Playing with Latin Squares
โ Scribed by Michael Cornelius
- Book ID
- 121666813
- Year
- 1992
- Weight
- 326 KB
- Volume
- 21
- Category
- Article
- ISSN
- 0305-7259
- DOI
- 10.2307/30214931
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Denote by LS(v, n) a pair of orthogonal latin squares of side v with orthogonal subsquares of side n. It is proved by using a generalized singular direct product that for every odd integer n ~>304 or every even integer n ~> 304 in some infinite families, an LS(v, n) exists if and only if v>~3n. It i
## Abstract We prove that for all odd **__m__**โฅ**3** there exists a latin square of order 3 **__m__** that contains an (**__m__**โ**1**) ร **__m__** latin subrectangle consisting of entries not in any transversal. We prove that for all even **__n__**โฅ**10** there exists a latin square of order **_