STATUS
reviewed
approved
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Revision History for A001334
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Number of n-step self-avoiding walks on hexagonal [ =triangular ] lattice.
(history; published version)
(history; published version)
STATUS
proposed
reviewed
STATUS
editing
proposed
PROG
... M=[y for y in L]; M.append(x)
... return(M)
... if n==0: return(1)
... mv1 = [plus(P[-1], x) for x in mo]
... mv2=[x for x in mv1 if x not in P]
... if n==1: return(len(mv2))
... else: return(sum(a(n-1, add(P, x)) for x in mv2))
STATUS
approved
editing
STATUS
reviewed
approved
STATUS
proposed
reviewed
STATUS
editing
proposed
REFERENCES
D. C. Rapaport, J. Phys. A 18 (1985), L201.
LINKS
D. C. Rapaport, <a href="https://doi.org/10.1088/0305-4470/18/4/003">End-to-end distance of linear polymers in two dimensions: a reassessment</a>, J. Phys. A 18 (1985), L201.
STATUS
proposed
editing
STATUS
editing
proposed