Revision bf9e09337ff463c4e307bd3180726bf6375d3c42 authored by Sebastian Gutsche on 24 November 2016, 12:37:23 UTC, committed by Sebastian Gutsche on 24 November 2016, 12:37:23 UTC
1 parent 0a6caa3
ProjectiveVarieties.xml
<?xml version="1.0" encoding="UTF-8"?>
<!--
Varieties.xml ToricVarieties
Copyright (C) 2011-2012, Sebastian Gutsche, RWTH Aachen University
-->
<Chapter Label="ProjectiveVariety">
<Heading>Projective toric varieties</Heading>
<Section Label="ProjectiveVariety:Category">
<Heading>Projective toric varieties: Category and Representations</Heading>
<#Include Label="IsProjectiveToricVariety">
</Section>
<Section Label="ProjectiveVariety:Properties">
<Heading>Projective toric varieties: Properties</Heading>
Projective toric varieties have no additional properties. Remember that projective toric varieties are toric varieties,
so every property of a toric variety is a property of an projective toric variety.
</Section>
<Section Label="ProjectiveVariety:Attributes">
<Heading>Projective toric varieties: Attributes</Heading>
<#Include Label="AffineCone">
<#Include Label="PolytopeOfVariety">
<#Include Label="ProjectiveEmbedding">
</Section>
<Section Label="ProjectiveVariety:Methods">
<Heading>Projective toric varieties: Methods</Heading>
<#Include Label="PolytopeMethod">
</Section>
<Section Label="ProjectiveVariety:Constructors">
<Heading>Projective toric varieties: Constructors</Heading>
The constructors are the same as for toric varieties. Calling them with a polytope will
result in an projective variety.
</Section>
<Section Label="ProjectiveVariety:Examples">
<Heading>Projective toric varieties: Examples</Heading>
<#Include Label="P1P1PolytopeExample">
</Section>
<!-- ############################################################ -->
</Chapter>
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