
-    lin Falsum = {s = ["nous avons une contradiction"]} ;
-    }
-
-  concrete LogicSymb of Logic = {
-    lincat Prop = {s : Str} ;
-    lin Conj a b = {s = "(" ++ a.s ++ "&" ++ b.s ++ ")"} ;
-    lin Disj a b = {s = "(" ++ a.s ++ "v" ++ b.s ++ ")"} ;
-    lin Impl a b = {s = "(" ++ a.s ++ "->" ++ b.s ++ ")"} ;
-    lin Falsum = {s = "_|_"} ;
-    }
-
-The four modules Logic, LogicEng, LogicFre, and -LogicSymb together form a multilingual grammar, in which -it is possible to perform parsing and linearization with respect to any -of the concrete syntaxes. As a combination of parsing and linearization, -one can also perform translation from one language to another. -(By language we mean the set of expressions generated by one -concrete syntax.) - - -

Using multilingual grammars

- -Any combination of abstract syntax and corresponding concrete syntaxes -is thus a multilingual grammar. With many languages and other enrichments -(as described below), a multilingual grammar easily grows to the size of -tens of modules. The grammar developer, having finished her job, can -package the result in a multilingual canonical grammar, a file -with the suffix .gfcm. For instance, to compile the set of grammars -described by now, the following sequence of GF commands can be used: -
-  i LogicEng.gf
-  i LogicFre.gf
-  i LogicSymb.gf
-  pm | wf logic.gfcm
-
-The "end user" of the grammar only needs the file logic.gfcm to -access all the functionality of the multilingual grammar. It can be -imported in the GF system in the same way as .gf files. But -it can also be used in the Embedded Java Interpreter for GF to -build Java programs of which the multilingual grammar functionalities -(linearization, parsing, translation) form a part. - -

- -In a multilingual grammar, the concrete syntax module names work as -names of languages that can be selected for linearization and parsing: -

-  > l -lang=LogicFre Impl Falsum Falsum
-  si nous avons une contradiction alors nous avons une contradiction
-
-  > l -lang=LogicSymb Impl Falsum Falsum
-  ( _|_ -> _|_ )
-
-  > p -cat=Prop -lang=LogicSymb "( _|_ & _|_ )"
-  Conj Falsum Falsum
-
-The option -multi gives linearization to all languages: -
-  > l -multi Impl Falsum Falsum
-  if we have a contradiction then we have a contradiction
-  si nous avons une contradiction alors nous avons une contradiction
-  ( _|_ -> _|_ )
-
-Translation can be obtained by using a pipe from a parser -to a linearizer: -
-  > p -cat=Prop -lang=LogicSymb "( _|_ & _|_ )" | l -lang=LogicEng
-  if we have a contradiction then we have a contradiction
-
- - -

Exercise

- -Write yet another concrete syntax of Logic, for -a language or symbolic notation of your choice. - - -

Resource modules

- -The concrete modules shown above would look much nicer if -we used the main idea of functional programming: avoid repetitive -code by using functions that capture repeated patterns of -expressions. A collection of such functions can be a valuable -resource for a programmer, reusable in many different -top-level grammars. Thus we introduce the resource -module type, with the first example -
-  resource Util = {
-    oper SS : Type = {s : Str} ;
-    oper ss : Str -> SS = \s -> {s = s} ;
-    oper paren : Str -> Str = \s -> "(" ++ s ++ ")" ;
-    oper infix : Str -> SS -> SS -> SS = \h,x,y ->
-      ss (x.s ++ h ++ y.s) ;
-    oper infixp : Str -> SS -> SS -> SS = \h,x,y ->
-      ss (paren (infix h x y)) ;
-    }
-
-Modules of resource type have two forms of judgement: - -A resource can be used in a concrete (or another -resource) by opening it. This means that -all operations (and parameter types) defined in the resource -module become usable in module that opens it. For instance, -we can rewrite the module LogicSymb much more concisely: -
-  concrete LogicSymb of Logic = open Util in {
-    lincat Prop = SS ;
-    lin Conj = infixp "&" ;
-    lin Disj = infixp "v" ;
-    lin Impl = infixp "->" ;
-    lin Falsum = ss "_|_" ;
-    }
-
-What happens when this variant of LogicSymb is -compiled is that the oper-defined constants -of Util are inlined in the -right-hand-sides of the judgements of LogicSymb, -and these expressions are partially evaluated, i.e. -computed as far as possible. The generated gfc file -will look just like the file generated for the first version -of LogicSymb - at least, it will do the same job. - -

