$n$

${\text{T}}_n\left(z\right)=\frac{n}{2}\underset{\epsilon \to 0}{\lim }\frac{1}{\epsilon }{\text{C}}_n^{\epsilon }\left(z\right)$

${\text{P}}_n\left(z\right)={\text{C}}_n^{\frac{1}{2}}\left(z\right)$

${\text{U}}_n\left(z\right)={\text{C}}_n^1\left(z\right)$

−6

$32z^6-48z^4+18z^2-\mathrm{1,}$

$\frac{1}{8}\left(63z^5-70z^3+15z\right)\mathrm{,}$

$-16z^4+12z^2-1$

−5

$16z^5-20z^3+5z\mathrm{,}$

$\frac{1}{8}\left(35z^4-30z^2+3\right)\mathrm{,}$

$-4\left(2z^3-z\right)$

−4

$8z^4-8z^2+\mathrm{1,}$

$\frac{1}{2}\left(5z^3-3z\right)\mathrm{,}$

$-4z^2+1$

−3

$4z^3-3z\mathrm{,}$

$\frac{1}{2}\left(3z^2-1\right)\mathrm{,}$

$-2z$

−2

$2z^2-\mathrm{1,}$

$z\mathrm{,}$

−1