imagen del ejemplo terminada
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@ -340,6 +340,38 @@ The $2$-faces of the simplicial complex $\Delta^d$ will then be identified to th
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\draw[dashed] (4,0) arc (0:180:4 and 1.5);
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\draw[dashed] (4,0) arc (0:180:4 and 1.5);
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\draw[dashed] (0,4) arc (90:270:-1.5 and 4);
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\draw[dashed] (0,4) arc (90:270:-1.5 and 4);
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\draw (0,-4) arc (270:90:1.5 and 4);
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\draw (0,-4) arc (270:90:1.5 and 4);
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\draw[pink, thick](-4,0.02) arc (180:250:4 and 1.5);
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\draw[pink, thick](-4.02,0.02) arc (180:90:4);
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\draw[pink, thick](0,4) arc (270:90:1.5 and -4);
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\draw[purple, thick](-4,-0.02) arc (180:250:4 and 1.5);
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\draw[purple, thick](-4,-0.02) arc (180: 270:4);
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\draw[purple, thick] (-1.43,-1.41) arc (200:270:1.5 and 3.9);
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\draw[yellow, thick, dashed](-3.98,0.02) arc (180:70:4 and 1.5);
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\draw[yellow, thick, dashed](-3.98,0.02) arc (180: 90:4);
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\draw[yellow, thick, dashed] (1.39,1.41) arc (200:270:-1.5 and -3.9);
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\draw[orange, thick, dashed](-3.98,-0.02) arc (180:70:4 and 1.5);
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\draw[orange, thick, dashed](-3.98,-0.02) arc (180: 270:4);
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\draw[orange, thick, dashed] (1.39,1.41) arc (160:270:-1.5 and 4);
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\draw[teal, thick, dashed](4.02,0.02) arc (180:110:-4 and 1.5);
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\draw[teal, thick, dashed](4.02,0.02) arc (180: 270:-4);
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\draw[teal, thick, dashed] (1.42,1.41) arc (200:270:-1.5 and -3.9);
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\draw[violet, thick](4.02,-0.02) arc (0:110:4 and -1.5);
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\draw[violet, thick](4.02,-0.02) arc (180: 90:-4);
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\draw[violet, thick] (-1.39,-1.42) arc (200:270:1.5 and 3.9);
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\draw[magenta, thick, dashed](3.98,0.02) arc (180:110:-4 and 1.5);
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\draw[magenta, thick, dashed](3.98,-0.02) arc (180: 90:-4);
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\draw[magenta, thick, dashed] (1.43,1.41) arc (160:270:-1.5 and 4);
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\draw[lime, thick, dashed](4.02,0.02) arc (0:110:4 and -1.5);
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\draw[lime, thick, dashed](3.98,0.02) arc (180: 270:-4);
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\draw[lime, thick, dashed] (0.02,3.98) arc (270:160:1.5 and -4);
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\end{tikzpicture}
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\end{tikzpicture}
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\end{center}
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\end{center}
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\caption{Division in simplices of $S_2$}
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\caption{Division in simplices of $S_2$}
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