14M06 Linkage [See also <a href="#code:13C40">13C40</a>]

14M10 Complete intersections [See also <a href="#code:13C40">13C40</a>]

14M12 Determinantal varieties [See also <a href="#code:13C40">13C40</a>]

14M15 Grassmannians, Schubert varieties, flag manifolds [See also <a href="#code:32M10">32M10</a>, <a href="#code:51M35">51M35</a>]

14M17 Homogeneous spaces and generalizations [See also <a href="#code:32M10">32M10</a>, <a href="#code:53C30">53C30</a>, <a href="#code:57T15">57T15</a>]

14M20 Rational and unirational varieties [See also <a href="#code:14E08">14E08</a>]

14M25 Toric varieties, Newton polyhedra [See also <a href="#code:52B20">52B20</a>]

14M27 Compactifications; symmetric and spherical varieties

14M30 Supervarieties [See also <a href="#code:32C11">32C11</a>, <a href="#code:58A50">58A50</a>]

14M99 None of the above, but in this section

14Nxx Projective and enumerative geometry [See also <a href="#code:51-XX">51-XX</a>]

14N05 Projective techniques [See also <a href="#code:51N35">51N35</a>]

14N10 Enumerative problems (combinatorial problems)

14N15 Classical problems, Schubert calculus

14N20 Configurations and arrangements of linear subspaces

14N35 Gromov-Witten invariants, quantum cohomology, Gopakumar-Vafa invariants, Donaldson-Thomas invariants [See also <a href="#code:53D45">53D45</a>]

14N99 None of the above, but in this section

14Pxx Real algebraic and real analytic geometry

14P05 Real algebraic sets [See also <a href="#code:12D15">12D15</a>, <a href="#code:13J30">13J30</a>]

14P10 Semialgebraic sets and related spaces

14P15 Real analytic and semianalytic sets [See also <a href="#code:32B20">32B20</a>, <a href="#code:32C05">32C05</a>]

14P20 Nash functions and manifolds [See also <a href="#code:32C07">32C07</a>, <a href="#code:58A07">58A07</a>]

14P25 Topology of real algebraic varieties

14P99 None of the above, but in this section

14Qxx Computational aspects in algebraic geometry [See also <a href="#code:12Y05">12Y05</a>, <a href="#code:13Pxx">13Pxx</a>, <a href="#code:68W30">68W30</a>]