- -Several resource modules can be opened -at the same time. If the modules contain same names, the -conflict can be resolved by qualified opening and -reference. For instance, -

-  concrete LogicSymb of Logic = open Util, Prelude in { ...
-    } ;
-
-(where Prelude is a standard library of GF) brings -into scope two definitions of the constant SS. -To specify which one is used, you can write -Util.SS or Prelude.SS instead of just SS. -You can also introduce abbreviations to avoid long qualifiers, e.g. -
-  concrete LogicSymb of Logic = open (U=Util), (P=Prelude) in { ...
-    } ;
-
-which means that you can write U.SS and P.SS. - - -

Compiling resource modules

- -The compilation of a resource module differs -from the compilation of abstract and -concrete modules because oper operations -do not in general have values in gfc. A gfc -file is generated, but it contains only -param judgements (also recall that opers -are inlined in their top-level use sites, so it is not -necessary to save them in the compiled grammar). -However, since computing the operations over and over -again can be time comsuming, and since type checking -resource modules also takes time, a third kind -of file is generated for resource modules: a .gfr -file. This file is written in the GF source code notation, -but it is type checked and type annotated, and opers -are computed as far as possible. - -

- -If you look at any gfc or gfr file generated -by the GF compiler, you see that all names have been replaced by -their qualified variants. This is an important first step (after parsing) -the compiler does. As for the commands in the GF shell, some output -qualified names and some not. The difference does not always result -from firm principles. - - -

Using resource modules

- -The typical use is through open in a -concrete module, which means that -resource modules are not imported on their own. -However, in the developing and testing phase of grammars, it -can be useful to evaluate opers with different -arguments. To prevent them from being thrown away after inlining, the --retain option can be used: -
-  > i -retain Util.gf
-
-The command compute_concrete (cc) -can now be used for evaluating expressions that may contain -operations defined in Util: -
-  > cc ss (paren "foo")
-  {s = "(" ++ "foo" ++ ")"}
-
-To find out what opers are available for a given type, -the command show_operations (so) can be used: -
-  > so SS
-  Util.ss : Str -> SS ;
-  Util.infix : Str -> SS -> SS -> SS ;
-  Util.infixp : Str -> SS -> SS -> SS ;
-
- - -

Exercise

- -Rewrite the modules LogicEng and LogicFre -by making use of the resource. - - -

Inheritance

- -The most characteristic modularity of GF lies in the division of -grammars into abstract, concrete, and -resource modules. This permits writing multilingual -grammar and sharing the maximum of code between different -languages. - -

- -In addition to this special kind of modularity, GF provides inheritance, -which is familiar from other programming languages (in particular, -object-oriented ones). Inheritance means that a module inherits all -judgements from another module; we also say that it extends -the other module. Inheritance is useful to divide big grammars into -smaller units, and also to reuse the same units in different bigger -grammars. - -

- -The first example of inheritance is for abstract syntax. Let us -extend the module Logic to Arithmetic: -

-  abstract Arithmetic = Logic ** {
-    cat Nat ;
-    fun Even : Nat -> Prop ;
-    fun Odd  : Nat -> Prop ;
-    fun Zero : Nat ;
-    fun Succ : Nat -> Nat ;
-    }
-
-In parallel with the extension of the abstract syntax -Logic to Arithmetic, we can extend -the concrete syntax LogicEng to ArithmeticEng: -
-  concrete ArithmeticEng of Arithmetic = LogicEng ** open Util in {
-    lincat Nat = SS ;
-    lin Even x = ss (x.s ++ "is" ++ "even") ;
-    lin Odd x = ss (x.s ++ "is" ++ "odd") ;
-    lin Zero = ss "zero" ;
-    lin Succ x = ss ("the" ++ "successor" ++ "of" ++ x.s) ;
-    }
-
-Another extension of Logic is Geometry, -
-  abstract Geometry = Logic ** {
-    cat Point ;
-    cat Line ;
-    fun Incident : Point -> Line -> Prop ;
-    }
-
-The corresponding concrete syntax is left as exercise. - -

- -Inheritance can be multiple, which means that a module -may extend many modules at the same time. Suppose, for instance, -that we want to build a module for mathematics covering both -arithmetic and geometry, and the underlying logic. We then write -

-  abstract Mathematics = Arithmetic, Geometry ** {
-    } ;
-
-We could of course add some new judgements in this module, but -it is not necessary to do so. - -

