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Ring Perception: Proof of a Formula Calculating the Number of the Smallest Rings in Connected Graphs.

, , , and . Journal of Chemical Information and Computer Sciences, 40 (4): 1015-1017 (2000)

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Comment on "Isomorphism, Automorphism Partitioning, and Canonical Labeling Can Be Solved in Polynomial-Time for Molecular Graphs"., , and . Journal of Chemical Information and Computer Sciences, 39 (3): 630-631 (1999)Ring Perception: Proof of a Formula Calculating the Number of the Smallest Rings in Connected Graphs., , , and . Journal of Chemical Information and Computer Sciences, 40 (4): 1015-1017 (2000)Geometric symmetry and chemical equivalence., , , , and . Discrete Mathematical Chemistry, volume 51 of DIMACS Series in Discrete Mathematics and Theoretical Computer Science, page 129-138. DIMACS/AMS, (1998)Ring perception. A new algorithm for directly finding the smallest set of smallest rings from a connection table., , , and . Journal of Chemical Information and Computer Sciences, 33 (5): 657-662 (1993)