caa a22 4500 465754899 CHVBK 20180323111844.0 cr unu---uuuuu 170327e19900301xx s 000 0 eng 10.1007/BF01166273 doi (NATIONALLICENCE)springer-10.1007/BF01166273 Ohkami Noriko Department of Chemistry, Ochanomizu University, 2-1-1 Ohtsuka, 112, Bunkyo-ku, Tokyo, Japan aut Graph-theoretical analysis of the sextet polynomial. Proof of the correspondence between the sextet patterns and Kekulé patterns [Elektronische Daten] [Noriko Ohkami] Wenjie and Wenchen defined the sextet pattern and the super sextet and claimed to prove the one-to-one correspondence between the Kekulé and sextet patterns [1]. However, the set of sextet patterns of a polyhexG by their definition cannot be obtained unless we know all the Kekulé patterns ofG. In this sense, their definition does not match the theory of the sextet polynomial. Here, the whole set of sextet patterns, including the super sextets ofG, is defined from the properties ofG, not from the Kekulé patterns. The one-to-one correspondence between the Kekulé and sextet patterns is thus proved. J.C. Baltzer AG, Scientific Publishing Company, 1990 Journal of Mathematical Chemistry Kluwer Academic Publishers 5/1(1990-03-01), 23-42 0259-9791 5:1<23 1990 5 10910 https://doi.org/10.1007/BF01166273 text/html Onlinezugriff via DOI 1 research-article jats NATIONALLICENCE 856 40 https://doi.org/10.1007/BF01166273 text/html Onlinezugriff via DOI NATIONALLICENCE 100 1- Ohkami Noriko Department of Chemistry, Ochanomizu University, 2-1-1 Ohtsuka, 112, Bunkyo-ku, Tokyo, Japan aut NATIONALLICENCE 773 0- Journal of Mathematical Chemistry Kluwer Academic Publishers 5/1(1990-03-01), 23-42 0259-9791 5:1<23 1990 5 10910 Metadata rights reserved Springer special CC-BY-NC licence nationallicence BK010053 XK010053 XK010000 NATIONALLICENCE NATIONALLICENCE NL-springer