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In mathematics the Leech lattice is a unique, highly symmetric even unimodular lattice in 24-dimensional space, giving the densest known lattice packing of equal spheres in that dimension, in which each sphere touches 196,560 others. It is named after John Leech, who described the packing, and its symmetry group underlies the Conway sporadic simple groups. Leech's Notes on sphere packings introduced the construction, and Conway and Sloane's Sphere packings, lattices and groups is the standard reference. The referent is an abstract lattice, an eponym that collides with the worm and the sail only in spelling.[1][2]
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