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Bigasoft DVD To MP4 Converter 1.7.14.4344 Serials [eRG] Crack. Bigasoft DVD To MP4 Converter 1.7.14.4344 Serials [eRG] Crack.q^2 {\mathbb{C}}^n_\infty$. Assume that, for each$q \in \Delta \setminus \{ 1 \}$,$(\beta_{q,1},\ldots,\beta_{q,n})$is a$q$-parabolic basis. If the weighted projective cone$\operatorname{Syl}(B) \subset {\mathbb{C}}^{k+l}$is finite, then the real cone$\operatorname{Syl}(B)_{\mathbb{R}}\subset {\mathbb{R}}^{k+l}$is compact and the homogeneous ideal$\mathcal I \subset {\mathbb{R}}[x_0,\ldots,x_k,y_0,\ldots,y_l]$is a complete intersection. We only need to show that$\operatorname{Syl}(B)_{\mathbb{R}}$is compact since the facts that$\operatorname{Syl}(B)$is finite and the homogeneous ideal$\mathcal I$is a complete intersection are clear. The idea is to use the coordinates on$\operatorname{Syl}(B)$to write the initial ideal of$\mathcal I$with respect to the lexicographic monomial order (with$x_i > y_i$for each$i \in \{ 0,\ldots,l \}$). In this way, if$G$is the one-parameter subgroup generated by the vector$e_{k+1} \in {\mathbb{R}}^{k+l}$, then the image of the orbit$G \cdot (1,0,\ldots,0) \in \operatorname{Syl}(B)_{\mathbb{R}}$under these coordinates is a compact set, in particular, the set$\Delta\$ of weights associated to the elements of the orbit is finite. Therefore, our assertion follows. \[prop:sep\ c6a93da74d