When is there a latin power set?

American Mathematical Monthly

Volumn 104, Issue 6, 1997, Pages 563-565

  Denes J ^a  

^a NONE   (Hungary)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0039970304     PISSN: 00029890     EISSN: None     Source Type: Journal    
DOI: 10.2307/2975085     Document Type: Article

References (9)

1. F. E. Bennett, E. Mendelsohn and N. S. Mendelsohn, Resolvable perfect cyclic designs, J. Combin. Theory Ser. A 29 (1980) 142-150.
2. R. C. Bose, S. S. Shrikande, and E. T. Parker, Further results on the construction of mutually orthogonal Latin squares and the falsity of Euler's conjecture, Canad. J. Math. 12 (1960) 189-203.
3. J. Dénes and A. D. Keedwell, Latin Squares and their Applications, Academic Press, New York; Akadémiai Kiadó, Budapest; English Universities Press, London, 1974.
4. J. Dénes, G. L. Mullen, and S. J. Suchower, A note on power sets of Latin squares, J. Combin. Math. Combin. Comput. 16 (1994) 27-31.
5. A. D. Keedwell, On orthogonal Latin squares and a class of neofields, Rend. Mat. e Appl. (5) 25 (1966) 519-561.
6. A. D. Keedwell, Concerning the existence of triples of pairwise almost orthogonal 10 × 10 Latin squares, Ars Combin. 9 (1980) 3-10.
7. h-sequenceability of groups, Combinatorics '81 (Rome 1981) 535-548, North-Holland Math. Stud. 78, North-Holland, Amsterdam-New York, 1983.
8. h-sequenceability of groups, Combinatorics '81 (Rome 1981) 535-548, North-Holland Math. Stud. 78, North-Holland, Amsterdam-New York, 1983.
9. A. D. Keedwell, Circuit designs and Latin squares, Ars Combin., 17 (1984) 79-90.