Feat: to_be_token decorator and force token to be Integer when it's
possible
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@ -15,10 +15,12 @@ from ...core.MO.fraction import MOFraction
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from ...core.MO.monomial import MOstrPower, MOMonomial
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from ...core.MO.polynomial import MOpolynomial
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from decimal import Decimal as _Decimal
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from functools import wraps
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from .token import Token
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__all__ = ["factory"]
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def tokenify(mo, name="", ancestor=None):
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""" Transform a MO or a python builtin to the appropriate token
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@ -51,11 +53,33 @@ def tokenify(mo, name="", ancestor=None):
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"""
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if isinstance(mo, MO):
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return _tokenify(mo, name, ancestor)
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elif isinstance(mo, Token):
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return _tokenify(mo._mo, name, ancestor)
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if isinstance(mo, Token):
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if name == "":
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_name = mo.name
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else:
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_name = name
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if ancestor is None:
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_ancestor = mo._ancestor
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else:
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_ancestor = ancestor
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return _tokenify(mo._mo, _name, _ancestor)
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return _tokenify(moify(mo), name, ancestor)
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def to_be_token(func):
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""" Decorator to ensure that the return value is a Token """
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@wraps(func)
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def wrapped(*args, **kwds):
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ans = func(*args, **kwds)
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try:
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return [tokenify(t) for t in ans]
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except TypeError:
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return tokenify(ans)
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return wrapped
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def _tokenify(mo, name="", ancestor=None):
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""" Transform a MO (from core) to the appropriate token (from API)
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@ -91,25 +115,28 @@ def _tokenify(mo, name="", ancestor=None):
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if isinstance(mo, MOnumber):
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if isinstance(mo.value, int):
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from .number import Integer
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return Integer.from_mo(mo, name, ancestor)
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elif isinstance(mo.value, _Decimal):
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from .number import Decimal
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return Decimal.from_mo(mo, name, ancestor)
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raise TypeError(f"Can't build from MOnumber ({mo}) neither int nor decimal")
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elif isinstance(mo, MOFraction):
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if isinstance(mo, MOFraction):
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if isinstance(mo._denominator, MOnumber) and isinstance(
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mo._numerator, MOnumber
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):
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from .number import Fraction
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return Fraction.from_mo(mo, name, ancestor)
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raise TypeError(
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f"Can't build from MOFraction ({mo}) numerator and denominator are not MOnumber"
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)
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elif isinstance(mo, (MOstr, MOstrPower, MOMonomial, MOpolynomial)):
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if isinstance(mo, (MOstr, MOstrPower, MOMonomial, MOpolynomial)):
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if not isinstance(mo._variable, (MOstr, str)):
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raise TypeError(
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f"Can't build Polynom over something else than a letter (got {mo._variable})"
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@ -120,6 +147,7 @@ def _tokenify(mo, name="", ancestor=None):
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or (isinstance(mo, MOpolynomial) and mo.power.value == 1)
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):
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from .polynomial import Linear
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return Linear.from_mo(mo, name, ancestor)
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elif (
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(isinstance(mo, MOstrPower) and mo.power.value == 2)
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@ -127,16 +155,16 @@ def _tokenify(mo, name="", ancestor=None):
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or (isinstance(mo, MOpolynomial) and mo.power.value == 2)
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):
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from .polynomial import Quadratic
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return Quadratic.from_mo(mo, name, ancestor)
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else:
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from .polynomial import Polynomial
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return Polynomial.from_mo(mo, name, ancestor)
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else:
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raise TypeError(f"{type(mo)} is unknown MathObject")
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def factory(exp, name="", ancestor=None):
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""" Transform a Expression with on single MathObject (from core) to a appropriate token (from API)
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@ -12,6 +12,7 @@ Tokens representing polynomials functions
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"""
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from ..expression import Expression
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from .token import Token
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from . import to_be_token
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from ...core.MO import MO
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from ...core.MO.atoms import moify
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@ -60,6 +61,7 @@ class Polynomial(Token):
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""" Use Polynomial like if they were a dictionnary to set coefficients """
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raise NotImplementedError("Can't set coefficient of a polynomial")
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@to_be_token
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def __getitem__(self, key):
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""" Use Polynomial like if they were a dictionnary to get coefficients
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@ -67,11 +69,11 @@ class Polynomial(Token):
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>>> from ...core.MO.polynomial import MOpolynomial
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>>> P = Polynomial(MOpolynomial('x', [1, 2, 3]))
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>>> P[0]
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<MOnumber 1>
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<Integer 1>
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>>> P[1]
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<MOnumber 2>
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<Integer 2>
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>>> P[2]
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<MOnumber 3>
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<Integer 3>
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>>> P[3]
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Traceback (most recent call last):
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...
