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Likewise, if we restrict the paths to the upper half of the grid, we see different counts. Two paths through a 1×1 lattice: Six paths through a 2×2 lattice: 22 paths through a 3×3 lattice: The path counts for this arrangement, 1, 2, 6, 22, 90, 394, …, are called the Schröder numbers [OEIS A006318].

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So, there are 16 paths of length = 1, 84 paths of length 2, 408 paths of length 3, and 1,764 paths of length 4 (corrected by achille hui). Can we use this to figure out a general equation? graph-theory mathematical-modeling

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