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\nRetrofitMVVM
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\nIf 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.
\nWe 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.
\n [prop:sep
https://documenter.getpostman.com/view/21830274/Uzs2ZmqQ https://documenter.getpostman.com/view/21851579/Uzs2Zmuh https://documenter.getpostman.com/view/21882781/Uzs2ZmqL https://documenter.getpostman.com/view/21884852/Uzs2ZmqR https://documenter.getpostman.com/view/21883692/Uzs2ZmqS # Introduction\nWhat does your API do?
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