- -The module Mathematics also shows that it is possibe -to extend a module already built by extension. The correctness -criterion for extensions is that the same name -(cat, fun, oper, or param) -may not be defined twice in the resulting union of names. -That the names defined in Logic are "inherited twice" -by Mathematics (via both Arithmetic and -Geometry) is no violation of this rule; the usual -problems of multiple inheritance do not arise, since -the definitions of inherited constants cannot be changed. - - -

Compiling inheritance

- -Inherited judgements are not copied into the inheriting modules. -Instead, an indirection is created for each inherited name, -as can be seen by looking into the generated gfc (and -gfr) files. Thus for instance the names -
-  Mathematics.Prop  Arithmetic.Prop  Geometry.Prop Logic.Prop
-
-all refer to the same category, declared in the module -Logic. - - - -

Inspecting grammar hierarchies

- -The command visualize_graph (vg) shows the -dependency graph in the current GF shell state. The graph can -also be saved in a file and used e.g. in documentation, by the -command print_multi -graph (pm -graph). - - -

Reuse of top-level grammars as resources

- -Top-level grammars have a straightforward translation to -resource modules. The translation concerns -pairs of abstract-concrete judgements: -
-  cat C ;               ===>  oper C : Type = T ;
-  lincat C = T ;
-
-  fun f : A ;           ===>  oper f : A = t ;
-  lin f = t ;
-
-Due to this translation, a concrete module -can be opened in the same way as a -resource module; the translation is done -on the fly (it is computationally very cheap). - -

- -Modular grammar engineering often means that some grammarians -focus on the semantics of the domain whereas others take care -of linguistic details. Thus a typical reuse opens a -linguistically oriented resource grammar, -

-  abstract Resource = {
-    cat S ; NP ; A ;
-    fun PredA : NP -> A -> S ;
-    }
-  concrete ResourceEng of Resource = {
-    lincat S = ... ; 
-    lin PredA = ... ;
-    }
-
-The application grammar, instead of giving linearizations -explicitly, just reduces them to categories and functions in the -resource grammar: -
-  concrete ArithmeticEng of Arithmetic = LogicEng ** open ResourceEng in {
-    lincat Nat = NP ;
-    lin Even x = PredA x (regA "even") ;
-    }
-
-If the resource grammar is only capable of generating grammatically -correct expressions, then the grammaticality of the application -grammar is also guaranteed: the type checker of GF is used as -grammar checker. -To guarantee distinctions between categories that have -the same linearization type, the actual translation used -in GF adds to every linearization type and linearization -a lock field, -
-  cat C ;                    ===>  oper C : Type = T ** {lock_C : {}} ;
-  lincat C = T ;
-
-  fun f : C_1 ... C_n -> C ; ===>  oper f : C_1 ... C_n -> C = \x_1,...,x_n -> 
-  lin f = t ;                        t x_1 ... x_n ** {lock_C = <>};
-
-(Notice that the latter translation is type-correct because of -record subtyping, which means that t can ignore the -lock fields of its arguments.) An application grammarian who -only uses resource grammar categories and functions never -needs to write these lock fields herself. Having to do so -serves as a warning that the grammaticality guarantee given -by the resource grammar no longer holds. - - -

Additional module types

- -

Interfaces, instances, and incomplete grammars

- -One difference between top-level grammars and resource -modules is that the former systematically separete the -declarations of categories and functions from their definitions. -In the reuse translation creating and oper judgement, -the declaration coming from the abstract module is put -together with the definition coming from the concrete -module. - -

- -However, the separation of declarations and definitions is so -useful a notion that GF also has specific modules types that -resource modules into two parts. In this splitting, -an interface module corresponds to an abstract syntax, -in giving the declarations of operations (and parameter types). -For instance, a generic markup interface would look as follows: -

-  interface Markup = open Util in {
-    oper Boldface : Str -> Str ;
-    oper Heading  : Str -> Str ;
-    oper markupSS : (Str -> Str) -> SS -> SS = \f,r ->
-      ss (f r.s) ;
-    } 
-
-The definitions of the constants declared in an interface -are given in an instance module (which is always of -an interface, in the same way as a concrete is always -of an abstract). The following instances -define markup in HTML and latex. -
-  instance MarkupHTML of Markup = open Util in {
-    oper Boldface s = "<b>" ++ s ++ "</b>" ; 
-    oper Heading  s = "<h2>" ++ s ++ "</h2>" ; 
-    } 
-
-  instance MarkupLatex of Markup = open Util in {
-    oper Boldface s = "\\textbf{" ++ s ++ "}" ; 
-    oper Heading  s = "\\section{" ++ s ++ "}" ; 
-    } 
-
-Notice that both interfaces and instances may -open resources (and also reused top-level grammars). -An interface may moreover define some of the operations it -declares; these definitions are inherited by all instances and cannot -be changed in them. Inheritance by module extension -is possible, as always, between modules of the same type. - - -

