Lattice path
Sequence of end-to-end vectors across points of a lattice / From Wikipedia, the free encyclopedia
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In combinatorics, a lattice path L in the d-dimensional integer lattice of length k with steps in the set S, is a sequence of vectors such that each consecutive difference lies in S.[1] A lattice path may lie in any lattice in ,[1] but the integer lattice is most commonly used.
An example of a lattice path in of length 5 with steps in is .