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- E8_lattice abstract "In mathematics, the E8 lattice is a special lattice in R8. It can be characterized as the unique positive-definite, even, unimodular lattice of rank 8. The name derives from the fact that it is the root lattice of the E8 root system.The norm of the E8 lattice (divided by 2) is a positive definite even unimodular quadratic form in 8 variables, and conversely such a quadratic form can be used to construct a positive-definite, even, unimodular lattice of rank 8.The existence of such a form was first shown by H. J. S. Smith in 1867, and the first explicit construction of this quadratic form was given by A. Korkine and G. Zolotareff in 1873.The E8 lattice is also called the Gosset lattice after Thorold Gosset who was one of the first to study the geometry of the lattice itself around 1900.".
- E8_lattice wikiPageID "1800359".
- E8_lattice wikiPageRevisionID "604673436".
- E8_lattice hasPhotoCollection E8_lattice.
- E8_lattice subject Category:Lattice_points.
- E8_lattice subject Category:Quadratic_forms.
- E8_lattice comment "In mathematics, the E8 lattice is a special lattice in R8. It can be characterized as the unique positive-definite, even, unimodular lattice of rank 8.".
- E8_lattice label "E8 lattice".
- E8_lattice label "E8-rooster".
- E8_lattice sameAs E8-rooster.
- E8_lattice sameAs m.0ch3x9j.
- E8_lattice sameAs Q4662154.
- E8_lattice sameAs Q4662154.
- E8_lattice wasDerivedFrom E8_lattice?oldid=604673436.
- E8_lattice isPrimaryTopicOf E8_lattice.