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abs
|
absolute value of a number
|
|
apply
|
apply homomorphism
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|
binomial
|
binomial coefficient
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|
CanonicalRepr
|
representative of a class in a quotient ring
|
|
CharPoly
|
characteristic polynomial of a matrix
|
|
ChebyshevPoly
|
Orthogonal Polynomials: Chebyshev, Hermite, Laguerre
|
|
ClearDenom
|
clear common denominator of a polynomial with rational coeffs
|
|
CoeffHeight
|
the maximum of the absolute values of the coefficients of a polynomial
|
|
CoeffListWRT
|
list of coefficients of a polynomial wrt and indet
|
|
CoeffOfTerm
|
coefficient of a term of a polynomial
|
|
CommonDenom
|
Common denominator of a polynomial with rational coefficients
|
|
ComputeElimFirst
|
ComputeElimFirst
|
|
content
|
content of a polynomial
|
|
ContentWRT
|
content of a polynomial wrt and indet or a list of indets
|
|
cyclotomic
|
n-th cyclotomic polynomial
|
|
den
|
denominator
|
|
DensePoly
|
the sum of all power-products of a given degree
|
|
deriv
|
the derivative of a polynomial or rational function
|
|
det
|
the determinant of a matrix
|
|
DF
|
the degree form of a polynomial
|
|
discriminant
|
the discriminant of a polynomial
|
|
eigenfactors
|
eigenfactors of a matrix
|
|
EvalQuasiPoly
|
Evaluate a quasi-polynomial at an integer
|
|
FirstNonZero
|
the first non-zero entry in a MODULEELEM
|
|
FirstNonZeroPosn
|
the first non-zero entry in a MODULEELEM
|
|
gcd
|
greatest common divisor
|
|
graeffe
|
graeffe transformation (squares the roots)
|
|
GraverBasis
|
Graver basis
|
|
HermitePoly
|
Orthogonal Polynomials: Chebyshev, Hermite, Laguerre
|
|
HilbertPoly
|
the Hilbert polynomial
|
|
homog
|
homogenize with respect to an indeterminate
|
|
ImplicitHypersurface
|
implicitization of hypersurface
|
|
indet
|
individual indeterminates
|
|
Interpolate
|
interpolating polynomial
|
|
interreduce, interreduced
|
interreduce a list of polynomials
|
|
InverseSystem
|
Inverse system of an ideal of derivations
|
|
JanetBasis
|
the Janet basis of an ideal
|
|
LaguerrePoly
|
Orthogonal Polynomials: Chebyshev, Hermite, Laguerre
|
|
LC
|
the leading coefficient of a polynomial or ModuleElem
|
|
lcm
|
least common multiple
|
|
LF
|
the leading form of a polynomial or an ideal
|
|
LinKerBasis
|
find the kernel of a matrix
|
|
LM
|
the leading monomial of a polynomial or ModuleElem
|
|
LPP
|
the leading power-product of a polynomial or ModuleElem
|
|
LT
|
the leading term of an object
|
|
MakeTerm
|
returns a monomial (power-product) with given exponents
|
|
MinPoly
|
minimal polynomial of a matrix
|
|
MinPolyQuot, MinPolyQuotDef, MinPolyQuotElim, MinPolyQuotMat
|
compute a minimal polynomial
|
|
monic
|
divide polynomials by their leading coefficients
|
|
NF
|
normal form
|
|
NmzDiagInvariants
|
ring of invariants of a diagonalizable group action
|
|
NmzEhrhartRing
|
Computes the Ehrhart ring
|
|
NmzFiniteDiagInvariants
|
ring of invariants of a finite group action
|
|
NmzIntClosureMonIdeal
|
integral closure of a monomial ideal
|
|
NmzIntClosureToricRing
|
integral closure of a toric ring
|
|
NmzIntersectionValRings
|
intersection of ring of valuations
|
|
NmzNormalToricRing
|
normalization of a toric ring
|
|
NmzTorusInvariants
|
ring of invariants of torus action
|
|
NR
|
normal reduction
|
|
num
|
numerator
|
|
one
|
one of a ring
|
|
pfaffian
|
the Pfaffian of a skew-symmetric matrix
|
|
PthRoot
|
Compute p-th root
|
|
QZP
|
change field for polynomials and ideals
|
|
radical
|
radical of an ideal
|
|
RationalAffinePoints
|
Affine rational solutions
|
|
RationalProjectivePoints
|
Projective rational solutions
|
|
RationalSolve
|
Rational solutions for polynomial system
|
|
RatReconstructPoly
|
Rational reconstruction of polynomial coefficents
|
|
ReadExpr [OBSOLESCENT]
|
[OBSOLESCENT] renamed RingElem
|
|
ReducedGBasis
|
compute reduced Groebner basis
|
|
resultant
|
the resultant of two polynomials
|
|
RingElem
|
convert an expression into a RINGELEM
|
|
SymbolRange
|
range of symbols for the indeterminates of a PolyRing
|
|
SymmetricPolys
|
list of symmetric polynomials
|
|
UniversalGBasis
|
universal Groebner basis of the input ideal
|
|
zero
|
zero of a ring
|
|
ZPQ
|
change field for polynomials and ideals
|