mathematician Hans Frederick Blichfeldt, who published it in 1914. Some sources call it Blichfeldt's principle or Blichfeldt's lemma. The theorem can be stated most...

points that differ by a lattice vector. This is a special case of Blichfeldt's theorem. The argument above highlights that the term 2 n det ( L ) {\textstyle...

namesake of Blichfeldt's theorem. Blichfeldt was one of five children of a Danish farming couple, Erhard Christoffer Laurentius Blichfeldt and Nielsine...

topics relate the areas of regions to the numbers of grid points. Blichfeldt's theorem states that every shape can be translated to contain at least its...

Axiom of choice Blichfeldt's theorem Combinatorial principles Combinatorial proof Dedekind-infinite set Dirichlet's approximation theorem Hilbert's paradox...

in Diophantine approximation. The chapters on Minkowski's theorem and Blichfeldt's theorem, particularly, have been called the "foundation stones" of...

have the dots as their vertices. According to Blichfeldt's theorem, published by Hans Frederick Blichfeldt in 1914, it is always possible to shift a dot...

In mathematics, the Jordan–Schur theorem also known as Jordan's theorem on finite linear groups is a theorem in its original form due to Camille Jordan...

three claimed proofs of a theorem stating that all finite division algebras were commutative, now known as Wedderburn's theorem. The proofs all made clever...

was proved to be of importance to a variety of fields. Hans Frederick Blichfeldt made contributions to various fields of mathematics. Lie, Sophus (1888)...

"Perpendicular Bisectors of Triangle Sides", Forum Geometricorum 13, 53−59: Theorem 2. Zelator, K., "Triangle Angles and Sides in Progression and the diophantine...

mathematics department, with Allardice as head, recruited Hans Frederick Blichfeldt and George Abram Miller. Allardice was a founder member of the Edinburgh...