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- W20019489 abstract "It is well known that imprimitive P-polynomial association schemes $$mathcal{X} = (X,{ R_i } _{0 leqslant i leqslant d} ) $$ with $$$$ are either bipartite or antipodal, i.e., intersection numbers satisfy either $$a_i = 0 $$ for all $$i,{text{or }}b_i = c_{d - i} $$ for all $$i ne [d/{text{2}}] $$ . In this paper, we show that imprimitive $$Q $$ -polynomial association schemes $$mathcal{X} = (X,{ R_i } _{0 leqslant i leqslant d} ) $$ with $$$$ are either dual bipartite or dual antipodal, i.e., dual intersection numbers satisfy either $$a_i^* = 0{text{ for all }}i, or b_i^* = c_{d - 1}^* {text{ for all }}i ne [d/2] $$ ." @default.
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- W20019489 doi "https://doi.org/10.1023/a:1008660421667" @default.
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