Using an interface

- -An interface or an instance -can be opened in -a concrete using the same syntax as when opening -a resource. For an instance, the semantics -is the same as when opening the definitions together with -the type signatures - one can think of an interface -and an instance of it together forming an ordinary -resource. Opening an interface, however, -is different: functions that are only declared without -having a definition cannot be compiled (inlined); neither -can functions whose definitions depend on undefined functions. - -

- -A module that opens an interface is therefore -incomplete, and has to be completed with an -instance of the interface to become complete. To make -this situation clear, GF requires any module that opens an -interface to be marked as incomplete. Thus -the module -

-  incomplete concrete DocMarkup of Doc = open Markup in {
-    ...
-    }
-
-uses the interface Markup to place markup in -chosen places in its linearization rules, but the -implementation of markup - whether in HTML or in LaTeX - is -left unspecified. This is a powerful way of sharing -the code of a whole module with just differences in -the definitions of some constants. - -

- -Another terminology for incomplete modules is -parametrized modules or functors. -The interface gives the list of parameters -that the functor depends on. - - -

Instantiating an interface

- -To complete an incomplete module, each inteface -that it opens has to be provided an instance. The following -syntax is used for this: -
-  concrete DocHTML of Doc = DocMarkup with (Markup = MarkupHTML) ;
-
-Instantiation of Markup with MarkupLatex is -another one-liner. - -

- -If more interfaces than one are instantiated, a comma-separated -list of equations in parentheses is used, e.g. -

-  concrete RulesIta = CategoriesIta ** RulesRomance with
-    (TypesRomance = TypesIta), (SyntaxRomance = SyntaxIta) ;
-
-(an example from the GF resource grammar library, where languages for -Romance languages share two interfaces). -All interfaces that are opened in the completed model -must be completed. - -

- -Notice that the completion of an incomplete module -may at the same time extend modules of the same type (which need -not be completions). But it cannot add new judgements. - - -

Compiling interfaces, instances, and parametrized modules

- -Interfaces, instances, and parametric modules are purely a -front-end feature of GF: these module types do not exist in -the gfc and gfr formats. The compiler has -nevertheless to keep track of their dependencies and modification -times. Here is a summary of how they are compiled: - -This means that some generated code is duplicated, because those operations that -do have complete definitions in an interface are copied to each of -the instances. - - -

Transfer modules

- -Translation by transfer means that syntax trees are manipulated -by non-compositional functions (transfer rules) between the -source and target languages. They are being introduce to GF as a module -type of its own, but their development is still in progress. What -will be available are at least fun and def -judgements, but more is needed. It has not yet been defined how -transfer modules are integrated in multilingual grammars, i.e.\ -where in the grammar it is specified what transfer to use. -(Both GF and GFC have a syntax for transfer modules and -multilingual headers, but their compilation further than parsing -has not been implemented.) - - - -

Summary of module syntax and semantics

- - -

Abstract syntax modules

- -Syntax: -

-abstract A = (A1,...,An **)? -{J1 ; ... ; Jm ; } - -

- -where -

-Semantic conditions: - - -

Concrete syntax modules

- -Syntax: -

-incomplete? concrete C of A = -(C1,...,Cn **)? -(open O1,...,Ok in)? -{J1 ; ... ; Jm ; } - -

- -where -

- -

- -If the modifier incomplete appears, then any R in -an open specification may also be an interface. - -

- -Semantic conditions: -

- - -

Resource modules

- -Syntax: -

-resource R = -(R1,...,Rn **)? -(open O1,...,Ok in)? -{J1 ; ... ; Jm ; } - -

-where -

- -

- -Semantic conditions: -

- - -

Interface modules

- -Syntax: -

-interface R = -(R1,...,Rn **)? -(open O1,...,Ok in)? -{J1 ; ... ; Jm ; } - -

-where -

- -

- -Semantic conditions: -

- - - -

Instance modules

- -Syntax: -

-instance R of I = -(R1,...,Rn **)? -(open O1,...,Ok in)? -{J1 ; ... ; Jm ; } - -

