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- W832682123 abstract "A path g in the plane $R^2$ is the sequence of the points $(t_0, t_1, ldots, t_n)$, with coordinates in $Z^2$. The point $t_0$ is the starting point and the point $t_n$ is the arriving point. An elementary step of g is a couple $(t_i, t_{i+1}), 0 leq i leq n - 1$. We denote the length of the path g by g = n." @default.
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- W832682123 date "1996-01-01" @default.
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- W832682123 title "ENUMERATION OF NSEW-PATHS IN RESTRICTED PLANES" @default.
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