NZMATH  1.2.0
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nzmath.poly.multiutil.PolynomialIdeal Class Reference
Inheritance diagram for nzmath.poly.multiutil.PolynomialIdeal:
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Collaboration diagram for nzmath.poly.multiutil.PolynomialIdeal:
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Public Member Functions

def __init__ (self, generators, aring)
 
def __contains__ (self, elem)
 
def __nonzero__ (self)
 
def __repr__ (self)
 
def __str__ (self)
 
- Public Member Functions inherited from nzmath.ring.Ideal
def __add__ (self, other)
 
def __mul__ (self, other)
 
def __eq__ (self, other)
 
def __hash__ (self)
 
def __ne__ (self, other)
 
def issubset (self, other)
 
def issuperset (self, other)
 
def reduce (self, element)
 

Public Attributes

 generators
 
- Public Attributes inherited from nzmath.ring.Ideal
 ring
 
 generators
 

Detailed Description

Multivariate polynomial ideal.

Definition at line 603 of file multiutil.py.

Constructor & Destructor Documentation

◆ __init__()

def nzmath.poly.multiutil.PolynomialIdeal.__init__ (   self,
  generators,
  aring 
)
Initialize a polynomial ideal.

Reimplemented from nzmath.ring.Ideal.

Definition at line 607 of file multiutil.py.

Member Function Documentation

◆ __contains__()

def nzmath.poly.multiutil.PolynomialIdeal.__contains__ (   self,
  elem 
)
Return whether elem is in the ideal or not.

Reimplemented from nzmath.ring.Ideal.

Definition at line 613 of file multiutil.py.

References nzmath.finitefield.FinitePrimeFieldElement.ring, and nzmath.ring.Ideal.ring.

◆ __nonzero__()

def nzmath.poly.multiutil.PolynomialIdeal.__nonzero__ (   self)
Report whether the ideal is zero ideal or not.  Of course,
False is for zero ideal.

Definition at line 623 of file multiutil.py.

References nzmath.poly.multiutil.PolynomialIdeal.generators, nzmath.finitefield.FinitePrimeFieldElement.ring, and nzmath.ring.Ideal.ring.

◆ __repr__()

◆ __str__()

def nzmath.poly.multiutil.PolynomialIdeal.__str__ (   self)

Member Data Documentation

◆ generators


The documentation for this class was generated from the following file: