Create real class Operator and include it into expression (need to fix
render now)
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@ -1,7 +1,8 @@
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#!/usr/bin/env python
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#!/usr/bin/env python
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# encoding: utf-8
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# encoding: utf-8
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from .generic import Stack, flatten_list, expand_list, Operator
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from .generic import Stack, flatten_list, expand_list
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from .operator import Operator
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from .fraction import Fraction
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from .fraction import Fraction
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from .renders import txt, post2in_fix, tex
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from .renders import txt, post2in_fix, tex
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@ -81,20 +82,36 @@ class Expression(object):
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tmpTokenList = []
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tmpTokenList = []
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while len(tokenList) > 2:
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while len(tokenList) > 2:
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# on va chercher les motifs du genre A B + pour les calculer
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# on va chercher les motifs du genre A B +, quad l'operateur est d'arité 2, pour les calculer
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if self.isNumber(tokenList[0]) and self.isNumber(tokenList[1]) and self.isOperator(tokenList[2]):
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if self.isNumber(tokenList[0]) and self.isNumber(tokenList[1]) \
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and type(tokenList[2]) == Operator and tokenList[2].arity == 2 :
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# S'il y a une opération à faire
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# S'il y a une opération à faire
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op1 = tokenList[0]
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op1 = tokenList[0]
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op2 = tokenList[1]
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op2 = tokenList[1]
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token = tokenList[2]
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operator = tokenList[2]
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res = self.doMath(token, op1, op2)
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res = operator(op1, op2)
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tmpTokenList.append(res)
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tmpTokenList.append(res)
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# Comme on vient de faire le calcul, on peut détruire aussi les deux prochains termes
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# Comme on vient de faire le calcul, on peut détruire aussi les deux prochains termes
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del tokenList[0:3]
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del tokenList[0:3]
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elif self.isNumber(tokenList[0]) \
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and type(tokenList[1]) == Operator and tokenList[1].arity == 1 :
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# S'il y a une opération à faire
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op1 = tokenList[0]
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operator = tokenList[1]
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res = operator(op1)
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tmpTokenList.append(res)
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# Comme on vient de faire le calcul, on peut détruire aussi les deux prochains termes
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del tokenList[0:2]
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else:
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else:
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tmpTokenList.append(tokenList[0])
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tmpTokenList.append(tokenList[0])
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@ -106,7 +123,9 @@ class Expression(object):
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if len(steps[:-1]) > 0:
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if len(steps[:-1]) > 0:
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self.steps += [flatten_list(s) for s in steps[:-1]]
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self.steps += [flatten_list(s) for s in steps[:-1]]
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print("self.steps -> ", self.steps)
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self.child = Expression(steps[-1])
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self.child = Expression(steps[-1])
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print("self.child -> ", self.child)
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## ---------------------
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## ---------------------
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## String parsing
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## String parsing
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@ -281,7 +300,6 @@ class Expression(object):
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arity_Stack.push(arity + 1)
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arity_Stack.push(arity + 1)
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elif cls.isOperator(token):
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elif cls.isOperator(token):
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# On doit ajouter la condition == str sinon python ne veut pas tester l'appartenance à la chaine de caractère.
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while (not opStack.isEmpty()) and (cls.PRIORITY[opStack.peek()] >= cls.PRIORITY[token]):
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while (not opStack.isEmpty()) and (cls.PRIORITY[opStack.peek()] >= cls.PRIORITY[token]):
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op = opStack.pop()
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op = opStack.pop()
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postfix_tokens.append(op)
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postfix_tokens.append(op)
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@ -308,32 +326,6 @@ class Expression(object):
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return postfix_tokens
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return postfix_tokens
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## ---------------------
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## Computing the expression
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@staticmethod
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def doMath(op, op1, op2):
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"""Compute "op1 op op2" or create a fraction
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:param op: operator
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:param op1: first operande
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:param op2: second operande
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:returns: string representing the result
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"""
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if op == "/":
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ans = [Fraction(op1, op2)]
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ans += ans[0].simplify()
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return ans
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else:
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if type(op2) != int:
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operations = {"+": "__radd__", "-": "__rsub__", "*": "__rmul__"}
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return getattr(op2,operations[op])(op1)
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else:
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operations = {"+": "__add__", "-": "__sub__", "*": "__mul__", "^": "__pow__"}
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return getattr(op1,operations[op])(op2)
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## ---------------------
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## ---------------------
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## Recognize numbers and operators
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## Recognize numbers and operators
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@ -367,12 +359,13 @@ def test(exp):
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print("\n")
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print("\n")
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if __name__ == '__main__':
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if __name__ == '__main__':
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Expression.STR_RENDER = txt
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#Expression.STR_RENDER = txt
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#exp = "2 ^ 3 * 5"
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Expression.STR_RENDER = lambda x: str(x)
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#test(exp)
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exp = "2 ^ 3 * 5"
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test(exp)
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#exp = "1 + 3 * 5"
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exp = "1 + 3 * 5"
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#test(exp)
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test(exp)
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#exp = "2 * 3 * 3 * 5"
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#exp = "2 * 3 * 3 * 5"
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#test(exp)
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#test(exp)
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@ -57,17 +57,6 @@ class Stack(object):
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def __add__(self, addList):
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def __add__(self, addList):
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return self.items + addList
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return self.items + addList
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class Operator(str):
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"""The operator class, is a string (representation of the operator) with its arity (?!? - arrite)"""
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def __new__(cls, operator, arity = 2):
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op = str.__new__(cls, operator)
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op.arity = arity
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return op
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def flatten_list(a, result=None):
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def flatten_list(a, result=None):
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"""Flattens a nested list.
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"""Flattens a nested list.
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50
pymath/operator.py
Normal file
50
pymath/operator.py
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@ -0,0 +1,50 @@
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#!/usr/bin/env python
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# encoding: utf-8
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class Operator(str):
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"""The operator class, is a string (representation of the operator) with its arity"""
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OPERATORS = { \
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"+": ["", "", ("__add__","__radd__")],\
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"-": ["", "__neg__", ("__sub__", "__rsub__")], \
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"*": ["", "", ("__mul__", "__rmul__")], \
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"/": ["", "", ("__div__","__rdiv__")], \
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"^": ["", "", ("__pow__", "")] \
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}
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def __new__(cls, operator, arity = 2):
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op = str.__new__(cls, operator)
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op.arity = arity
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op.actions = cls.OPERATORS[operator][arity]
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return op
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def __call__(self, *args):
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""" Calling this operator performs the rigth calculus """
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if self.arity == 1:
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return getattr(args[0], self.actions)()
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elif self.arity == 2:
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# C'est moche mais je veux que ça marche...
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if str(self) == "/":
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ans = [Fraction(op1, op2)]
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ans += ans[0].simplify()
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return ans
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else:
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if type(args[1]) == int:
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return getattr(args[0], self.actions[0])(args[1])
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else:
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return getattr(args[1], self.actions[1])(args[0])
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# -----------------------------
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# Reglages pour 'vim'
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# vim:set autoindent expandtab tabstop=4 shiftwidth=4:
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# cursor: 16 del
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