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\omega_{\mathcal{T}}^{k}\in A^{(n,k)}_{\mathcal{T}}\otimes \omega_{\mathcal{T}}^{k}$, where $\omega_{\mathcal{T}}^{k}\in A^{k}_{\mathcal{T}}$ is the maximal ideal of $A_{\mathcal{T}}$ consisting of $k$-vectors. We claim that $\omega_{\mathcal{T}}^{k}
\otimes \omega_{\mathcal{T}}^{k-1}\otimes \cdots \otimes
\omega_{\mathcal{T}}^{k-s}\in (A^{(n,s)}_{\mathcal{T}})^{*}$, where $(A^{(n,s)}_{\mathcal{T}})^{*}$ is the dual of $A^{(n,s)}_{\mathcal{T}}$. The claim is obvious by induction on $s$. When $n=0$, $\omega_{\mathcal{T}}^{k} \otimes
\omega_{\mathcal{T}}^{k-1}\otimes \cdots \otimes
\omega_{\mathcal{T}}^{k-s}=\ome
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