From 3d9b47a2c767c05a8c7e5af4dcbc402368cc8d98 Mon Sep 17 00:00:00 2001 From: Alba Larraya Sancho Date: Wed, 8 Apr 2026 15:03:28 +0200 Subject: [PATCH] errata --- generaldegree.tex | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/generaldegree.tex b/generaldegree.tex index bf2da58..1668210 100644 --- a/generaldegree.tex +++ b/generaldegree.tex @@ -318,7 +318,7 @@ The $2$-faces of the simplicial complex $\Delta^d$ will then be identified to th \end{equation} For the rest of the edges the preimages by $\phi$ would be analougous. We will denote the edges as a triple of $\{+,-,0\}$ indicating in each coordinate the sign of the root taken. - Finally, we will have $8$ $2$-faces. For three edges to form a face on the simplex, we need the corresponding vertices of the edges to coincide, that is, the edges with non-zero first coordinate must both tae the same sign on said coordinate, and equivalently for the rest of coordinates. Then, the faces are defined by taking the square root of the coordinates of the points in $S_1$ with sign equal to those in the edges. + Finally, we will have $8$ $2$-faces. For three edges to form a face on the simplex, we need the corresponding vertices of the edges to coincide, that is, the edges with non-zero first coordinate must both take the same sign on said coordinate, and equivalently for the rest of coordinates. Then, the faces are defined by taking the square root of the coordinates of the points in $S_1$ with sign equal to those in the edges. \end{example} \end{document} \ No newline at end of file