A group-divisible design GD(4,1,2;n) exists iff $n \equiv 2$ (mod 6), $n \not 8$ (or: the packing of cocktail party graphs with $K_4$'s)

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Publisher	Stichting Mathematisch Centrum
Series	Stichting Mathematisch Centrum. Zuivere Wiskunde
Citation APA APA Style APA-ALL Style AAA Style Cell Style Chicago Style Harvard Style IEEE Style MLA Style Nature Style Vancouver Style American-Institute-of-Physics Style Council-of-Science-Editors Style BibTex Format Endnote Format RIS Format CSL Format DOIs only Format	Brouwer, A.& Schrijver, L. (1976). A group-divisible design GD(4,1,2;n) exists iff $n \equiv 2$ (mod 6), $n \not 8$ (or: the packing of cocktail party graphs with $K_4$'s). In Stichting Mathematisch Centrum. Zuivere Wiskunde (ZW 64/76). Stichting Mathematisch Centrum.

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