lafrite/Mapytex
1
0
Fork 0
Code Issues Pull Requests Releases Wiki Activity

doctest and improve display for powers and mul in polynom

Browse Source
This commit is contained in:
Lafrite 2014-12-23 10:32:15 +01:00
parent 1f86b234ea
commit e6170fab97
1 changed files with 48 additions and 52 deletions
Show Stats Download Patch File Download Diff File Expand all files Collapse all files

88
pymath/polynom.py
View File

@ -269,6 +269,8 @@ class Polynom(object):
coef_steps = list(coef_exp.simplify())
Expression.set_render(old_render)
#print('\t 1.coef_steps -> ', coef_steps)
elif type(coef) == Expression:
old_render = Expression.get_render()
@ -276,15 +278,20 @@ class Polynom(object):
coef_steps = list(coef.simplify())
Expression.set_render(old_render)
#print('\t 2.coef_steps -> ', coef_steps)
else:
coef_steps = [coef]
try:
coef_steps += coef.simplify()
except AttributeError:
pass
coef_steps = [coef]
#print('\t 3.coef_steps -> ', coef_steps)
# On ajoute toutes ces étapes
coefs_steps.append(coef_steps)
#print('\t coefs_steps -> ', coefs_steps)
# On retourne la matrice
ans = []
for coefs in transpose_fill(coefs_steps):
@ -355,6 +362,23 @@ class Polynom(object):
return o_poly.__sub__(-self)
def __mul__(self, other):
""" Overload *
>>> p = Polynom([1,2])
>>> p*3
[< Polynom [3, < Expression [2, 3, '*']>]>, < Polynom [3, < Expression [2, 3, '*']>]>, < Polynom [3, 6]>]
>>> q = Polynom([0,0,4])
>>> q*3
[< Polynom [0, 0, < Expression [4, 3, '*']>]>, < Polynom [0, 0, < Expression [4, 3, '*']>]>, < Polynom [0, 0, 12]>]
>>> r = Polynom([0,1])
>>> r*3
[< Polynom [0, 3]>, < Polynom [0, 3]>]
>>> p*q
[< Polynom [0, 0, 4, < Expression [2, 4, '*']>]>, < Polynom [0, 0, 4, < Expression [2, 4, '*']>]>, < Polynom [0, 0, 4, 8]>]
>>> p*r
[< Polynom [0, 1, 2]>, < Polynom [0, 1, 2]>]
"""
steps = []
o_poly = self.conv2poly(other)
@ -363,6 +387,10 @@ class Polynom(object):
for (j,b) in enumerate(o_poly._coef):
if a == 0 or b == 0:
elem = 0
elif a==1:
elem = b
elif b==1:
elem = a
else:
elem = Expression([a, b, op.mul])
try:
@ -397,6 +425,9 @@ class Polynom(object):
>>> p = Polynom([1,2])
>>> p**2
[[< Polynom [1, 2]>, < Polynom [1, 2]>, '*'], < Polynom [< Expression [1, 1, '*']>, [< Expression [1, 2, '*']>, < Expression [2, 1, '*']>], < Expression [2, 2, '*']>]>, < Polynom [< Expression [1, 1, '*']>, < Expression [1, 2, '*', 2, 1, '*', '+']>, < Expression [2, 2, '*']>]>, < Polynom [1, < Expression [2, 2, '+']>, 4]>, < Polynom [1, 4, 4]>]
>>> p = Polynom([0,0,1])
>>> p**3
[< Polynom [0, 0, 0, 0, 0, 0, 1]>]
"""
@ -406,6 +437,11 @@ class Polynom(object):
steps = []
if self.is_monom():
if self._coef[self.degree] == 1:
coefs = [0]*self.degree*power + [1]
p = Polynom(coefs, letter = self._letter)
steps.append(p)
else:
coefs = [0]*self.degree*power + [Expression([self._coef[self.degree] , power, op.pw])]
p = Polynom(coefs, letter = self._letter)
steps.append(p)
@ -463,51 +499,11 @@ def test(p,q):
if __name__ == '__main__':
#from .fraction import Fraction
Expression.set_render(txt)
p = Polynom([0, 0, 3 ])
#q = Polynom([4, 0, 4])
r = (p**3)
for i in r:
print(i)
z = (p**3)
p = Polynom([1, 2])
print(p*3)
q = Polynom([0, 0, 1])
print(q**3)
#test(p,q)
#print("\n")
#p = Polynom([[1,0], [2,3,0]])
#for i in p.simplify():
# print(i)
#q = Polynom([0, Fraction(1,2), 0, Fraction(-4,3)])
#test(p,q)
#print("\n")
#p = Polynom([-1,-2,-3])
#print(p)
#p = Polynom([-2])
#q = Polynom([0,0,Fraction(1,2)])
#test(p,q)
#p = Polynom([1, 1, 1 ])
#print(p)
#print("-- Poly étrange --")
#p = Polynom([1, [2, 3], 4], "x")
#print(repr(p))
#for i in p.simplify():
# print(i)
#print("-- Poly étrange --")
#p = Polynom([1, [[2, 3, "*"], [4,5,"*"]], 4], "x")
#print(repr(p))
#print(p)
#for i in p.simplify():
# print(repr(i))
#print("\n")
#poly = Polynom.random(["[{a**2}, {a}]", "{2*a*b}", "{b**2}"])
#for i in poly.simplify():
# print(i)
import doctest
doctest.testmod()