Legendre's differential equation
Appell sequence
Chazy equation
linear equation
Abel polynomial
Weyl algebra
monic
ultraspherical
Dickson polynomial
polynomial algebra
cuban prime
Lagrange's interpolation formula
first derivative
derived function
differential coefficient
differential
polynomially
derivative
irreducible
eigenvalue
all-one polynomial
Cauchy sequence
eigenvalue of a square matrix
catalecticant
homogeneous polynomial
Tarski-Seidenberg theorem
eigenvalue of a matrix
characteristic root of a square matrix
quadratic equation
polynomial
multinomial
quasipolynomial
Euler's identity
homogeneous function
polytime
Horner's rule
multiformula
affine
polynome
polynomic
cyclotomic polynomial
Gauss-Lucas theorem
quintic
nonic
monic polynomial
Bernstein basis polynomial
smooth manifold
quadratic polynomial
absolute term
quadratic
algebraic variety
cubic equation
difference equation
fewnomial
discriminant
nonexact
lanternist
monomial
polynomial function
polynomialist
Airy equation
Viète's formula
discrete math
Sheffer sequence
integral
quasilinear
multiple root
covariant
paracanonical
quintic function
Voronoi formula
binomial
Laguerre polynomial
permanent
maximal
p-adic ultrametric
Ax-Kochen theorem
quantic
bidegree
rational function
span
affine geometry
pseudodifferential
algebraic
n-simplex
boundary condition
multimagic square
radialization
reducible
degree of a polynomial
transposition
term
polynomial basis
Green-Tao theorem

English words for 'The equation that defines the Legendre polynomials: d/dx[(1-x²)d/dxP_n(x)]+n(n+1)P_n(x)=0.'

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