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Archive | 2000

The Geometry of Numbers: Solutions and Hints

C. D. Olds; Anneli Lax; Giuliana P. Davidoff

Chapter 1 1 a. y = ⅔ x + ⅕ (because 5 does not divide 3). Other examples are similar. b. (because 3 | 15). ( p 0 , q 0 ) = (5, 1); {( p k , q k ) = (5 + 15 k , 1 + 2 k ), | k is any integer}. 2. Hint: Use the distance formula to find the length d k of the line segment from ( p k -1 , q k -1 ) to ( p k , q k ). If d k is not a function of k , then d k is constant from any point to any adjacent lattice point.


Archive | 2000

The Geometry of Numbers

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Minkowski's Fundamental Theorem

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Lattice Points and Straight Lines

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Brief Biographies

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Linear Transformations and Integral Lattices

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Preface

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Bibliography

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: A New Principle in the Geometry of Numbers

C. D. Olds; Anneli Lax; Giuliana P. Davidoff


Archive | 2000

The Geometry of Numbers: Lattice Points and the Area of Polygons

C. D. Olds; Anneli Lax; Giuliana P. Davidoff

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