Implementation

--------------

BNF grammar

~~~~~~~~~~~

The terminal elements are in capital letters, non-terminal in lowercase.

The value of the terminal elements (between quotes) is a Python regular

expression.

::

     statement:: = (select | delete | insert | update) ';'

     # select specific rules

     select      ::= 'DISTINCT'? E_TYPE selected_terms restriction? group? sort?

     selected_terms ::= expression ( ',' expression)*

     group       ::= 'GROUPBY' VARIABLE ( ',' VARIABLE)*

     sort        ::= 'ORDERBY' sort_term ( ',' sort_term)*

     sort_term   ::=  VARIABLE sort_method =?

     sort_method ::= 'ASC' | 'DESC'

     # delete specific rules

     delete ::= 'DELETE' (variables_declaration | relations_declaration) restriction?

     # insert specific rules

     insert ::= 'INSERT' variables_declaration ( ':' relations_declaration)? restriction?

     # update specific rules

     update ::= 'SET' relations_declaration restriction

     # common rules

     variables_declaration ::= E_TYPE VARIABLE (',' E_TYPE VARIABLE)*

     relations_declaration ::= simple_relation (',' simple_relation)*

     simple_relation ::= VARIABLE R_TYPE expression

     restriction ::= 'WHERE' relations

     relations   ::= relation (LOGIC_OP relation)*

                   | '(' relations')'

     relation    ::= 'NOT'? VARIABLE R_TYPE COMP_OP? expression

                   | 'NOT'? R_TYPE VARIABLE 'IN' '(' expression (',' expression)* ')'

     expression  ::= var_or_func_or_const (MATH_OP var_or_func_or_const) *

                   | '(' expression ')'

     var_or_func_or_const ::= VARIABLE | function | constant

     function    ::= FUNCTION '(' expression ( ',' expression) * ')'

     constant    ::= KEYWORD | STRING | FLOAT | INT

     # tokens

     LOGIC_OP ::= ',' | 'OR' | 'AND'

     MATH_OP  ::= '+' | '-' | '/' | '*'

     COMP_OP  ::= '>' | '>=' | '=' | '<=' | '<' | '~=' | 'LIKE'

     FUNCTION ::= 'MIN' | 'MAX' | 'SUM' | 'AVG' | 'COUNT' | 'UPPER' | 'LOWER'

     VARIABLE ::= '[A-Z][A-Z0-9]*'

     E_TYPE   ::= '[A-Z]\w*'

     R_TYPE   ::= '[a-z_]+'

     KEYWORD  ::= 'TRUE' | 'FALSE' | 'NULL' | 'TODAY' | 'NOW'

     STRING   ::= "'([^'\]|\\.)*'" |'"([^\"]|\\.)*\"'

     FLOAT    ::= '\d+\.\d*'

     INT      ::= '\d+'

Internal representation (syntactic tree)

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

The tree research does not contain the selected variables

(e.g. there is only what follows "WHERE").

The insertion tree does not contain the variables inserted or relations

defined on these variables (e.g. there is only what follows "WHERE").

The removal tree does not contain the deleted variables and relations

(e.g. there is only what follows the "WHERE").

The update tree does not contain the variables and relations updated

(e.g. there is only what follows the "WHERE").

::

     Select         ((Relationship | And | Or)?, Group?, Sort?)

     Insert         (Relations | And | Or)?

     Delete         (Relationship | And | Or)?

     Update         (Relations | And | Or)?

     And            ((Relationship | And | Or), (Relationship | And | Or))

     Or             ((Relationship | And | Or), (Relationship | And | Or))

     Relationship   ((VariableRef, Comparison))

     Comparison     ((Function | MathExpression | Keyword | Constant | VariableRef) +)

     Function       (())

     MathExpression ((MathExpression | Keyword | Constant | VariableRef), (MathExpression | Keyword | Constant | VariableRef))

     Group          (VariableRef +)

     Sort           (SortTerm +)

     SortTerm       (VariableRef +)

     VariableRef    ()

     Variable       ()

     Keyword        ()

     Constant       ()

Known limitations

~~~~~~~~~~~~~~~~~

- The current implementation does not support linking two relations of type 'is'

  relation (XXX FIXME to be confirmed).

- Relations defining the variables must be left to those using them.  For

  example::

     Point P where P abs X, P ord Y, P value X+Y

  is valid, but::

     Point P where P abs X, P value X+Y, P ord Y

  is not.

  hide the RQL.

Topics

~~~~~~

It would be convenient to express the schema matching

relations (non-recursive rules)::

     Document class Type <-> Document occurence_of Fiche class Type

     Sheet class Type    <-> Form collection Collection class Type

Therefore 1. becomes::

     Document X where

     X class C, C name 'Cartoon'

     X owned_by U, U login 'syt'

     X available true

I'm not sure that we should handle this at RQL level ...

There should also be a special relation 'anonymous'.