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@ -128,9 +130,9 @@ class Linear(Polynomial):
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>>> P
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<Linear 2x + 1>
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>>> P.a
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<MOnumber 2>
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<Integer 2>
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>>> P.b
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<MOnumber 1>
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<Integer 1>
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>>> P.differentiate()
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<Integer 2>
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>>> P.roots
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@ -158,14 +160,17 @@ class Linear(Polynomial):
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raise NotImplementedError
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@property
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@to_be_token
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def a(self):
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return self[1]
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@property
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@to_be_token
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def b(self):
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return self[0]
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@property
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@to_be_token
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def roots(self):
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""" Get the root of the polynomial
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@ -194,11 +199,11 @@ class Quadratic(Polynomial):
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>>> P
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<Quadratic 3x^2 + 2x + 1>
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>>> P.a
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<MOnumber 3>
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<Integer 3>
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>>> P.b
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<MOnumber 2>
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<Integer 2>
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>>> P.c
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<MOnumber 1>
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<Integer 1>
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>>> P.delta
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<Integer - 8>
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>>> for s in P.delta.explain():
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@ -231,6 +236,7 @@ class Quadratic(Polynomial):
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raise NotImplementedError
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@property
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@to_be_token
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def a(self):
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try:
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return self[2]
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@ -238,6 +244,7 @@ class Quadratic(Polynomial):
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return 0
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@property
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@to_be_token
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def b(self):
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try:
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return self[1]
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@ -245,6 +252,7 @@ class Quadratic(Polynomial):
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return 0
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@property
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@to_be_token
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def c(self):
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try:
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return self[0]
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@ -252,10 +260,12 @@ class Quadratic(Polynomial):
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return 0
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@property
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@to_be_token
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def delta(self):
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return Expression.from_str(f"{self.b}^2-4*{self.a}*{self.c}").simplify()
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@property
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@to_be_token
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def roots(self):
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""" Roots of the polynom
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@ -266,10 +276,10 @@ class Quadratic(Polynomial):
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[]
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>>> P = Quadratic(MOpolynomial('x', [4, -4, 1]))
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>>> P.roots
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[2.0]
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[<Integer 2>]
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>>> P = Quadratic(MOpolynomial('x', [1, 0, -1]))
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>>> P.roots
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[-1.0, 1.0]
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[<Integer - 1>, <Integer 1>]
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"""
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if self.delta._mo < 0:
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return []
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@ -123,10 +123,13 @@ class MOnumber(Atom):
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"""
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if isinstance(value, Atom) and isinstance(value.value, (int, Decimal, float)):
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Atom.__init__(self, value.value)
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elif isinstance(value, (int, Decimal)):
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Atom.__init__(self, value)
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elif isinstance(value, float):
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elif isinstance(value, (float, Decimal)):
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if int(value) == value:
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Atom.__init__(self, int(value))
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else:
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Atom.__init__(self, Decimal(value))
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elif isinstance(value, int):
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Atom.__init__(self, value)
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else:
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try:
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float(value)
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@ -165,7 +168,7 @@ class MOnumber(Atom):
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>>> MOnumber(-3).__tex__
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'- 3'
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"""
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if self.value > 0:
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if self.value >= 0:
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return str(self.value)
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return f"- {abs(self.value)}"
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