Search Results for ""
101 - 110 of 463 for LatticeSearch Results
Let the divisor function d(n) be the number of divisors of n (including n itself). For a prime p, d(p)=2. In general, sum_(k=1)^nd(k)=nlnn+(2gamma-1)n+O(n^theta), where gamma ...
Every semisimple Lie algebra g is classified by its Dynkin diagram. A Dynkin diagram is a graph with a few different kinds of possible edges. The connected components of the ...
Count the number of lattice points N(r) inside the boundary of a circle of radius r with center at the origin. The exact solution is given by the sum N(r) = ...
1. A fixed polyomino. 2. The set of points obtained by taking the centers of a fixed polyomino.
The 4-polyhex illustrated above (Gardner 1978, p. 147).
A polyhex consisting of hexagons arranged along a line.
A polyiamond consisting of equilateral triangles arranged along a line.
The 4-polyhex illustrated above.
For every positive integer n, there exists a square in the plane with exactly n lattice points in its interior. This was extended by Schinzel and Kulikowski to all plane ...
The 6-polyiamond illustrated above.
...
View search results from all Wolfram sites (2151 matches)

