Improved docstring
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@ -80,6 +80,17 @@ class ParserException (Exception):
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pass
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class CallableString(str):
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'''
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This is a string. However it is also callable.
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For example:
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CallableString('1+1')()
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returns 2
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It is used to contain Python expressions and print
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or execute them.
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'''
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def __call__(self, context=None):
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'''
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context is a dictionary where to
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@ -89,15 +100,19 @@ class CallableString(str):
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class node (object):
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'''This class is a node of a relational expression. Leaves are relations and internal nodes are operations.
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'''This class is a node of a relational expression. Leaves are relations
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and internal nodes are operations.
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The kind property says if the node is a binary operator, unary operator or relation.
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Since relations are leaves, a relation node will have no attribute for children.
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The 'kind' property indicates whether the node is a binary operator, unary
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operator or relation.
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Since relations are leaves, a relation node will have no attribute for
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children.
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If the node is a binary operator, it will have left and right properties.
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If the node is a unary operator, it will have a child, pointing to the child node and a prop containing
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the string with the props of the operation.
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If the node is a unary operator, it will have a child, pointing to the
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child node and a property containing the string with the props of the
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operation.
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This class is used to convert an expression into python code.'''
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kind = None
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@ -123,16 +138,16 @@ class node (object):
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u"'%s' is not a valid relation name" % self.name)
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return
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'''Expression from right to left, searching for binary operators
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this means that binary operators have lesser priority than
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unary operators.
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It finds the operator with lesser priority, uses it as root of this
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(sub)tree using everything on its left as left parameter (so building
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a left subtree with the part of the list located on left) and doing
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the same on right.
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Since it searches for strings, and expressions into parenthesis are
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within sub-lists, they won't be found here, ensuring that they will
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have highest priority.'''
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#Expression from right to left, searching for binary operators
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#this means that binary operators have lesser priority than
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#unary operators.
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#It finds the operator with lesser priority, uses it as root of this
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#(sub)tree using everything on its left as left parameter (so building
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#a left subtree with the part of the list located on left) and doing
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#the same on right.
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#Since it searches for strings, and expressions into parenthesis are
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#within sub-lists, they won't be found here, ensuring that they will
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#have highest priority.
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for i in range(len(expression) - 1, -1, -1):
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if expression[i] in b_operators: # Binary operator
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self.kind = BINARY
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@ -167,13 +182,16 @@ class node (object):
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pass
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def toCode(self):
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'''This method converts the tree into a python code object'''
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'''This method converts the AST into a python code object'''
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code = self.toPython()
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return compile(code, '<relational_expression>', 'eval')
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def toPython(self):
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'''This method converts the expression into a python code string, which
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will require the relation module to be executed.'''
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'''This method converts the AST into a python code string, which
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will require the relation module to be executed.
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The return value is a CallableString, which means that it can be
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directly called.'''
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if self.name in b_operators:
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return CallableString('%s.%s(%s)' % (self.left.toPython(), op_functions[self.name], self.right.toPython()))
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elif self.name in u_operators:
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@ -207,7 +225,7 @@ class node (object):
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return '\n' + r
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def get_left_leaf(self):
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'''This function returns the leftmost leaf in the tree. It is needed by some optimizations.'''
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'''This function returns the leftmost leaf in the tree.'''
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if self.kind == RELATION:
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return self
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elif self.kind == UNARY:
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@ -296,21 +314,22 @@ def _find_matching_parenthesis(expression, start=0, openpar=u'(', closepar=u')')
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def tokenize(expression):
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'''This function converts an expression into a list where
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'''This function converts a relational expression into a list where
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every token of the expression is an item of a list. Expressions into
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parenthesis will be converted into sublists.'''
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items = [] # List for the tokens
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'''This is a state machine. Initial status is determined by the starting of the
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expression. There are the following statuses:
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relation: this is the status if the expressions begins with something else than an
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operator or a parenthesis.
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binary operator: this is the status when parsing a binary operator, nothing much to say
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unary operator: this status is more complex, since it will be followed by a parameter AND a
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sub-expression.
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sub-expression: this status is entered when finding a '(' and will be exited when finding a ')'.
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means that the others open must be counted to determine which close is the right one.'''
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#This is a state machine. Initial status is determined by the starting of the
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# expression. There are the following statuses:
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#
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# relation: this is the status if the expressions begins with something else than an
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# operator or a parenthesis.
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# binary operator: this is the status when parsing a binary operator, nothing much to say
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# unary operator: this status is more complex, since it will be followed by a parameter AND a
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# sub-expression.
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# sub-expression: this status is entered when finding a '(' and will be exited when finding a ')'.
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# means that the others open must be counted to determine which close is the right one.'''
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expression = expression.strip() # Removes initial and endind spaces
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state = 0
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@ -374,40 +393,19 @@ def tokenize(expression):
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def tree(expression):
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'''This function parses a relational algebra expression into a tree and returns
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the root node using the Node class defined in this module.'''
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'''This function parses a relational algebra expression into a AST and returns
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the root node using the Node class.'''
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return node(tokenize(expression))
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def parse(expr):
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'''This function parses a relational algebra expression, converting it into python,
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executable by eval function to get the result of the expression.
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It has 2 class of operators:
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without parameters
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*, -, ᑌ, ᑎ, ᐅᐊ, ᐅLEFTᐊ, ᐅRIGHTᐊ, ᐅFULLᐊ
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with parameters:
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σ, π, ρ
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'''This function parses a relational algebra expression, and returns a
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CallableString (a string that can be called) whith the corresponding
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Python expression.
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Syntax for operators without parameters is:
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relation operator relation
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Syntax for operators with parameters is:
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operator parameters (relation)
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Since a*b is a relation itself, you can parse π a,b (a*b).
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And since π a,b (A) is a relation, you can parse π a,b (A) ᑌ B.
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You can use parenthesis to change priority: a ᐅᐊ (q ᑌ d).
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IMPORTANT: all strings must be unicode
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EXAMPLES
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σage > 25 and rank == weight(A)
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Q ᐅᐊ π a,b(A) ᐅᐊ B
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ρid➡i,name➡n(A) - π a,b(π a,b(A)) ᑎ σage > 25 or rank = weight(A)
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π a,b(π a,b(A))
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ρid➡i,name➡n(π a,b(A))
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A ᐅᐊ B
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Check the online documentation for informations on the allowed
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syntax
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http://ltworf.github.io/relational/grammar.html
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'''
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return tree(expr).toPython()
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