Fano Variety

In algebraic geometry, a Fano variety, introduced in (Fano 1934, 1942), is a non-singular complete variety whose anticanonical bundle is ample.

Fano varieties are quite rare, compared to other families, like Calabi–Yau manifolds and general type surfaces.

Read more about Fano Variety:  The Example of Projective Hypersurfaces, Some Properties, Classification in Small Dimensions

Famous quotes containing the word variety:

    The best bribe which London offers to-day to the imagination, is, that, in such a vast variety of people and conditions, one can believe there is room for persons of romantic character to exist, and that the poet, the mystic, and the hero may hope to confront their counterparts.
    Ralph Waldo Emerson (1803–1882)