-where -

- -

- -Semantic conditions: -

- - -

Instantiated concrete syntax modules

- -Syntax: -

-concrete C of A = -(C1,...,Cn **)? -B -with -(I1 =J1), ... -, (Im =Jm) ; - -

- -where -

- - - - diff --git a/doc/old-news.html b/doc/old-news.html deleted file mode 100644 index 89f608510..000000000 --- a/doc/old-news.html +++ /dev/null @@ -1,230 +0,0 @@ - - - - -

GF News 2004-2007

- -

- -August 31, 2007. GF Graduate Course -organized by GSLT: first module -September 13-14 in Gothenburg. - -

- -July 8, 2007. GF 2.8 released. Some highlights: -

- - -

- -June 27, 2007. GF 2.8 forthcoming next week. Some highlights: -

- -

- - -December 22, 2006. GF 2.7 released. Some highlights: -

-See GF history for more details. -Download from -SourceForge. - - -

- -October 13, 2006. -PhD defence by Janna Khegai at Chalmers. Thesis - - Language engineering in Grammatical Framework (GF). - -

- -June 22, 2006. -Release of GF version 2.6. Highlights: -

- -

- -March 29, 2006. -GF Quick Reference. Also available in -pdf. - -

- -June 21, 2006. GF 2.5 released. Some highlights: -

- - -January 25, 2006. -Emacs mode for GF, -written by Johan Bockgård. - -

- -December 22, 2005. GF 2.4 released. Some highlights: -

-See GF history for more details. -Download from -SourceForge. -Also see the New Tutorial, -now up to date for version 2.4. - -

- - -December 9, 2005. - -MCFG/GF library for Prolog, by -Peter Ljunglöf. -This means that you can use GF grammars as parts of -Prolog programs (in the same way as in Java and Haskell -before). - -
- -December 8, 2005. -A structured Documentation page on GF. - -
- -December 1, 2005. -Publicly accessible - -Darcs repository -for latest sources and documents. The snapshots are no longer updated. - -
- -September 22, 2005. - -Snapshots: latest source and linux binary packages, for testers -and developers. See -GF history for the latest changes. -
-Notice (1/12): -Use the - -Darcs repository instead! - -
- -July 1, 2005. GF 2.3 released. -Download from -SourceForge. -The GF history lists changes. -The source package on SourceForge also contains a new GUI and some new grammars. - -
- -June 3, 2005. Started a page on -history of changes. -These changes will appear soon in releases. - -
- -May 17, 2005. Version 2.2 released. See -highlights. -Download from -SourceForge. - -
- -May 12, 2005. GF now has a mailing list, to which you can register -here. -GF also has a project page on SourceForge, - -https://sourceforge.net/projects/gf-tools, -but this page does not yet have much content. - -
- -May 9, 2005. -PhD Thesis by -Kristofer Johannisson: - -Formal and Informal Software Specifications. - -
- - -March 15, 2005. -Master's thesis by -Björn Bringert on - -Embedded grammars: -GF grammars that can be used as parts of Java programs. And a -demo film -of a multimodal dialogue system built with embedded grammars. - -
- - -November 9, 2004. -PhD Thesis by -Peter Ljunglöf: - -Expressivity and Complexity of the Grammatical Framework. - -
- -November 8, 2004. GF 2.1 released. -Here are the highlights. -Software available on the GF 2.1 Download -Page. -Main novelties in 2.1: -multiple inheritance of grammar modules, -speech recognition grammar generation, -lots of bug fixes. -Version 2.0 still available -on the GF 2.0 Download Page. -If you need something from the previous version of the web page, it is -still available: - -GF 1.2. - - -<7html> \ No newline at end of file diff --git a/doc/quick-editor.gif b/doc/quick-editor.gif deleted file mode 100644 index 0cbe42073b1908af0e6b2a87f390552726942b21..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 109112 zcmZ?wbh9u|3}kL&`p&?>!o*V3G@+%bWyzr@cb*;D)78?mXv>vDYnC+Ce0j7*#&2Ru zLQ2b|C0i~%nX>81l~b4gd^*!oRk7#L!7JCU?KyOD&$2l!ZEKb+T9Q+gv*+BEE1RZF zX={0M}~pnsMgPnJbUp zFPYTo;_7nd)R{fo_PlxZWXq~8YxW+QQdPq8kLAv#BRN@lM{c}%bLmP+Rar{Yo-3EG z+_`su&#^m8*6n%nssitMlmX^BaGl!PkxprsIvNdn+o%!?a z&zfyV{`~qdWzLc%^A^8(_r}D?WX_TuUtS&AvSh}c55Mlb`f}#f{hF>hM~+^oDXW+> 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