move postfix_op (or corr) and remove unneeded 1 in fractions
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@ -4,9 +4,8 @@
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from .explicable import Explicable
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from .expression import Expression
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from .operator import op
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from .generic import spe_zip, expand_list, isNumber, transpose_fill, flatten_list, isPolynom, isNumerand
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from .generic import spe_zip, expand_list, isNumber, transpose_fill, flatten_list, isPolynom, isNumerand, postfix_op
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from .render import txt, tex
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from itertools import chain
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from functools import wraps
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@ -340,7 +339,7 @@ class AbstractPolynom(Explicable):
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coef_steps += s
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# Convert last element into postfix addition.
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postfix_add = self.postfix_add([i for i in last if i != 0])
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postfix_add = postfix_op([i for i in last if i != 0], op.add)
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# Convert it to an expression
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coef_exp = Expression(postfix_add)
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@ -376,33 +375,6 @@ class AbstractPolynom(Explicable):
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"""Same as reduce """
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return self.reduce()
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@staticmethod
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def postfix_add(numbers):
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"""Convert a list of numbers into a postfix addition
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:numbers: list of numbers
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:returns: Postfix list of succecive attition of number
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>>> AbstractPolynom.postfix_add([1])
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[1]
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>>> AbstractPolynom.postfix_add([1, 2])
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[1, 2, '+']
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>>> AbstractPolynom.postfix_add([1, 2, 3])
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[1, 2, '+', 3, '+']
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>>> AbstractPolynom.postfix_add(1)
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[1]
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>>> AbstractPolynom.postfix_add([])
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[0]
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"""
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if not isinstance(numbers, list):
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return [numbers]
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elif numbers == []:
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return [0]
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else:
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ans = [[a, op.add] if i != 0 else [a]
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for (i, a) in enumerate(numbers)]
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return list(chain.from_iterable(ans))
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def __eq__(self, other):
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try:
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o_poly = self.conv2poly(other)
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@ -2,7 +2,7 @@
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# encoding: utf-8
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from .arithmetic import gcd
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from .generic import isNumber
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from .generic import isNumber, postfix_op
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from .operator import op
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from .expression import Expression
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from .explicable import Explicable
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@ -314,17 +314,18 @@ class Fraction(Explicable):
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>>> f * 0
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0
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>>> (f*0).steps
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[]
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[< <class 'pymath.calculus.expression.Expression'> [< Fraction 1 / 2>, 0, '*'] >]
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>>> f*1
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< Fraction 1 / 2>
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>>> (f*1).steps
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[]
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[< <class 'pymath.calculus.expression.Expression'> [< Fraction 1 / 2>, 1, '*'] >]
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>>> f*4
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2
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>>> print("\\n".join([repr(i) for i in (f*4).steps]))
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< <class 'pymath.calculus.expression.Expression'> [1, 2, '/', 4, '*'] >
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< <class 'pymath.calculus.expression.Expression'> [< Fraction 1 / 2>, 4, '*'] >
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< <class 'pymath.calculus.expression.Expression'> [1, 2, '*', 2, '*', 1, 2, '*', '/'] >
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< <class 'pymath.calculus.expression.Expression'> [2, 2, '*', 2, '/'] >
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< <class 'pymath.calculus.expression.Expression'> [1, 2, '*', 1, '/'] >
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< <class 'pymath.calculus.expression.Expression'> [2, 1, '/'] >
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"""
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steps = [Expression([self, other, op.mul])]
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@ -359,8 +360,8 @@ class Fraction(Explicable):
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num1_s = [gcd1] + [int(self._num / gcd1), op.mul] * (int(self._num / gcd1) != 1)
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denom2_s = [gcd1] + [int(number._denom / gcd1), op.mul] * (int(number._denom / gcd1) != 1)
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num1 = [int(self._num / gcd1)]
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denom2 = [int(number._denom / gcd1)]
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num1 = [int(self._num / gcd1)] * (int(self._num / gcd1) != 1)
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denom2 = [int(number._denom / gcd1)] * (int(self._denom / gcd1) != 1)
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else:
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num1_s = [self._num]
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denom2_s = [number._denom]
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@ -373,8 +374,8 @@ class Fraction(Explicable):
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num2_s = [gcd2] + [int(number._num / gcd2), op.mul] * (int(number._num / gcd2) != 1)
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denom1_s = [gcd2] + [int(self._denom / gcd2), op.mul] * (int(self._denom / gcd2) != 1)
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num2 = [int(number._num / gcd2)]
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denom1 = [int(self._denom / gcd2)]
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num2 = [int(number._num / gcd2)] * (int(number._num / gcd2) != 1)
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denom1 = [int(self._denom / gcd2)] * (int(number._denom / gcd2) != 1)
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else:
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num2_s = [number._num]
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denom1_s = [self._denom]
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@ -382,12 +383,12 @@ class Fraction(Explicable):
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num2 = [number._num]
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denom1 = [self._denom]
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# TODO: Pour enlever encore des *1, il faudrait réutililser postfix_add de Abstract_polynom et le mettre dans générique en postfix_op. Et mettre une liste vide quand num ou denom est égal à 1 |dim. févr. 14 17:51:41 EAT 2016
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steps.append(Expression(num1_s + num2_s + [op.mul] + \
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denom1_s + denom2_s + [op.mul, op.div]))
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exp = Expression(num1 + num2 + [op.mul] +
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denom1 + denom2 + [op.mul, op.div])
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exp = Expression(postfix_op(num1 + num2, op.mul, 1) +
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postfix_op(denom1 + denom2, op.mul, 1) +
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[op.div])
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ans = exp.simplify()
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ans.steps = steps + ans.steps
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@ -2,7 +2,7 @@
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# encoding: utf-8
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from itertools import zip_longest
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from itertools import zip_longest, chain
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class Stack(object):
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@ -287,6 +287,39 @@ def transpose_fill(list_lists):
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yield col
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def postfix_op(numbers, operator, neutral = 0):
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"""Convert a list of numbers into a postfix addition
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:numbers: list of numbers
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:operator: the operator to join with
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:neutral: default value if the list is empty
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:returns: Postfix list of succecive attition of number
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>>> from .operator import op
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>>> postfix_op([1], op.add)
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[1]
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>>> postfix_op([1, 2], op.add)
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[1, 2, '+']
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>>> postfix_op([1, 2, 3], op.add)
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[1, 2, '+', 3, '+']
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>>> postfix_op([1, 2, 3], op.mul)
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[1, 2, '*', 3, '*']
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>>> postfix_op(1, op.add)
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[1]
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>>> postfix_op([], op.add)
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[0]
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>>> postfix_op([], op.mul, 1)
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[1]
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"""
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if not isinstance(numbers, list):
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return [numbers]
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elif numbers == []:
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return [neutral]
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else:
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ans = [[a, operator] if i != 0 else [a]
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for (i, a) in enumerate(numbers)]
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return list(chain.from_iterable(ans))
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def isOperator(exp):
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"""Check if the expression is an opération in "+-*/:^"
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